From - Mon Mar 12 17:26:25 2001 X-UIDL: c5a4ada746310200 X-Mozilla-Status: 0009 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:44 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 16:18:51 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id E9FA023A0B for ; Mon, 12 Mar 2001 16:18:50 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id QAA54342; Mon, 12 Mar 2001 16:19:13 -0500 (EST) Resent-Message-Id: <200103122119.QAA54342@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from terra.colorado.edu (terra.Colorado.EDU [128.138.136.4]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 1E77C23A0B for ; Mon, 12 Mar 2001 16:16:51 -0500 (EST) Received: from poincare (poincare.Colorado.EDU [128.138.136.22]) by terra.colorado.edu (8.9.1a/8.9.1/ITS-5.0/standard) with SMTP id OAA09225; Mon, 12 Mar 2001 14:16:49 -0700 (MST) Message-ID: <029601c0ab30$ebf11880$16888a80@colorado.edu> Reply-To: "John B Rundle" From: "John B Rundle" To: "John Rundle" , "Geoffrey Fox" , "Louise Kellogg" , "Bill Klein (LANL)" , "Dennis McLeod" , "Terry Tullis" , "Steve Ward" , "Andrea Donnellan" , "John Lou" , "Robert Granat" , "Jill Andrews" Subject: Here it is Date: Mon, 12 Mar 2001 13:13:36 -0700 Organization: CIRES - University of Colorado MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_0292_01C0AAF6.3F352C60" X-Priority: 3 X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook Express 5.00.2919.6600 X-MimeOLE: Produced By Microsoft MimeOLE V5.00.2919.6600 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 16:19:09 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. ------=_NextPart_000_0292_01C0AAF6.3F352C60 Content-Type: multipart/alternative; boundary="----=_NextPart_001_0293_01C0AAF6.3F352C60" ------=_NextPart_001_0293_01C0AAF6.3F352C60 Content-Type: text/plain; charset="iso-8859-1" Content-Transfer-Encoding: quoted-printable _________________________________________ John Rundle Professor of Physics Director, Colorado Center for Chaos & Complexity University of Colorado Boulder, CO 80309 (303)-492-5642 (Tel) (303)-492-5070 (FAX) rundle@cires.colorado.edu _________________________________________ ------=_NextPart_001_0293_01C0AAF6.3F352C60 Content-Type: text/html; charset="iso-8859-1" Content-Transfer-Encoding: quoted-printable
 
_________________________________________
 
John Rundle
Professor of = Physics
Director,=20 Colorado Center for Chaos & Complexity
University of = Colorado
Boulder,=20 CO  80309
 
(303)-492-5642  = (Tel)
(303)-492-5070 =20 (FAX)
rundle@cires.colorado.edu
 
_________________________________________
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(mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:44 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:00:33 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 089E523A0E for ; Mon, 12 Mar 2001 17:00:32 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA72394; Mon, 12 Mar 2001 17:00:54 -0500 (EST) Resent-Message-Id: <200103122200.RAA72394@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from serv1.is1.u-net.net (serv1.is1.u-net.net [195.102.240.129]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 73A9523A18 for ; Sun, 18 Feb 2001 06:40:06 -0500 (EST) Received: from [195.102.196.183] (helo=BARNEY) by serv1.is1.u-net.net with smtp (Exim 3.12 #1) id 14USCA-000314-00 for fox@csit.fsu.edu; Sun, 18 Feb 2001 11:40:02 +0000 Date: Sun, 18 Feb 2001 11:33:23 +0000 From: mark.baker@computer.org Subject: C488 To: Geoffrey Fox X-Mailer: Z-Mail Pro 6.2, NetManage Inc. [ZM62_16H] X-Priority: 3 (Normal) Message-ID: MIME-Version: 1.0 Content-Type: MULTIPART/MIXED; BOUNDARY="BARNEY:982496166:437:280:21649" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:00:54 -0500 Resent-From: Geoffrey Fox --BARNEY:982496166:437:280:21649 Content-Type: TEXT/PLAIN; CHARSET=ISO-8859-1 Hi Geoffrey, Another CCPE review (C488). Sorry it's slightly late, but it was a long paper! Cheers Mark ------------------------------------- School of Computer Science University of Portsmouth Portsmouths, UK, PO1 2EG E-mail: Mark.Baker@computer.org Date: 02/18/2001 - Time: 11:33:23 URL: http://www.dcs.port.ac.uk/~mab/ ------------------------------------- --BARNEY:982496166:437:280:21649 Content-Type: APPLICATION/zip; name="cry6D.ZIP"; Options-Text=Zipped; Options-Flags=8193 Content-Transfer-Encoding: BASE64 Content-Description: C488-review.doc ( Zipped ) UEsDBBQAAgAIACBcUirsvFXh3hUAAACGAAAPAAAAQzQ4OC1yZXZpZXcuZG9j 7V0NkBzFdX67e7+6O+n0gyR+DA2W4RT2Fv2COAO680kCKUg6dFJkl2WFudm5 3dHt7qxnZu90GCfCQc6PKZd0EgQcFxZVBlJlkpJtwCmgAo4oUTFJQSjbBVWp RDaKU/5JRRBSJaUQl+919+zO7e1xOuGkBMxTfZqZnu73Xr9+/fr17M7eq6/M PfHIdy/5GVXRLZSg98abqSFUFpPlmtqJunXZe+Pj41x0MzAe0YeKfvPoD2mz aK4jOjXv+fLIglDy5UVEs2lgz8Cen9/885tpEjXXLaRUF9G+nQpfnk/vS+Pj c6Y9Dygn/z+pr05WnU91XBDicFofk41TH1txXIPjZaH6cy8mWgG3vlPXO9/j gcVEcRzHFqvrczkuwbH3EiKBhiaUuhvXT6P8ohrWDPodyKum6fR7Wsu9vam2 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with ESMTP id C5C1723A0B for ; Mon, 12 Mar 2001 17:00:58 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA55094; Mon, 12 Mar 2001 17:01:19 -0500 (EST) Resent-Message-Id: <200103122201.RAA55094@dirac.csit.fsu.edu> Replied: Sat, 03 Mar 2001 11:24:47 -0500 Replied: Yoshitaka WADA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 5ECC623A03 for ; Fri, 2 Mar 2001 06:43:42 -0500 (EST) Received: from hex.tokyo.rist.or.jp (mesh.tokyo.rist.or.jp [202.241.71.135]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id UAA23064 for ; Fri, 2 Mar 2001 20:42:20 +0900 (JST) Message-Id: <4.3.2-J.20010302204048.00b27b50@rist01.tokyo.rist.or.jp> X-Sender: wada@rist03.tokyo.rist.or.jp X-Mailer: QUALCOMM Windows Eudora Version 4.3.2-J Date: Fri, 02 Mar 2001 20:42:22 +0900 To: fox@csit.fsu.edu From: Yoshitaka WADA Subject: Re: Paper for ACES special issue In-Reply-To: <200103012234.f21MYJC14317@mesh.tokyo.rist.or.jp> References: Mime-Version: 1.0 Content-Type: multipart/mixed; boundary="=====================_26576962==_" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:01:17 -0500 Resent-From: Geoffrey Fox --=====================_26576962==_ Content-Type: text/plain; charset="us-ascii" Dear Professor Fox, I send my paper for the special issue dedicated to ACES in "Concurrency and Computation" journal. I am sorry for inconvinience being late submission. Thank you. Yoshitaka Wada >TITLE: >Effective Adaptation Technique for Hexahedral Mesh > >AUTHORS: >Yoshitaka Wada --=====================_26576962==_ Content-Type: application/pdf; name="YWada_Concurrencty_and_Computation.pdf" Content-Transfer-Encoding: base64 Content-Disposition: attachment; filename="YWada_Concurrencty_and_Computation.pdf" JVBERi0xLjMNJeLjz9MNCjE1NCAwIG9iag08PCANL0xpbmVhcml6ZWQgMSANL08gMTU3IA0vSCBb IDEyODMgNTg5IF0gDS9MIDUyMjQyMSANL0UgMTIxMTMgDS9OIDEwIA0vVCA1MTkyMjIgDT4+IA1l bmRvYmoNICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg ICB4cmVmDTE1NCAzNCANMDAwMDAwMDAxNiAwMDAwMCBuDQowMDAwMDAxMDQ5IDAwMDAwIG4NCjAw MDAwMDExNDAgMDAwMDAgbg0KMDAwMDAwMTg3MiAwMDAwMCBuDQowMDAwMDAyMDkwIDAwMDAwIG4N CjAwMDAwMDIyNjggMDAwMDAgbg0KMDAwMDAwMjgxOSAwMDAwMCBuDQowMDAwMDAzMjk2IDAwMDAw IG4NCjAwMDAwMDM0NzYgMDAwMDAgbg0KMDAwMDAwMzY2NCAwMDAwMCBuDQowMDAwMDAzNzA1IDAw MDAwIG4NCjAwMDAwMDM3MjcgMDAwMDAgbg0KMDAwMDAwNDQ2NSAwMDAwMCBuDQowMDAwMDA0NDg3 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D. Research Organization for Information Science and Technology Sumitomo Hamamatsucho Building 10F 1-18-16 Hamamatsucho, Minato-ku, Tokyo 105-0013 JAPAN TEL:+81-3-3436-5271 FAX:+81-3-3436-5274 --=====================_26576962==_-- From - Mon Mar 12 17:26:27 2001 X-UIDL: c16402ad44090000 X-Mozilla-Status: 0019 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:45 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:01:19 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 6947723A0B for ; Mon, 12 Mar 2001 17:01:18 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA14416; Mon, 12 Mar 2001 17:01:40 -0500 (EST) Resent-Message-Id: <200103122201.RAA14416@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 4570423A08 for ; Fri, 2 Mar 2001 06:44:46 -0500 (EST) Received: from hex.tokyo.rist.or.jp (mesh.tokyo.rist.or.jp [202.241.71.135]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id UAA23080; Fri, 2 Mar 2001 20:44:39 +0900 (JST) Message-Id: <4.3.2-J.20010302204258.00b2b580@rist01.tokyo.rist.or.jp> X-Sender: wada@rist03.tokyo.rist.or.jp X-Mailer: QUALCOMM Windows Eudora Version 4.3.2-J Date: Fri, 02 Mar 2001 20:44:51 +0900 To: fox@csit.fsu.edu From: Yoshitaka WADA Subject: Re: Paper for ACES special issue Cc: aces@tokyo.rist.or.jp In-Reply-To: <200103012234.f21MYJC14317@mesh.tokyo.rist.or.jp> References: Mime-Version: 1.0 Content-Type: text/plain; charset="ISO-2022-JP" Content-Transfer-Encoding: 7bit Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:01:40 -0500 Resent-From: Geoffrey Fox $B@h$[$IAw$j$^$7$?!#(B_o_ $BOBED(B At 07:34 01/03/02, Yoshitaka Wada wrote: >Dear Professor Fox, > >I am writing my paper which is to be submitted to the special issue >dedicated to ACES in "Concurrency and Computation" journal. >I have not yet submitted a manuscript but will submit within 6 hours. >I am sorry for inconvinience being late submission. > >TITLE: >Effective Adaptation Technique for Hexahedral Mesh > >AUTHORS: >Yoshitaka Wada > >Sincerely, > >Yoshitaka Wada >RIST RIST Yoshitaka Wada From - Mon Mar 12 17:26:27 2001 X-UIDL: c85360059ba41700 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:45 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:02:09 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 92AAB23A0B for ; Mon, 12 Mar 2001 17:02:06 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA113018; Mon, 12 Mar 2001 17:02:23 -0500 (EST) Resent-Message-Id: <200103122202.RAA113018@dirac.csit.fsu.edu> Replied: Sat, 03 Mar 2001 08:39:13 -0500 Replied: Hiroaki Matsui Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id C894523A0D for ; Sat, 3 Mar 2001 08:29:19 -0500 (EST) Received: from [192.168.0.4] (mesh.tokyo.rist.or.jp [202.241.71.135]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id WAA26804; Sat, 3 Mar 2001 22:27:36 +0900 (JST) Mime-Version: 1.0 X-Sender: matsui@rist01.tokyo.rist.or.jp X-Mailer: Macintosh Eudora Version 4.3.1-J Message-Id: Date: Sat, 3 Mar 2001 22:26:46 +0900 To: fox@csit.fsu.edu, aces@tokyo.rist.or.jp From: Hiroaki Matsui Subject: Matsui's Paper for the Spacial Issue Content-Type: multipart/mixed; boundary="============_-1228496481==_============" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:02:13 -0500 Resent-From: Geoffrey Fox --============_-1228496481==_============ Content-Type: text/plain; charset="us-ascii" ; format="flowed" Dear Prof. Fox, I am Hiroaki Matsui, RIST. Now, I have finished my paper, and I will send you PDF file of this. I'm very sorry that it takes one more day to finish it when I said on 2/28. ... I may have canceled sending my previous mail, I'm sorry that if you receive the same paper again. Because, I forget write page numbers in the previous one. Thank you very much for your waiting. 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charset="us-ascii" ; format="flowed" -- ------------------------------------------------------------------------------ From: Hiroaki Matsui Invited Researcher Dept. of Research for Computational Earth Science Research Organization for Information Science & Technology E-mail: matsui@tokyo.rist.or.jp Address: 1-18-16, Hamamatsucyou, Minato-ku, Tokyo 105-0013, JAPAN Tel: +81-3-3436-5271 070-5017-8126 Fax: +81-3-3436-5274 ------------------------------------------------------------------------------ --============_-1228496481==_============-- From - Mon Mar 12 17:26:28 2001 X-UIDL: 796015c0e2970500 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:47 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:07:15 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id EE23F23A0B for ; Mon, 12 Mar 2001 17:07:13 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA72220; Mon, 12 Mar 2001 17:07:35 -0500 (EST) Resent-Message-Id: <200103122207.RAA72220@dirac.csit.fsu.edu> Delivery-Date: Mon Feb 26 02:36:19 2001 Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id EB36023A04 for ; Mon, 26 Feb 2001 02:35:22 -0500 (EST) Received: from tatsuya (tatsuya.tokyo.rist.or.jp [202.241.71.143]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id QAA03222; Mon, 26 Feb 2001 16:34:44 +0900 (JST) Message-ID: <006401c09fc7$17cd1b40$8f47f1ca@tokyo.rist.or.jp> From: "Li Chen" To: "Prof. Fox" Cc: "Prof. Fujishiro" , "Dr. Takeshima" , "Kengo NAKAJIMA" Subject: Our paper submitted to "Concurrency and Computation : Practice and Experience" Date: Mon, 26 Feb 2001 16:38:13 +0900 MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_005F_01C0A012.836A2140" X-Priority: 3 X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook Express 5.00.2615.200 X-MimeOLE: Produced By Microsoft MimeOLE V5.00.2615.200 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:07:34 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. ------=_NextPart_000_005F_01C0A012.836A2140 Content-Type: multipart/alternative; boundary="----=_NextPart_001_0060_01C0A012.83734900" ------=_NextPart_001_0060_01C0A012.83734900 Content-Type: text/plain; charset="iso-2022-jp" Content-Transfer-Encoding: 7bit Dear Prof. Fox, Attached is our paper submitted to the Journal "Concurrency and Computation : Practice and Experience". Thank you very much for your consideration! Best regards, Li Chen ------=_NextPart_001_0060_01C0A012.83734900 Content-Type: text/html; charset="iso-2022-jp" Content-Transfer-Encoding: quoted-printable
Dear Prof. Fox,
 
Attached is our paper submitted to = the Journal=20 "Concurrency and Computation : Practice and Experience".
 
Thank you very much for your=20 consideration!
 
Best regards,
 
Li Chen
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Ug0KL0luZm8gMSAwIFINCi9JRCBbPDg4ODdmMGU0NWEyZWFkYzUzZTIzYTBiMTg0ZGM1YzQ5Pjw4 ODg3ZjBlNDVhMmVhZGM1M2UyM2EwYjE4NGRjNWM0OT5dDQo+Pg0Kc3RhcnR4cmVmDQoyNjI1MjMN CiUlRU9GDQo= ------=_NextPart_000_005F_01C0A012.836A2140-- From - Mon Mar 12 17:26:29 2001 X-UIDL: 1c43477530140000 X-Mozilla-Status: 0011 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:48 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:09:31 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 750D723A0B for ; Mon, 12 Mar 2001 17:09:31 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA38048; Mon, 12 Mar 2001 17:09:54 -0500 (EST) Resent-Message-Id: <200103122209.RAA38048@dirac.csit.fsu.edu> Delivery-Date: Sat Feb 24 21:44:34 2001 Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 80A0A23A01 for ; Sat, 24 Feb 2001 21:44:33 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id LAA23520 for ; Sun, 25 Feb 2001 11:44:32 +0900 (JST) Message-Id: <200102250247.AA04239@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Sun, 25 Feb 2001 11:47:26 +0900 To: Geoffrey Fox Subject: Re: ACES Special Issue : Request for Extention of Deadline !! In-Reply-To: <200102241752.MAA92606@dirac.csit.fsu.edu> MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: text/plain; charset=us-ascii Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:09:54 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, Thank you very much for your e-mail. I asked my colleagues to report their situation to me. I will send you e-mail as soon as possible. I plan to submit 2 papers. One is almost completed but I want 10day or 2week extention for the other paper if possible. Thank you very much. Kengo >I got a request from ### 003 (Mikio Iizuka) for a further delay >Is thia what you all want? > > >> Dear Professor Fox, >> >> This is Kengo Nakajima, LOC/the 2nd ACES workshop. >> Thank you very much for your great work on the >> special issue of the 2nd ACES workshop. >> >> We have following 9 entries from Japan for the >> special issue of "Concurrency and Computation : >> Practice and Experience.". >> >> Although official deadline is the end of this January, >> I would like you to extend it to the end of Feburuary >> if possible. >> >> 8 of 9 papers are from GeoFEM project and the members are >> so busy for editing printed proceeding volume which will be >> published soon. >> >> We are very sorry and we sincerely hope you to accept >> our request. >> >> Thank you again for your contribution to the workshop. >> >> Best Regards, >> >> Kengo. >> >> >> LIST of ENTRIES >> >> (1) Corresponding Author/e-mail >> (2) Tentative Title of the Paper >> (3) Author(s) >> >> ### 001 >> (1)Hiroshi Okuda okuda@garlic.q.t.u-tokyo.ac.jp >> (2)Parallel and vector performaces of GeoFEM and its extentions to a solid earth simulator >> (3)H. Okuda, K. Garatani, G. Yagawa and H. Nakamura >> >> ### 002 >> (1)Kengo Nakajima nakajima@tokyo.rist.or.jp >> (2)Parallel multilevel iterative linear solvers for large-scale computation >> (3)K. Nakajima >> >> ### 003 >> (1)Mikio Iizuka iizuka@tokyo.rist.or.jp >> (2)LSMearth and GeoFEM coupling analysis or Couplling analysis in GeoFEM >> (3)M. Iizuka, D. Place, O. Hazama, H. Okuda, D. Sekita and P. Mora >> >> ### 004 >> (1)Kazuo Minami minami@tokyo.rist.or.jp >> (2)Vector and parallel tuning of solid earth simulation codes: GeoFEM and Householder QR decomposition >> (3)K. Minami and T. Sagiya >> >> ### 005 >> (1)Osamu Hazama okuda@garlic.q.t.u-tokyo.ac.jp >> (2)LSMearth-EFG coupling: an alternative numerical approach for multi-scale simulations >> (3)O. Hazama, D. Place and H. Okuda >> >> ### 006 >> (1)Li Chen chen@tokyo.rist.or.jp >> (2)Parallel visualization of gigabyte datasets in GeoFEM >> (3)I. Fujishiro, Y. Takeshima, L. Chen, H. Nakamura and Y. Suzuki >> >> ### 007 >> (1)Yoshitaka Wada wada@tokyo.rist.or.jp >> (2)Effective adaptation technique for hexahedral mesh >> (3)Y. Wada >> >> ### 008 >> (1)Hiroaki Matsui matsui@tokyo.rist.or.jp >> (2)Development of a Simulation Code for Thermal Convection in a Rotating Spherical Shell by GeoFEM >> (3)H.Matsui, H. Okuda, Y. Hayashi, S. Takehiro, G. Yagawa and H. Nakamura >> >> ### 009 >> (1)H-L. Xing xing@postman.riken.go.jp >> (2)Finite element modeling of seismic faulting with a laboratory-derived friction law >> (3)H-L. Xing and A. Makinouchi >> >> --------------------------------------------- >> Kengo NAKAJIMA, Engineer. >> nakajima@tokyo.rist.or.jp > > Geoffrey Fox gcf@cs.fsu.edu or fox@csit.fsu.edu > Phones Cell 315-254-6387 FSU Office 850-644-4587 FAX 850-644-0098 > --------------------------------------------- Kengo NAKAJIMA, Engineer. nakajima@tokyo.rist.or.jp From - Mon Mar 12 17:26:29 2001 X-UIDL: 074581d2800c0000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:48 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:10:03 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 20E5923A0B for ; Mon, 12 Mar 2001 17:10:03 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA115646; Mon, 12 Mar 2001 17:10:25 -0500 (EST) Resent-Message-Id: <200103122210.RAA115646@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id D542A23A0F for ; Mon, 26 Feb 2001 19:28:29 -0500 (EST) Received: from marumo (katayama.tokyo.rist.or.jp [202.241.71.232]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id JAA08122; Tue, 27 Feb 2001 09:28:20 +0900 (JST) Message-Id: <4.2.0.58.J.20010227092605.00ad32c0@rist01.tokyo.rist.or.jp> X-Sender: (Unverified) Reply-To: aces@tokyo.rist.or.jp X-Mailer: QUALCOMM Windows Eudora Pro Version 4.2.0.58.J Date: Tue, 27 Feb 2001 09:28:36 +0900 To: fox@csit.fsu.edu, davey@krissy.msi.umn.edu, mora@earth.uq.edu.au, place@earth.uq.edu.au, hofer@quakes.earth.uq.edu.au, xing@postman.riken.go.jp, sparks@seaver.tamu.edu, xuzhaoyong@netease.com, Terry_Tullis@brown.edu, t-ichim@hlhp1.eri.u-tokyo.ac.jp, matsuura@eps.s.u-tokyo.ac.jp, sagiya@gsi-mc.go.jp, igel@geophysik.uni-muenchen.de, hori@eri.u-tokyo.ac.jp, wada@tokyo.rist.or.jp, nakamura@tokyo.rist.or.jp, nakajima@tokyo.rist.or.jp, minami@tokyo.rist.or.jp, matsui@tokyo.rist.or.jp, marumo@tokyo.rist.or.jp, k-garatani@tokyo.rist.or.jp, chen@tokyo.rist.or.jp, iizuka@tokyo.rist.or.jp, hazama@typhoon.cm.me.ynu.ac.jp From: ACES Local Organizing Committee Subject: [ACES2ndWS] Full Length Paper : Computational Science Mime-Version: 1.0 Content-Type: text/plain; charset="us-ascii"; format=flowed Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:10:18 -0500 Resent-From: Geoffrey Fox Dear ACES "Computational" Colleagues, February 28th, 2001 is the deadline for the subimission the full length paper to "Concurrency and Computation". Authors should send papers : (1) to : Geoffrey C. Fox ( fox@csit.fsu.edu ) (2) in : PDF or PostScript format as INIAIAL submission (3) by : Deadline (February 28th, 2001) (*1) There are NO formatting requirements (*2) Accepted papers should be sent in LaTeX or Word format (*3) Submission to Publication takes 9 months at most Sample of recent special issue : http://aspen.csit.fsu.edu/CandCPandE/specialissue2000.html Best links for journal are http://www3.interscience.wiley.com/cgi-bin/jtoc?ID=5361 Also see: http://aspen.csit.fsu.edu/CandCPandE/ If you have any question, please contact aces@tokyo.rist.or.jp by e-mail. Thank you again for your cooperation. Best Regards, LOC the 2nd ACES workshop From - Mon Mar 12 17:26:29 2001 X-UIDL: 171c7431380b0000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:48 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:11:19 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 1704123A0B for ; Mon, 12 Mar 2001 17:11:19 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA115670; Mon, 12 Mar 2001 17:11:41 -0500 (EST) Resent-Message-Id: <200103122211.RAA115670@dirac.csit.fsu.edu> Replied: Tue, 27 Feb 2001 21:49:23 -0500 Replied: Osamu HAZAMA Delivered-To: fox@csit.fsu.edu Received: from typhoon.cm.me.ynu.ac.jp (typhoon.cm.me.ynu.ac.jp [133.34.45.120]) by mailer.csit.fsu.edu (Postfix) with ESMTP id C0E2523A0B for ; Tue, 27 Feb 2001 20:06:08 -0500 (EST) Received: from localhost (stormy [133.34.45.123]) by typhoon.cm.me.ynu.ac.jp (8.9.3/8.9.3) with ESMTP id KAA18234; Wed, 28 Feb 2001 10:06:01 +0900 To: fox@csit.fsu.edu Cc: aces@tokyo.rist.or.jp, place@quakes.earth.uq.edu.au Subject: paper for ACES special issue X-Mailer: Mew version 1.94.2 on Emacs 20.4 / Mule 4.1 (AOI) Mime-Version: 1.0 Content-Type: Text/Plain; charset=us-ascii Content-Transfer-Encoding: 7bit Message-Id: <20010228100613Q.hazama@typhoon.cm.me.ynu.ac.jp> Date: Wed, 28 Feb 2001 10:06:13 +0900 (LMT) From: Osamu HAZAMA X-Dispatcher: imput version 20000228(IM140) Lines: 37 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:11:41 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, I am writing you with regards to my paper which is to be submitted to the special issue dedicated to ACES in "Concurrency and Computation" journal. Although the deadline for the paper was today, Feb. 28, it would be greatly appreciated if this can be extended to mid-March. I am planning on submitting a paper which information is as follows, TITLE: LSMearth-EFG coupling: an alternative numerical approach for multi-scale simulations AUTHORS: Osamu Hazama, David Place and Hiroshi Okuda I apologize for all the inconveniences this may cause. Sincerely, Osamu Hazama _>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_> Osamu HAZAMA Dept. of Mechanical Engineering and Materials Science Graduate School of Engineering Yokohama National University 79-5 Tokiwadai, Hodogaya-ku, Yokohama JAPAN 240-8501 Phone (Lab) : +81-45-339-3875 Email : hazama@typhoon.cm.me.ynu.ac.jp : osamu_hazama@hotmail.com _>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_> From - Mon Mar 12 17:26:30 2001 X-UIDL: ef955a3640080000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:48 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:11:41 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id BE20F23A0B for ; Mon, 12 Mar 2001 17:11:41 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA55274; Mon, 12 Mar 2001 17:12:04 -0500 (EST) Resent-Message-Id: <200103122212.RAA55274@dirac.csit.fsu.edu> Replied: Wed, 28 Feb 2001 22:16:14 -0500 Replied: Kenneth J Hurst Delivered-To: fox@csit.fsu.edu Received: from cobra.jpl.nasa.gov (cobra.jpl.nasa.gov [137.78.60.32]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 4429B23A08 for ; Wed, 28 Feb 2001 22:13:07 -0500 (EST) Received: from grande.jpl.nasa.gov (grande.jpl.nasa.gov [137.78.60.215]) by cobra.jpl.nasa.gov (8.9.3/8.9.3) with ESMTP id TAA16769 for ; Wed, 28 Feb 2001 19:13:06 -0800 (PST) Received: from grande (localhost [127.0.0.1]) by grande.jpl.nasa.gov (8.9.3/8.9.3) with ESMTP id TAA08713 for ; Wed, 28 Feb 2001 19:13:06 -0800 (PST) Message-Id: <200103010313.TAA08713@grande.jpl.nasa.gov> To: fox@csit.fsu.edu Subject: ACES In-Reply-To: Your message of "Sun, 28 Jan 2001 14:57:04 EST." <3A747990.5060004@csit.fsu.edu> Date: Wed, 28 Feb 2001 19:13:05 -0800 From: Kenneth J Hurst Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:12:04 -0500 Resent-From: Geoffrey Fox Geoffrey- I regret to have to inform you that I have not written the paper you generously requested for the ACES volume. This month has been quite hectic and I did not make enough time to prepare something. I hope that your special volume goes smoothly in spite of my lack of a contribution. Ken Hurst From - Mon Mar 12 17:26:30 2001 X-UIDL: 695955e3ef0a0000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:48 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:12:00 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id E9B4223A0B for ; Mon, 12 Mar 2001 17:11:59 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA45908; Mon, 12 Mar 2001 17:12:22 -0500 (EST) Resent-Message-Id: <200103122212.RAA45908@dirac.csit.fsu.edu> Replied: Tue, 27 Feb 2001 21:50:05 -0500 Replied: Hiroaki Matsui Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id A118D23A05 for ; Tue, 27 Feb 2001 21:38:57 -0500 (EST) Received: from [192.168.0.4] (mesh.tokyo.rist.or.jp [202.241.71.135]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id LAA21708; Wed, 28 Feb 2001 11:38:54 +0900 (JST) Mime-Version: 1.0 X-Sender: matsui@rist01.tokyo.rist.or.jp X-Mailer: Macintosh Eudora Version 4.3.1-J Message-Id: In-Reply-To: <01C09E5B.1D3E2B40@iizuka.tokyo.rist.or.jp> References: <01C09E5B.1D3E2B40@iizuka.tokyo.rist.or.jp> Date: Wed, 28 Feb 2001 11:38:53 +0900 To: fox@csit.fsu.edu, aces@tokyo.rist.or.jp From: Hiroaki Matsui Subject: Request for Extension of Deadline for paper of Matsui Content-Type: text/plain; charset="us-ascii" ; format="flowed" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:12:22 -0500 Resent-From: Geoffrey Fox Dear Prof. Fox, I am Hiroaki Matsui, RIST. I apologize that I can not send a paper for special issue of "Concurrency and Computation : Practice and Experience" by the end of February. I will be able to finish the paper by March, 2, and I would like to extend submission of my paper to March, 2 if you can. I hope you to accept my proposal. Sincerely yours, Hiroaki Matsui -- ------------------------------------------------------------------------------ From: Hiroaki Matsui Invited Researcher Dept. of Research for Computational Earth Science Research Organization for Information Science & Technology E-mail: matsui@tokyo.rist.or.jp Address: 1-18-16, Hamamatsucyou, Minato-ku, Tokyo 105-0013, JAPAN Tel: +81-3-3436-5271 070-5017-8126 Fax: +81-3-3436-5274 ------------------------------------------------------------------------------ From - Mon Mar 12 17:26:30 2001 X-UIDL: 86f993fd38090000 X-Mozilla-Status: 0011 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:49 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:12:14 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id ADE7C23A0B for ; Mon, 12 Mar 2001 17:12:14 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA47738; Mon, 12 Mar 2001 17:12:37 -0500 (EST) Resent-Message-Id: <200103122212.RAA47738@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from typhoon.cm.me.ynu.ac.jp (typhoon.cm.me.ynu.ac.jp [133.34.45.120]) by mailer.csit.fsu.edu (Postfix) with ESMTP id E9FC723A05 for ; Tue, 27 Feb 2001 22:11:16 -0500 (EST) Received: from localhost (stormy [133.34.45.123]) by typhoon.cm.me.ynu.ac.jp (8.9.3/8.9.3) with ESMTP id MAA18537 for ; Wed, 28 Feb 2001 12:11:15 +0900 To: fox@mailer.csit.fsu.edu Subject: Re: paper for ACES special issue In-Reply-To: <200102280249.VAA90402@dirac.csit.fsu.edu> References: <20010228100613Q.hazama@typhoon.cm.me.ynu.ac.jp> <200102280249.VAA90402@dirac.csit.fsu.edu> X-Mailer: Mew version 1.94.2 on Emacs 20.4 / Mule 4.1 (AOI) Mime-Version: 1.0 Content-Type: Text/Plain; charset=us-ascii Content-Transfer-Encoding: 7bit Message-Id: <20010228121128K.hazama@typhoon.cm.me.ynu.ac.jp> Date: Wed, 28 Feb 2001 12:11:28 +0900 (LMT) From: Osamu HAZAMA X-Dispatcher: imput version 20000228(IM140) Lines: 20 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:12:37 -0500 Resent-From: Geoffrey Fox Prof. Fox, Thank you for the fast response. _>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_> Osamu HAZAMA Dept. of Mechanical Engineering and Materials Science Graduate School of Engineering Yokohama National University 79-5 Tokiwadai, Hodogaya-ku, Yokohama JAPAN 240-8501 Phone (Lab) : +81-45-339-3875 Email : hazama@typhoon.cm.me.ynu.ac.jp : osamu_hazama@hotmail.com _>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_>_> From - Mon Mar 12 17:26:30 2001 X-UIDL: 3a5dc174c2090000 X-Mozilla-Status: 0011 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:49 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:12:51 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 8ABAE23A0B for ; Mon, 12 Mar 2001 17:12:51 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA115610; Mon, 12 Mar 2001 17:13:14 -0500 (EST) Resent-Message-Id: <200103122213.RAA115610@dirac.csit.fsu.edu> Delivery-Date: Sat Feb 24 04:18:59 2001 Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 053F823A01 for ; Sat, 24 Feb 2001 04:18:58 -0500 (EST) Received: from iizuka.tokyo.rist.or.jp (iizuka.tokyo.rist.or.jp [202.241.71.247]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id SAA21400 for ; Sat, 24 Feb 2001 18:18:55 +0900 (JST) Received: by iizuka.tokyo.rist.or.jp with Microsoft Mail id <01C09E8F.E9ACC5E0@iizuka.tokyo.rist.or.jp>; Sat, 24 Feb 2001 18:30:50 +0900 Message-ID: <01C09E8F.E9ACC5E0@iizuka.tokyo.rist.or.jp> From: iizuka To: "'Geoffrey Fox'" Subject: RE: ACES Special Issue : Request for Extention of Deadline for paper of Iizuka !! Date: Sat, 24 Feb 2001 18:30:48 +0900 MIME-Version: 1.0 Content-Type: text/plain; charset="us-ascii" Content-Transfer-Encoding: 7bit Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:13:14 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, I do not know. Please send e-mail to Nakajima-san about this question. Best Regards, Mikio >How many others want an extension > Geoffrey Fox gcf@cs.fsu.edu or fox@csit.fsu.edu > Phones Cell 315-254-6387 FSU Office 850-644-4587 FAX 850-644-0098 --------------------------------------------------------------- Mikio Iizuka Research Organization for Information Science & Technology Department of Reseach for Computational Earth Sciences 1-18-16 Hamamatsucho, Minato-ku Tokyo 105 Japan Phone:+81-3-3436-5271 Fax:+81-3-3436-5274 E-mail:iizuka@tokyo.rist.or.jp From - Mon Mar 12 17:26:30 2001 X-UIDL: c05ac89518090000 X-Mozilla-Status: 0011 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:49 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:14:02 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id F331323A0B for ; Mon, 12 Mar 2001 17:14:01 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA42976; Mon, 12 Mar 2001 17:14:24 -0500 (EST) Resent-Message-Id: <200103122214.RAA42976@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id B155C23A14 for ; Sun, 28 Jan 2001 17:54:53 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id HAA27647; Mon, 29 Jan 2001 07:54:54 +0900 (JST) Message-Id: <200101282257.AA03972@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Mon, 29 Jan 2001 07:57:24 +0900 To: Geoffrey Fox Cc: aces@tokyo.rist.or.jp, mora@earth.uq.edu.au Subject: Re: ACES Special Issue for "Concurrency and Computation :Practice and Experience." In-Reply-To: <200101281922.OAA152174@dirac.csit.fsu.edu> MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: text/plain; charset=us-ascii Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:14:24 -0500 Resent-From: Geoffrey Fox Dear Geoffey, Thank you very much for your message. In the end of January, we are going to announce to all the participants that deadline for both journal (PAGEOPH/Convurrency) has been extended. Best Regards, Kengo >I was requested by several Japanses authors a deadline extension till the end of February >Given the importance of this work, I granted this extension. >I wonder how I should tell others of this change >Do you have notice of other submissions? >Thank you > >Geoffrey Fox gcf@cs.fsu.edu or fox@csit.fsu.edu >Phones Cell 315-254-6387 FSU Office 850-644-4587 FAX 850-644-0098 > From - Mon Mar 12 17:26:31 2001 X-UIDL: 9f30061d5c110000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:49 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:14:16 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id DCC4F23A0B for ; Mon, 12 Mar 2001 17:14:15 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA115472; Mon, 12 Mar 2001 17:14:38 -0500 (EST) Resent-Message-Id: <200103122214.RAA115472@dirac.csit.fsu.edu> Replied: Sat, 24 Feb 2001 12:52:33 -0500 Replied: Kengo NAKAJIMA Replied: Mon, 22 Jan 2001 17:40:44 -0500 Replied: Kengo NAKAJIMA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 8E6AA23A25 for ; Mon, 22 Jan 2001 17:17:06 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id HAA05851; Tue, 23 Jan 2001 07:17:00 +0900 (JST) Message-Id: <200101222219.AA03921@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Tue, 23 Jan 2001 07:19:15 +0900 To: fox@csit.fsu.edu Cc: geofem-senior@tokyo.rist.or.jp, aces@tokyo.rist.or.jp, hazama@typhoon.cm.me.ynu.ac.jp, chen@tokyo.rist.or.jp, xing@postman.riken.go.jp Subject: ACES Special Issue : Request for Extention of Deadline !! MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: text/plain; charset=us-ascii Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:14:38 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, This is Kengo Nakajima, LOC/the 2nd ACES workshop. Thank you very much for your great work on the special issue of the 2nd ACES workshop. We have following 9 entries from Japan for the special issue of "Concurrency and Computation : Practice and Experience.". Although official deadline is the end of this January, I would like you to extend it to the end of Feburuary if possible. 8 of 9 papers are from GeoFEM project and the members are so busy for editing printed proceeding volume which will be published soon. We are very sorry and we sincerely hope you to accept our request. Thank you again for your contribution to the workshop. Best Regards, Kengo. LIST of ENTRIES (1) Corresponding Author/e-mail (2) Tentative Title of the Paper (3) Author(s) ### 001 (1)Hiroshi Okuda okuda@garlic.q.t.u-tokyo.ac.jp (2)Parallel and vector performaces of GeoFEM and its extentions to a solid earth simulator (3)H. Okuda, K. Garatani, G. Yagawa and H. Nakamura ### 002 (1)Kengo Nakajima nakajima@tokyo.rist.or.jp (2)Parallel multilevel iterative linear solvers for large-scale computation (3)K. Nakajima ### 003 (1)Mikio Iizuka iizuka@tokyo.rist.or.jp (2)LSMearth and GeoFEM coupling analysis or Couplling analysis in GeoFEM (3)M. Iizuka, D. Place, O. Hazama, H. Okuda, D. Sekita and P. Mora ### 004 (1)Kazuo Minami minami@tokyo.rist.or.jp (2)Vector and parallel tuning of solid earth simulation codes: GeoFEM and Householder QR decomposition (3)K. Minami and T. Sagiya ### 005 (1)Osamu Hazama okuda@garlic.q.t.u-tokyo.ac.jp (2)LSMearth-EFG coupling: an alternative numerical approach for multi-scale simulations (3)O. Hazama, D. Place and H. Okuda ### 006 (1)Li Chen chen@tokyo.rist.or.jp (2)Parallel visualization of gigabyte datasets in GeoFEM (3)I. Fujishiro, Y. Takeshima, L. Chen, H. Nakamura and Y. Suzuki ### 007 (1)Yoshitaka Wada wada@tokyo.rist.or.jp (2)Effective adaptation technique for hexahedral mesh (3)Y. Wada ### 008 (1)Hiroaki Matsui matsui@tokyo.rist.or.jp (2)Development of a Simulation Code for Thermal Convection in a Rotating Spherical Shell by GeoFEM (3)H.Matsui, H. Okuda, Y. Hayashi, S. Takehiro, G. Yagawa and H. Nakamura ### 009 (1)H-L. Xing xing@postman.riken.go.jp (2)Finite element modeling of seismic faulting with a laboratory-derived friction law (3)H-L. Xing and A. Makinouchi --------------------------------------------- Kengo NAKAJIMA, Engineer. nakajima@tokyo.rist.or.jp From - Mon Mar 12 17:26:31 2001 X-UIDL: c35b409c2b1f0400 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:49 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:15:00 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 081BD23A0B for ; Mon, 12 Mar 2001 17:15:00 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA56122; Mon, 12 Mar 2001 17:15:22 -0500 (EST) Resent-Message-Id: <200103122215.RAA56122@dirac.csit.fsu.edu> Replied: Fri, 23 Feb 2001 12:29:18 -0500 Replied: Kristy Tiampo Delivered-To: fox@csit.fsu.edu Received: from caldera.colorado.edu (caldera.Colorado.EDU [128.138.136.151]) by mailer.csit.fsu.edu (Postfix) with ESMTP id B3ED923A11 for ; Fri, 23 Feb 2001 11:57:57 -0500 (EST) Received: from localhost (kristy@localhost) by caldera.colorado.edu (8.9.3/8.9.0) with SMTP id KAA03967; Fri, 23 Feb 2001 10:48:00 -0700 Date: Fri, 23 Feb 2001 10:48:00 -0700 (MST) From: Kristy Tiampo Reply-To: Kristy Tiampo To: fox@csit.fsu.edu Cc: John Rundle Subject: ACES paper Message-ID: MIME-Version: 1.0 Content-Type: MULTIPART/MIXED; BOUNDARY="-1971284088-71747085-982950480=:3935" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:15:21 -0500 Resent-From: Geoffrey Fox This message is in MIME format. The first part should be readable text, while the remaining parts are likely unreadable without MIME-aware tools. Send mail to mime@docserver.cac.washington.edu for more info. ---1971284088-71747085-982950480=:3935 Content-Type: TEXT/PLAIN; charset=US-ASCII Dear Geoffrey - Attached is a pdf copy of the paper for Concurrency and Computation, the special ACES isssue you are working on. John tells me that the deadline has been extended until the end of the month, but I will be away early next week, so I wanted to get it to you before I left. I will be checking my email, however, if there is anything you need. 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(v1.31 1998/05/13) Mon Mar 12 17:24:50 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:15:11 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id A74AB23A0B for ; Mon, 12 Mar 2001 17:15:10 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA81476; Mon, 12 Mar 2001 17:15:33 -0500 (EST) Resent-Message-Id: <200103122215.RAA81476@dirac.csit.fsu.edu> Replied: Fri, 23 Feb 2001 22:50:42 -0500 Replied: iizuka Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 30A6423A01 for ; Fri, 23 Feb 2001 22:01:11 -0500 (EST) Received: from iizuka.tokyo.rist.or.jp (iizuka.tokyo.rist.or.jp [202.241.71.247]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id MAA20476; Sat, 24 Feb 2001 12:00:59 +0900 (JST) Received: by iizuka.tokyo.rist.or.jp with Microsoft Mail id <01C09E5B.1D3E2B40@iizuka.tokyo.rist.or.jp>; Sat, 24 Feb 2001 12:12:53 +0900 Message-ID: <01C09E5B.1D3E2B40@iizuka.tokyo.rist.or.jp> From: iizuka To: "'fox@csit.fsu.edu'" Cc: "'geofem-senior@tokyo.rist.or.jp'" , "'place@earthsciences.uq.edu.au'" , "'mora@shake6.earthsciences.uq.edu.au'" , "'hazama@typhoon.cm.me.ynu.ac.jp'" Subject: ACES Special Issue : Request for Extention of Deadline for paper of Iizuka !! Date: Sat, 24 Feb 2001 12:12:52 +0900 MIME-Version: 1.0 Content-Type: text/plain; charset="us-ascii" Content-Transfer-Encoding: 7bit Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:15:32 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, This is Mikio Iizuka of RIST, Japan. Although deadline for the special issue of "Concurrency and Computation : Practice and Experience" is the end of this Feburuary, I would like you to extend it to April 16 for my paper if possible. I am sorry for the delay of my paper. Could you accept my proposal ? Best Regards, Mikio Kengo Nakajima wrote at January 23 --------------------------------- >We have following 9 entries from Japan for the >special issue of "Concurrency and Computation : >Practice and Experience.". >Although official deadline is the end of this January, >I would like you to extend it to the end of Feburuary >if possible. >8 of 9 papers are from GeoFEM project and the members are >so busy for editing printed proceeding volume which will be >published soon. >We are very sorry and we sincerely hope you to accept >our request. >Thank you again for your contribution to the workshop. >Best Regards, >LIST of ENTRIES >### 003 >(1)Mikio Iizuka iizuka@tokyo.rist.or.jp >(2)LSMearth and GeoFEM coupling analysis or Couplling analysis in GeoFEM >(3)M. Iizuka, D. Place, O. Hazama, H. Okuda, D. Sekita and P. Mora --------------------------------------------------------------- Mikio Iizuka Research Organization for Information Science & Technology Department of Reseach for Computational Earth Sciences 1-18-16 Hamamatsucho, Minato-ku Tokyo 105 Japan Phone:+81-3-3436-5271 Fax:+81-3-3436-5274 E-mail:iizuka@tokyo.rist.or.jp From - Mon Mar 12 17:26:32 2001 X-UIDL: 4acae3e6fd150000 X-Mozilla-Status: 0000 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:50 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:15:50 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 77AB523A0B for ; Mon, 12 Mar 2001 17:15:50 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA81512; Mon, 12 Mar 2001 17:16:13 -0500 (EST) Resent-Message-Id: <200103122216.RAA81512@dirac.csit.fsu.edu> Replied: Sun, 04 Mar 2001 20:04:51 -0500 Replied: iizuka Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id B40E923A09 for ; Sun, 4 Mar 2001 19:47:51 -0500 (EST) Received: from iizuka.tokyo.rist.or.jp (iizuka.tokyo.rist.or.jp [202.241.71.247]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id JAA01550 for ; Mon, 5 Mar 2001 09:47:38 +0900 (JST) Received: by iizuka.tokyo.rist.or.jp with Microsoft Mail id <01C0A55A.FEB52D20@iizuka.tokyo.rist.or.jp>; Mon, 5 Mar 2001 09:59:40 +0900 Message-ID: <01C0A55A.FEB52D20@iizuka.tokyo.rist.or.jp> From: iizuka To: "'Geoffrey Fox'" Subject: RE: Could you finish by End of March? Date: Mon, 5 Mar 2001 09:59:38 +0900 MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="---- =_NextPart_000_01C0A55A.FEB52D20" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:16:13 -0500 Resent-From: Geoffrey Fox ------ =_NextPart_000_01C0A55A.FEB52D20 Content-Type: text/plain; charset="us-ascii" Content-Transfer-Encoding: 7bit Dear Dr.Geoffrey Fox, I can not finish by End of March. Thank you. >people have started to submit papers and midapril would be a long delay >Thank you >Geoffrey Fox gcf@cs.fsu.edu or fox@csit.fsu.edu >Phones Cell 315-254-6387 FSU Office 850-644-4587 FAX 850-644-0098 From ----------------------------- Mikio Iizuka Research Organization for Information Science & Technology Department of Reseach for Computational Earth Sciences 1-18-16 Hamamatsucho, Minato-ku Tokyo 105 Japan Phone:+81-3-3436-5271 Fax:+81-3-3436-5274 E-mail:iizuka@tokyo.rist.or.jp ------------------------------ ------ =_NextPart_000_01C0A55A.FEB52D20 Content-Type: application/ms-tnef Content-Transfer-Encoding: base64 eJ8+IigAAQaQCAAEAAAAAAABAAEAAQeQBgAIAAAApAMAAAAAAACnAAEIgAcAGAAAAElQTS5NaWNy b3NvZnQgTWFpbC5Ob3RlADEIAQ2ABAACAAAAAgACAAEEkAYADAEAAAEAAAANAAAAAwAAMAIAAAAL AA8OAAAAAAIB/w8BAAAAOwAAAAAAAACBKx+kvqMQGZ1uAN0BD1QCAAAAAEdlb2ZmcmV5IEZveABT TVRQAGZveEBjc2l0LmZzdS5lZHUAAB4AAjABAAAABQAAAFNNVFAAAAAAHgADMAEAAAARAAAAZm94 QGNzaXQuZnN1LmVkdQAAAAADABUMAQAAAAMA/g8GAAAAHgABMAEAAAAPAAAAJ0dlb2ZmcmV5IEZv eCcAAAIBCzABAAAAFgAAAFNNVFA6Rk9YQENTSVQuRlNVLkVEVQAAAAMAADkAAAAACwBAOgEAAAAD AHE6AAAAAAIB9g8BAAAABAAAAAAAAAJaKgEEgAEAJgAAAFJFOiBDb3VsZCB5b3UgZmluaXNoIGJ5 IEVuZCBvZiBNYXJjaD8AdwwBBYADAA4AAADRBwMABQAJADsAJgABAEsBASCAAwAOAAAA0QcDAAUA CQA4AA8AAQAxAQEJgAEAIQAAAEFCRTMxMzBCREMxMEQ1MTE5N0NFMDBBMEM5OUFFRkI2AFYHAQOQ BgBEBgAAFAAAAAsAIwAAAAAAAwAmAAAAAAALACkAAAAAAAMALgAAAAAAAwA2AAAAAABAADkAwOfa jQ+lwAEeAHAAAQAAACYAAABSRTogQ291bGQgeW91IGZpbmlzaCBieSBFbmQgb2YgTWFyY2g/AAAA AgFxAAEAAAAWAAAAAcClD43aCxPjrRDcEdWXzgCgyZrvtgAAHgAeDAEAAAAFAAAAU01UUAAAAAAe AB8MAQAAAB8AAABpaXp1a2FAcmlzdDAxLnRva3lvLnJpc3Qub3IuanAAAAMABhDVT9/IAwAHEPIB AAAeAAgQAQAAAGUAAABERUFSRFJHRU9GRlJFWUZPWCxJQ0FOTk9URklOSVNIQllFTkRPRk1BUkNI VEhBTktZT1VQRU9QTEVIQVZFU1RBUlRFRFRPU1VCTUlUUEFQRVJTQU5ETUlEQVBSSUxXT1VMREJF AAAAAAIBCRABAAAAnwQAAJsEAAAlCQAATFpGdRQofTEDAAoAcmNwZzkzMv8A/wIGAqQD5AXrAoMA UANUCQIAY2gKwHNldDI/BgAGwwKDDkAEVRJHMTKSOAMwJzgOQCc2AOBXFRMBwBT2ZhUBMxUANWsW wRazNhaUNhUxFrI0/mUCgxbAE88U3xXvFv8YDMY0AuMCAHBycROhGZmhBrBzdGVtAoM1GPjfHq8a TxtfHG8YNn0KgAjPxQnZOyavMjU1AoAKgYMOYQtgbmcxMDQAUEJoBbB6ZG9jAAAqARJFICElKSwu OoEiIDNiP11cfSIg7mEAUCwwI+FhHiAsMCBgVSwwNywhOCwhOSwhYW8sIQwwLDAikWELMCwwZess ISOhYg6gJw5gL6Ejov8sUSnxMDQYAjBSJCIwUizR/zBDLREwQySiMFItUTBDLZF/MEMt0TBDLhEw Qy5RMEI1fzEVJBM10jIVKPA1pTQVNdU1lTYzFTY0FTY1FSKDdzjSLxEwQjcvkTtDMRU3VTIVNzMV NzQVNzUVOHU1lTg6lTgu0T5DOxU53zCVDiAwJABBIjM5I6IiUf8sQkJDJCJCUjKSQlIzkiJR2mNB lWVElkMVZUOVBZD/GBU7khhCGAYyEhhCJKU0A/8dCUnHMpIkIjOSJCI7EiPhsjlKlTk2ApEqsGwq 5HAkKFtcAAAsMDEVNtUylTYzlTY0lTY4lj+VVyOTO1IwlTcxlTcylTdVM5U3NJU4MBU5O5U5hjIs EAsDbGkyM0cBwGZpLTE5OA6gDNAvVgMLVRjhC/JjAEAgRK5lCsNW2yEQbx/gYwVA3VfQcgtGE6FX Zi5YP1lEGEdlbw6AJrB5IEbsb3hZ31fALFsfWUVYJ41aVCAKhWEMSSBjA5EabllAIFXQAwBzaCDC YlzwRW5kIFygBdArCsASYC4KhVQScG5r9CB5CGAuYPYK9FZcWlmzCotVYDM2Zq9XsT5ej01ZRHBc kAtQZSAScHafbAAf0ArAH+BjsHRvbGDQdWJtaWuRYWuwKxF3AHBjsG1QZG2gBRADIHeVCGBsY7Bi bABhICZA7SmwIA5gC2B5CodpL2o//1k1ZNdhDHCfca9b/10CWZDCZ1egQGNzLgPQZVDdCYB1Y8AF wAIQeHhxbWCveKZ0T3VfXv5QKiBuB5GGQ2/gAyAzMTUtKOAwNC02M0sAXQBTVbwgTw6ADeBsAEqA MH6wTTIALTKAfuJBWH+3MD4wVhBhDwqyXQADYSAtj4NPhAmCdgXQaWtpbQBASWl6dWthhRdSzweQ V/ESYH9AcmcAcIYQvGF0hdADoAIQYjFuiFFTAMCIA1NjCJBuf5Em22TABZBoYrAmQGdwFlmR+mUK sXQHgAIwY8KG84dR44hSCFBtcHUBkIgCB0CvY4BskWNAiVVzhRcxVfDCOFXwNiBIYQDAiOFzbSAS YG8shZGNYGzwLcZrc8ZZkFRva2UwjwD0MDWFF0ptoABwhRd9g2Q6KzBALTOUIDGANo4tNgBRUIUX RmF4k+0yNIUXRS0AwAMQOmlthhNAbPCRsS4FEB/QLvEFsC5qcIUXgz+EP3QLX2h/WlVZJgqFJdEA n0AAAwAQEAAAAAADABEQAAAAAEAABzCA/rkUD6XAAUAACDCA/rkUD6XAAR4APQABAAAABQAAAFJF OiAAAAAAAwANNP03AACM4Q== ------ =_NextPart_000_01C0A55A.FEB52D20-- From - Mon Mar 12 17:26:32 2001 X-UIDL: 47ce744dd7070000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:51 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:18:07 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 3F42623A0F for ; Mon, 12 Mar 2001 17:18:07 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA55198; Mon, 12 Mar 2001 17:18:30 -0500 (EST) Resent-Message-Id: <200103122218.RAA55198@dirac.csit.fsu.edu> Replied: Thu, 01 Mar 2001 20:01:36 -0500 Replied: minami Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id D54E223A08 for ; Thu, 1 Mar 2001 19:56:20 -0500 (EST) Received: from tokyo.rist.or.jp (minami.tokyo.rist.or.jp [202.241.71.161]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id JAA13701 for ; Fri, 2 Mar 2001 09:56:14 +0900 (JST) Message-ID: <3A9EEF6C.8D163BA2@tokyo.rist.or.jp> Date: Fri, 02 Mar 2001 09:55:10 +0900 From: minami Organization: rist X-Mailer: Mozilla 4.7 [ja] (Macintosh; I; PPC) X-Accept-Language: ja,pdf MIME-Version: 1.0 To: fox@csit.fsu.edu Subject: ACES Special Issue Content-Type: text/plain; charset=iso-2022-jp; x-mac-type="54455854"; x-mac-creator="4D4F5353" Content-Transfer-Encoding: 7bit Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:18:29 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, This is Kazuo Minami of RIST, Japan. I am sorry about the delay of my paper for special issue of "Concurrency and Computation". I'm going to send my paper during today. Could you wait my paper ? Best Regards, Kazuo Minami From - Mon Mar 12 17:26:32 2001 X-UIDL: b153e0c749440100 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:51 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:18:17 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 02FF923A0F for ; Mon, 12 Mar 2001 17:18:17 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA56232; Mon, 12 Mar 2001 17:18:39 -0500 (EST) Resent-Message-Id: <200103122218.RAA56232@dirac.csit.fsu.edu> Replied: Mon, 05 Mar 2001 07:00:04 -0500 Replied: minami Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id BC8BA23A09 for ; Mon, 5 Mar 2001 02:58:08 -0500 (EST) Received: from tokyo.rist.or.jp (minami.tokyo.rist.or.jp [202.241.71.161]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id QAA08087 for ; Mon, 5 Mar 2001 16:57:47 +0900 (JST) Message-ID: <3AA346B1.9DDCE22B@tokyo.rist.or.jp> Date: Mon, 05 Mar 2001 16:56:38 +0900 From: minami Organization: rist X-Mailer: Mozilla 4.7 [ja] (Macintosh; I; PPC) X-Accept-Language: ja,pdf MIME-Version: 1.0 To: fox@csit.fsu.edu Subject: I send my paper Content-Type: multipart/mixed; boundary="------------E4FAF7589B99801438904E66" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:18:39 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. --------------E4FAF7589B99801438904E66 Content-Type: text/plain; charset=iso-2022-jp; x-mac-type="54455854"; x-mac-creator="4D4F5353" Content-Transfer-Encoding: 7bit Dear Professor Fox, This is Kazuo Minami of RIST, Japan. I am sorry about the delay of my paper for special issue of "Concurrency and Computation". I send my paper in PDF format. 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--------------E4FAF7589B99801438904E66-- From - Mon Mar 12 17:26:33 2001 X-UIDL: 018e3ff665090000 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:51 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:18:46 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id B0ECC23A0B for ; Mon, 12 Mar 2001 17:18:46 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA100290; Mon, 12 Mar 2001 17:19:09 -0500 (EST) Resent-Message-Id: <200103122219.RAA100290@dirac.csit.fsu.edu> Replied: Thu, 01 Mar 2001 18:07:53 -0500 Replied: wada@tokyo.rist.or.jp (Yoshitaka Wada) Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id E8CCE23A03 for ; Thu, 1 Mar 2001 17:34:18 -0500 (EST) Received: from mesh.tokyo.rist.or.jp (mesh.tokyo.rist.or.jp [202.241.71.135]) by tokyo.rist.or.jp (8.9.3/3.7W) with ESMTP id HAA12858; Fri, 2 Mar 2001 07:34:14 +0900 (JST) Received: from localhost (mesh.tokyo.rist.or.jp [202.241.71.135]) by mesh.tokyo.rist.or.jp (8.11.1/8.11.1) with SMTP id f21MYJC14317; Fri, 2 Mar 2001 07:34:20 +0900 (JST) (envelope-from wada@tokyo.rist.or.jp) Date: Fri, 2 Mar 2001 07:34:20 +0900 (JST) Message-Id: <200103012234.f21MYJC14317@mesh.tokyo.rist.or.jp> To: fox@csit.fsu.edu Cc: aces@tokyo.rist.or.jp Subject: Paper for ACES special issue In-Reply-To: Your message of "Wed, 28 Feb 2001 10:06:13 +0900 (LMT)". <20010228100613Q.hazama@typhoon.cm.me.ynu.ac.jp> From: wada@tokyo.rist.or.jp (Yoshitaka Wada) Mime-Version: 1.0 Content-Type: text/plain; charset=US-ASCII X-Mailer: mnews [version 1.22] 1999-12/19(Sun) Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:19:09 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, I am writing my paper which is to be submitted to the special issue dedicated to ACES in "Concurrency and Computation" journal. I have not yet submitted a manuscript but will submit within 6 hours. I am sorry for inconvinience being late submission. TITLE: Effective Adaptation Technique for Hexahedral Mesh AUTHORS: Yoshitaka Wada Sincerely, Yoshitaka Wada RIST From - Mon Mar 12 17:26:33 2001 X-UIDL: 4b0fc18f58d51300 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:52 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:20:15 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id BDDE023A0B for ; Mon, 12 Mar 2001 17:20:13 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA72472; Mon, 12 Mar 2001 17:20:31 -0500 (EST) Resent-Message-Id: <200103122220.RAA72472@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from raven.ecs.soton.ac.uk (raven.ecs.soton.ac.uk [152.78.70.1]) by mailer.csit.fsu.edu (Postfix) with ESMTP id BA9D023A02 for ; Wed, 21 Feb 2001 04:44:39 -0500 (EST) Received: from hawk.ecs.soton.ac.uk (hawk.ecs.soton.ac.uk [152.78.68.142]) by raven.ecs.soton.ac.uk (8.9.3/8.9.3) with ESMTP id JAA23653; Wed, 21 Feb 2001 09:44:31 GMT Received: from europar (europar.ecs.soton.ac.uk [152.78.66.103]) by hawk.ecs.soton.ac.uk (8.9.3/8.9.3) with SMTP id JAA27215; Wed, 21 Feb 2001 09:44:24 GMT From: "Jeff Reeve" To: "Geoffrey Fox" Cc: "Tony Scurr" Subject: Resubmission of paper C486 Date: Wed, 21 Feb 2001 09:46:02 -0000 Message-ID: MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_0000_01C09BEB.1A47B220" X-Priority: 3 (Normal) X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook IMO, Build 9.0.2416 (9.0.2911.0) Importance: Normal X-MimeOLE: Produced By Microsoft MimeOLE V5.00.2919.6600 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:20:30 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. ------=_NextPart_000_0000_01C09BEB.1A47B220 Content-Type: text/plain; charset="iso-8859-1" Content-Transfer-Encoding: 7bit Dear Geoffrey, This is a resubmission of paper C486 "Parallel Versions of Stone's Strongly Implicit (SIP) Algorithm" Thank you for the referee reports. We have addressed the comments of the referee in the summary for the first comment and the second comment is covered in the introduction. A tar archive of all the source (Latex + eps) is included along with a PS version of the paper. Many thanks, Jeff Reeve Communications Group The Department of Electronics and Computer Science. University of Southampton Southampton SO17 1BJ UK. 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(the)k(remaining)24 b(Drift-Di\013usion)i(con)n(tin)n(uit)n(y)g=0A= (equations)h(for)g(electrons)g(and)440 1129 y(holes[10)m(].)51=0A= b(These)32 b(parab)r(olic)d(partial)g(DE's)j(are)f(discretised)e(using)=0A= i(a)h(\014v)n(e-p)r(oin)n(t)e(mid-)440 1229 y(p)r(oin)n(t)36=0A= b(\014nite)g(di\013erence)f(sc)n(heme[3)n(,)i(4)o(,)g(10)o(,)f(11)o(])h=0A= (and)f(the)h(resultan)n(t)e(system)g(of)h(linear)440=0A= 1328 y(equations)26 b(solv)n(ed)f(b)n(y)j(a)f(sequen)n(tial)e(SIP)i=0A= (algorithm)c(describ)r(ed)k(b)r(elo)n(w.)440 1599 y Fl(2)135=0A= b(The)44 b(Strongly)h(Implicit)c(\(SIP\))46 b(algorithm)440=0A= 1781 y Fk(Giv)n(en)29 b(a)h(rectangular)e(grid)h(with)h(natural)f=0A= (ordering)f(of)i(p)r(oin)n(ts)f(\()p Fg(i;)14 b(j)5 b=0A= Fk(\))31 b(as)f(sho)n(wn)g(b)r(elo)n(w)440 1881 y([7],)440=0A= 1980 y(a)25 b(\014nite)g(di\013erence)g(appro)n(ximation)20=0A= b(of)26 b(sides)e Fg(I)d Fk(+)14 b(2)25 b(and)h Fg(J)c=0A= Fk(+)14 b(2)25 b(\(where)g Fg(i)e Fk(=3D)f(2)p Fg(;)14=0A= 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0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -62.0 460.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /reencdict 12 dict def /ReEncode { reencdict begin=0A= /newcodesandnames exch def /newfontname exch def /basefontname exch def=0A= /basefontdict basefontname findfont def /newfont basefontdict maxlength = dict def=0A= basefontdict { exch dup /FID ne { dup /Encoding eq=0A= { exch dup length array copy newfont 3 1 roll put }=0A= { exch newfont 3 1 roll put } ifelse } { pop pop } ifelse } forall=0A= newfont /FontName newfontname put newcodesandnames aload pop=0A= 128 1 255 { newfont /Encoding get exch /.notdef put } for=0A= newcodesandnames length 2 idiv { newfont /Encoding get 3 1 roll put } = repeat=0A= newfontname newfont definefont pop end } def=0A= /isovec [=0A= 8#200 /grave 8#201 /acute 8#202 /circumflex 8#203 /tilde=0A= 8#204 /macron 8#205 /breve 8#206 /dotaccent 8#207 /dieresis=0A= 8#210 /ring 8#211 /cedilla 8#212 /hungarumlaut 8#213 /ogonek 8#214 /caron=0A= 8#220 /dotlessi 8#230 /oe 8#231 /OE=0A= 8#240 /space 8#241 /exclamdown 8#242 /cent 8#243 /sterling=0A= 8#244 /currency 8#245 /yen 8#246 /brokenbar 8#247 /section 8#250 = /dieresis=0A= 8#251 /copyright 8#252 /ordfeminine 8#253 /guillemotleft 8#254 = /logicalnot=0A= 8#255 /endash 8#256 /registered 8#257 /macron 8#260 /degree 8#261 = /plusminus=0A= 8#262 /twosuperior 8#263 /threesuperior 8#264 /acute 8#265 /mu 8#266 = /paragraph=0A= 8#267 /periodcentered 8#270 /cedilla 8#271 /onesuperior 8#272 = /ordmasculine=0A= 8#273 /guillemotright 8#274 /onequarter 8#275 /onehalf=0A= 8#276 /threequarters 8#277 /questiondown 8#300 /Agrave 8#301 /Aacute=0A= 8#302 /Acircumflex 8#303 /Atilde 8#304 /Adieresis 8#305 /Aring=0A= 8#306 /AE 8#307 /Ccedilla 8#310 /Egrave 8#311 /Eacute=0A= 8#312 /Ecircumflex 8#313 /Edieresis 8#314 /Igrave 8#315 /Iacute=0A= 8#316 /Icircumflex 8#317 /Idieresis 8#320 /Eth 8#321 /Ntilde 8#322 = /Ograve=0A= 8#323 /Oacute 8#324 /Ocircumflex 8#325 /Otilde 8#326 /Odieresis 8#327 = /multiply=0A= 8#330 /Oslash 8#331 /Ugrave 8#332 /Uacute 8#333 /Ucircumflex=0A= 8#334 /Udieresis 8#335 /Yacute 8#336 /Thorn 8#337 /germandbls 8#340 = /agrave=0A= 8#341 /aacute 8#342 /acircumflex 8#343 /atilde 8#344 /adieresis 8#345 = /aring=0A= 8#346 /ae 8#347 /ccedilla 8#350 /egrave 8#351 /eacute=0A= 8#352 /ecircumflex 8#353 /edieresis 8#354 /igrave 8#355 /iacute=0A= 8#356 /icircumflex 8#357 /idieresis 8#360 /eth 8#361 /ntilde 8#362 = /ograve=0A= 8#363 /oacute 8#364 /ocircumflex 8#365 /otilde 8#366 /odieresis 8#367 = /divide=0A= 8#370 /oslash 8#371 /ugrave 8#372 /uacute 8#373 /ucircumflex=0A= 8#374 /udieresis 8#375 /yacute 8#376 /thorn 8#377 /ydieresis] def=0A= /Times-Roman /Times-Roman-iso isovec ReEncode=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8662 m -1000 -1000 l 9562 -1000 l 9562 8662 l cp clip=0A= 0.06000 0.06000 sc=0A= 15.000 slw=0A= % Ellipse=0A= n 1200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 8400 1500 m 1200 1500 l gs col0 s gr =0A= % Polyline=0A= n 1200 2700 m 8400 2700 l gs col0 s gr =0A= % Polyline=0A= n 1200 3900 m 8400 3900 l gs col0 s gr =0A= % Polyline=0A= n 1200 5100 m 8400 5100 l gs col0 s gr =0A= % Polyline=0A= n 1200 6300 m 8400 6300 l gs col0 s gr =0A= % Polyline=0A= n 1200 7500 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 8400 300 l 8400 7500 l 1200 7500 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 1200 7500 l gs col0 s gr =0A= % Polyline=0A= n 2400 300 m 2400 7500 l gs col0 s gr =0A= % Polyline=0A= n 3600 300 m 3600 7500 l gs col0 s gr =0A= % Polyline=0A= n 4800 300 m 4800 7500 l gs col0 s gr =0A= % Polyline=0A= n 6000 300 m 6000 7500 l gs col0 s gr =0A= % Polyline=0A= n 7200 300 m 7200 7500 l gs col0 s gr =0A= % Polyline=0A= n 8400 300 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= 7.500 slw=0A= n 1046 75 m 1054 75 l gs col0 s gr=0A= % Polyline=0A= n 8546 150 m 8554 150 l gs col0 s gr=0A= % Polyline=0A= n 8546 7650 m 8554 7650 l gs col0 s gr=0A= % Polyline=0A= n 1046 7650 m 1054 7650 l gs col0 s gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 1275 7350 m=0A= gs 1 -1 sc (1,1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 6150 m=0A= gs 1 -1 sc (2,2) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3750 6150 m=0A= gs 1 -1 sc (2,3) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7350 6150 m=0A= gs 1 -1 sc (2,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 4950 m=0A= gs 1 -1 sc (i-1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 3750 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3675 3750 m=0A= gs 1 -1 sc (i,j-1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 6075 3750 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 2550 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7275 1350 m=0A= gs 1 -1 sc (I+1,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 1350 m=0A= gs 1 -1 sc (I+1,2) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 1184 4269 a(Figure)26 b(1:)36 b(The)28 b(\014nite)f=0A= (di\013erence)g(stencil)440 4455 y(and)34 b Fg(j)40 b=0A= Fk(=3D)35 b(2)p Fg(;)14 b(:)g(:)g(:)f(:J)31 b Fk(+)23 b(1\))34=0A= b(generates)f(one)i(linear)c(equation)i(for)i(eac)n(h)e(grid)g(p)r(oin)=0A= n(t)h(\()p Fg(i;)14 b(j)5 b Fk(\),)440 4554 y(giving)29=0A= b Fg(K)35 b Fk(=3D)30 b(\()p Fg(I)e Fk(+)21 b(1\)\()p Fg(J)30=0A= b Fk(+)20 b(1\))32 b(linear)d(equations)h(in)h(total.)48=0A= b(The)32 b(basic)e(SIP)i(algorithm)440 4654 y(assumes)e(a)h(\014v)n=0A= (e-p)r(oin)n(t)f(di\013erence)h(appro)n(ximation)26 b(o)n(v)n(er)k(a)h=0A= (rectangular)e(mesh)i(for)g(the)440 4754 y(partial)37=0A= b(di\013eren)n(tial)g(equations.)72 b(This)39 b(results)g(in)g(an)h=0A= Fg(A)g Fk(matrix)e(of)i(p)r(en)n(tadiagonal)440 4853=0A= y(structure)30 b(\(tridiagonal)c(matrix)h(with)j(t)n(w)n(o)g(sup)r=0A= (er-diagonals)25 b(at)31 b(a)e(set)i(distance)e Fg(J)f=0A= Fk(+)20 b(1)440 4953 y(from)26 b(the)h(main)e(diagonal\),)e(with)k(a)f=0A= (bandwidth)h(of)g(2\()p Fg(J)d Fk(+)17 b(1\))27 b([12)o(,)g(1)o(,)g(11)=0A= o(].)37 b(F)-7 b(or)26 b(large)f Fg(K)440 5052 y Fk(\(total)32=0A= b(mesh)g(size\))g(the)i(standard)e Fg(LU)41 b Fk(decomp)r(osition)30=0A= b(\014lls)h(in)h(a)h(v)n(ery)f(large)f(n)n(um)n(b)r(er)440=0A= 5152 y(of)c(the)h(zeros)e(b)r(et)n(w)n(een)h(the)h(sup)r(er)f(and)g=0A= (tridiagonals.)32 b(F)-7 b(rom)25 b(the)j(matrix)d(form)h=0A= Fg(Au)d Fk(=3D)f Fg(q)440 5252 y Fk(the)28 b(general)d(equation)h(at)i=0A= (grid)e(p)r(oin)n(t)g(\()p Fg(i;)14 b(j)5 b Fk(\))28=0A= b(is:)720 5413 y Fg(B)783 5425 y Ff(i;j)861 5413 y Fg(u)909=0A= 5425 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)1090 5413 y Fk(+)18=0A= b Fg(D)1242 5425 y Ff(i;j)1320 5413 y 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y Ff(i;j)1571 2577 y=0A= Fg(:H)1663 2589 y Ff(i;j)s Fe(\000)p Fd(1)1826 2577 y=0A= Fg(=3Dd)1911 2589 y Ff(i;j)s Fe(\000)p Fd(1)2093 2577 y=0A= Fc(\000)g Fg(D)2245 2589 y Ff(i;j)2323 2577 y Fg(F)2376=0A= 2589 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)2539 2577 y Fg(=3Dd)2624=0A= 2589 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)3157 2577 y Fk(\(10\))440=0A= 2759 y(The)27 b(recipro)r(cal)d(of)j(the)h Fg(L)f Fk(diagonal)d=0A= Fg(d)1687 2771 y Ff(i;j)1793 2759 y Fk(is)i(stored)h(for)f(the)i(forw)n=0A= (ard)e(step)h(in)g(the)h(arra)n(y)440 2859 y(holding)d(the)j(original)=0A= 23 b(A)28 b(matrix)d(in)i(place)f(of)i Fg(E)2003 2871=0A= y Ff(i;j)440 3091 y Fb(3.2)112 b(The)38 b(forw)m(ard)g(substitution)g=0A= (step.)440 3245 y Fk(The)28 b(forw)n(ard)e(substitution)g(step)h(is)g=0A= (deriv)n(ed)f(from)g(the)i(equation:)1185 3439 y Fg(b)1221=0A= 3451 y Ff(i;j)1299 3439 y Fg(V)1347 3451 y Ff(i;j)s Fe(\000)p=0A= Fd(1)1529 3439 y Fk(+)18 b Fg(c)1648 3451 y Ff(i;j)1726=0A= 3439 y Fg(V)1774 3451 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)1956=0A= 3439 y Fk(+)g Fg(d)2082 3451 y Ff(i;j)2161 3439 y Fg(V)2209=0A= 3451 y Ff(i;j)2311 3439 y Fk(=3D)k Fg(R)2462 3396 y Fd(\()p=0A= Ff(n)p Fd(\))2461 3462 y Ff(i;j)3157 3439 y Fk(\(11\))440=0A= 3638 y(where)28 b Fg(b)717 3650 y Ff(i;j)795 3638 y Fg(;)14=0A= b(c)868 3650 y Ff(i;j)946 3638 y Fg(;)g(d)1026 3650 y=0A= Ff(i;j)1132 3638 y Fk(are)27 b(the)i(diagonals)24 b(of)29=0A= b Fg(L)e Fk(and)h Fg(V)2170 3650 y Ff(i;j)2277 3638 y=0A= Fk(is)f(de\014ned)i(b)n(y)f Fg(LV)42 b Fk(=3D)24 b Fg(R)3064=0A= 3608 y Fd(\()p Ff(n)p Fd(\))3189 3638 y Fk(the)440 3738=0A= y(residual)h(at)i(iteration)e Fg(n)p Fk(.)440 3837 y(This)i(giv)n(es)e=0A= (the)j(forw)n(ard)e(step)i(of)f(calculating)d(the)k Fg(V)2162=0A= 3849 y Ff(i;j)2268 3837 y Fk(no)r(de)g(arra)n(y)d(v)-5=0A= b(alues)26 b(from:-)1132 4039 y Fg(V)1180 4051 y Ff(i;j)1282=0A= 4039 y Fk(=3D)d(\()p Fg(R)1466 3996 y Fd(\()p Ff(n)p Fd(\))1465=0A= 4062 y Ff(i;j)1581 4039 y Fc(\000)18 b Fg(b)1700 4051=0A= y Ff(i;j)1778 4039 y Fg(V)1826 4051 y Ff(i;j)s Fe(\000)p=0A= Fd(1)2008 4039 y Fk(+)g Fg(c)2127 4051 y Ff(i;j)2205=0A= 4039 y Fg(V)2253 4051 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)2417=0A= 4039 y Fk(\))p Fg(=3Dd)2534 4051 y Ff(i;j)3157 4039 y Fk(\(12\))440=0A= 4252 y(where)27 b Fg(R)744 4209 y Fd(\()p Ff(n)p Fd(\))743=0A= 4275 y Ff(i;j)869 4252 y Fk(is)f(de\014ned)i(b)n(y:-)483=0A= 4464 y Fg(R)547 4421 y Fd(\()p Ff(n)p Fd(\))546 4487=0A= y Ff(i;j)666 4464 y Fk(=3D)23 b Fg(q)791 4476 y Ff(i;j)888=0A= 4464 y Fc(\000)18 b Fk(\()p Fg(B)1066 4476 y Ff(i;j)1144=0A= 4464 y Fg(u)1192 4476 y Ff(i;j)s Fe(\000)p Fd(1)1373=0A= 4464 y Fk(+)g Fg(D)1525 4476 y Ff(i;j)1603 4464 y Fg(u)1651=0A= 4476 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)1832 4464 y Fk(+)g=0A= Fg(E)1976 4476 y Ff(i;j)2055 4464 y Fg(u)2103 4476 y=0A= Ff(i;j)2199 4464 y Fk(+)g Fg(F)2335 4476 y Ff(i;j)2414=0A= 4464 y Fg(u)2462 4476 y Ff(i)p Fd(+1)p Ff(;j)2642 4464=0A= y Fk(+)g Fg(H)2794 4476 y Ff(i;j)2872 4464 y Fg(u)2920=0A= 4476 y Ff(i;j)s Fd(+1)3082 4464 y Fk(\))43 b(\(13\))440=0A= 4647 y(\(The)32 b Fg(u)f Fk(and)g Fg(V)50 b Fk(v)-5 b(alues)30=0A= b(are)h(those)g(for)g(the)g Fg(n)p Fk(th)h(iteration\))d(The)j(actual)e=0A= (equation)f(im-)440 4746 y(plemen)n(ted)d(is:-)619 4929=0A= y Fg(V)667 4941 y Ff(i;j)768 4929 y Fk(=3D)d Fg(q)893 4941=0A= y Ff(i;j)1054 4929 y Fc(\000)83 b Fg(B)1265 4941 y Ff(i;j)1343=0A= 4929 y Fg(V)1391 4941 y Ff(i;j)s Fe(\000)p Fd(1)1555=0A= 4929 y Fg(=3Dd)1640 4941 y Ff(i;j)s Fe(\000)p Fd(1)1821=0A= 4929 y Fk(+)18 b Fg(D)1973 4941 y Ff(i;j)2051 4929 y=0A= Fg(V)2099 4941 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)2263 4929=0A= y Fg(=3Dd)2348 4941 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)3157=0A= 4929 y Fk(\(14\))1054 5054 y Fc(\000)83 b Fg(B)1265 5066=0A= y Ff(i;j)1343 5054 y Fg(F)1396 5066 y Ff(i;j)s Fe(\000)p=0A= Fd(1)1560 5054 y Fg(u)1608 5066 y Ff(i)p Fd(+1)p Ff(;j)s=0A= Fe(\000)p Fd(1)1854 5054 y Fg(=3Dd)1939 5066 y Ff(i;j)s=0A= Fe(\000)p Fd(1)2121 5054 y Fk(+)18 b Fg(D)2273 5066 y=0A= Ff(i;j)2351 5054 y Fg(H)2420 5066 y Ff(i)p Fe(\000)p=0A= Fd(1)p Ff(;j)2583 5054 y Fg(u)2631 5066 y Ff(i)p Fe(\000)p=0A= Fd(1)p Ff(;j)s Fd(+1)2878 5054 y Fg(=3Dd)2963 5066 y Ff(i)p=0A= Fe(\000)p Fd(1)p Ff(;j)440 5236 y Fk(where)27 b Fg(q)717=0A= 5248 y Ff(i;j)823 5236 y Fk(is)f(the)i(original)c(rhs)j(elemen)n(t.)p=0A= eop=0A= %%Page: 6 6=0A= 6 5 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(6)440 531 y Fb(3.3)112 b(The)38 b(bac)m(kw)m(ard)g(substitution)g=0A= (step.)440 685 y Fk(F)-7 b(rom)27 b(the)j(basic)d(equation)g=0A= Fg(U)9 b(d)1462 654 y Fd(\()p Ff(n)p Fd(\))1585 685 y=0A= Fk(=3D)24 b Fg(v)1717 654 y Fd(\()p Ff(n)p Fd(\))1844 685=0A= y Fk(,)29 b(where)f Fg(v)2180 654 y Fd(\()p Ff(n)p Fd(\))2307=0A= 685 y Fk(is)f(calculated)g(in)h(the)h(forw)n(ard)440=0A= 784 y(step)f(ab)r(o)n(v)n(e,)e(the)i(required)e(equation)g(is:-)1262=0A= 967 y Fg(u)1310 979 y Ff(i;j)1410 967 y Fk(=3D)d Fg(V)1546=0A= 979 y Ff(i;j)1643 967 y Fc(\000)18 b Fg(e)1765 979 y=0A= Ff(i;j)1843 967 y Fg(u)1891 979 y Ff(i)p Fd(+1)p Ff(;j)2071=0A= 967 y Fc(\000)g 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source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5287 m -1000 -1000 l 13162 -1000 l 13162 5287 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9300 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 615.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 371 300 m 379 300 l gs col0 s gr=0A= % Polyline=0A= n 4500 600 m 8100 600 l 8100 4200 l 4500 4200 l 4500 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3600 m 7500 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3000 m 6900 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 2400 m 6300 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 1800 m 5700 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 5100 600 m 4500 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 2553 m 5400 2673 l 5370 2553 l 5370 2715 l 5430 2715 l cp=0A= clip=0A= n 5400 2100 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 2553 m 5400 2673 l 5370 2553 l 5400 2553 l 5430 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 3153 m 4800 3273 l 4770 3153 l 4770 3315 l 4830 3315 l cp=0A= clip=0A= n 4800 2700 m 4800 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 3153 m 4800 3273 l 4770 3153 l 4800 3153 l 4830 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2670 m 5373 2700 l 5253 2730 l 5415 2730 l 5415 2670 l cp=0A= clip=0A= n 4800 2700 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2670 m 5373 2700 l 5253 2730 l 5253 2700 l 5253 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 2070 m 5973 2100 l 5853 2130 l 6015 2130 l 6015 2070 l cp=0A= clip=0A= n 5400 2100 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 2070 m 5973 2100 l 5853 2130 l 5853 2100 l 5853 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1953 m 6000 2073 l 5970 1953 l 5970 2115 l 6030 2115 l cp=0A= clip=0A= n 6000 1500 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1953 m 6000 2073 l 5970 1953 l 6000 1953 l 6030 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 1470 m 5973 1500 l 5853 1530 l 6015 1530 l 6015 1470 l cp=0A= clip=0A= n 5400 1500 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 1470 m 5973 1500 l 5853 1530 l 5853 1500 l 5853 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 1470 m 6573 1500 l 6453 1530 l 6615 1530 l 6615 1470 l cp=0A= clip=0A= n 6000 1500 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 1470 m 6573 1500 l 6453 1530 l 6453 1500 l 6453 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6630 1353 m 6600 1473 l 6570 1353 l 6570 1515 l 6630 1515 l cp=0A= clip=0A= n 6600 900 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6630 1353 m 6600 1473 l 6570 1353 l 6600 1353 l 6630 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 870 m 7173 900 l 7053 930 l 7215 930 l 7215 870 l cp=0A= clip=0A= n 6600 900 m 7200 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 870 m 7173 900 l 7053 930 l 7053 900 l 7053 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 870 m 7773 900 l 7653 930 l 7815 930 l 7815 870 l cp=0A= clip=0A= n 7200 900 m 7800 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 870 m 7773 900 l 7653 930 l 7653 900 l 7653 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7830 1353 m 7800 1473 l 7770 1353 l 7770 1515 l 7830 1515 l cp=0A= clip=0A= n 7800 900 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 520.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7830 1353 m 7800 1473 l 7770 1353 l 7800 1353 l 7830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 1470 m 7173 1500 l 7053 1530 l 7215 1530 l 7215 1470 l cp=0A= clip=0A= n 6600 1500 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 1470 m 7173 1500 l 7053 1530 l 7053 1500 l 7053 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7230 1353 m 7200 1473 l 7170 1353 l 7170 1515 l 7230 1515 l cp=0A= clip=0A= n 7200 900 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7230 1353 m 7200 1473 l 7170 1353 l 7200 1353 l 7230 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 1470 m 7773 1500 l 7653 1530 l 7815 1530 l 7815 1470 l cp=0A= clip=0A= n 7200 1500 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 1470 m 7773 1500 l 7653 1530 l 7653 1500 l 7653 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 11400 4200 m 11400 600 l gs col0 s gr =0A= % Polyline=0A= n 10800 600 m 10800 4200 l gs col0 s gr =0A= % Polyline=0A= n 10200 4200 m 10200 600 l gs col0 s gr =0A= % Polyline=0A= n 9600 600 m 9600 4200 l gs col0 s gr =0A= % Polyline=0A= n 9000 4200 m 9000 600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 12000 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 12000 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 12000 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1200 m 9000 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 600.00 80.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1800 m 9600 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 640.00 120.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 2400 m 10200 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 680.00 160.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 3000 m 10800 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 720.00 200.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 11400 4200 m 12000 3600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 760.00 240.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 11247 3930 m 11127 3900 l 11247 3870 l 11085 3870 l 11085 3930 l cp=0A= clip=0A= n 11700 3900 m 11100 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3930 m 11127 3900 l 11247 3870 l 11247 3900 l 11247 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3930 m 10527 3900 l 10647 3870 l 10485 3870 l 10485 3930 l cp=0A= clip=0A= n 11100 3900 m 10500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3930 m 10527 3900 l 10647 3870 l 10647 3900 l 10647 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3930 m 9927 3900 l 10047 3870 l 9885 3870 l 9885 3930 l cp=0A= clip=0A= n 10425 3900 m 9900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3930 m 9927 3900 l 10047 3870 l 10047 3900 l 10047 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 3447 m 11700 3327 l 11730 3447 l 11730 3285 l 11670 3285 l cp=0A= clip=0A= n 11700 3900 m 11700 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 3447 m 11700 3327 l 11730 3447 l 11700 3447 l 11670 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 3330 m 11127 3300 l 11247 3270 l 11085 3270 l 11085 3330 l cp=0A= clip=0A= n 11700 3300 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3330 m 11127 3300 l 11247 3270 l 11247 3300 l 11247 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 3447 m 11100 3327 l 11130 3447 l 11130 3285 l 11070 3285 l cp=0A= clip=0A= n 11100 3900 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 3447 m 11100 3327 l 11130 3447 l 11100 3447 l 11070 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 3447 m 10500 3327 l 10530 3447 l 10530 3285 l 10470 3285 l cp=0A= clip=0A= n 10500 3900 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 3447 m 10500 3327 l 10530 3447 l 10500 3447 l 10470 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2847 m 11700 2727 l 11730 2847 l 11730 2685 l 11670 2685 l cp=0A= clip=0A= n 11700 3300 m 11700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2847 m 11700 2727 l 11730 2847 l 11700 2847 l 11670 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2847 m 11100 2727 l 11130 2847 l 11130 2685 l 11070 2685 l cp=0A= clip=0A= n 11100 3300 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2847 m 11100 2727 l 11130 2847 l 11100 2847 l 11070 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2730 m 11127 2700 l 11247 2670 l 11085 2670 l 11085 2730 l cp=0A= clip=0A= n 11700 2700 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2730 m 11127 2700 l 11247 2670 l 11247 2700 l 11247 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2247 m 11700 2127 l 11730 2247 l 11730 2085 l 11670 2085 l cp=0A= clip=0A= n 11700 2700 m 11700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2247 m 11700 2127 l 11730 2247 l 11700 2247 l 11670 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2247 m 11100 2127 l 11130 2247 l 11130 2085 l 11070 2085 l cp=0A= clip=0A= n 11100 2700 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2247 m 11100 2127 l 11130 2247 l 11100 2247 l 11070 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1647 m 11700 1527 l 11730 1647 l 11730 1485 l 11670 1485 l cp=0A= clip=0A= n 11700 2100 m 11700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1647 m 11700 1527 l 11730 1647 l 11700 1647 l 11670 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2130 m 11127 2100 l 11247 2070 l 11085 2070 l 11085 2130 l cp=0A= clip=0A= n 11700 2100 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2130 m 11127 2100 l 11247 2070 l 11247 2100 l 11247 2130 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1047 m 11700 927 l 11730 1047 l 11730 885 l 11670 885 l cp=0A= clip=0A= n 11700 1500 m 11700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1047 m 11700 927 l 11730 1047 l 11700 1047 l 11670 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 930 m 11127 900 l 11247 870 l 11085 870 l 11085 930 l cp=0A= clip=0A= n 11700 900 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 930 m 11127 900 l 11247 870 l 11247 900 l 11247 930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1047 m 11100 927 l 11130 1047 l 11130 885 l 11070 885 l cp=0A= clip=0A= n 11100 1500 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1047 m 11100 927 l 11130 1047 l 11100 1047 l 11070 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 1530 m 11127 1500 l 11247 1470 l 11085 1470 l 11085 1530 l cp=0A= clip=0A= n 11700 1500 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 1530 m 11127 1500 l 11247 1470 l 11247 1500 l 11247 1530 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1647 m 11100 1527 l 11130 1647 l 11130 1485 l 11070 1485 l cp=0A= clip=0A= n 11100 2100 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1647 m 11100 1527 l 11130 1647 l 11100 1647 l 11070 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 2730 m 10527 2700 l 10647 2670 l 10485 2670 l 10485 2730 l cp=0A= clip=0A= n 11100 2700 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 2730 m 10527 2700 l 10647 2670 l 10647 2700 l 10647 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 2847 m 10500 2727 l 10530 2847 l 10530 2685 l 10470 2685 l cp=0A= clip=0A= n 10500 3300 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 2847 m 10500 2727 l 10530 2847 l 10500 2847 l 10470 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3330 m 10527 3300 l 10647 3270 l 10485 3270 l 10485 3330 l cp=0A= clip=0A= n 11100 3300 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3330 m 10527 3300 l 10647 3270 l 10647 3300 l 10647 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3330 m 9927 3300 l 10047 3270 l 9885 3270 l 9885 3330 l cp=0A= clip=0A= n 10500 3300 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3330 m 9927 3300 l 10047 3270 l 10047 3300 l 10047 3330 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9870 3447 m 9900 3327 l 9930 3447 l 9930 3285 l 9870 3285 l cp=0A= clip=0A= n 9900 3900 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9870 3447 m 9900 3327 l 9930 3447 l 9900 3447 l 9870 3447 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9447 3930 m 9327 3900 l 9447 3870 l 9285 3870 l 9285 3930 l cp=0A= clip=0A= n 9900 3900 m 9300 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 620.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9447 3930 m 9327 3900 l 9447 3870 l 9447 3900 l 9447 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 12000 4200 m 8400 4200 l 8400 600 l 12000 600 l 12000 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 600 600 m 4200 600 l 4200 4200 l 600 4200 l 600 600 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 600 m 1200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 600 l gs col0 s gr =0A= % Polyline=0A= n 2400 600 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 600 l gs col0 s gr =0A= % Polyline=0A= n 3600 600 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 600 1200 m 4200 1200 l gs col0 s gr =0A= % Polyline=0A= n 600 1800 m 4200 1800 l gs col0 s gr =0A= % Polyline=0A= n 600 2400 m 4200 2400 l gs col0 s gr =0A= % Polyline=0A= n 600 3000 m 4200 3000 l gs col0 s gr =0A= % Polyline=0A= n 600 3600 m 4200 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 600 3600 m 3600 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 3000 m 3000 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 2400 m 2400 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 1800 m 1800 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 1200 600 m 600 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 1353 870 m 1473 900 l 1353 930 l 1515 930 l 1515 870 l cp=0A= clip=0A= n 900 900 m 1500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 870 m 1473 900 l 1353 930 l 1353 900 l 1353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2175 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 145.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1353 m 900 1473 l 870 1353 l 870 1515 l 930 1515 l cp=0A= clip=0A= n 900 900 m 900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1353 m 900 1473 l 870 1353 l 900 1353 l 930 1353 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 1470 m 1473 1500 l 1353 1530 l 1515 1530 l 1515 1470 l cp=0A= clip=0A= n 900 1500 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 1470 m 1473 1500 l 1353 1530 l 1353 1500 l 1353 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1953 m 900 2073 l 870 1953 l 870 2115 l 930 2115 l cp=0A= clip=0A= n 900 1500 m 900 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1953 m 900 2073 l 870 1953 l 900 1953 l 930 1953 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2070 m 1473 2100 l 1353 2130 l 1515 2130 l 1515 2070 l cp=0A= clip=0A= n 900 2100 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2070 m 1473 2100 l 1353 2130 l 1353 2100 l 1353 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 2553 m 900 2673 l 870 2553 l 870 2715 l 930 2715 l cp=0A= clip=0A= n 900 2100 m 900 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 2553 m 900 2673 l 870 2553 l 900 2553 l 930 2553 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3153 m 900 3273 l 870 3153 l 870 3315 l 930 3315 l cp=0A= clip=0A= n 900 2700 m 900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3153 m 900 3273 l 870 3153 l 900 3153 l 930 3153 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2670 m 1473 2700 l 1353 2730 l 1515 2730 l 1515 2670 l cp=0A= clip=0A= n 900 2700 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2670 m 1473 2700 l 1353 2730 l 1353 2700 l 1353 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3753 m 900 3873 l 870 3753 l 870 3915 l 930 3915 l cp=0A= clip=0A= n 900 3300 m 900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3753 m 900 3873 l 870 3753 l 900 3753 l 930 3753 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3870 m 1473 3900 l 1353 3930 l 1515 3930 l 1515 3870 l cp=0A= clip=0A= n 900 3900 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3870 m 1473 3900 l 1353 3930 l 1353 3900 l 1353 3870 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3753 m 1500 3873 l 1470 3753 l 1470 3915 l 1530 3915 l cp=0A= clip=0A= n 1500 3300 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3753 m 1500 3873 l 1470 3753 l 1500 3753 l 1530 3753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3270 m 1473 3300 l 1353 3330 l 1515 3330 l 1515 3270 l cp=0A= clip=0A= n 900 3300 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3270 m 1473 3300 l 1353 3330 l 1353 3300 l 1353 3270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2700 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= n 12146 4275 m 12154 4275 l gs col0 s gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4350 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4800 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 5400 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6000 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6600 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7200 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7800 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8250 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8700 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9300 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9900 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 10425 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11025 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11625 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 900 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 1500 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2100 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2700 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3300 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3900 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 975 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 1575 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2175 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2775 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3375 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3975 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 440 4519 a(Figure)g(4:)42 b(Step)30 b(1.)44=0A= b(F)-7 b(actorisation,)27 b(2.)44 b(F)-7 b(orw)n(ard)28=0A= b(Elimination,)e(3.)43 b(Bac)n(kw)n(ard)28 b(Substi-)440=0A= 4619 y(tution)440 4802 y(Eac)n(h)f(iteration)e(space)i(dep)r(endency)h=0A= (graph)e(sho)n(ws)h(a)g(w)n(a)n(v)n(e-fron)n(t)e(diagonal)g(pattern)i=0A= (in)440 4902 y(whic)n(h)i(the)h(next)g(grid)f(p)r(oin)n(t)g(v)-5=0A= b(alue)29 b(dep)r(ends)h(on)g(the)g(previous)e(ro)n(w)g(and)i(column)e=0A= (grid)440 5001 y(p)r(oin)n(t)38 b(v)-5 b(alues.)68 b(This)37=0A= b(form)g(of)i(dep)r(endency)f(has)g(b)r(een)h(analysed)d(b)n(y)j(W)-7=0A= b(olfe[13)n(])39 b(and)440 5101 y(others)22 b(and)h(is)f(inheren)n(tly)=0A= f(sequen)n(tial)f(as)j(neither)f(the)h(inner)f(or)g(outer)g(do)h(lo)r=0A= (ops)f(ma)n(y)f(b)r(e)440 5200 y(executed)k(in)f(parallel.)32=0A= b(The)25 b(v)n(ertical)d(arcs)i(for)g(the)h(ro)n(w)f(index)g(and)h(the)=0A= g(horizon)n(tal)d(arcs)440 5300 y(for)28 b(the)h(column)d(index)i(sho)n=0A= (w)f(this)h(in)g(the)g(dep)r(endency)h(graphs)e(ab)r(o)n(v)n(e.)38=0A= b(Ho)n(w)n(ev)n(er,)27 b(the)440 5400 y(w)n(a)n(v)n(efron)n(t)18=0A= b(metho)r(d)i(creates)f(a)h(\\w)n(a)n(v)n(e")e(that)j(passes)e(through)=0A= h(the)h(iteration)d(space,)j(suc)n(h)p eop=0A= %%Page: 7 7=0A= 7 6 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(7)440 531 y(that)32 b(iterations)c(on)j(a)g(single)e(w)n(a)n(v)n=0A= (efron)n(t)g(line)g(\(sho)n(wn)i(b)n(y)g(successiv)n(e)e(dashed)i=0A= (lines)e(in)440 631 y(\014gure)23 b(4\))g(can)h(b)r(e)g(executed)f(in)g=0A= (parallel.)32 b(Without)23 b(supp)r(ort)g(from)g(particular)d(language)=0A= 440 731 y(constructs)27 b(\(e.g.)36 b(the)28 b(F)n(ORALL)f(construct)g=0A= (in)g(F)-7 b(ortran)26 b(95/HPF\))g(parallel)e(execution)440=0A= 830 y(is)d(ac)n(hiev)n(ed)f(b)n(y)i(sk)n(ewing)e(the)i(index)g(set)g=0A= (of)g(the)g(original)c(do)k(lo)r(ops)e(creating)g(a)i(rhom)n(b)r(oid)=0A= 440 930 y(iteration)i(space)i(out)h(of)g(the)g(square)e(iteration)f=0A= (space.)36 b(The)27 b(columns)d(of)j(the)g(rhom)n(b)r(oid)440=0A= 1029 y(dep)r(endence)c(graph)e(no)n(w)g(constitute)h(the)g(w)n(a)n(v)n=0A= (efron)n(t)e(rather)i(than)g(the)g(diagonals)d(of)j(the)440=0A= 1129 y(original)j(graph,)j(hence)i(the)g(elemen)n(ts)d(in)h(eac)n(h)h=0A= (w)n(a)n(v)n(efron)n(t)e(column)g(can)i(b)r(e)h(computed)440=0A= 1229 y(in)h(parallel)d(as)j(there)g(is)g(no)g(dep)r(endency)h(\(v)n=0A= (ertical)d(arc\))i(b)r(et)n(w)n(een)h(them.)49 b(SHPF,)32=0A= b(the)440 1328 y(Southampton)e(Univ)n(ersit)n(y's)d(v)n(ersion)h(of)j=0A= (HPF[6],)g(w)n(as)f(used)g(to)h(dev)n(elop)e(a)h(protot)n(yp)r(e)440=0A= 1428 y(w)n(a)n(v)n(efron)n(t)g(v)n(ersion)g(of)i(the)g(SIP)g=0A= (algorithm.)47 b(In)32 b(particular,)e(it)i(w)n(as)f(used)h(to)g=0A= (\014nd)h(the)440 1528 y(b)r(est)21 b(data)e(distribution)f(strategy)g=0A= (i.e.)34 b(ro)n(w-wise)17 b(v)n(erses)i(blo)r(c)n(k)f(c)n(hec)n(k)n=0A= (erb)r(oard)g(partition,)440 1627 y(b)r(efore)27 b(re-implemen)n=0A= (tation)22 b(in)27 b(MPI)g(for)g(increased)f(e\016ciency)-7=0A= b(.)440 1860 y Fb(4.2)112 b(Ro)m(w-wise)38 b(stripping)440=0A= 2013 y Fk(One)25 b(matrix)e(partitioning)e(approac)n(h)i(is)h(to)h(use)=0A= g(ro)n(w-wise)e(blo)r(c)n(k)g(striping)g(o)n(v)n(er)h(a)g(v)n(erti-)440=0A= 2113 y(cal)c(v)n(ector)g(of)i(pro)r(cessors.)32 b(The)22=0A= b(ma)5 b(jor)19 b(problem)g(with)i(ro)n(w-wise)e(blo)r(c)n(k)h=0A= (striping)f(for)i(the)440 2212 y(w)n(a)n(v)n(efron)n(t)31=0A= b(metho)r(d)i(is)f(that,)j(as)e(eac)n(h)f(column)g(is)g(partitioned)f=0A= (b)r(et)n(w)n(een)i(sev)n(eral)d(pro-)440 2312 y(cessors,)c(the)h(v)-5=0A= b(alue)26 b(in)h(the)g(last)f(ro)n(w)g(of)h(eac)n(h)g(column)e(m)n(ust)=0A= h(b)r(e)i(comm)n(unicated)c(to)j(the)440 2411 y(pro)r(cessor)20=0A= b(b)r(elo)n(w)g(\(if)h(there)h(is)e(one\).)35 b(Therefore,)22=0A= b(unless)e(v)-5 b(alues)20 b(are)h(transmitted)f(b)r(efore)440=0A= 2511 y(the)27 b(last)e(pro)r(cessor)f(column)h(is)g(reac)n(hed,)h(the)h=0A= (algorithm)22 b(b)r(ecomes)j(en)n(tirely)f(sequen)n(tial)440=0A= 2611 y(again.)34 b(The)27 b(problem,)e(then,)i(is)f(to)g(\014nd)h(the)g=0A= (correct)f(blo)r(c)n(k)f(size)g Fg(k)h Fc(3)e Fk(1)e=0A= Fg(<)h(k)j(<)c(J)j Fk(+)16 b(2)26 b(of)440 2710 y(ro)n(w)j(v)-5=0A= b(alues)29 b(to)h(send)h(whic)n(h)e(minimises)d(comm)n(unication)f=0A= (costs)30 b(but)h(whic)n(h)e(also)g(giv)n(es)440 2810=0A= y(a)e(reasonable)e(amoun)n(t)h(of)h(parallelism)22 b(o)n(v)n(er)k(all)f=0A= (pro)r(cessors.)440 3042 y Fb(4.3)112 b(Blo)s(c)m(k)37=0A= b(c)m(hec)m(k)m(erb)s(oard)927 5001 y @beginspecial 0=0A= @llx 0 @lly 290 @urx 277 @ury 2267 @rwi @setspecial=0A= %%BeginDocument: checker.eps=0A= %!PS-Adobe-2.0 EPSF-2.0=0A= %%Title: checker.eps=0A= %%Creator: fig2dev Version 3.2 Patchlevel 0-beta3=0A= %%CreationDate: Fri Feb 9 14:56:34 2001=0A= %%For: jsr@penelope (Jeff Reeve)=0A= %%Orientation: Portrait=0A= %%BoundingBox: 0 0 290 277=0A= %%Pages: 0=0A= %%BeginSetup=0A= %%EndSetup=0A= %%Magnification: 1.0000=0A= %%EndComments=0A= /MyAppDict 100 dict dup begin def=0A= /$F2psDict 200 dict def=0A= $F2psDict begin=0A= $F2psDict /mtrx matrix put=0A= /col-1 {0 setgray} bind def=0A= /col0 {0.000 0.000 0.000 srgb} bind def=0A= /col1 {0.000 0.000 1.000 srgb} bind def=0A= /col2 {0.000 1.000 0.000 srgb} bind def=0A= /col3 {0.000 1.000 1.000 srgb} bind def=0A= /col4 {1.000 0.000 0.000 srgb} bind def=0A= /col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 0.820 srgb} bind def=0A= /col11 {0.530 0.810 1.000 srgb} bind def=0A= /col12 {0.000 0.560 0.000 srgb} bind def=0A= /col13 {0.000 0.690 0.000 srgb} bind def=0A= /col14 {0.000 0.820 0.000 srgb} bind def=0A= /col15 {0.000 0.560 0.560 srgb} bind def=0A= /col16 {0.000 0.690 0.690 srgb} bind def=0A= /col17 {0.000 0.820 0.820 srgb} bind def=0A= /col18 {0.560 0.000 0.000 srgb} bind def=0A= /col19 {0.690 0.000 0.000 srgb} bind def=0A= /col20 {0.820 0.000 0.000 srgb} bind def=0A= /col21 {0.560 0.000 0.560 srgb} bind def=0A= /col22 {0.690 0.000 0.690 srgb} bind def=0A= /col23 {0.820 0.000 0.820 srgb} bind def=0A= /col24 {0.500 0.190 0.000 srgb} bind def=0A= /col25 {0.630 0.250 0.000 srgb} bind def=0A= /col26 {0.750 0.380 0.000 srgb} bind def=0A= /col27 {1.000 0.500 0.500 srgb} bind def=0A= /col28 {1.000 0.630 0.630 srgb} bind def=0A= /col29 {1.000 0.750 0.750 srgb} bind def=0A= /col30 {1.000 0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -233.0 285.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5737 m -1000 -1000 l 9712 -1000 l 9712 5737 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 2553 m 5400 2673 l 5370 2553 l 5370 2715 l 5430 2715 l cp=0A= clip=0A= n 5400 2100 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 2553 m 5400 2673 l 5370 2553 l 5400 2553 l 5430 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 3153 m 4800 3273 l 4770 3153 l 4770 3315 l 4830 3315 l cp=0A= clip=0A= n 4800 2700 m 4800 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 3153 m 4800 3273 l 4770 3153 l 4800 3153 l 4830 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2670 m 5373 2700 l 5253 2730 l 5415 2730 l 5415 2670 l cp=0A= clip=0A= n 4800 2700 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2670 m 5373 2700 l 5253 2730 l 5253 2700 l 5253 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 2070 m 5973 2100 l 5853 2130 l 6015 2130 l 6015 2070 l cp=0A= clip=0A= n 5400 2100 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 2070 m 5973 2100 l 5853 2130 l 5853 2100 l 5853 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1953 m 6000 2073 l 5970 1953 l 5970 2115 l 6030 2115 l cp=0A= clip=0A= n 6000 1500 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1953 m 6000 2073 l 5970 1953 l 6000 1953 l 6030 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 1470 m 5973 1500 l 5853 1530 l 6015 1530 l 6015 1470 l cp=0A= clip=0A= n 5400 1500 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 1470 m 5973 1500 l 5853 1530 l 5853 1500 l 5853 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 1470 m 6573 1500 l 6453 1530 l 6615 1530 l 6615 1470 l cp=0A= clip=0A= n 6000 1500 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 1470 m 6573 1500 l 6453 1530 l 6453 1500 l 6453 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6630 1353 m 6600 1473 l 6570 1353 l 6570 1515 l 6630 1515 l cp=0A= clip=0A= n 6600 900 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6630 1353 m 6600 1473 l 6570 1353 l 6600 1353 l 6630 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 870 m 7173 900 l 7053 930 l 7215 930 l 7215 870 l cp=0A= clip=0A= n 6600 900 m 7200 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 870 m 7173 900 l 7053 930 l 7053 900 l 7053 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= 15.000 slw=0A= n 5700 300 m 5700 4500 l gs col0 s gr =0A= % Polyline=0A= n 6900 300 m 6900 4500 l gs col0 s gr =0A= % Polyline=0A= n 4200 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 4200 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= [90] 0 sd=0A= n 4500 3600 m 7500 600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 6468 2484 m 6561 2661 l 6384 2568 l 6579 2764 l 6664 2679 l cp=0A= clip=0A= n 6000 2100 m 6600 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6468 2484 m 6561 2661 l 6384 2568 l 6392 2492 l 6468 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= 7.500 slw=0A= n 4500 600 m 8100 600 l 8100 4200 l 4500 4200 l 4500 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 3896 150 m 3904 150 l gs col0 s gr=0A= % Polyline=0A= n 8696 4725 m 8704 4725 l gs col0 s gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 1200 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 1200 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 2400 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 3600 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6150 4500 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 3600 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 2400 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 5850 2775 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 3750 m=0A= gs 1 -1 sc (2,0) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6225 4650 m=0A= gs 1 -1 sc (2,1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 3750 m=0A= gs 1 -1 sc (2,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 2550 m=0A= gs 1 -1 sc (1,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 1350 m=0A= gs 1 -1 sc (0,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 5925 2925 m=0A= gs 1 -1 sc (1,1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 1350 m=0A= gs 1 -1 sc (0,0) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 2550 m=0A= gs 1 -1 sc (1,0) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6225 450 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6300 600 m=0A= gs 1 -1 sc (0,1) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 1151 5266 a Fk(Figure)26 b(5:)36 b(Blo)r(c)n(k)26=0A= b(c)n(hec)n(k)n(erb)r(oard)f(partition)p eop=0A= %%Page: 8 8=0A= 8 7 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(8)440 531 y(In)24 b(general,)f(2D)h(blo)r(c)n(k)f(c)n(hec)n(k)n=0A= (erb)r(oard)e(pro)r(cessor)h(partitions)g(tend)i(to)h(b)r(e)f(more)e=0A= (scalable)440 631 y(\(b)r(etter)j(area)d(to)i(p)r(erimeter)d(ratio\))h=0A= (than)i(a)g(1D)g(partition,)e(suc)n(h)h(as)h(ro)n(w-wise)d(stripping,)=0A= 440 731 y(unless)k(the)i(ratio)d(\()p Fg(I)f Fk(+)15=0A= b(2\))p Fg(=3DP)38 b Fk(\(where)26 b(P)g(is)f(the)i(n)n(um)n(b)r(er)e(of)=0A= h(pro)r(cessors\))e(is)h(small.)33 b(Note)440 830 y(a)22=0A= b(2D)h(partition)d(in)j(the)g(w)n(a)n(v)n(efron)n(t)d(metho)r(d)j(in)n=0A= (v)n(olv)n(es)c(the)k(o)n(v)n(erhead)d(of)j(comm)n(unicating)440=0A= 930 y(with)41 b(only)f(t)n(w)n(o)h(not)g(four)g(neigh)n(b)r(ours)f(as)g=0A= (in)h(other)g(metho)r(ds)g(suc)n(h)g(as)g(the)h(Jacobi)440=0A= 1029 y(algorithm.)32 b(A)27 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PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8812 m -1000 -1000 l 9412 -1000 l 9412 8812 l cp clip=0A= 0.06000 0.06000 sc=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 3960 354 m 3900 546 l 3840 354 l 3840 630 l 3960 630 l cp=0A= clip=0A= n 3900 0 m 3900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 354 m 3900 546 l 3840 354 l 3900 306 l 3960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 354 m 3300 546 l 3240 354 l 3240 630 l 3360 630 l cp=0A= clip=0A= n 3300 0 m 3300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 354 m 3300 546 l 3240 354 l 3300 306 l 3360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 354 m 2700 546 l 2640 354 l 2640 630 l 2760 630 l cp=0A= clip=0A= n 2700 0 m 2700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 354 m 2700 546 l 2640 354 l 2700 306 l 2760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 354 m 2100 546 l 2040 354 l 2040 630 l 2160 630 l cp=0A= clip=0A= n 2100 0 m 2100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 354 m 2100 546 l 2040 354 l 2100 306 l 2160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 354 m 1500 546 l 1440 354 l 1440 630 l 1560 630 l cp=0A= clip=0A= n 1500 0 m 1500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 354 m 1500 546 l 1440 354 l 1500 306 l 1560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 279 m 7500 471 l 7440 279 l 7440 555 l 7560 555 l cp=0A= clip=0A= n 7500 -75 m 7500 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 279 m 7500 471 l 7440 279 l 7500 231 l 7560 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 279 m 6900 471 l 6840 279 l 6840 555 l 6960 555 l cp=0A= clip=0A= n 6900 -75 m 6900 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 279 m 6900 471 l 6840 279 l 6900 231 l 6960 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 279 m 6300 471 l 6240 279 l 6240 555 l 6360 555 l cp=0A= clip=0A= n 6300 -75 m 6300 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 279 m 6300 471 l 6240 279 l 6300 231 l 6360 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 279 m 5700 471 l 5640 279 l 5640 555 l 5760 555 l cp=0A= clip=0A= n 5700 -75 m 5700 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 279 m 5700 471 l 5640 279 l 5700 231 l 5760 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 279 m 5100 471 l 5040 279 l 5040 555 l 5160 555 l cp=0A= clip=0A= n 5100 -75 m 5100 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 279 m 5100 471 l 5040 279 l 5100 231 l 5160 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 354 m 7500 546 l 7440 354 l 7440 630 l 7560 630 l cp=0A= clip=0A= n 7500 0 m 7500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 354 m 7500 546 l 7440 354 l 7500 306 l 7560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 354 m 6900 546 l 6840 354 l 6840 630 l 6960 630 l cp=0A= clip=0A= n 6900 0 m 6900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 354 m 6900 546 l 6840 354 l 6900 306 l 6960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 354 m 6300 546 l 6240 354 l 6240 630 l 6360 630 l cp=0A= clip=0A= n 6300 0 m 6300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 354 m 6300 546 l 6240 354 l 6300 306 l 6360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 354 m 5700 546 l 5640 354 l 5640 630 l 5760 630 l cp=0A= clip=0A= n 5700 0 m 5700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 354 m 5700 546 l 5640 354 l 5700 306 l 5760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 354 m 5100 546 l 5040 354 l 5040 630 l 5160 630 l cp=0A= clip=0A= n 5100 0 m 5100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 354 m 5100 546 l 5040 354 l 5100 306 l 5160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= 7.500 slw=0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 600 m 4800 600 l 4800 4200 l 1200 4200 l 1200 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 1800 600 m 1800 4200 l gs col0 s gr =0A= % Polyline=0A= n 2400 4200 m 2400 600 l gs col0 s gr =0A= % Polyline=0A= n 3000 600 m 3000 4200 l gs col0 s gr =0A= % Polyline=0A= n 3600 4200 m 3600 600 l gs col0 s gr =0A= % Polyline=0A= n 4200 600 m 4200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1200 m 4800 1200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1800 m 4800 1800 l gs col0 s gr =0A= % Polyline=0A= n 1200 2400 m 4800 2400 l gs col0 s gr =0A= % Polyline=0A= n 1200 3000 m 4800 3000 l gs col0 s gr =0A= % Polyline=0A= n 1200 3600 m 4800 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2100 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2775 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 2553 m 2100 2673 l 2070 2553 l 2070 2715 l 2130 2715 l cp=0A= clip=0A= n 2100 2100 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 2553 m 2100 2673 l 2070 2553 l 2100 2553 l 2130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2670 m 2073 2700 l 1953 2730 l 2115 2730 l 2115 2670 l cp=0A= clip=0A= n 1500 2700 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2670 m 2073 2700 l 1953 2730 l 1953 2700 l 1953 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 2070 m 2673 2100 l 2553 2130 l 2715 2130 l 2715 2070 l cp=0A= clip=0A= n 2100 2100 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 2070 m 2673 2100 l 2553 2130 l 2553 2100 l 2553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1953 m 2700 2073 l 2670 1953 l 2670 2115 l 2730 2115 l cp=0A= clip=0A= n 2700 1500 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1953 m 2700 2073 l 2670 1953 l 2700 1953 l 2730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 1470 m 3273 1500 l 3153 1530 l 3315 1530 l 3315 1470 l cp=0A= clip=0A= n 2700 1500 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 1470 m 3273 1500 l 3153 1530 l 3153 1500 l 3153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 1353 m 3300 1473 l 3270 1353 l 3270 1515 l 3330 1515 l cp=0A= clip=0A= n 3300 900 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 1353 m 3300 1473 l 3270 1353 l 3300 1353 l 3330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 870 m 3873 900 l 3753 930 l 3915 930 l 3915 870 l cp=0A= clip=0A= n 3300 900 m 3900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 870 m 3873 900 l 3753 930 l 3753 900 l 3753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 600 m 8400 600 l 8400 4200 l 4800 4200 l 4800 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5400 600 m 5400 4200 l gs col0 s gr =0A= % Polyline=0A= n 6000 4200 m 6000 600 l gs col0 s gr =0A= % Polyline=0A= n 6600 600 m 6600 4200 l gs col0 s gr =0A= % Polyline=0A= n 7200 4200 m 7200 600 l gs col0 s gr =0A= % Polyline=0A= n 7800 600 m 7800 4200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 4800 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 4800 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 4800 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 870 m 5673 900 l 5553 930 l 5715 930 l 5715 870 l cp=0A= clip=0A= n 5100 900 m 5700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 870 m 5673 900 l 5553 930 l 5553 900 l 5553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 870 m 6273 900 l 6153 930 l 6315 930 l 6315 870 l cp=0A= clip=0A= n 5700 900 m 6300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 870 m 6273 900 l 6153 930 l 6153 900 l 6153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 870 m 6873 900 l 6753 930 l 6915 930 l 6915 870 l cp=0A= clip=0A= n 6375 900 m 6900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 870 m 6873 900 l 6753 930 l 6753 900 l 6753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1353 m 5100 1473 l 5070 1353 l 5070 1515 l 5130 1515 l cp=0A= clip=0A= n 5100 900 m 5100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1353 m 5100 1473 l 5070 1353 l 5100 1353 l 5130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 1470 m 5673 1500 l 5553 1530 l 5715 1530 l 5715 1470 l cp=0A= clip=0A= n 5100 1500 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 1470 m 5673 1500 l 5553 1530 l 5553 1500 l 5553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1353 m 5700 1473 l 5670 1353 l 5670 1515 l 5730 1515 l cp=0A= clip=0A= n 5700 900 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1353 m 5700 1473 l 5670 1353 l 5700 1353 l 5730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1353 m 6300 1473 l 6270 1353 l 6270 1515 l 6330 1515 l cp=0A= clip=0A= n 6300 900 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1353 m 6300 1473 l 6270 1353 l 6300 1353 l 6330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1953 m 5100 2073 l 5070 1953 l 5070 2115 l 5130 2115 l cp=0A= clip=0A= n 5100 1500 m 5100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1953 m 5100 2073 l 5070 1953 l 5100 1953 l 5130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1953 m 5700 2073 l 5670 1953 l 5670 2115 l 5730 2115 l cp=0A= clip=0A= n 5700 1500 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1953 m 5700 2073 l 5670 1953 l 5700 1953 l 5730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2070 m 5673 2100 l 5553 2130 l 5715 2130 l 5715 2070 l cp=0A= clip=0A= n 5100 2100 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2070 m 5673 2100 l 5553 2130 l 5553 2100 l 5553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 2553 m 5100 2673 l 5070 2553 l 5070 2715 l 5130 2715 l cp=0A= clip=0A= n 5100 2100 m 5100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 2553 m 5100 2673 l 5070 2553 l 5100 2553 l 5130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 2553 m 5700 2673 l 5670 2553 l 5670 2715 l 5730 2715 l cp=0A= clip=0A= n 5700 2100 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 2553 m 5700 2673 l 5670 2553 l 5700 2553 l 5730 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 3153 m 5100 3273 l 5070 3153 l 5070 3315 l 5130 3315 l cp=0A= clip=0A= n 5100 2700 m 5100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 3153 m 5100 3273 l 5070 3153 l 5100 3153 l 5130 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2670 m 5673 2700 l 5553 2730 l 5715 2730 l 5715 2670 l cp=0A= clip=0A= n 5100 2700 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2670 m 5673 2700 l 5553 2730 l 5553 2700 l 5553 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 2070 m 6273 2100 l 6153 2130 l 6315 2130 l 6315 2070 l cp=0A= clip=0A= n 5700 2100 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 2070 m 6273 2100 l 6153 2130 l 6153 2100 l 6153 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1953 m 6300 2073 l 6270 1953 l 6270 2115 l 6330 2115 l cp=0A= clip=0A= n 6300 1500 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1953 m 6300 2073 l 6270 1953 l 6300 1953 l 6330 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 1470 m 6273 1500 l 6153 1530 l 6315 1530 l 6315 1470 l cp=0A= clip=0A= n 5700 1500 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 1470 m 6273 1500 l 6153 1530 l 6153 1500 l 6153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 1470 m 6873 1500 l 6753 1530 l 6915 1530 l 6915 1470 l cp=0A= clip=0A= n 6300 1500 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 1470 m 6873 1500 l 6753 1530 l 6753 1500 l 6753 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 1353 m 6900 1473 l 6870 1353 l 6870 1515 l 6930 1515 l cp=0A= clip=0A= n 6900 900 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 1353 m 6900 1473 l 6870 1353 l 6900 1353 l 6930 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 870 m 7473 900 l 7353 930 l 7515 930 l 7515 870 l cp=0A= clip=0A= n 6900 900 m 7500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 870 m 7473 900 l 7353 930 l 7353 900 l 7353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 4200 m 8400 4200 l 8400 7800 l 4800 7800 l 4800 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 5400 4200 m 5400 7800 l gs col0 s gr =0A= % Polyline=0A= n 6000 7800 m 6000 4200 l gs col0 s gr =0A= % Polyline=0A= n 6600 4200 m 6600 7800 l gs col0 s gr =0A= % Polyline=0A= n 7200 7800 m 7200 4200 l gs col0 s gr =0A= % Polyline=0A= n 7800 4200 m 7800 7800 l gs col0 s gr =0A= % Polyline=0A= n 4800 4800 m 8400 4800 l gs col0 s gr =0A= % Polyline=0A= n 4800 5400 m 8400 5400 l gs col0 s gr =0A= % Polyline=0A= n 4800 6000 m 8400 6000 l gs col0 s gr =0A= % Polyline=0A= n 4800 6600 m 8400 6600 l gs col0 s gr =0A= % Polyline=0A= n 4800 7200 m 8400 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 4470 m 5673 4500 l 5553 4530 l 5715 4530 l 5715 4470 l cp=0A= clip=0A= n 5100 4500 m 5700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 4470 m 5673 4500 l 5553 4530 l 5553 4500 l 5553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 4470 m 6273 4500 l 6153 4530 l 6315 4530 l 6315 4470 l cp=0A= clip=0A= n 5700 4500 m 6300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 4470 m 6273 4500 l 6153 4530 l 6153 4500 l 6153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 4470 m 6873 4500 l 6753 4530 l 6915 4530 l 6915 4470 l cp=0A= clip=0A= n 6375 4500 m 6900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 4470 m 6873 4500 l 6753 4530 l 6753 4500 l 6753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 4953 m 5100 5073 l 5070 4953 l 5070 5115 l 5130 5115 l cp=0A= clip=0A= n 5100 4500 m 5100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 4953 m 5100 5073 l 5070 4953 l 5100 4953 l 5130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5070 m 5673 5100 l 5553 5130 l 5715 5130 l 5715 5070 l cp=0A= clip=0A= n 5100 5100 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5070 m 5673 5100 l 5553 5130 l 5553 5100 l 5553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 4953 m 5700 5073 l 5670 4953 l 5670 5115 l 5730 5115 l cp=0A= clip=0A= n 5700 4500 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 4953 m 5700 5073 l 5670 4953 l 5700 4953 l 5730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 4953 m 6300 5073 l 6270 4953 l 6270 5115 l 6330 5115 l cp=0A= clip=0A= n 6300 4500 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 4953 m 6300 5073 l 6270 4953 l 6300 4953 l 6330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 5553 m 5100 5673 l 5070 5553 l 5070 5715 l 5130 5715 l cp=0A= clip=0A= n 5100 5100 m 5100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 5553 m 5100 5673 l 5070 5553 l 5100 5553 l 5130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 5553 m 5700 5673 l 5670 5553 l 5670 5715 l 5730 5715 l cp=0A= clip=0A= n 5700 5100 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 5553 m 5700 5673 l 5670 5553 l 5700 5553 l 5730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5670 m 5673 5700 l 5553 5730 l 5715 5730 l 5715 5670 l cp=0A= clip=0A= n 5100 5700 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5670 m 5673 5700 l 5553 5730 l 5553 5700 l 5553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6153 m 5100 6273 l 5070 6153 l 5070 6315 l 5130 6315 l cp=0A= clip=0A= n 5100 5700 m 5100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6153 m 5100 6273 l 5070 6153 l 5100 6153 l 5130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 6153 m 5700 6273 l 5670 6153 l 5670 6315 l 5730 6315 l cp=0A= clip=0A= n 5700 5700 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 6153 m 5700 6273 l 5670 6153 l 5700 6153 l 5730 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6753 m 5100 6873 l 5070 6753 l 5070 6915 l 5130 6915 l cp=0A= clip=0A= n 5100 6300 m 5100 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6753 m 5100 6873 l 5070 6753 l 5100 6753 l 5130 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 6270 m 5673 6300 l 5553 6330 l 5715 6330 l 5715 6270 l cp=0A= clip=0A= n 5100 6300 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 6270 m 5673 6300 l 5553 6330 l 5553 6300 l 5553 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5670 m 6273 5700 l 6153 5730 l 6315 5730 l 6315 5670 l cp=0A= clip=0A= n 5700 5700 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5670 m 6273 5700 l 6153 5730 l 6153 5700 l 6153 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 5553 m 6300 5673 l 6270 5553 l 6270 5715 l 6330 5715 l cp=0A= clip=0A= n 6300 5100 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 5553 m 6300 5673 l 6270 5553 l 6300 5553 l 6330 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5070 m 6273 5100 l 6153 5130 l 6315 5130 l 6315 5070 l cp=0A= clip=0A= n 5700 5100 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5070 m 6273 5100 l 6153 5130 l 6153 5100 l 6153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 5070 m 6873 5100 l 6753 5130 l 6915 5130 l 6915 5070 l cp=0A= clip=0A= n 6300 5100 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 5070 m 6873 5100 l 6753 5130 l 6753 5100 l 6753 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 4953 m 6900 5073 l 6870 4953 l 6870 5115 l 6930 5115 l cp=0A= clip=0A= n 6900 4500 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 4953 m 6900 5073 l 6870 4953 l 6900 4953 l 6930 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 4470 m 7473 4500 l 7353 4530 l 7515 4530 l 7515 4470 l cp=0A= clip=0A= n 6900 4500 m 7500 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 4470 m 7473 4500 l 7353 4530 l 7353 4500 l 7353 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Ellipse=0A= n 1500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 4200 m 4800 4200 l 4800 7800 l 1200 7800 l 1200 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 7800 l gs col0 s gr =0A= % Polyline=0A= n 2400 7800 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 7800 l gs col0 s gr =0A= % Polyline=0A= n 3600 7800 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 4200 4200 m 4200 7800 l gs col0 s gr =0A= % Polyline=0A= n 1200 4800 m 4800 4800 l gs col0 s gr =0A= % Polyline=0A= n 1200 5400 m 4800 5400 l gs col0 s gr =0A= % Polyline=0A= n 1200 6000 m 4800 6000 l gs col0 s gr =0A= % Polyline=0A= n 1200 6600 m 4800 6600 l gs col0 s gr =0A= % Polyline=0A= n 1200 7200 m 4800 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 4470 m 2073 4500 l 1953 4530 l 2115 4530 l 2115 4470 l cp=0A= clip=0A= n 1500 4500 m 2100 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 4470 m 2073 4500 l 1953 4530 l 1953 4500 l 1953 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 4470 m 2673 4500 l 2553 4530 l 2715 4530 l 2715 4470 l cp=0A= clip=0A= n 2100 4500 m 2700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 4470 m 2673 4500 l 2553 4530 l 2553 4500 l 2553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 4470 m 3273 4500 l 3153 4530 l 3315 4530 l 3315 4470 l cp=0A= clip=0A= n 2775 4500 m 3300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 4470 m 3273 4500 l 3153 4530 l 3153 4500 l 3153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 4953 m 1500 5073 l 1470 4953 l 1470 5115 l 1530 5115 l cp=0A= clip=0A= n 1500 4500 m 1500 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 4953 m 1500 5073 l 1470 4953 l 1500 4953 l 1530 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5070 m 2073 5100 l 1953 5130 l 2115 5130 l 2115 5070 l cp=0A= clip=0A= n 1500 5100 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5070 m 2073 5100 l 1953 5130 l 1953 5100 l 1953 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 4953 m 2100 5073 l 2070 4953 l 2070 5115 l 2130 5115 l cp=0A= clip=0A= n 2100 4500 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 4953 m 2100 5073 l 2070 4953 l 2100 4953 l 2130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 4953 m 2700 5073 l 2670 4953 l 2670 5115 l 2730 5115 l cp=0A= clip=0A= n 2700 4500 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 4953 m 2700 5073 l 2670 4953 l 2700 4953 l 2730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 5553 m 1500 5673 l 1470 5553 l 1470 5715 l 1530 5715 l cp=0A= clip=0A= n 1500 5100 m 1500 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 5553 m 1500 5673 l 1470 5553 l 1500 5553 l 1530 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 5553 m 2100 5673 l 2070 5553 l 2070 5715 l 2130 5715 l cp=0A= clip=0A= n 2100 5100 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 5553 m 2100 5673 l 2070 5553 l 2100 5553 l 2130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5670 m 2073 5700 l 1953 5730 l 2115 5730 l 2115 5670 l cp=0A= clip=0A= n 1500 5700 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5670 m 2073 5700 l 1953 5730 l 1953 5700 l 1953 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6153 m 1500 6273 l 1470 6153 l 1470 6315 l 1530 6315 l cp=0A= clip=0A= n 1500 5700 m 1500 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6153 m 1500 6273 l 1470 6153 l 1500 6153 l 1530 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 6153 m 2100 6273 l 2070 6153 l 2070 6315 l 2130 6315 l cp=0A= clip=0A= n 2100 5700 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 6153 m 2100 6273 l 2070 6153 l 2100 6153 l 2130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6753 m 1500 6873 l 1470 6753 l 1470 6915 l 1530 6915 l cp=0A= clip=0A= n 1500 6300 m 1500 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6753 m 1500 6873 l 1470 6753 l 1500 6753 l 1530 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 6270 m 2073 6300 l 1953 6330 l 2115 6330 l 2115 6270 l cp=0A= clip=0A= n 1500 6300 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 6270 m 2073 6300 l 1953 6330 l 1953 6300 l 1953 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5670 m 2673 5700 l 2553 5730 l 2715 5730 l 2715 5670 l cp=0A= clip=0A= n 2100 5700 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5670 m 2673 5700 l 2553 5730 l 2553 5700 l 2553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 5553 m 2700 5673 l 2670 5553 l 2670 5715 l 2730 5715 l cp=0A= clip=0A= n 2700 5100 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 5553 m 2700 5673 l 2670 5553 l 2700 5553 l 2730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5070 m 2673 5100 l 2553 5130 l 2715 5130 l 2715 5070 l cp=0A= clip=0A= n 2100 5100 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5070 m 2673 5100 l 2553 5130 l 2553 5100 l 2553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 5070 m 3273 5100 l 3153 5130 l 3315 5130 l 3315 5070 l cp=0A= clip=0A= n 2700 5100 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 5070 m 3273 5100 l 3153 5130 l 3153 5100 l 3153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 4953 m 3300 5073 l 3270 4953 l 3270 5115 l 3330 5115 l cp=0A= clip=0A= n 3300 4500 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 4953 m 3300 5073 l 3270 4953 l 3300 4953 l 3330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 4470 m 3873 4500 l 3753 4530 l 3915 4530 l 3915 4470 l cp=0A= clip=0A= n 3300 4500 m 3900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 4470 m 3873 4500 l 3753 4530 l 3753 4500 l 3753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 4554 840 m 4746 900 l 4554 960 l 4830 960 l 4830 840 l cp=0A= clip=0A= n 4200 900 m 4800 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 840 m 4746 900 l 4554 960 l 4506 900 l 4554 840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 1440 m 4746 1500 l 4554 1560 l 4830 1560 l 4830 1440 l cp=0A= clip=0A= n 4200 1500 m 4800 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 1440 m 4746 1500 l 4554 1560 l 4506 1500 l 4554 1440 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2040 m 4746 2100 l 4554 2160 l 4830 2160 l 4830 2040 l cp=0A= clip=0A= n 4200 2100 m 4800 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2040 m 4746 2100 l 4554 2160 l 4506 2100 l 4554 2040 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2640 m 4746 2700 l 4554 2760 l 4830 2760 l 4830 2640 l cp=0A= clip=0A= n 4200 2700 m 4800 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2640 m 4746 2700 l 4554 2760 l 4506 2700 l 4554 2640 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 3240 m 4746 3300 l 4554 3360 l 4830 3360 l 4830 3240 l cp=0A= clip=0A= n 4200 3300 m 4800 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 3240 m 4746 3300 l 4554 3360 l 4506 3300 l 4554 3240 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 4515 m 4746 4575 l 4554 4635 l 4830 4635 l 4830 4515 l cp=0A= clip=0A= n 4200 4575 m 4800 4575 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 4515 m 4746 4575 l 4554 4635 l 4506 4575 l 4554 4515 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5115 m 4746 5175 l 4554 5235 l 4830 5235 l 4830 5115 l cp=0A= clip=0A= n 4200 5175 m 4800 5175 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5115 m 4746 5175 l 4554 5235 l 4506 5175 l 4554 5115 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5715 m 4746 5775 l 4554 5835 l 4830 5835 l 4830 5715 l cp=0A= clip=0A= n 4200 5775 m 4800 5775 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5715 m 4746 5775 l 4554 5835 l 4506 5775 l 4554 5715 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6315 m 4746 6375 l 4554 6435 l 4830 6435 l 4830 6315 l cp=0A= clip=0A= n 4200 6375 m 4800 6375 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6315 m 4746 6375 l 4554 6435 l 4506 6375 l 4554 6315 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6915 m 4746 6975 l 4554 7035 l 4830 7035 l 4830 6915 l cp=0A= clip=0A= n 4200 6975 m 4800 6975 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6915 m 4746 6975 l 4554 7035 l 4506 6975 l 4554 6915 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 4440 m 1146 4500 l 954 4560 l 1230 4560 l 1230 4440 l cp=0A= clip=0A= n 600 4500 m 1200 4500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 4440 m 1146 4500 l 954 4560 l 906 4500 l 954 4440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5040 m 1146 5100 l 954 5160 l 1230 5160 l 1230 5040 l cp=0A= clip=0A= n 600 5100 m 1200 5100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5040 m 1146 5100 l 954 5160 l 906 5100 l 954 5040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5640 m 1146 5700 l 954 5760 l 1230 5760 l 1230 5640 l cp=0A= clip=0A= n 600 5700 m 1200 5700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5640 m 1146 5700 l 954 5760 l 906 5700 l 954 5640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6240 m 1146 6300 l 954 6360 l 1230 6360 l 1230 6240 l cp=0A= clip=0A= n 600 6300 m 1200 6300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6240 m 1146 6300 l 954 6360 l 906 6300 l 954 6240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6840 m 1146 6900 l 954 6960 l 1230 6960 l 1230 6840 l cp=0A= clip=0A= n 600 6900 m 1200 6900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6840 m 1146 6900 l 954 6960 l 906 6900 l 954 6840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 840 m 1146 900 l 954 960 l 1230 960 l 1230 840 l cp=0A= clip=0A= n 600 900 m 1200 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 840 m 1146 900 l 954 960 l 906 900 l 954 840 l cp gs 0.00 setgray = ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 1440 m 1146 1500 l 954 1560 l 1230 1560 l 1230 1440 l cp=0A= clip=0A= n 600 1500 m 1200 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 1440 m 1146 1500 l 954 1560 l 906 1500 l 954 1440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2040 m 1146 2100 l 954 2160 l 1230 2160 l 1230 2040 l cp=0A= clip=0A= n 600 2100 m 1200 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2040 m 1146 2100 l 954 2160 l 906 2100 l 954 2040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2640 m 1146 2700 l 954 2760 l 1230 2760 l 1230 2640 l cp=0A= clip=0A= n 600 2700 m 1200 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2640 m 1146 2700 l 954 2760 l 906 2700 l 954 2640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 3240 m 1146 3300 l 954 3360 l 1230 3360 l 1230 3240 l cp=0A= clip=0A= n 600 3300 m 1200 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 3240 m 1146 3300 l 954 3360 l 906 3300 l 954 3240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3960 3954 m 3900 4146 l 3840 3954 l 3840 4230 l 3960 4230 l cp=0A= clip=0A= n 3900 3600 m 3900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 3954 m 3900 4146 l 3840 3954 l 3900 3906 l 3960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 3954 m 3300 4146 l 3240 3954 l 3240 4230 l 3360 4230 l cp=0A= clip=0A= n 3300 3600 m 3300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 3954 m 3300 4146 l 3240 3954 l 3300 3906 l 3360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 3954 m 2700 4146 l 2640 3954 l 2640 4230 l 2760 4230 l cp=0A= clip=0A= n 2700 3600 m 2700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 3954 m 2700 4146 l 2640 3954 l 2700 3906 l 2760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 3954 m 2100 4146 l 2040 3954 l 2040 4230 l 2160 4230 l cp=0A= clip=0A= n 2100 3600 m 2100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 3954 m 2100 4146 l 2040 3954 l 2100 3906 l 2160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 3954 m 1500 4146 l 1440 3954 l 1440 4230 l 1560 4230 l cp=0A= clip=0A= n 1500 3600 m 1500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 3954 m 1500 4146 l 1440 3954 l 1500 3906 l 1560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 3954 m 7500 4146 l 7440 3954 l 7440 4230 l 7560 4230 l cp=0A= clip=0A= n 7500 3600 m 7500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 3954 m 7500 4146 l 7440 3954 l 7500 3906 l 7560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 3954 m 6900 4146 l 6840 3954 l 6840 4230 l 6960 4230 l cp=0A= clip=0A= n 6900 3600 m 6900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 3954 m 6900 4146 l 6840 3954 l 6900 3906 l 6960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 3954 m 6300 4146 l 6240 3954 l 6240 4230 l 6360 4230 l cp=0A= clip=0A= n 6300 3600 m 6300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 3954 m 6300 4146 l 6240 3954 l 6300 3906 l 6360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 3954 m 5700 4146 l 5640 3954 l 5640 4230 l 5760 4230 l cp=0A= clip=0A= n 5700 3600 m 5700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 3954 m 5700 4146 l 5640 3954 l 5700 3906 l 5760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 3954 m 5100 4146 l 5040 3954 l 5040 4230 l 5160 4230 l cp=0A= clip=0A= n 5100 3600 m 5100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 3954 m 5100 4146 l 5040 3954 l 5100 3906 l 5160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 600 m 1200 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 600 m 4800 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 4200 m 4800 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 4200 m 1200 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 3168 2484 m 3261 2661 l 3084 2568 l 3279 2764 l 3364 2679 l cp=0A= clip=0A= n 2700 2100 m 3300 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 2484 m 3261 2661 l 3084 2568 l 3092 2492 l 3168 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 2484 m 6861 2661 l 6684 2568 l 6879 2764 l 6964 2679 l cp=0A= clip=0A= n 6300 2100 m 6900 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 2484 m 6861 2661 l 6684 2568 l 6692 2492 l 6768 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 6084 m 6861 6261 l 6684 6168 l 6879 6364 l 6964 6279 l cp=0A= clip=0A= n 6300 5700 m 6900 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 6084 m 6861 6261 l 6684 6168 l 6692 6092 l 6768 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3168 6084 m 3261 6261 l 3084 6168 l 3279 6364 l 3364 6279 l cp=0A= clip=0A= n 2700 5700 m 3300 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 6084 m 3261 6261 l 3084 6168 l 3092 6092 l 3168 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 3450 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 3450 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 7050 m=0A= gs 1 -1 sc (i+1,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 7050 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 555 4674 a(Figure)f(6:)36 b(Comm)n(unications)23=0A= b(in)n(v)n(olv)n(ed)h(in)j(factorisation)d(and)j(forw)n(ard)f(sw)n=0A= (eep.)440 4889 y(The)31 b(comm)n(unications)c(pattern)k(for)g(forw)n=0A= (ard)e(\(and)j(factorisation\))c(steps)j(is)f(sho)n(wn)h(in)440=0A= 4989 y(\014gure)37 b(6.)67 b(A)n(t)39 b(the)f(start)f(of)h(eac)n(h)f=0A= (pro)r(cessor)f(sub-matrix)f(iteration,)j(the)g(input)g(ro)n(w)440=0A= 5088 y(and)28 b(column)e(data)h(m)n(ust)g(b)r(e)h(presen)n(t)g(from)e=0A= (the)i(t)n(w)n(o)g(neigh)n(b)r(ouring)c(pro)r(cessors)i(b)r(efore)440=0A= 5188 y(computation)i(can)i(start)f(and)h(sub-matrix)e(computation)g(m)n=0A= (ust)h(b)r(e)h(completed)f(b)r(efore)440 5288 y(the)24=0A= b(output)h(ro)n(w)e(and)h(column)e(transfers)h(can)g(b)r(e)i(made.)34=0A= b(Th)n(us)24 b(a)f(forw)n(ard)g(substitution)440 5387=0A= y(step)28 b(consists)e(of:-)p eop=0A= %%Page: 10 10=0A= 10 9 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1474=0A= b Fk(10)565 531 y Fc(\017)41 b Fk(A)31 b(non-blo)r(c)n(king)d(MPI)p=0A= 1404 531 25 4 v 30 w(IRECV)j(in)n(to)f(the)i(\014rst)f(\(i.e.)48=0A= b(b)r(order\))31 b(ro)n(w)f(and)h(column)648 631 y(from)f(the)i(pro)r=0A= (cesses)e(ab)r(o)n(v)n(e)h(and)g(left)h(resp)r(ectiv)n(ely)c(of)k(the)g=0A= (curren)n(t)f(pro)r(cess.)48 b(A)648 731 y(w)n(ait)37=0A= b(is)g(made)h(un)n(til)f(b)r(oth)i(messages)d(are)i(receiv)n(ed)e(b)r=0A= (efore)i(computation)f(can)648 830 y(start.)565 985 y=0A= Fc(\017)k Fk(Computation)28 b(of)i(the)h(arra)n(y)d(elemen)n(ts)h(in)h=0A= (a)g(forw)n(ard)e(sw)n(eep)i(starting)f(with)h(the)648=0A= 1085 y(top)d(left)g(elemen)n(t.)565 1240 y Fc(\017)41=0A= b Fk(A)26 b(blo)r(c)n(king)d(send)k(\(MPI)p 1453 1240=0A= V 29 w(SEND\))g(of)f(the)h(last)e(but)i(one)e(\(last)h(ro)n(w/column)c=0A= (is)j(the)648 1340 y(b)r(order\))37 b(matrix)f(ro)n(w)h(and)h(column)f=0A= (to)h(the)h(pro)r(cess)e(b)r(elo)n(w)g(and)h(to)g(the)h(righ)n(t)648=0A= 1440 y(resp)r(ectiv)n(ely)24 b(of)k(the)g(curren)n(t)f(pro)r(cess.)440=0A= 1584 y(The)j(bac)n(kw)n(ard)f(sw)n(eep)h(has)g(the)g(same)f(order)g(of)=0A= i(steps,)g(except)f(`\014rst')g(b)r(ecomes)f(`last',)440=0A= 1684 y(`left')h(b)r(ecomes)e(`righ)n(t',)h(`top')g(b)r(ecomes)g(`b)r=0A= (ottom')g(and)g(`ab)r(o)n(v)n(e')g(b)r(ecomes)f(`b)r(elo)n(w')h(and)440=0A= 1783 y(vise)d(v)n(ersa.)440 1883 y(One)e(of)f(the)i(attractiv)n(e)c=0A= (features)j(of)f(MPI)h(is)f(that)h(the)g(ab)r(o)n(v)n(e)f(comm)n=0A= (unications)c(pattern)440 1982 y(can)29 b(b)r(e)h(sp)r(eci\014ed)e(in)h=0A= (a)f(general)f(w)n(a)n(y)h(and)h(the)h(problem)d(of)i(handling)e(edge)i=0A= (conditions)440 2082 y(\(i.e.)36 b(there)26 b(ma)n(y)f(not)h(b)r(e)h(a)=0A= f(pro)r(cess)g(to)g(send)h(data)f(to\))g(is)g(tak)n(en)g(care)f(of)h(b)=0A= n(y)h(MPI)f(itself.)440 2182 y(In)36 b(order)f(to)h(get)g(the)h(maxim)n=0A= (um)32 b(e\016ciency)j(in)g(message)f(passing,)i(non-blo)r(c)n(king)d=0A= (re-)440 2281 y(ceiv)n(es)24 b(are)g(used)i(with)f(blo)r(c)n(king)e=0A= (sends.)36 b(Com)n(bined)23 b(with)i(a)g(w)n(ait)g(on)g(the)h(\014rst)f=0A= (\(last)g(for)440 2381 y(bac)n(kw)n(ard)e(sw)n(eep\))i(ro)n(w)f(and)h=0A= (column,)e(a)i(pro)r(cess)f(is)g(ready)g(to)h(receiv)n(e)d(either)i=0A= (transmis-)440 2481 y(sion)g(as)g(so)r(on)g(as)h(it)f(is)g(ready)g(to)h=0A= (b)r(e)h(sen)n(t)e(and)h(as)g(so)r(on)f(as)g(b)r(oth)i(messages)c(are)i=0A= (receiv)n(ed,)440 2580 y(computation)34 b(can)h(start.)61=0A= b(Th)n(us)36 b(messages)d(can)j(b)r(e)g(receiv)n(ed)e(in)h(an)n(y)g=0A= (order)g(or)g(ev)n(en)440 2680 y(sim)n(ultaneously)-7=0A= b(.)55 b(A)36 b(similar)31 b(attempt)k(w)n(as)f(made)g(to)i(use)f=0A= (non-blo)r(c)n(king)d(sends)j(with)440 2779 y(non-blo)r(c)n(king)20=0A= b(receiv)n(es,)i(but)i(w)n(as)f(found)g(to)h(giv)n(e)d(an)i(unsafe)h=0A= (programme.)31 b(One)23 b(further)440 2879 y(complication)i(is)j(that,)=0A= i(b)r(ecause)f(of)g(the)g(dep)r(endencies)g(on)g Fg(u)g=0A= Fk(in)f(equation)g(15,)h(all)e(four)440 2979 y(edge)k(columns)e(and)j=0A= (ro)n(ws)e(ha)n(v)n(e)g(to)h(b)r(e)h(comm)n(unicated)d(to)i(neigh)n(b)r=0A= (ours)e(at)j(the)g(end)f(of)440 3078 y(the)36 b(bac)n(kw)n(ard)e=0A= (iteration)f(step.)61 b(Pro)r(cesses)34 b(are)h(sync)n(hronised)e(at)j=0A= (sp)r(eci\014c)e(p)r(oin)n(ts)h(in)440 3178 y(the)27=0A= b(SIP)f(algorithm)d(using)i(the)i(MPI)p 1645 3178 V 30=0A= w(BARRIER)f(function.)36 b(These)27 b(coincide)d(with)i(the)440=0A= 3278 y(algorithmic)17 b(steps)22 b(at)g(the)h(start)e(of)h=0A= (factorisation,)e(at)i(the)h(end)f(of)g(the)h(forw)n(ard)d(step)j(and)=0A= 440 3377 y(the)31 b(bac)n(kw)n(ard)e(step.)48 b(The)31=0A= b(maxim)n(um)c(relativ)n(e)h(error)h(is)h(calculated)e(on)j(eac)n(h)g=0A= (pro)r(cess)440 3477 y(during)21 b(the)j(bac)n(kw)n(ard)c(iteration)g=0A= (step.)36 b(MPI)p 1910 3477 V 29 w(ALLREDUCE)23 b(function)f(is)g(used)=0A= h(for)f(the)440 3576 y(global)k(determination)g(of)k(the)f(maxim)n(um)d=0A= (relativ)n(e)g(v)-5 b(alue)28 b(o)n(v)n(er)g(all)f(pro)r(cesses,)h(so)h=0A= (that)440 3676 y(the)f(maxim)n(um)23 b(v)-5 b(alue)27=0A= b(is)f(a)n(v)-5 b(ailable)24 b(on)j(eac)n(h)g(pro)r(cess)f(for)h(the)h=0A= (next)g(iteration.)440 3904 y Fb(5.2)112 b(`Red-blac)m(k')39=0A= b(algorithm)440 4057 y Fk(The)32 b(red-blac)n(k)d(v)n(ersion)g(of)i=0A= (the)h(parallel)27 b(SIP)32 b(algorithm)27 b(in)k(MPI)g(uses)g(the)h=0A= (same)e(LU)440 4157 y(factorisation)22 b(co)r(de)k(as)f(section)f(5.1,)=0A= i(as)f(the)h(computation)e(order)g(dep)r(endencies)h(in)g(this)440=0A= 4256 y(step)30 b(are)f(suc)n(h)h(that)g(red-blac)n(k)d(ordering)h(do)r=0A= (esn't)i(w)n(ork.)42 b(Ho)n(w)n(ev)n(er,)29 b(the)h(forw)n(ard)f(and)=0A= 440 4356 y(bac)n(kw)n(ard)j(substitution)h(steps)h(are)f(amenable)e(to)=0A= j(red-blac)n(k)e(ordering.)54 b(These)33 b(steps)440=0A= 4456 y(are)c(implemen)n(ted)e(in)i(a)h(t)n(w)n(o-pass)e(iteration)f(sc)=0A= n(heme)i(where)g(all)f(the)j(ev)n(en)e(grid)f(p)r(oin)n(ts)440=0A= 4555 y(are)21 b(computed)g(follo)n(w)n(ed)d(b)n(y)k(all)d(the)j(o)r(dd)=0A= g(p)r(oin)n(ts,)g(similar)17 b(to)22 b(the)g(SOR)f(implemen)n(tation)=0A= 440 4655 y(in[9)o(].)36 b(The)24 b(increased)e(e\016ciency)h(of)h(this)=0A= f(metho)r(d)h(o)n(v)n(er)e(the)j(w)n(a)n(v)n(e-fron)n(t)c(metho)r(d)j=0A= (ab)r(o)n(v)n(e)440 4754 y(is)f(b)r(ecause)g(half)g(the)h(grid)e(p)r=0A= (oin)n(t)g(v)-5 b(alues)23 b(can)g(b)r(e)h(computed)f(on)g(eac)n(h)g=0A= (pass)g(concurren)n(tly)440 4854 y(o)n(v)n(er)f(all)g(pro)r(cessors.)33=0A= b(This)23 b(parallel)c(computation)j(is)h(follo)n(w)n(ed)d(b)n(y)k(an)f=0A= (exc)n(hange)g(of)h(ro)n(w)440 4954 y(and)k(column)f(data)h(b)r(et)n(w)=0A= n(een)g(pro)r(cesses.)38 b(Th)n(us)29 b(a)f(forw)n(ard)e(substitution)i=0A= (step)g(consists)440 5053 y(of)g(t)n(w)n(o)e(passes)h(\(o)r(dd)h(and)f=0A= (ev)n(en\))h(of:-)565 5214 y Fc(\017)41 b Fk(Computation)26=0A= b(of)k(half)e(the)h(arra)n(y)e(elemen)n(ts)g(of)i(the)h(residual)c=0A= (matrix)h Fg(R)3010 5171 y Fd(\()p Ff(n)p Fd(\))3009=0A= 5237 y Ff(i;j)3136 5214 y Fk(from)648 5313 y(equation)j(13)h(follo)n(w)=0A= n(ed)e(b)n(y)i(calculation)d(of)k(the)h(equiv)-5 b(alen)n(t)29=0A= b(elemen)n(ts)h(of)i(matrix)648 5413 y Fg(V)696 5425=0A= y Ff(i;j)802 5413 y Fk(from)26 b(equation)g(12.)p eop=0A= %%Page: 11 11=0A= 11 10 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(11)565 535 y Fc(\017)41 b Fk(T)-7 b(ransfer)40=0A= b(of)h(the)g(last)f(but)i(one)f(matrix)d(ro)n(w)i(and)h(column)e(of)j=0A= Fg(R)2865 492 y Fd(\()p Ff(n)p Fd(\))2864 558 y Ff(i;j)3003=0A= 535 y Fk(and)f Fg(V)3226 547 y Ff(i;j)648 635 y Fk(to)26=0A= b(the)h(pro)r(cess)f(b)r(elo)n(w)f(and)i(to)g(the)g(righ)n(t)e(resp)r=0A= (ectiv)n(ely)f(of)j(the)g(curren)n(t)f(pro)r(cess)f(.)648=0A= 734 y(Non-blo)r(c)n(king)18 b(receiv)n(es)i(are)h(p)r(osted)h(for)f=0A= (the)h(\014rst)g(\(i.e.)35 b(b)r(order\))21 b(ro)n(w)g(and)g(column)648=0A= 834 y(from)e(the)i(pro)r(cesses)f(ab)r(o)n(v)n(e)f(and)i(left)g(resp)r=0A= (ectiv)n(ely)d(of)j(the)g(curren)n(t)f(pro)r(cess)g(b)r(efore)648=0A= 934 y(blo)r(c)n(king)j(sends)j(are)f(used)h(of)g(the)g(last)f(but)i=0A= (one)f(matrix)d(ro)n(w)i(and)h(column)e(to)i(the)648=0A= 1033 y(pro)r(cess)g(b)r(elo)n(w)g(and)i(to)f(the)h(righ)n(t)e(resp)r=0A= (ectiv)n(ely)-7 b(.)440 1184 y(Note,)25 b(the)g(ab)r(o)n(v)n(e)e=0A= (transfer)g(pattern)i(arises)d(out)i(of)g(the)h(dep)r(endencies)f(in)f=0A= (the)i(equations)440 1284 y(and)c(is)g(the)g(same)f(as)h(section)f(5.1)=0A= h(ab)r(o)n(v)n(e,)g(including)e(the)j(need)f(to)g(transfer)g(all)e=0A= (four)i(edges)440 1384 y(of)k(the)g(u)f(matrix.)34 b(The)24=0A= b(bac)n(kw)n(ard)f(step)i(has)f(a)g(similar)c(t)n(w)n(o-phase)j=0A= (iteration)f(structure,)440 1483 y(based)27 b(on)h(equation)e(15)h(but)=0A= h(with)f(the)h(rev)n(erse)e(computation)f(and)j(transfer)f(structure.)=0A= 440 1583 y(A)j(complication)25 b(of)30 b(the)g(red-blac)n(k)d=0A= (algorithm)f(is)j(the)h(need)g(to)f(compute)g(the)h(starting)440=0A= 1683 y(column)24 b(\(forw)n(ard)h(step\))i(or)f(ro)n(w)f(\(bac)n(kw)n=0A= (ard)g(step\))i(of)f(the)h(sub-matrix)c(at)k(the)g(start)e(of)440=0A= 1782 y(eac)n(h)g(pass,)g(based)h(on)f(the)h(distribution)d(of)j(the)g=0A= (equiv)-5 b(alen)n(t)24 b(global)e(matrix)h(o)n(v)n(er)h(all)g(the)440=0A= 1882 y(pro)r(cessors.)440 2153 y Fl(6)135 b(Results)440=0A= 2335 y Fk(The)34 b(follo)n(wing)c(runs)k(w)n(ere)f(carried)f(out)i=0A= (using)e(up)j(to)f(16)f(similar)c(no)r(des)34 b(on)g(an)f(IBM)440=0A= 2435 y(SP2.)51 b(Problem)30 b(sizes)h(v)-5 b(aried)31=0A= b(from)g(40)21 b Fc(\002)g Fk(40)32 b(to)g(960)21 b Fc(\002)g=0A= Fk(960)31 b(grids)g(for)h Fg(I)40 b Fk(and)32 b Fg(J)8=0A= b Fk(.)52 b(The)440 2534 y(n)n(um)n(b)r(er)30 b(of)h(pro)r(cessors)e(w)=0A= n(as)h(c)n(hosen)g(to)i(giv)n(e)d(a)i(square)f(matrix)e(arra)n(y)-7=0A= b(.)46 b(The)31 b(iteration)440 2634 y(c)n(hec)n(k)d(parameter)e(w)n=0A= (as)h(set)i(at)f(10)g(for)g(all)e(runs)i(and)g(a)g(least)f(500)h=0A= (iterations)d(computed)440 2734 y(for)30 b(eac)n(h)g(run.)46=0A= b(The)30 b(execution)g(time)f(in)h(seconds)g(of)g(ten)h(iterations)d=0A= (for)i(di\013eren)n(t)g(size)440 2833 y(problems)25 b(and)j(n)n(um)n(b)=0A= r(er)e(of)i(pro)r(cessors)e(is)h(giv)n(en)f(in)h(the)h(tables)f(b)r=0A= (elo)n(w.)36 b(Graphs)27 b(of)h(the)440 2933 y(execution)35=0A= b(times,)i(relativ)n(e)d(sp)r(eedup)j(and)f(relativ)n(e)e(e\016ciency)h=0A= (are)h(sho)n(wn)g(b)r(elo)n(w)f(for)440 3032 y(the)c(w)n(a)n(v)n(efron)=0A= n(t)e(\(table)i(1\))g(and)f(red-blac)n(k)f(\(table)h(2\))h(algorithms.)=0A= 43 b(Relativ)n(e)28 b(e\016ciency)440 3132 y(is)33 b(de\014ned)h(as)f=0A= (the)h(fraction)e(of)i(execution)f(time)f(the)i(pro)r(cessors)e(sp)r=0A= (end)i(doing)e(useful)440 3232 y(w)n(ork)26 b([2].)37=0A= b(Th)n(us)586 3444 y Fg(E)647 3456 y Ff(r)r(elativ)r(e)912=0A= 3444 y Fk(=3D)1109 3387 y(Execution)26 b(time)g(\(secs\))i(for)f(10)f=0A= (iterations)f(on)i(1)g(pro)r(cessor)p 1009 3425 2139=0A= 4 v 1009 3501 a Fg(P)k Fc(\003)18 b Fk(Execution)25 b(time)i(\(secs\))g=0A= (for)g(10)g(iterations)e(on)i Fg(P)39 b Fk(pro)r(cessors)440=0A= 3652 y(And)28 b(relativ)n(e)d(sp)r(eedup,)j Fg(S)1313=0A= 3664 y Ff(r)r(elativ)r(e)1577 3652 y Fk(=3D)22 b Fg(P)31=0A= b Fc(\003)18 b Fg(E)1869 3664 y Ff(r)r(elativ)r(e)440=0A= 3881 y Fb(6.1)112 b(MPI)37 b(runs)h(`w)m(a)m(v)m(efron)m(t')g=0A= (algorithm)440 4034 y Fk(Execution)29 b(time)g(for)h(ten)i(iterations)=0A= 27 b(for)k(v)-5 b(arious)28 b(n)n(um)n(b)r(ers)h(of)i(pro)r(cessors)d=0A= (\(secs\),)k(fol-)440 4134 y(lo)n(w)n(ed)j(b)n(y)i(relativ)n(e)d(sp)r=0A= (eedup)j(and)g(relativ)n(e)d(e\016ciency)i(computed)g(for)h(eac)n(h)f=0A= (case)g(are)440 4234 y(sho)n(wn)27 b(in)g(table)f(1)h(and)h(\014gure)f=0A= (7.)440 4463 y Fb(6.2)112 b(MPI)37 b(runs)h(`red-blac)m(k')h(algorithm)=0A= 440 4716 y Fk(Execution)30 b(time)g(for)h(ten)g(iterations)e(for)i(v)-5=0A= b(arious)29 b(n)n(um)n(b)r(ers)h(of)h(pro)r(cessors)e(\(secs\))j(and)=0A= 440 4815 y(computed)24 b(relativ)n(e)d(sp)r(eedup)k(and)f(e\016ciency)f=0A= (for)h(eac)n(h)g(case)f(are)h(sho)n(wn)f(in)h(table)g(2)g(and)440=0A= 4915 y(\014gure)j(8)440 5015 y(The)39 b(graphs)f(clearly)e(sho)n(w)j=0A= (that)g(the)h(w)n(a)n(v)n(efron)n(t)d(algorithm)e(yields)i(only)h(a)h=0A= (mo)r(dest)440 5114 y(sp)r(eedup)21 b(with)g(increasing)c(n)n(um)n(b)r=0A= (er)j(of)h(pro)r(cessors)d(arranged)h(in)h(a)h(blo)r(c)n(k)e(c)n=0A= (hequer)h(b)r(oard)440 5214 y(arra)n(y)-7 b(.)38 b(A)29=0A= b(maxim)n(um)24 b(sp)r(eedup)29 b(of)g(2.8)e(w)n(as)h(obtained)f(with)h=0A= (16)g(pro)r(cessors)e(on)j(the)g(480)440 5313 y(problem.)49=0A= b(Th)n(us)32 b(relativ)n(e)e(e\016ciency)h(decreases)g(with)h=0A= (increasing)d(n)n(um)n(b)r(er)i(of)i(pro)r(ces-)440 5413=0A= y(sors.)h(Ho)n(w)n(ev)n(er,)22 b(except)h(for)f(the)h(smallest)d=0A= (problem)g(where)j(comm)n(unication)18 b(o)n(v)n(erheads)p=0A= eop=0A= %%Page: 12 12=0A= 12 11 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(12)p 440 460 2940 4 v 438 560 4 100 v 548 530=0A= a(Size)p 739 560 V 739 560 V 350 w(Execution)26 b(time)p=0A= 1894 560 V 1894 560 V 525 w Fg(S)2172 542 y Ff(r)r(elativ)r(e)p=0A= 2636 560 V 2636 560 V 2857 530 a Fg(E)2918 542 y Ff(r)r(elativ)r(e)p=0A= 3377 560 V 440 563 2940 4 v 438 663 4 100 v 739 663 V=0A= 921 633 a Fk(Num)n(b)r(er)h(of)g(Pro)r(cessors)p 1894=0A= 663 V 240 w(Num)n(b)r(er)f(of)i(Pro)r(cs)p 2636 663 V=0A= 122 w(Num)n(b)r(er)f(of)h(Pro)r(cs)p 3377 663 V 438 762=0A= V 490 732 a Fg(n)18 b Fc(\002)g Fg(n)p 739 762 V 247=0A= w Fk(1)p 1028 762 V 247 w(4)p 1317 762 V 247 w(9)p 1605=0A= 762 V 205 w(16)p 1894 762 V 205 w(4)p 2141 762 V 205=0A= w(9)p 2388 762 V 164 w(16)p 2636 762 V 204 w(4)p 2883=0A= 762 V 205 w(9)p 3130 762 V 164 w(16)p 3377 762 V 440=0A= 765 2940 4 v 438 865 4 100 v 608 835 a(40)p 739 865 V=0A= 182 w(0.1)p 1028 865 V 98 w(0.084)p 1317 865 V 98 w(0.074)p=0A= 1605 865 V 98 w(0.075)p 1894 865 V 98 w(1.19)p 2141 865=0A= V 98 w(1.35)p 2388 865 V 98 w(1.33)p 2636 865 V 140 w(0.3)p=0A= 2883 865 V 98 w(0.15)p 3130 865 V 99 w(0.08)p 3377 865=0A= V 440 868 2940 4 v 438 968 4 100 v 566 938 a(240)p 739=0A= 968 V 140 w(3.84)p 1028 968 V 140 w(2.58)p 1317 968 V=0A= 140 w(1.93)p 1605 968 V 139 w(1.54)p 1894 968 V 99 w(1.49)p=0A= 2141 968 V 98 w(1.99)p 2388 968 V 98 w(2.49)p 2636 968=0A= V 98 w(0.37)p 2883 968 V 98 w(0.22)p 3130 968 V 99 w(0.16)p=0A= 3377 968 V 440 971 2940 4 v 438 1071 4 100 v 566 1041=0A= a(480)p 739 1071 V 99 w(16.73)p 1028 1071 V 97 w(11.15)p=0A= 1317 1071 V 140 w(7.62)p 1605 1071 V 139 w(5.96)p 1894=0A= 1071 V 99 w(1.50)p 2141 1071 V 98 w(2.20)p 2388 1071=0A= V 98 w(2.81)p 2636 1071 V 98 w(0.38)p 2883 1071 V 98=0A= w(0.24)p 3130 1071 V 99 w(0.18)p 3377 1071 V 440 1074=0A= 2940 4 v 438 1174 4 100 v 566 1144 a(720)p 739 1174 V=0A= 99 w(38.18)p 1028 1174 V 97 w(27.49)p 1317 1174 V 98=0A= w(18.65)p 1605 1174 V 98 w(14.01)p 1894 1174 V 98 w(1.39)p=0A= 2141 1174 V 98 w(2.05)p 2388 1174 V 98 w(2.73)p 2636=0A= 1174 V 98 w(0.35)p 2883 1174 V 98 w(0.23)p 3130 1174=0A= V 99 w(0.17)p 3377 1174 V 440 1177 2940 4 v 438 1277=0A= 4 100 v 566 1247 a(960)p 739 1277 V 140 w(67.8)p 1028=0A= 1277 V 98 w(49.05)p 1317 1277 V 98 w(34.59)p 1605 1277=0A= V 98 w(26.11)p 1894 1277 V 98 w(1.38)p 2141 1277 V 98=0A= w(1.96)p 2388 1277 V 98 w(2.60)p 2636 1277 V 98 w(0.35)p=0A= 2883 1277 V 98 w(0.22)p 3130 1277 V 99 w(0.16)p 3377=0A= 1277 V 440 1280 2940 4 v 1137 1429 a(T)-7 b(able)27 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w=0A= 0 4225 5355 0 0 -4225 899 4614 4 MP=0A= PP=0A= -5355 0 0 4225 5355 0 0 -4225 899 4614 5 MP stroke=0A= 4 w=0A= DO=0A= SO=0A= 6 w=0A= 0 sg=0A= 899 4614 mt 6254 4614 L=0A= 899 4614 mt 899 389 L=0A= 899 4614 mt 899 4560 L=0A= %%IncludeResource: font Helvetica=0A= /Helvetica /ISOLatin1Encoding 120 FMSR=0A= =0A= 866 4760 mt =0A= (0) s=0A= 1568 4614 mt 1568 4560 L=0A= 1535 4760 mt =0A= (2) s=0A= 2238 4614 mt 2238 4560 L=0A= 2205 4760 mt =0A= (4) s=0A= 2907 4614 mt 2907 4560 L=0A= 2874 4760 mt =0A= (6) s=0A= 3577 4614 mt 3577 4560 L=0A= 3544 4760 mt =0A= (8) s=0A= 4246 4614 mt 4246 4560 L=0A= 4180 4760 mt =0A= (10) s=0A= 4915 4614 mt 4915 4560 L=0A= 4849 4760 mt =0A= (12) s=0A= 5585 4614 mt 5585 4560 L=0A= 5519 4760 mt =0A= (14) s=0A= 6254 4614 mt 6254 4560 L=0A= 6188 4760 mt =0A= (16) s=0A= 899 4614 mt 953 4614 L=0A= 798 4658 mt =0A= (0) s=0A= 899 4010 mt 953 4010 L=0A= 731 4054 mt =0A= (10) s=0A= 899 3407 mt 953 3407 L=0A= 731 3451 mt =0A= (20) s=0A= 899 2803 mt 953 2803 L=0A= 731 2847 mt =0A= (30) s=0A= 899 2200 mt 953 2200 L=0A= 731 2244 mt =0A= (40) s=0A= 899 1596 mt 953 1596 L=0A= 731 1640 mt =0A= (50) s=0A= 899 993 mt 953 993 L=0A= 731 1037 mt =0A= (60) s=0A= 899 389 mt 953 389 L=0A= 731 433 mt =0A= (70) s=0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= gr=0A= =0A= 2984 4903 mt =0A= (Number of Processors) s=0A= 676 3239 mt -90 rotate=0A= (Time for 10 iterations \(secs\)) s=0A= 90 rotate=0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= gr=0A= =0A= 1 sg=0A= 0 721 661 0 0 -721 5533 1170 4 MP=0A= PP=0A= -661 0 0 721 661 0 0 -721 5533 1170 5 MP stroke=0A= 4 w=0A= DO=0A= SO=0A= 6 w=0A= 0 sg=0A= 5533 1170 mt 6194 1170 L=0A= 5533 449 mt 6194 449 L=0A= 5533 1170 mt 5533 449 L=0A= 6194 1170 mt 6194 449 L=0A= 5533 1170 mt 6194 1170 L=0A= 5533 1170 mt 5533 449 L=0A= 5533 1170 mt 6194 1170 L=0A= 5533 449 mt 6194 449 L=0A= 5533 1170 mt 5533 449 L=0A= 6194 1170 mt 6194 449 L=0A= 5900 576 mt =0A= (40 ) s=0A= 5900 714 mt =0A= (240) s=0A= 5900 852 mt =0A= (480) s=0A= 5900 990 mt =0A= (720) s=0A= 5900 1128 mt =0A= (960) s=0A= gs 5533 449 662 722 MR c np=0A= 221 0 5606 536 2 MP stroke=0A= gs 5644 601 147 147 MR c np=0A= 5681 674 mt 5753 674 L=0A= 5717 638 mt 5717 710 L=0A= 5692 649 mt 5742 699 L=0A= 5742 649 mt 5692 699 L=0A= gr=0A= =0A= gs 5644 739 147 147 MR c np=0A= 5681 812 mt 5753 812 L=0A= 5717 776 mt 5717 848 L=0A= gr=0A= =0A= gs 5644 878 147 147 MR c np=0A= 5692 926 mt 5742 976 L=0A= 5742 926 mt 5692 976 L=0A= gr=0A= =0A= gs 5644 1016 147 147 MR c np=0A= 36 36 5717 1089 FO=0A= gr=0A= =0A= gr=0A= =0A= =0A= end=0A= =0A= eplot=0A= %%EndObject=0A= =0A= epage=0A= end=0A= =0A= showpage=0A= =0A= %%Trailer=0A= %%EOF=0A= =0A= %%EndDocument=0A= @endspecial 977 2982 a(Figure)26 b(8:)37 b(The)28 b(red-blac)n(k)d=0A= (metho)r(d)i(execution)f(times)482 3247 y([2])41 b(I.T.)34=0A= b(F)-7 b(oster.)55 b Fa(Designing)36 b(and)g(Building)h(Par)l(al)t(lel)=0A= h(Pr)l(o)l(gr)l(ams)p Fk(.)57 b(Addison-W)-7 b(esley)g(,)611=0A= 3347 y(1994.)482 3513 y([3])41 b(C.R.)33 b(Jesshop)r(e.)52=0A= b Fa(Bip)l(olar)37 b(tr)l(ansistor)d(mo)l(del)t(ling)p=0A= Fk(.)55 b(Ph.d)33 b(thesis,)g(Departmen)n(t)f(of)611=0A= 3612 y(Electronics,)24 b(Univ)n(ersit)n(y)h(of)i(Southampton,)g(1976.)=0A= 482 3778 y([4])41 b(C.R.)24 b(Jesshop)r(e.)30 b(SIPSOL:)48=0A= b(a)24 b(suite)f(of)h(subprograms)d(for)j(the)g(solution)e(of)i(the)g=0A= (lin-)611 3878 y(ear)i(equations)g(arising)f(from)h(elliptic)f(partial)=0A= g(di\013eren)n(tial)f(equations.)36 b Fa(Computer)611=0A= 3978 y(Physics)31 b(Communic)l(ations)p Fk(,)e(17,)d(1979.)482=0A= 4144 y([5])41 b(V.)29 b(Kumar,)e(A.)j(Grama,)d(A)j(Gupta,)f(and)g(G.)g=0A= (Karypis.)39 b Fa(Intr)l(o)l(duction)30 b(to)h(Par)l(al)t(lel)611=0A= 4243 y(Computing)p Fk(.)37 b(Benjamin/Cummings,)22 b(1994.)482=0A= 4409 y([6])41 b(J.)f(Merlin)e(and)i(A.J.)g(Hey)-7 b(.)75=0A= b(An)40 b(in)n(tro)r(duction)e(to)i(high)f(p)r(erformance)f(fortran.)=0A= 611 4509 y Fa(Scienti\014c)29 b(Pr)l(o)l(gr)l(amming)p=0A= Fk(,)g(4:87{113,)24 b(1995.)482 4675 y([7])41 b(Ortega)27=0A= b(and)j(P)n(o)r(ole.)39 b Fa(A)n(n)31 b(Intr)l(o)l(duction)g(to)g=0A= (Numeric)l(al)h(Metho)l(ds)g(for)h(Di\013er)l(ential)611=0A= 4775 y(Equations)p Fk(.)k(Pitman,)26 b(1981.)482 4941=0A= y([8])41 b(W.H.)19 b(Press,)g(B.P)-7 b(.)19 b(Flannery)-7=0A= b(,)19 b(S.A.)g(T)-7 b(euk)n(olsky)g(,)18 b(and)h(W.T.)g(V)-7=0A= b(etterling.)21 b Fa(Numeric)l(al)611 5040 y(R)l(e)l(cip)l(es)30=0A= b(in)f(F)-6 b(ortr)l(an)p Fk(.)37 b(Cam)n(bridge,)24=0A= b(1989.)482 5206 y([9])41 b(W.H.)19 b(Press,)g(B.P)-7=0A= b(.)19 b(Flannery)-7 b(,)19 b(S.A.)g(T)-7 b(euk)n(olsky)g(,)18=0A= b(and)h(W.T.)g(V)-7 b(etterling.)21 b Fa(Numeric)l(al)611=0A= 5306 y(R)l(e)l(cip)l(es)30 b(in)f(F)-6 b(ortr)l(an)30=0A= b(90)p Fk(,)e(v)n(olume)d(2.)37 b(Cam)n(bridge,)24 b(1996.)p=0A= eop=0A= %%Page: 15 15=0A= 15 14 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(15)440 531 y([10])41 b(S.)19 b(Selb)r(erherr.)j=0A= Fa(A)n(nalysis)h(and)g(Simulation)f(of)i(Semic)l(onductor)e(Devic)l(es)=0A= p Fk(.)j(Springer-)611 631 y(V)-7 b(erlag,)25 b(1984.)440=0A= 797 y([11])41 b(G.D.)31 b(Smith.)45 b Fa(Numeric)l(al)33=0A= b(Solution)f(of)i(Partial)g(Di\013er)l(ential)f(Equations:)45=0A= b(Finite)611 897 y(Di\013er)l(enc)l(e)29 b(Metho)l(ds)p=0A= Fk(.)38 b(Oxford:)e(Claredon)26 b(Press,)g(1985.)440=0A= 1063 y([12])41 b(H.L.)35 b(Stone.)59 b(Iterativ)n(e)33=0A= b(solution)f(of)j(implicit)c(appro)n(ximations)f(of)35=0A= b(m)n(ultidimen-)611 1162 y(sional)c(partial)g(di\013eren)n(tial)g=0A= (equations.)91 b Fa(SIAM)36 b(J.)g(Numeric)l(al)g(A)n(nalysis)p=0A= Fk(,)h(5\(3\),)611 1262 y(1968.)440 1428 y([13])k(M.)32=0A= b(W)-7 b(olfe.)49 b(Lo)r(op)31 b(sk)n(ewing:)44 b(The)32=0A= b(w)n(a)n(v)n(efron)n(t)d(metho)r(d)j(revisited.)47 b=0A= Fa(International)611 1528 y(Journal)29 b(of)i(Par)l(al)t(lel)h(Pr)l(o)l=0A= (gr)l(amming)p Fk(,)c(15\(4\),)f(1986.)p eop=0A= %%Trailer=0A= end=0A= userdict /end-hook known{end-hook}if=0A= %%EOF=0A= ------=_NextPart_000_0000_01C09BEB.1A47B220 Content-Type: application/x-tar; name="c486.tar" Content-Transfer-Encoding: quoted-printable Content-Disposition: attachment; filename="c486.tar" sent/=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00 40711 = =00 236 =00 12 =00 0 7244705777 10055=00 = 5=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00sent/sip.tex=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00100600 =00 236 =00 12 =00 12041 = 7244705634 11475=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{The = Strongly Implicit (SIP) algorithm\label{sip}}=0A= Given a rectangular grid with natural ordering of points $(i,j)$ as = shown below \cite{8},\\=0A= \diagram{stencil.eps}{width=3D8cm}{The finite difference = stencil}{stencil}=0A= a finite difference approximation of sides $I+2$ and $J+2$ (where $i =3D = 2, \dots . I+1$ and $j =3D 2,\dots .J+1$) generates one linear equation = for each grid point $(i,j)$, giving $K =3D (I+1)(J+1)$ linear equations = in total. =0A= The basic SIP algorithm assumes a five-point difference approximation = over a rectangular mesh for the partial differential equations. This = results in an $A$ matrix of pentadiagonal structure (tridiagonal matrix = with two super-diagonals at a set distance $J+1$ from the main = diagonal), with a bandwidth of $2(J+1)$ \cite{14, 1, 13}. For large $K$ = (total mesh size) the standard $LU$ decomposition fills in a very large = number of the zeros between the super and tridiagonals. From the matrix = form $A u =3D q$=0A= the general equation at grid point $(i,j)$ is: =0A= \begin{equation}=0A= B_{i,j}u_{i-1,j} + D_{i,j}u_{i,j-1} + E_{i,j}u_{i,j} + = F_{i,j}u_{i,j+1}+H_{i,j} u_{i+ 1,j}=3Dq_{i,j} =0A= \end{equation}=0A= =0A= The crux of the method is to modify the $A$ matrix with a matrix $N$ = such that in factorising the $(A + N)$ matrix, the $L$ and $U$ resultant = matrices each have only three non-zero elements in each row, thus = avoiding matrix fill and achieving a limited computational build-up that = approaches $\Theta(n )$. =0A= =0A= =0A= The forms of the $L$ and $U$ matrices are shown below:-\\ =0A= \diagram{lu.eps}{width=3D12cm}{The form of the $L$ and $U$ matrices.}{lu}=0A= =0A= =0A= The nonzero elements of lower triangular matrix L are in diagonals = $d_{i,j}$, $c_{i,j}$ and $b_{i,j}$ corresponding to the $B_{i,j}$, = $D_{i,j}$ and $E_{i,j}$ diagonals of $A$. Similarly, the upper = triangular matrix $U$ has nonzero elements in diagonals corresponding to = $E_{i,j}$, $F_{i,j}$ and $H_{i,j}$ diagonals of $A$ , where the main = diagonal corresponding to $E_{i,j}$ is unity. The product $LU$ (the = form of which is shown in figure~\ref{lutotal}) gives a matrix with = seven nonzero diagonals, five corresponding to the diagonals $(B, D, E, = F, H)$ of $A$ and two ($C$ and $G$ ) which fall just inside the outer = diagonals $B$ and $H$, and which make up $N$. The algorithm is designed = so that the terms $Nu$ from the augmented matrix are small.\\ =0A= \diagram{lutotal.eps}{width=3D8cm}{The form of the $LU$ product = matrix.}{lutotal}=0A= =0A= The complete set of equations relating $LU$ to $(A + N)$ is:-=0A= \begin{eqnarray}=0A= b_{i,j}&=3D&B_{i,j} \label{B}\\=0A= c_{i,j}&=3D&D_{i,j}\label{D} \\=0A= d_{i,j}+b_{i,j}f_{i,j-1}+c_{i,j}e_{i-1,j}&=3D&E_{i,j} \label{E}\\=0A= d_{i,j}e_{i-1,j}&=3D&F_{i,j}\label{F}\\=0A= d_{i,j}f_{i,j-1}&=3D&H_{i,j}\label{H}\\=0A= b_{i,j}e_{i,j-1}&=3D&C_{i,j}\label{C}\\=0A= c_{i,j}f_{i-1,j}&=3D&G_{i,j}\label{G}=0A= \end{eqnarray} =0A= For grid point $(i,j)$, there are five unknowns = $(b_{i,j},c_{i,j},d_{i,j},e_{i,j},f_{i,j})$ but seven equations and = therefore the system of equations is over-determined with a family of = possible solutions. The simplest definition of $(A + N)$ which can be = factored into $LU$ comes from ignoring equation\ref{C} and = equation\ref{G} and solving the five variables $b_{i,j}$ to $f_{i,j}$ = using equations \ref{B}$\dots$\ref{H} by elimination, starting with = $b_{1,1}$ (all zero subscripted variables are zero). =0A= =0A= Stone\cite{14}, found that the resultant $(A + N)$ matrix did not give = rapid convergence on his heat conduction test problems and re-defined = the $N$ matrix so that the $C_{i,j}$ and $G_{i,j}$ components are made = smaller by subtracting a closely equivalent expression from them, using = simple Taylor series expansions and an acceleration parameter $\alpha = \ni 0<\alpha <1$ (which may be a function of the chosen grid). However, = the sequential version of the SIP algorithm in the semi-conductor device = simulator uses the simpler equations \ref{B}$\dots$\ref{H} to = calculate the $LU$ coefficients, with apparently satisfactory = convergence properties for this particular problem. =0A= =0A= A SIP iteration can be defined from $Au =3D q$ by adding Nu to both = sides of the equation and $(Au-Au)$ to the rhs giving:=0A= \begin{equation}=0A= (A + N)u^{(n + 1)} =3D (A + N)u^{(n)} + (q - A u^{(n)}) \label{AN}=0A= \end{equation}=0A= =0A= Substitute $LU$ for $(A + N)$ in equation~\ref{AN} and let $d^{(n)} =3D = u^{(n+1)} - u^{(n)}$ and $R^{(n)} =3D (q - A u^{(n)})$, then a = complete iteration cycle consists of solving: $LUd^{(n)} =3D R^{(n)}$ = followed by $u^{(n+1)} =3D d^{(n)}+u^{(n)}$. =0A= =0A= The SIP algorithm consists of four steps:-=0A= \begin{enumerate}=0A= \item An initial factorisation of the A-matrix into lower and upper = triangular matrices $L$ and $U$=0A= \item A Forward substitution step $v^{(n)} =3D L^{-1}R^{(n)} $=0A= \item A Backward substitution step $d^{(n)} =3D U^{-1}v^{(n)}$ =0A= \item A maximum relative error check and new solution value update = $u^{(n+1)} =3D d^{(n)} + u^{(n)}$, plus update of residual $R^{(n)}$ = from $(q - A u^{(n)})$ =0A= \end{enumerate} =0A= Steps 2 , 3 and 4 are repeated until the maximum relative difference = between the old and new solution values $d^{(n)}$ are within the defined = tolerance or the maximum number of iterations has been reached. \par=0A= ~\par=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00sent/stone.bib=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00100600 =00 = 236 =00 12 =00 5042 7244705643 11751=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00@book{1,=0A= Author=3D{D.A. Anderson and J.C. Tannehill and R.H. Pletcher}, =0A= Title=3D{Computational Fluid Mechanics \& Heat Transfer},=0A= publisher=3D{McGraw-Hill},=0A= year=3D{1984}=0A= }=0A= =0A= @book{2,=0A= author=3D{I.T. Foster},=0A= title=3D{Designing and Building Parallel Programs},=0A= publisher=3D{Addison-Wesley},=0A= year=3D{1994}=0A= }=0A= =0A= @book{3,=0A= author=3D{ W. Gropp and E. Lusk and A. Skjellum},=0A= title=3D{Using MPI: Portable Parallel Programming with the Message = Passing Interface},=0A= publisher=3D{MIT Press},=0A= year=3D{1994}=0A= }=0A= =0A= =0A= @phdthesis{4,=0A= author=3D{C.R. Jesshope},=0A= title=3D{Bipolar transistor modelling},=0A= type=3D{Ph.D Thesis}, =0A= school=3D{Department of Electronics, University of Southampton}, =0A= year=3D{1976} =0A= }=0A= =0A= @article{5,=0A= author=3D{C.R. Jesshope}, =0A= title=3D{{SIPSOL}: =96 a suite of subprograms for the solution of the = linear equations arising from elliptic partial differential equations},=0A= journal=3D{ Computer Physics Communications },=0A= volume=3D{17},=0A= year=3D{1979}=0A= }=0A= =0A= @book{6,=0A= author=3D{ V. Kumar and A. Grama and A Gupta and G. Karypis}, =0A= title=3D{Introduction to Parallel Computing},=0A= publisher=3D{Benjamin/Cummings}, =0A= year=3D{1994}=0A= }=0A= =0A= @article{7,=0A= author=3D{J. Merlin and A.J. Hey},=0A= title=3D{ An Introduction to High Performance Fortran},=0A= journal=3D{ Scientific Programming},=0A= volume=3D{4},=0A= year=3D{1995},=0A= pages=3D{87-113}=0A= }=0A= =0A= =0A= @book{8,=0A= author=3D{ Ortega and Poole},=0A= title=3D{ An Introduction to Numerical Methods for Differential = Equations},=0A= publisher=3D{Pitman},=0A= year=3D{ 1981}=0A= }=0A= =0A= @book{9,=0A= author=3D{ P.S. Pacheco},=0A= title=3D{ Parallel Programming with MPI},=0A= publisher=3D{ Morgan Kaufmann},=0A= year=3D{ 1997}=0A= }=0A= =0A= @book{10,=0A= author=3D{ W.H. Press and B.P. Flannery and S.A. Teukolsky and W.T. = Vetterling}, title=3D{Numerical Recipes in Fortran 90},=0A= volume=3D{2},=0A= year=3D{1996},=0A= publisher=3D{Cambridge}=0A= }=0A= =0A= @book{11,=0A= author=3D{ W.H. Press and B.P. Flannery and S.A. Teukolsky and W.T. = Vetterling}, title=3D{Numerical Recipes in Fortran},=0A= year=3D{1989},=0A= publisher=3D{Cambridge}=0A= }=0A= =0A= @book{12,=0A= author=3D{ S. Selberherr},=0A= title=3D{ Analysis and Simulation of Semiconductor Devices},=0A= publisher=3D{ Springer-Verlag},=0A= year=3D1984}=0A= }=0A= =0A= @book{13,=0A= author=3D{ G.D. Smith},=0A= title=3D{ Numerical Solution of Partial Differential Equations: Finite = Difference Methods},=0A= publisher=3D{ Oxford: Claredon Press},=0A= year=3D{1985}=0A= }=0A= =0A= @article{14,=0A= author=3D{ H.L. Stone},=0A= title=3D{Iterative solution of implicit approximations of = multidimensional partial differential equations},=0A= journal=3D{{ SIAM} J. Numerical Analysis},=0A= volume=3D{5},=0A= number=3D{3},=0A= year=3D1968}=0A= }=0A= =0A= @article{15,=0A= author=3D{ M. 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Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5737 m -1000 -1000 l 9712 -1000 l 9712 5737 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 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=01=17=1B=B2)=91=03UUis:-=8E=A9=14=B3=8E=8D=8D=8D=92=00=F6=BA9=B5b=8D=9F=01= =7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=0Eo=DB=B2=3D=8E=8E=8D=8D=92=01 = 6=F9=B5B=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(2)=8E=8E=8E=A4= =0F=00=00=8D=8D=8D=92=00=F6=B1=08=B5c=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D= =92=01=0Eo=DB=B2=3D=8E=8E=8D=8D=92=01 = 6=F9=B5D=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(3)=8E=8E=8E=A1= =8D=8D=8D=92=00=91=0E=10=B5d=8D=9F=01=7F=FF=B4i;j=8E=91=0B=A3=D8=B2+=96=02= 8=E0=B5b=8D=9F=01=7F=FF=B4i;j=8E=9B = j=F8=B5f=8D=9F=01=7F=FF=B4i;j=90g=8D=B7=00=B11=8E=91=15=E0L=B2+=93=B5c=8D= =9F=01=7F=FF=B4i;j=8E=98=B5e=8D=9F=01=7F=FF=B4i=B7=00=B11=B4;j=8E=8E=8E=8D= =8D=92=01=0Eo=DB=B2=3D=8E=8E=8D=8D=92=01 = 6=F9=B5E=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(4)=8E=8E=8E=A1= =8D=8D=8D=92=00=DD=81=04=B5d=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5e=8D=9F=01=7F=FF=B4i=B7=00=B11=B4;j=8E=8E=8E=8D=8D=92=01=0Eo=DB=B2= =3D=8E=8E=8D=8D=92=01 = 6=F9=B5F=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(5)=8E=8E=8E=A1= =8D=8D=8D=92=00=DDC=AE=B5d=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5f=8D=9F=01=7F=FF=B4i;j=90g=8D=B7=00=B11=8E=8E=8E=8D=8D=92=01=0Eo=DB= =B2=3D=8E=8E=8D=8D=92=01 = 6=F9=B5H=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(6)=8E=8E=8E=A1= =8D=8D=8D=92=00=DEj=CC=B5b=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5e=8D=9F=01=7F=FF=B4i;j=90g=8D=B7=00=B11=8E=8E=8E=8D=8D=92=01=0Eo=DB= =B2=3D=8E=8E=8D=8D=92=01 = 6=F9=B5C=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(7)=8E=8E=8E=A1= =8D=8D=8D=92=00=DE$E=B5c=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5f=8D=9F=01=7F=FF=B4i=B7=00=B11=B4;j=8E=8E=8E=8D=8D=92=01=0Eo=DB=B2= =3D=8E=8E=8D=8D=92=01 = 6=F9=B5G=8D=9F=01=7F=FF=B4i;j=8E=8E=8E=8D=8D=92=01=818=E2=B2(8)=8E=8E=8E=A6= =8D=915=00=00F=91=FF*=AAor=96=03=DE@grid=93p=90G=1Doin=9A=B8=E3t=93(=B5i;= =91=01=AA=A8j=91=00=92=8B=B2),=91=04=00zthere=93are=93=0Cv=98e=93unkno=98= wns=93(=B5b=8D=9F=01=7F=FF=B4i;j=8E=96 = j=F8=B5;=9B=01=AA=A8c=8D=9F=01=7F=FF=B4i;j=8E=93=B5;=98d=8D=9F=01=7F=FF=B4= i;j=8E=93=B5;=98e=8D=9F=01=7F=FF=B4i;j=8E=93=B5;=98f=8D=9F=01=7F=FF=B4i;j= =8E=93=B2)=96=03=DE@but=93sev=90=B8=E3en=8E=A4=0C=00=00=8D=915=00=00equat= ions=96=02pxand=93therefore=93the=93system=93of=93equations=93is=93o=95=B8= =E3v=93er-determined=96=02pxwith=93a=93family=8E=A1=8D=915=00=00of=96=03E= =B2p=9AG=1Dossible=93solutions.=91=04l=91The=93simplest=93de=0Cnition=93o= f=93(=B5A=96=02=19=9A=B2+=93=B5N=91=01=17=1B=B2)=96=03E=B2whic=90=B8=E3h=93= can=93b=98e=93factored=8E=A1=8D=915=00=00in=9A=B8=E3to=96=04=FC=13=B5LU=91= =06=13.=B2comes=93from=93ignoring=93equation7=93and=93equation8=93and=93s= olving=93the=93=0Cv=98e=8E=A1=8D=915=00=00v=91=FFq=C7ariables=96=03:=E7=B5= b=8D=9F=01=7F=FF=B4i;j=8E=9B=0C=A5=DF=B2to=93=B5f=8D=9F=01=7F=FF=B4i;j=8E= =98=B2using=93equations=932=8D=B5:=96=01=AA=A8:=93:=8E=91=0B=AA=A7=B26=93= b=90=B8=E3y=93elimination,=91=03@0starting=93with=93=B5b=8D=9F=01=7F=FF=B1= 1=B4;=B11=8E=91=0E=13=CD=B2(all=8E=A1=8D=915=00=00zero=96=03UUsubscripted= =93v=91=FFq=C7ariables=93are=93zero).=8E=8E=8E=8C=8B=00=00=00=04=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=17=B7=A0=02=AA=00=00=8D=A0=FDs=00=00=8D=8D= =915=00=00=C7Stone's=96=03UUStrongly=93Implicit=93Algorithm=92=00=B6=F1=AE= =B24=8E=8E=A0=02o=00=00=8D=A0=FE=92=F5w=8D=9F=DE=0E9=8D=8D=91o=B0a=EF:PSf= ile=3D"lutotal.eps" llx=3D0 lly=3D0 urx=3D358 ury=3D313 rwi=3D2267 = =8E=8E=9F = =00=00=8D=8D=91y5=1CFigure=96=03UU3:=91=04q=C7The=93form=93of=93the=93=B5= LU=91=04lp=B2pro=90G=1Dduct=93matrix.=8E=8E=8E=9F=1C&=14=8D=915=00=00Ston= e[=8D12=8E=91=0A= =00=02],=91=02t=A7found=96=02<{that=93the=93resultan=9A=B8=E3t=93(=B5A=95= =07/=B2+=93=B5N=91=01=17=1B=B2)=96=02<{matrix=93did=93not=93giv=98e=93rap= id=93con=98v=98ergence=8E=A4=0C=00=00=8D=915=00=00on=96=03=A7=A5his=93hea= t=93conduction=93test=93problems=93and=93re-de=0Cned=93the=93=B5N=91=04=BE= =C0=B2matrix=93so=93that=93the=8E=A1=8D=915=00=00=B5C=8D=9F=01=7F=FF=B4i;= j=8E=96=0C=D4=0C=B2and=9B=03i=14=B5G=8D=9F=01=7F=FF=B4i;j=8E=93=B2comp=90= G=1Donen=95=B8=E3ts=98are=98made=98smaller=98b=93y=98subtracting=98a=98cl= osely=98equiv=91=FFq=C7alen=93t=8E=A1=8D=915=00=00expression=96=02=B4=F4f= rom=93them,=91=02=D5=08using=93simple=93T=91=FF*=AAa=90=B8=E3ylor=93serie= s=93expansions=93and=93an=93acceleration=8E=A1=8D=915=00=00parameter=91=04= =F2g=B5=0B=9B=05=81=01=F3=0D!",=9A=00=0A= =00=00=00=0A= =00=00=00=06cmsy10=B83=96=05w=87=B20=93=B5<=93=0B=98<=93=B21=96=04=F2g(wh= ic=9A=B8=E3h=93ma=98y=93b=90G=1De=93a=93function=93of=93the=93c=98hosen=93= grid).=8E=A1=8D=915=00=00Ho=95=B8=E3w=93ev=93er,=91=056=A9the=9B=04=D6fse= quen=93tial=98v=93ersion=98of=98the=98SIP=91=04=D6=02algorithm=98in=98the= =98semi-conductor=8E=A1=8D=915=00=00device=96=02<=B9sim=9A=B8=E3ulator=93= uses=93the=93simpler=93equations=932=8D=B5:=96=01=AA=A8:=93:=8E=91=0B=AA=A7= =B26=93to=93calculate=93the=93=B5LU=91=03S=D4=B2co=90G=1De=0Ecien=98ts,=8E= =A1=8D=915=00=00with=96=02=F63apparen=9A=B8=E3tly=93satisfactory=93con=98= v=98ergence=93prop=90G=1Derties=93for=93this=93particular=93problem.=8E=A1= =8D=915=00=00A=96=03hmSIP=93iteration=96=03hrcan=93b=9AG=1De=93de=0Cned=93= from=93=B5Au=96=02=E6=F3=B2=3D=93=B5q=91=03=C4K=B2b=90=B8=E3y=96=03hraddi= ng=93Nu=93to=93b=98oth=93sides=93of=93the=8E=A1=8D=915=00=00equation=96=03= UUand=93(=B5Au=96=028=E0=B8=00=93=B5Au=B2)=96=03UUto=93the=93rhs=93giving= :=8E=A4=13=AF=98=8D=8D=92=00=80=BF=1D(=B5A=96=028=E0=B2+=93=B5N=9B=01=17=1B= =B2)=B5u=8D=9F=FB=DE=FF=B1(=B4n=B1+1)=8E=91=18=98=9B=B2=3D=91=02=C7=18(=B5= A=93=B2+=93=B5N=98=B2)=B5u=8D=9F=FB=DE=FF=B1(=B4n=B1)=8E=91=0D=EA`=B2+=93= (=B5q=91=02=94=B9=B8=00=93=B5Au=8D=9F=FB=DE=FF=B1(=B4n=B1)=8E=91=0B=B1=80= =B2)=8E=8D=8D=92=01=818=E1(9)=8E=8E=8E=A1=8D=915=00=00Substitute=96=02=B9= 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ation=934=8E=A1=8D=915=00=00ab=90G=1Do=95=B8=E3v=93e,=91=03UUgiving:=8E=A4= =16=00=00=8D=8D=91sF=D9=B5d=8D=9F=01=7F=FF=B4i;j=8E=91=0C2=10=B2=3D=91=02= =C7=18=B5E=8D=9F=01=7F=FF=B4i;j=8E=91=0B=A3=D8=B8=00=96=028=E0=B5B=8D=9F=01= =7F=FF=B4i;j=8E=9B = j=F8=B5:H=8D=9F=01=7F=FF=B4i;j=90g=8D=B7=00=B11=8E=91=13=A7l=B5=3Dd=8D=9F= =01=7F=FF=B4i;j=90g=8D=B7=00=B11=8E=91=15=E0L=B8=00=93=B5D=8D=9F=01=7F=FF= =B4i;j=8E=98=B5F=8D=9F=01=7F=FF=B4i=B7=00=B11=B4;j=8E=91=13=A7l=B5=3Dd=8D= =9F=01=7F=FF=B4i=B7=00=B11=B4;j=8E=8E=8D=8D=92=01|8=E0=B2(10)=8E=8E=8E=A1= =8D=915=00=00The=96=03N=04recipro=90G=1Dcal=93of=93the=93=B5L=93=B2diagon= al=93=B5d=8D=9F=01=7F=FF=B4i;j=8E=91=0C=B8=FC=B2is=93stored=93for=93the=93= forw=9A=B8=E3ard=93step=93in=93the=93arra=98y=8E=A4=0C=00=00=8D=915=00=00= holding=96=03UUthe=93original=93A=93matrix=93in=93place=93of=93=B5E=8D=9F= =01=7F=FF=B4i;j=8E=8E=A6=8D=8D=915=00=00=C83.2=8E=91S=C0=00The=96=04=80=00= 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j=F8=B5u=8D=9F=01=7F=FF=B4i=B1+1=B4;j=8E=91=15=C3=DB=B8=00=93=B5f=8D=9F=01= =7F=FF=B4i;j=8E=98=B5u=8D=9F=01=7F=FF=B4i;j=90g=8D=B1+1=8E=8E=8D=8D=92=01= |8=E0=B2(15)=8E=8E=8E=A1=8D=915=00=00Using=96=03UU=B5e=8D=9F=01=7F=FF=B4i= ;j=8E=9B=0C2=10=B2=3D=91=02=C7=18=B5F=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5=3Dd=8D=9F=01=7F=FF=B4i;j=8E=91=0C=C0M=B2and=93=B5f=8D=9F=01=7F=FF= =B4i;j=8E=98=B2=3D=91=02=C7=18=B5H=8D=9F=01=7F=FF=B4i;j=8E=91 = j=F8=B5=3Dd=8D=9F=01=7F=FF=B4i;j=8E=91=0C=C0M=B2results=93in=8E=A1=8D=8D=91= y=F5=03=B5u=8D=9F=01=7F=FF=B4i;j=8E=91=0C2=10=B2=3D=91=02=C7=18=B5V=8D=9F= =01=7F=FF=B4i;j=8E=91=0B=A3=D8=B8=00=9B=028=E0=B2(=B5F=8D=9F=01=7F=FF=B4i= ;j=8E=96 = j=F8=B5=3Dd=8D=9F=01=7F=FF=B4i;j=8E=93=B2)=B5u=8D=9F=01=7F=FF=B4i=B1+1=B4= ;j=8E=91=15=C3=DB=B8=00=98=B2(=B5H=8D=9F=01=7F=FF=B4i;j=8E=93=B5=3Dd=8D=9F= =01=7F=FF=B4i;j=8E=93=B2)=B5u=8D=9F=01=7F=FF=B4i;j=90g=8D=B1+1=8E=8E=8D=8D= =92=01|8=E0=B2(16)=8E=8E=8E=A1=8D=915=00=00whic=9A=B8=E3h=96=03UUis=93the= =93equation=93implemen=98ted.=8E=9F=1B=FE6=8D=8D=915=00=00=C83.4=8E=91S=C0= =00The=96=04=80=00termination=93test=8E=A6=8D=915=00=00=B2During=96=03N=13= the=93bac=95=B8=E3kw=93ard=96=03N=13substitution=93step,=91=03O=87a=93red= uction=93is=93p=90G=1Derformed=93o=95=B8=E3v=93er=96=03N=13the=93solu-=8E= =A4=0C=00=00=8D=915=00=00tion=96=03=EB=16matrix=93=B5u=93=B2to=93=0Cnd=93= the=93maxim=9A=B8=E3um=93relativ=98e=93c=98hange=93in=93solution=93v=91=FF= q=C7alues.=91=063=0BIf=93this=8E=A1=8D=915=00=00is=96=03=DC=15less=93than= =93or=93equal=93to=93an=93input=93parameter,=91=03=FD=C5or=93if=93the=93m= axim=9A=B8=E3um=93n=98um=98b=90G=1Der=93of=93it-=8E=A1=8D=915=00=00eratio= ns=96=04 nis=93exceeded,=91=046tthe=93SIP=91=04 = @program=93terminates=93with=93the=93curren=90=B8=E3t=93=B5u=93=B2solutio= n=8E=A1=8D=915=00=00v=91=FFq=C7alues.=8E=9F!=11=C4=8D=8D=915=00=00=C64=8E= =91ML=CBApproac=90=8C=CChes=96=0BIsto=93parallelising=93the=93SIP=91=0BG=F1= algo-=8E=9F=12=00=00=8D=91ML=CBrithm.=8E=9F=17=E7=1B=8D=8D=915=00=00=C84.= 1=8E=91S=C0=00The=96=04=80=00dep=90`=00endency=93analysis=8E=A6=8D=915=00= =00=B2An=96=032ianalysis=93of=93the=93original=93sequen=9A=B8=E3tial=93SI= P=91=032`co=90G=1Dde=93yields=93the=93follo=98wing=93dep=90G=1Dendency=8E= =A1=8D=915=00=00graphs=96=03UUfor=93steps=931.=91=04q=C7to=933.=8E=A0=00=AE= =00x=8D=9F=D4=00=00=8D=8D=916=C8=92=EF=3DPSfile=3D"dependency.eps" = llx=3D0 lly=3D0 urx=3D709 ury=3D241 rwi=3D3401 =8E=8E=9F = =00=00=8D=915=00=00Figure=96=03=A0=E74:=91=05=08=EBStep=931.=96=05T}F=9B=FF= *=AAactorisation,=91=03=B3=CC2.=93F=98orw=9A=B8=E3ard=91=03=A0=E7Eliminat= ion,=91=03=B3=CC3.=93Bac=98kw=98ard=91=03=A0=E7Substi-=8E=A1=8D=915=00=00= tution=8E=8E=9F=16=0E9=8D=915=00=00Eac=9A=B8=E3h=96=03X=DFiteration=93spa= ce=93dep=90G=1Dendency=93graph=93sho=98ws=93a=93w=98a=98v=98e-fron=98t=93= diagonal=93pattern=93in=8E=A1=8D=915=00=00whic=9A=B8=E3h=96=03=9D=86the=93= next=93grid=93p=90G=1Doin=98t=93v=91=FFq=C7alue=93dep=90G=1Dends=93on=93t= he=93previous=93ro=98w=93and=93column=93grid=8E=A1=8D=915=00=00p=9AG=1Doi= n=90=B8=E3t=96=04=A3=8Bv=91=FFq=C7alues.=91=08\hThis=93form=93of=93dep=98= endency=93has=93b=98een=93analysed=93b=90=B8=E3y=93W=91=FF*=AAolfe[=8D13=8E= =91=0A= =00=02]=93and=8E=A1=8D=915=00=00others=96=02=C9!and=93is=93inheren=9A=B8=E3= tly=93sequen=98tial=93as=93neither=93the=93inner=93or=93outer=93do=93lo=90= G=1Dops=93ma=98y=93b=90G=1De=8E=A1=8D=915=00=00executed=96=03=04=06in=93p= arallel.=91=04V=ADThe=93v=9A=B8=E3ertical=93arcs=93for=93the=93ro=98w=93i= ndex=93and=93the=93horizon=98tal=93arcs=8E=A1=8D=915=00=00for=96=03n=C6th= e=93column=93index=93sho=90=B8=E3w=93this=93in=93the=93dep=9AG=1Dendency=93= graphs=93ab=98o=95=B8=E3v=93e.=91=04=BE=19Ho=93w=93ev=93er,=91=03u"the=8E= =A1=8D=915=00=00w=95=B8=E3a=93v=93efron=93t=96=02x=16metho=90G=1Dd=93crea= tes=93a=93\w=95=B8=E3a=93v=93e"=96=02x=16that=93passes=93through=93the=93= iteration=93space,=91=02=A4Vsuc=90=B8=E3h=8E=8E=8E=8C=8B=00=00=00=07=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00>=0E=A0=02=AA=00=00=8D=A0=FDs=00=00=8D=8D= =915=00=00=C7Stone's=96=03UUStrongly=93Implicit=93Algorithm=92=00=B6=F1=AE= =B27=8E=8E=A0=02o=00=00=8D=A0=FD=B4=00=00=8D=915=00=00that=96=03=C7=19ite= rations=93on=93a=93single=93w=95=B8=E3a=93v=93efron=93t=96=03=C7=19line=93= (sho=9A=B8=E3wn=93b=98y=93successiv=98e=93dashed=93lines=93in=8E=A4=0C=00= =00=8D=915=00=00=0Cgure=96=02=DA=D24)=93can=93b=9AG=1De=93executed=93in=93= parallel.=91=04H=F1Without=93supp=98ort=93from=93particular=93language=8E= =A1=8D=915=00=00constructs=96=03P2(e.g.=91=04p=11the=93F=90=B8=E3ORALL=9B= =03P0construct=93in=93F=91=FF*=AAortran=9395/HPF)=98parallel=93execution=8E= =A1=8D=915=00=00is=9B=02=AD1ac=95=B8=E3hiev=93ed=98b=93y=98sk=93ewing=98t= he=98index=98set=98of=98the=98original=98do=98lo=90G=1Dops=98creating=98a= =98rhom=93b=90G=1Doid=8E=A1=8D=915=00=00iteration=96=03:=F7space=93out=93= of=93the=93square=93iteration=93space.=91=04h=FDThe=93columns=93of=93the=93= rhom=90=B8=E3b=90G=1Doid=8E=A1=8D=915=00=00dep=90G=1Dendence=96=02=AE=88g= raph=93no=9A=B8=E3w=93constitute=93the=93w=98a=98v=98efron=98t=93rather=93= than=93the=93diagonals=93of=93the=8E=A1=8D=915=00=00original=96=03=8B=0Cg= raph,=91=03=98zhence=93the=93elemen=9A=B8=E3ts=93in=93eac=98h=93w=98a=98v= =98efron=98t=93column=93can=93b=90G=1De=93computed=8E=A1=8D=915=00=00in=96= =03=D5Rparallel=93as=93there=93is=93no=93dep=9AG=1Dendency=93(v=90=B8=E3e= rtical=93arc)=93b=98et=95=B8=E3w=93een=96=03=D5Rthem.=91=05=F1=BFSHPF,=93= the=8E=A1=8D=915=00=00Southampton=9B=03=B4\Univ=95=B8=E3ersit=93y's=98v=93= ersion=98of=98HPF[=8D6=8E=91=05=00=01],=91=03=CC=1Ew=93as=98used=98to=98d= ev=93elop=98a=98protot=93yp=90G=1De=8E=A1=8D=915=00=00w=95=B8=E3a=93v=93e= fron=93t=9B=03=E3=16v=93ersion=98of=98the=98SIP=91=03=E2=F2algorithm.=91=06= =1B=0BIn=98particular,=91=04=06=87it=98w=93as=98used=98to=98=0Cnd=98the=8E= =A1=8D=915=00=00b=90G=1Dest=96=02o=C4data=93distribution=93strategy=93i.e= ..=91=04%Bro=9A=B8=E3w-wise=93v=98erses=93blo=90G=1Dc=98k=93c=98hec=98k=98= erb=90G=1Doard=93partition,=8E=A1=8D=915=00=00b=90G=1Defore=96=03UUre-imp= lemen=90=B8=E3tation=93in=93MPI=93for=93increased=93e=0Eciency=91=FF*=AA.= =8E=A9=1B=FE6=8D=8D=915=00=00=C84.2=8E=91S=C0=00Ro=90=A0=00w-wise=91=04=80= =00stripping=8E=9F=12uT=8D=915=00=00=B2One=96=03=0B?matrix=93partitioning= =93approac=9A=B8=E3h=93is=93to=93use=93ro=98w-wise=93blo=90G=1Dc=98k=93st= riping=93o=98v=98er=93a=93v=98erti-=8E=A1=8D=915=00=00cal=96=02=9AWv=9A=B8= =E3ector=93of=93pro=90G=1Dcessors.=91=043sThe=93ma=91=00=8E8jor=93problem= =93with=93ro=98w-wise=93blo=90G=1Dc=98k=93striping=93for=93the=8E=A1=8D=91= 5=00=00w=95=B8=E3a=93v=93efron=93t=96=04=05=0Bmetho=9AG=1Dd=93is=93that,=91= =040=F8as=93eac=90=B8=E3h=93column=93is=93partitioned=93b=98et=95=B8=E3w=93= een=9B=04=05=0Bsev=93eral=98pro-=8E=A1=8D=915=00=00cessors,=91=03LAthe=96= =03I=FCv=91=FFq=C7alue=93in=93the=93last=93ro=9A=B8=E3w=93of=93eac=98h=93= column=93m=98ust=93b=90G=1De=93comm=98unicated=93to=93the=8E=A1=8D=915=00= =00pro=95G=1Dcessor=9B=02=9Dub=93elo=90=B8=E3w=98(if=98there=98is=98one).= =91=044}Therefore,=91=02=C2=F3then,=93is=98to=98=0C= nd=98the=98correct=98blo=90G=1Dc=90=B8=E3k=98size=98=B5k=9B=03=17=AF=B83=96= =02=C7=18=B21=93=B5<=93k=98<=93J=91=02=F7%=B2+=91=02=00=EC2=91=039[of=8E=A1= =8D=915=00=00ro=9A=B8=E3w=96=03=ABMv=91=FFq=C7alues=93to=93send=93whic=98= h=93minimises=93comm=98unication=93costs=93but=93whic=98h=93also=93giv=98= es=8E=A1=8D=915=00=00a=96=03UUreasonable=93amoun=9A=B8=E3t=93of=93paralle= lism=93o=98v=98er=93all=93pro=90G=1Dcessors.=8E=A6=8D=8D=915=00=00=C84.3=8E= =91S=C0=00Blo=9A`=00c=95=A0=00k=91=04=80=00c=93hec=93k=93erb=98oard=8E=A0= =01=0D=D2=FC=8D=9F=DE=0E9=8D=8D=91o=B0a=EF:PSfile=3D"checker.eps" = llx=3D0 lly=3D0 urx=3D290 ury=3D277 rwi=3D2267 =8E=8E=9F = =00=00=8D=8D=92=00=8A=A3=83=B2Figure=96=03UU5:=91=04q=C7Blo=90G=1Dc=9A=B8= =E3k=93c=98hec=98k=98erb=90G=1Doard=93partition=8E=8E=8E=8E=8E=8C=8B=00=00= =00=08=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00H=1A=A0=02=AA=00=00=8D=A0=FD= s=00=00=8D=8D=915=00=00=C7Stone's=96=03UUStrongly=93Implicit=93Algorithm=92= =00=B6=F1=AE=B28=8E=8E=A0=02o=00=00=8D=A0=FD=B4=00=00=8D=915=00=00In=96=02= =EB=FAgeneral,=91=03=01=0D2D=91=02=EB=E0blo=90G=1Dc=9A=B8=E3k=93c=98hec=98= k=98erb=9AG=1Doard=93pro=98cessor=93partitions=93tend=93to=93b=98e=93more= =93scalable=8E=A4=0C=00=00=8D=915=00=00(b=9AG=1Detter=96=02=E2:area=93to=93= p=98erimeter=93ratio)=93than=93a=931D=91=02=E2=1Cpartition,=91=02=F9?suc=9A= =B8=E3h=93as=93ro=98w-wise=93stripping,=8E=A1=8D=915=00=00unless=96=03,=91= the=93ratio=93(=B5I=91=02=B0:=B2+=91=01=E7X2)=B5=3DP=91=04=90 = =B2(where=93P=91=03,=87is=93the=93n=95=B8=E3um=93b=9AG=1Der=96=03,=91of=93= pro=98cessors)=93is=93small.=91=04d0Note=8E=A1=8D=915=00=00a=96=02=C0=A52= D=91=02=C0=7Fpartition=93in=93the=93w=95=B8=E3a=93v=93efron=93t=96=02=C0=A5= metho=90G=1Dd=93in=95=B8=E3v=93olv=93es=96=02=C0=A5the=93o=95=B8=E3v=93er= head=96=02=C0=A5of=93comm=90=B8=E3unicating=8E=A1=8D=915=00=00with=96=05=01= =15only=93t=95=B8=E3w=93o=96=05=01=15not=93four=93neigh=90=B8=E3b=9AG=1Do= urs=93as=93in=93other=93metho=98ds=93suc=90=B8=E3h=93as=93the=93Jacobi=8E= =A1=8D=915=00=00algorithm.=91=04h=A1A=96=039=DD2D=93partition=96=039=E4al= lo=9A=B8=E3ws=93more=93con=98trol=93of=93the=93comm=98unications=93strate= gy=91=FF*=AA,=8E=A1=8D=915=00=00as=96=02=98=85it=93is=93essen=9A=B8=E3tia= lly=93de=0Cned=93b=98y=93the=93gran=98ularit=98y=93of=93the=93matrix=93pa= rtition.=91=042=D7Th=98us=93in=93the=8E=A1=8D=915=00=00forw=95=B8=E3ard=9B= =03=CF=AEsw=93eep,=91=03=EEEpro=90G=1Dcessor=98=B5P=8D=9F=01=7F=FF=B10=B4= ;=B10=8E=91=0E=A8=94=B2starts=98=0Crst=98and=98after=98completing=98the=98= 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=F1=AE=B29=8E=8E=A0=02o=00=00=8D=A0=FD=B4=00=00=8D=915=00=00of=96=04=BE=F9= matrices=93from=93one=93pro=90G=1Dcessor=93to=93another.=91=08=AE=B2All=93= problem=93parameters,=91=05=19aCarte-=8E=A4=0C=00=00=8D=915=00=00sian=96=03= =EB+top=90G=1Dology=93and=93comm=9A=B8=E3unicator=93set-up=93(e.g.=91=063= Jcomm=98unicator=93names,=91=04=10=A1pro=90G=1Dcessor=8E=A1=8D=915=00=00g= rid=96=03=E5=04ranks,=91=04=08=EFneigh=90=B8=E3b=9AG=1Douring=93pro=98ces= sor=93ranks,=91=04=08=EFetc.)=91=06 = =D3are=93all=93held=93together=93in=93a=93grid=8E=A1=8D=915=00=00de=0Cnit= ion=96=03UUheader=93=0Cle.=8E=A1=8D=915=00=00Most=96=03=CE=C4of=93the=93w= =9A=B8=E3ork=93in=93the=93MPI=91=03=CE=A5v=98ersion=93w=98as=93concerned=93= with=93devising=93the=93correct=8E=A1=8D=915=00=00message=96=04=02=F3pass= ing=93strategy=91=FF*=AA.=91=06z=A1Analysis=93of=93the=93computation=93sh= o=95=B8=E3w=93ed=96=04=02=F3that=93the=93com-=8E=A1=8D=915=00=00m=9A=B8=E3= unications=96=04E(strategy=93had=93to=93follo=98w=93the=93sw=98eep=93thro= ugh=93the=93matrix=93implied=93b=98y=8E=A1=8D=915=00=00the=9B=03=036w=95=B8= =E3a=93v=93e-fron=93t=98pattern.=91=04VhThat=98is,=91=03=13=A3computation= =98starts=98at=98top=98left=98corner=98pro=90G=1Dcessor=8E=A1=8D=915=00=00= and=96=03W=19sw=9A=B8=E3eeps=93to=93b=90G=1Dottom=93righ=98t=93pro=9AG=1D= cessor=93(assuming=93a=932D=91=03W=18pro=98cessor=93matrix)=93in=93the=8E= =A1=8D=915=00=00factorisation=96=03=94=E9and=93forw=90=B8=E3ard=93SIP=91=03= =94=D8steps=931.=9B=050=82and=932.=98describ=9AG=1Ded=93ab=98o=95=B8=E3v=93= e.=91=050=82The=91=03=94=E9preceding=8E=A1=8D=915=00=00computational=96=04= K=00sw=9A=B8=E3eep=93follo=98ws=93the=93rev=98erse=93course=93for=93the=93= bac=98kw=98ard=93SIP=91=04J=C1step=933.=8E=A1=8D=915=00=00Ev=9A=B8=E3ery=96= =03=EF=08pro=90G=1Dcess=93sub-matrix=93is=93de=0Cned=93to=93ha=98v=98e=93= a=93one=93ro=98w=93and=93column=93b=90G=1Dorder=93all=8E=A1=8D=915=00=00r= 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=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00100600 =00 236 =00 12 =00 = 4066 7244705713 11736=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\begin{thebibliogra= phy}{10}=0A= =0A= \bibitem{1}=0A= D.A. Anderson, J.C. Tannehill, and R.H. Pletcher.=0A= \newblock {\em Computational Fluid Mechanics \& Heat Transfer}.=0A= \newblock McGraw-Hill, 1984.=0A= =0A= \bibitem{2}=0A= I.T. Foster.=0A= \newblock {\em Designing and Building Parallel Programs}.=0A= \newblock Addison-Wesley, 1994.=0A= =0A= \bibitem{4}=0A= C.R. Jesshope.=0A= \newblock {\em Bipolar transistor modelling}.=0A= \newblock Ph.d thesis, Department of Electronics, University of = Southampton,=0A= 1976.=0A= =0A= \bibitem{5}=0A= C.R. Jesshope.=0A= \newblock {SIPSOL}: =96 a suite of subprograms for the solution of the = linear=0A= equations arising from elliptic partial differential equations.=0A= \newblock {\em Computer Physics Communications}, 17, 1979.=0A= =0A= \bibitem{6}=0A= V.~Kumar, A.~Grama, A~Gupta, and G.~Karypis.=0A= \newblock {\em Introduction to Parallel Computing}.=0A= \newblock Benjamin/Cummings, 1994.=0A= =0A= \bibitem{7}=0A= J.~Merlin and A.J. 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Smith.=0A= \newblock {\em Numerical Solution of Partial Differential Equations: = Finite=0A= Difference Methods}.=0A= \newblock Oxford: Claredon Press, 1985.=0A= =0A= \bibitem{14}=0A= H.L. Stone.=0A= \newblock Iterative solution of implicit approximations of = multidimensional=0A= partial differential equations.=0A= \newblock {\em { SIAM} J. Numerical Analysis}, 5(3), 1968.=0A= =0A= \bibitem{15}=0A= M.~Wolfe.=0A= \newblock Loop skewing: The wavefront method revisited.=0A= \newblock {\em International Journal of Parallel Programming}, 15(4), = 1986.=0A= =0A= \end{thebibliography}=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00sent/paper.blg=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=001= 00600 =00 236 =00 12 =00 1462 7244705713 11740=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00This is BibTeX, = Version 0.99c (Web2C 7.3.1)=0A= The top-level auxiliary file: paper.aux=0A= The style file: plain.bst=0A= Database file #1: stone.bib=0A= You've used 13 entries,=0A= 2118 wiz_defined-function locations,=0A= 557 strings with 5316 characters,=0A= and the built_in function-call counts, 3295 in all, are:=0A= =3D -- 297=0A= > -- 162=0A= < -- 1=0A= + -- 67=0A= - 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%%EndSetup=0A= %%Magnification: 1.0000=0A= %%EndComments=0A= /MyAppDict 100 dict dup begin def=0A= /$F2psDict 200 dict def=0A= $F2psDict begin=0A= $F2psDict /mtrx matrix put=0A= /col-1 {0 setgray} bind def=0A= /col0 {0.000 0.000 0.000 srgb} bind def=0A= /col1 {0.000 0.000 1.000 srgb} bind def=0A= /col2 {0.000 1.000 0.000 srgb} bind def=0A= /col3 {0.000 1.000 1.000 srgb} bind def=0A= /col4 {1.000 0.000 0.000 srgb} bind def=0A= /col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 0.820 srgb} bind def=0A= /col11 {0.530 0.810 1.000 srgb} bind def=0A= /col12 {0.000 0.560 0.000 srgb} bind def=0A= /col13 {0.000 0.690 0.000 srgb} bind def=0A= /col14 {0.000 0.820 0.000 srgb} bind def=0A= /col15 {0.000 0.560 0.560 srgb} bind def=0A= /col16 {0.000 0.690 0.690 srgb} bind def=0A= /col17 {0.000 0.820 0.820 srgb} bind def=0A= /col18 {0.560 0.000 0.000 srgb} bind def=0A= /col19 {0.690 0.000 0.000 srgb} bind def=0A= /col20 {0.820 0.000 0.000 srgb} bind def=0A= /col21 {0.560 0.000 0.560 srgb} bind def=0A= /col22 {0.690 0.000 0.690 srgb} bind def=0A= /col23 {0.820 0.000 0.820 srgb} bind def=0A= /col24 {0.500 0.190 0.000 srgb} bind def=0A= /col25 {0.630 0.250 0.000 srgb} bind def=0A= /col26 {0.750 0.380 0.000 srgb} bind def=0A= /col27 {1.000 0.500 0.500 srgb} bind def=0A= /col28 {1.000 0.630 0.630 srgb} bind def=0A= /col29 {1.000 0.750 0.750 srgb} bind def=0A= /col30 {1.000 0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -62.0 460.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /reencdict 12 dict def /ReEncode { reencdict begin=0A= /newcodesandnames exch def /newfontname exch def /basefontname exch def=0A= /basefontdict basefontname findfont def /newfont basefontdict maxlength = dict def=0A= basefontdict { exch dup /FID ne { dup /Encoding eq=0A= { exch dup length array copy newfont 3 1 roll put }=0A= { exch newfont 3 1 roll put } ifelse } { pop pop } ifelse } forall=0A= newfont /FontName newfontname put newcodesandnames aload pop=0A= 128 1 255 { newfont /Encoding get exch /.notdef put } for=0A= newcodesandnames length 2 idiv { newfont /Encoding get 3 1 roll put } = repeat=0A= newfontname newfont definefont pop end } def=0A= /isovec [=0A= 8#200 /grave 8#201 /acute 8#202 /circumflex 8#203 /tilde=0A= 8#204 /macron 8#205 /breve 8#206 /dotaccent 8#207 /dieresis=0A= 8#210 /ring 8#211 /cedilla 8#212 /hungarumlaut 8#213 /ogonek 8#214 /caron=0A= 8#220 /dotlessi 8#230 /oe 8#231 /OE=0A= 8#240 /space 8#241 /exclamdown 8#242 /cent 8#243 /sterling=0A= 8#244 /currency 8#245 /yen 8#246 /brokenbar 8#247 /section 8#250 = /dieresis=0A= 8#251 /copyright 8#252 /ordfeminine 8#253 /guillemotleft 8#254 = /logicalnot=0A= 8#255 /endash 8#256 /registered 8#257 /macron 8#260 /degree 8#261 = /plusminus=0A= 8#262 /twosuperior 8#263 /threesuperior 8#264 /acute 8#265 /mu 8#266 = /paragraph=0A= 8#267 /periodcentered 8#270 /cedilla 8#271 /onesuperior 8#272 = /ordmasculine=0A= 8#273 /guillemotright 8#274 /onequarter 8#275 /onehalf=0A= 8#276 /threequarters 8#277 /questiondown 8#300 /Agrave 8#301 /Aacute=0A= 8#302 /Acircumflex 8#303 /Atilde 8#304 /Adieresis 8#305 /Aring=0A= 8#306 /AE 8#307 /Ccedilla 8#310 /Egrave 8#311 /Eacute=0A= 8#312 /Ecircumflex 8#313 /Edieresis 8#314 /Igrave 8#315 /Iacute=0A= 8#316 /Icircumflex 8#317 /Idieresis 8#320 /Eth 8#321 /Ntilde 8#322 = /Ograve=0A= 8#323 /Oacute 8#324 /Ocircumflex 8#325 /Otilde 8#326 /Odieresis 8#327 = /multiply=0A= 8#330 /Oslash 8#331 /Ugrave 8#332 /Uacute 8#333 /Ucircumflex=0A= 8#334 /Udieresis 8#335 /Yacute 8#336 /Thorn 8#337 /germandbls 8#340 = /agrave=0A= 8#341 /aacute 8#342 /acircumflex 8#343 /atilde 8#344 /adieresis 8#345 = /aring=0A= 8#346 /ae 8#347 /ccedilla 8#350 /egrave 8#351 /eacute=0A= 8#352 /ecircumflex 8#353 /edieresis 8#354 /igrave 8#355 /iacute=0A= 8#356 /icircumflex 8#357 /idieresis 8#360 /eth 8#361 /ntilde 8#362 = /ograve=0A= 8#363 /oacute 8#364 /ocircumflex 8#365 /otilde 8#366 /odieresis 8#367 = /divide=0A= 8#370 /oslash 8#371 /ugrave 8#372 /uacute 8#373 /ucircumflex=0A= 8#374 /udieresis 8#375 /yacute 8#376 /thorn 8#377 /ydieresis] def=0A= /Times-Roman /Times-Roman-iso isovec ReEncode=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8662 m -1000 -1000 l 9562 -1000 l 9562 8662 l cp clip=0A= 0.06000 0.06000 sc=0A= 15.000 slw=0A= % Ellipse=0A= n 1200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 8400 1500 m 1200 1500 l gs col0 s gr =0A= % Polyline=0A= n 1200 2700 m 8400 2700 l gs col0 s gr =0A= % Polyline=0A= n 1200 3900 m 8400 3900 l gs col0 s gr =0A= % Polyline=0A= n 1200 5100 m 8400 5100 l gs col0 s gr =0A= % Polyline=0A= n 1200 6300 m 8400 6300 l gs col0 s gr =0A= % Polyline=0A= n 1200 7500 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 8400 300 l 8400 7500 l 1200 7500 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 1200 7500 l gs col0 s gr =0A= % Polyline=0A= n 2400 300 m 2400 7500 l gs col0 s gr =0A= % Polyline=0A= n 3600 300 m 3600 7500 l gs col0 s gr =0A= % Polyline=0A= n 4800 300 m 4800 7500 l gs col0 s gr =0A= % Polyline=0A= n 6000 300 m 6000 7500 l gs col0 s gr =0A= % Polyline=0A= n 7200 300 m 7200 7500 l gs col0 s gr =0A= % Polyline=0A= n 8400 300 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= 7.500 slw=0A= n 1046 75 m 1054 75 l gs col0 s gr=0A= % Polyline=0A= n 8546 150 m 8554 150 l gs col0 s gr=0A= % Polyline=0A= n 8546 7650 m 8554 7650 l gs col0 s gr=0A= % Polyline=0A= n 1046 7650 m 1054 7650 l gs col0 s gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 1275 7350 m=0A= gs 1 -1 sc (1,1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 6150 m=0A= gs 1 -1 sc (2,2) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3750 6150 m=0A= gs 1 -1 sc (2,3) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7350 6150 m=0A= gs 1 -1 sc (2,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 4950 m=0A= gs 1 -1 sc (i-1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 3750 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3675 3750 m=0A= gs 1 -1 sc (i,j-1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 6075 3750 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 2550 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7275 1350 m=0A= gs 1 -1 sc (I+1,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 1350 m=0A= gs 1 -1 sc (I+1,2) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 1184 4269 a(Figure)26 b(1:)36 b(The)28 b(\014nite)f=0A= (di\013erence)g(stencil)440 4455 y(and)34 b Fg(j)40 b=0A= Fk(=3D)35 b(2)p Fg(;)14 b(:)g(:)g(:)f(:J)31 b Fk(+)23 b(1\))34=0A= b(generates)f(one)i(linear)c(equation)i(for)i(eac)n(h)e(grid)g(p)r(oin)=0A= n(t)h(\()p Fg(i;)14 b(j)5 b Fk(\),)440 4554 y(giving)29=0A= b Fg(K)35 b Fk(=3D)30 b(\()p Fg(I)e Fk(+)21 b(1\)\()p Fg(J)30=0A= b Fk(+)20 b(1\))32 b(linear)d(equations)h(in)h(total.)48=0A= b(The)32 b(basic)e(SIP)i(algorithm)440 4654 y(assumes)e(a)h(\014v)n=0A= (e-p)r(oin)n(t)f(di\013erence)h(appro)n(ximation)26 b(o)n(v)n(er)k(a)h=0A= (rectangular)e(mesh)i(for)g(the)440 4754 y(partial)37=0A= b(di\013eren)n(tial)g(equations.)72 b(This)39 b(results)g(in)g(an)h=0A= Fg(A)g Fk(matrix)e(of)i(p)r(en)n(tadiagonal)440 4853=0A= y(structure)30 b(\(tridiagonal)c(matrix)h(with)j(t)n(w)n(o)g(sup)r=0A= (er-diagonals)25 b(at)31 b(a)e(set)i(distance)e Fg(J)f=0A= Fk(+)20 b(1)440 4953 y(from)26 b(the)h(main)e(diagonal\),)e(with)k(a)f=0A= (bandwidth)h(of)g(2\()p Fg(J)d Fk(+)17 b(1\))27 b([12)o(,)g(1)o(,)g(11)=0A= o(].)37 b(F)-7 b(or)26 b(large)f Fg(K)440 5052 y Fk(\(total)32=0A= b(mesh)g(size\))g(the)i(standard)e Fg(LU)41 b Fk(decomp)r(osition)30=0A= b(\014lls)h(in)h(a)h(v)n(ery)f(large)f(n)n(um)n(b)r(er)440=0A= 5152 y(of)c(the)h(zeros)e(b)r(et)n(w)n(een)h(the)h(sup)r(er)f(and)g=0A= (tridiagonals.)32 b(F)-7 b(rom)25 b(the)j(matrix)d(form)h=0A= Fg(Au)d Fk(=3D)f Fg(q)440 5252 y Fk(the)28 b(general)d(equation)h(at)i=0A= (grid)e(p)r(oin)n(t)g(\()p Fg(i;)14 b(j)5 b Fk(\))28=0A= b(is:)720 5413 y Fg(B)783 5425 y Ff(i;j)861 5413 y Fg(u)909=0A= 5425 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)1090 5413 y Fk(+)18=0A= b Fg(D)1242 5425 y Ff(i;j)1320 5413 y Fg(u)1368 5425=0A= y Ff(i;j)s Fe(\000)p Fd(1)1549 5413 y Fk(+)g Fg(E)1693=0A= 5425 y Ff(i;j)1772 5413 y Fg(u)1820 5425 y Ff(i;j)1916=0A= 5413 y Fk(+)g Fg(F)2052 5425 y Ff(i;j)2130 5413 y Fg(u)2178=0A= 5425 y Ff(i;j)s Fd(+1)2359 5413 y Fk(+)g Fg(H)2511 5425=0A= y Ff(i;j)2589 5413 y Fg(u)2637 5425 y Ff(i)p Fd(+1)p=0A= Ff(;j)2822 5413 y Fk(=3D)k Fg(q)2946 5425 y Ff(i;j)3198=0A= 5413 y Fk(\(1\))p eop=0A= %%Page: 3 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y Fk(are)27 b(the)i(diagonals)24 b(of)29=0A= b Fg(L)e Fk(and)h Fg(V)2170 3650 y Ff(i;j)2277 3638 y=0A= Fk(is)f(de\014ned)i(b)n(y)f Fg(LV)42 b Fk(=3D)24 b Fg(R)3064=0A= 3608 y Fd(\()p Ff(n)p Fd(\))3189 3638 y Fk(the)440 3738=0A= y(residual)h(at)i(iteration)e Fg(n)p Fk(.)440 3837 y(This)i(giv)n(es)e=0A= (the)j(forw)n(ard)e(step)i(of)f(calculating)d(the)k Fg(V)2162=0A= 3849 y Ff(i;j)2268 3837 y Fk(no)r(de)g(arra)n(y)d(v)-5=0A= b(alues)26 b(from:-)1132 4039 y Fg(V)1180 4051 y Ff(i;j)1282=0A= 4039 y Fk(=3D)d(\()p Fg(R)1466 3996 y Fd(\()p Ff(n)p Fd(\))1465=0A= 4062 y Ff(i;j)1581 4039 y Fc(\000)18 b Fg(b)1700 4051=0A= y Ff(i;j)1778 4039 y Fg(V)1826 4051 y Ff(i;j)s Fe(\000)p=0A= Fd(1)2008 4039 y Fk(+)g Fg(c)2127 4051 y Ff(i;j)2205=0A= 4039 y Fg(V)2253 4051 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)2417=0A= 4039 y Fk(\))p Fg(=3Dd)2534 4051 y Ff(i;j)3157 4039 y Fk(\(12\))440=0A= 4252 y(where)27 b Fg(R)744 4209 y Fd(\()p Ff(n)p Fd(\))743=0A= 4275 y Ff(i;j)869 4252 y Fk(is)f(de\014ned)i(b)n(y:-)483=0A= 4464 y Fg(R)547 4421 y Fd(\()p Ff(n)p Fd(\))546 4487=0A= y Ff(i;j)666 4464 y Fk(=3D)23 b Fg(q)791 4476 y Ff(i;j)888=0A= 4464 y Fc(\000)18 b Fk(\()p Fg(B)1066 4476 y Ff(i;j)1144=0A= 4464 y Fg(u)1192 4476 y Ff(i;j)s Fe(\000)p Fd(1)1373=0A= 4464 y Fk(+)g Fg(D)1525 4476 y Ff(i;j)1603 4464 y Fg(u)1651=0A= 4476 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)1832 4464 y Fk(+)g=0A= Fg(E)1976 4476 y Ff(i;j)2055 4464 y Fg(u)2103 4476 y=0A= Ff(i;j)2199 4464 y Fk(+)g Fg(F)2335 4476 y Ff(i;j)2414=0A= 4464 y Fg(u)2462 4476 y Ff(i)p Fd(+1)p Ff(;j)2642 4464=0A= y Fk(+)g Fg(H)2794 4476 y Ff(i;j)2872 4464 y Fg(u)2920=0A= 4476 y Ff(i;j)s Fd(+1)3082 4464 y Fk(\))43 b(\(13\))440=0A= 4647 y(\(The)32 b Fg(u)f Fk(and)g Fg(V)50 b Fk(v)-5 b(alues)30=0A= b(are)h(those)g(for)g(the)g Fg(n)p Fk(th)h(iteration\))d(The)j(actual)e=0A= (equation)f(im-)440 4746 y(plemen)n(ted)d(is:-)619 4929=0A= y Fg(V)667 4941 y Ff(i;j)768 4929 y Fk(=3D)d Fg(q)893 4941=0A= y Ff(i;j)1054 4929 y Fc(\000)83 b Fg(B)1265 4941 y Ff(i;j)1343=0A= 4929 y Fg(V)1391 4941 y Ff(i;j)s Fe(\000)p Fd(1)1555=0A= 4929 y Fg(=3Dd)1640 4941 y Ff(i;j)s Fe(\000)p Fd(1)1821=0A= 4929 y Fk(+)18 b Fg(D)1973 4941 y Ff(i;j)2051 4929 y=0A= Fg(V)2099 4941 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)2263 4929=0A= y Fg(=3Dd)2348 4941 y Ff(i)p Fe(\000)p Fd(1)p Ff(;j)3157=0A= 4929 y Fk(\(14\))1054 5054 y Fc(\000)83 b Fg(B)1265 5066=0A= y Ff(i;j)1343 5054 y Fg(F)1396 5066 y Ff(i;j)s Fe(\000)p=0A= Fd(1)1560 5054 y Fg(u)1608 5066 y Ff(i)p Fd(+1)p Ff(;j)s=0A= Fe(\000)p Fd(1)1854 5054 y Fg(=3Dd)1939 5066 y Ff(i;j)s=0A= Fe(\000)p Fd(1)2121 5054 y Fk(+)18 b Fg(D)2273 5066 y=0A= Ff(i;j)2351 5054 y Fg(H)2420 5066 y Ff(i)p Fe(\000)p=0A= Fd(1)p Ff(;j)2583 5054 y Fg(u)2631 5066 y Ff(i)p Fe(\000)p=0A= Fd(1)p Ff(;j)s Fd(+1)2878 5054 y Fg(=3Dd)2963 5066 y Ff(i)p=0A= Fe(\000)p Fd(1)p Ff(;j)440 5236 y Fk(where)27 b Fg(q)717=0A= 5248 y Ff(i;j)823 5236 y Fk(is)f(the)i(original)c(rhs)j(elemen)n(t.)p=0A= eop=0A= %%Page: 6 6=0A= 6 5 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(6)440 531 y Fb(3.3)112 b(The)38 b(bac)m(kw)m(ard)g(substitution)g=0A= (step.)440 685 y Fk(F)-7 b(rom)27 b(the)j(basic)d(equation)g=0A= Fg(U)9 b(d)1462 654 y Fd(\()p Ff(n)p Fd(\))1585 685 y=0A= Fk(=3D)24 b Fg(v)1717 654 y Fd(\()p Ff(n)p Fd(\))1844 685=0A= y Fk(,)29 b(where)f Fg(v)2180 654 y Fd(\()p Ff(n)p Fd(\))2307=0A= 685 y Fk(is)f(calculated)g(in)h(the)h(forw)n(ard)440=0A= 784 y(step)f(ab)r(o)n(v)n(e,)e(the)i(required)e(equation)g(is:-)1262=0A= 967 y Fg(u)1310 979 y Ff(i;j)1410 967 y Fk(=3D)d Fg(V)1546=0A= 979 y Ff(i;j)1643 967 y Fc(\000)18 b Fg(e)1765 979 y=0A= Ff(i;j)1843 967 y Fg(u)1891 979 y Ff(i)p Fd(+1)p Ff(;j)2071=0A= 967 y Fc(\000)g Fg(f)2195 979 y Ff(i;j)2273 967 y Fg(u)2321=0A= 979 y Ff(i;j)s Fd(+1)3157 967 y Fk(\(15\))440 1150 y(Using)26=0A= b Fg(e)712 1162 y Ff(i;j)813 1150 y Fk(=3D)d Fg(F)954 1162=0A= y Ff(i;j)1033 1150 y Fg(=3Dd)1118 1162 y Ff(i;j)1223 1150=0A= y Fk(and)28 b Fg(f)1426 1162 y Ff(i;j)1526 1150 y Fk(=3D)23=0A= b Fg(H)1683 1162 y Ff(i;j)1761 1150 y Fg(=3Dd)1846 1162=0A= y Ff(i;j)1952 1150 y Fk(results)j(in)1013 1332 y Fg(u)1061=0A= 1344 y Ff(i;j)1161 1332 y Fk(=3D)d Fg(V)1297 1344 y Ff(i;j)1394=0A= 1332 y Fc(\000)18 b Fk(\()p Fg(F)1562 1344 y Ff(i;j)1641=0A= 1332 y Fg(=3Dd)1726 1344 y Ff(i;j)1804 1332 y Fk(\))p Fg(u)1884=0A= 1344 y Ff(i)p Fd(+1)p Ff(;j)2064 1332 y Fc(\000)g Fk(\()p=0A= Fg(H)2248 1344 y Ff(i;j)2327 1332 y Fg(=3Dd)2412 1344 y=0A= Ff(i;j)2490 1332 y Fk(\))p Fg(u)2570 1344 y Ff(i;j)s=0A= Fd(+1)3157 1332 y Fk(\(16\))440 1515 y(whic)n(h)27 b(is)f(the)i=0A= (equation)e(implemen)n(ted.)440 1747 y Fb(3.4)112 b(The)38=0A= b(termination)g(test)440 1900 y Fk(During)26 b(the)i(bac)n(kw)n(ard)d=0A= (substitution)h(step,)i(a)f(reduction)f(is)g(p)r(erformed)g(o)n(v)n(er)=0A= f(the)j(solu-)440 2000 y(tion)k(matrix)d Fg(u)j Fk(to)h(\014nd)g(the)g=0A= (maxim)n(um)28 b(relativ)n(e)h(c)n(hange)i(in)h(solution)e(v)-5=0A= b(alues.)50 b(If)33 b(this)440 2100 y(is)e(less)f(than)i(or)g(equal)e=0A= 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char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the 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for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5287 m -1000 -1000 l 13162 -1000 l 13162 5287 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9300 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 615.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 371 300 m 379 300 l gs col0 s gr=0A= % Polyline=0A= n 4500 600 m 8100 600 l 8100 4200 l 4500 4200 l 4500 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3600 m 7500 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3000 m 6900 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 2400 m 6300 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 1800 m 5700 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 5100 600 m 4500 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 2553 m 5400 2673 l 5370 2553 l 5370 2715 l 5430 2715 l cp=0A= clip=0A= n 5400 2100 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 2553 m 5400 2673 l 5370 2553 l 5400 2553 l 5430 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 3153 m 4800 3273 l 4770 3153 l 4770 3315 l 4830 3315 l cp=0A= clip=0A= n 4800 2700 m 4800 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 3153 m 4800 3273 l 4770 3153 l 4800 3153 l 4830 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2670 m 5373 2700 l 5253 2730 l 5415 2730 l 5415 2670 l cp=0A= clip=0A= n 4800 2700 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2670 m 5373 2700 l 5253 2730 l 5253 2700 l 5253 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 2070 m 5973 2100 l 5853 2130 l 6015 2130 l 6015 2070 l cp=0A= clip=0A= n 5400 2100 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 2070 m 5973 2100 l 5853 2130 l 5853 2100 l 5853 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1953 m 6000 2073 l 5970 1953 l 5970 2115 l 6030 2115 l cp=0A= clip=0A= n 6000 1500 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1953 m 6000 2073 l 5970 1953 l 6000 1953 l 6030 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 1470 m 5973 1500 l 5853 1530 l 6015 1530 l 6015 1470 l cp=0A= clip=0A= n 5400 1500 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 1470 m 5973 1500 l 5853 1530 l 5853 1500 l 5853 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 1470 m 6573 1500 l 6453 1530 l 6615 1530 l 6615 1470 l cp=0A= clip=0A= n 6000 1500 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 1470 m 6573 1500 l 6453 1530 l 6453 1500 l 6453 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6630 1353 m 6600 1473 l 6570 1353 l 6570 1515 l 6630 1515 l cp=0A= clip=0A= n 6600 900 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6630 1353 m 6600 1473 l 6570 1353 l 6600 1353 l 6630 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 870 m 7173 900 l 7053 930 l 7215 930 l 7215 870 l cp=0A= clip=0A= n 6600 900 m 7200 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 870 m 7173 900 l 7053 930 l 7053 900 l 7053 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 870 m 7773 900 l 7653 930 l 7815 930 l 7815 870 l cp=0A= clip=0A= n 7200 900 m 7800 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 870 m 7773 900 l 7653 930 l 7653 900 l 7653 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7830 1353 m 7800 1473 l 7770 1353 l 7770 1515 l 7830 1515 l cp=0A= clip=0A= n 7800 900 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 520.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7830 1353 m 7800 1473 l 7770 1353 l 7800 1353 l 7830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 1470 m 7173 1500 l 7053 1530 l 7215 1530 l 7215 1470 l cp=0A= clip=0A= n 6600 1500 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 1470 m 7173 1500 l 7053 1530 l 7053 1500 l 7053 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7230 1353 m 7200 1473 l 7170 1353 l 7170 1515 l 7230 1515 l cp=0A= clip=0A= n 7200 900 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7230 1353 m 7200 1473 l 7170 1353 l 7200 1353 l 7230 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 1470 m 7773 1500 l 7653 1530 l 7815 1530 l 7815 1470 l cp=0A= clip=0A= n 7200 1500 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 1470 m 7773 1500 l 7653 1530 l 7653 1500 l 7653 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 11400 4200 m 11400 600 l gs col0 s gr =0A= % Polyline=0A= n 10800 600 m 10800 4200 l gs col0 s gr =0A= % Polyline=0A= n 10200 4200 m 10200 600 l gs col0 s gr =0A= % Polyline=0A= n 9600 600 m 9600 4200 l gs col0 s gr =0A= % Polyline=0A= n 9000 4200 m 9000 600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 12000 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 12000 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 12000 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1200 m 9000 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 600.00 80.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1800 m 9600 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 640.00 120.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 2400 m 10200 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 680.00 160.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 3000 m 10800 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 720.00 200.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 11400 4200 m 12000 3600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 760.00 240.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 11247 3930 m 11127 3900 l 11247 3870 l 11085 3870 l 11085 3930 l cp=0A= clip=0A= n 11700 3900 m 11100 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3930 m 11127 3900 l 11247 3870 l 11247 3900 l 11247 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3930 m 10527 3900 l 10647 3870 l 10485 3870 l 10485 3930 l cp=0A= clip=0A= n 11100 3900 m 10500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3930 m 10527 3900 l 10647 3870 l 10647 3900 l 10647 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3930 m 9927 3900 l 10047 3870 l 9885 3870 l 9885 3930 l cp=0A= clip=0A= n 10425 3900 m 9900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3930 m 9927 3900 l 10047 3870 l 10047 3900 l 10047 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 3447 m 11700 3327 l 11730 3447 l 11730 3285 l 11670 3285 l cp=0A= clip=0A= n 11700 3900 m 11700 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 3447 m 11700 3327 l 11730 3447 l 11700 3447 l 11670 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 3330 m 11127 3300 l 11247 3270 l 11085 3270 l 11085 3330 l cp=0A= clip=0A= n 11700 3300 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3330 m 11127 3300 l 11247 3270 l 11247 3300 l 11247 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 3447 m 11100 3327 l 11130 3447 l 11130 3285 l 11070 3285 l cp=0A= clip=0A= n 11100 3900 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 3447 m 11100 3327 l 11130 3447 l 11100 3447 l 11070 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 3447 m 10500 3327 l 10530 3447 l 10530 3285 l 10470 3285 l cp=0A= clip=0A= n 10500 3900 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 3447 m 10500 3327 l 10530 3447 l 10500 3447 l 10470 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2847 m 11700 2727 l 11730 2847 l 11730 2685 l 11670 2685 l cp=0A= clip=0A= n 11700 3300 m 11700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2847 m 11700 2727 l 11730 2847 l 11700 2847 l 11670 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2847 m 11100 2727 l 11130 2847 l 11130 2685 l 11070 2685 l cp=0A= clip=0A= n 11100 3300 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2847 m 11100 2727 l 11130 2847 l 11100 2847 l 11070 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2730 m 11127 2700 l 11247 2670 l 11085 2670 l 11085 2730 l cp=0A= clip=0A= n 11700 2700 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2730 m 11127 2700 l 11247 2670 l 11247 2700 l 11247 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2247 m 11700 2127 l 11730 2247 l 11730 2085 l 11670 2085 l cp=0A= clip=0A= n 11700 2700 m 11700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2247 m 11700 2127 l 11730 2247 l 11700 2247 l 11670 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2247 m 11100 2127 l 11130 2247 l 11130 2085 l 11070 2085 l cp=0A= clip=0A= n 11100 2700 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2247 m 11100 2127 l 11130 2247 l 11100 2247 l 11070 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1647 m 11700 1527 l 11730 1647 l 11730 1485 l 11670 1485 l cp=0A= clip=0A= n 11700 2100 m 11700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1647 m 11700 1527 l 11730 1647 l 11700 1647 l 11670 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2130 m 11127 2100 l 11247 2070 l 11085 2070 l 11085 2130 l cp=0A= clip=0A= n 11700 2100 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2130 m 11127 2100 l 11247 2070 l 11247 2100 l 11247 2130 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1047 m 11700 927 l 11730 1047 l 11730 885 l 11670 885 l cp=0A= clip=0A= n 11700 1500 m 11700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1047 m 11700 927 l 11730 1047 l 11700 1047 l 11670 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 930 m 11127 900 l 11247 870 l 11085 870 l 11085 930 l cp=0A= clip=0A= n 11700 900 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 930 m 11127 900 l 11247 870 l 11247 900 l 11247 930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1047 m 11100 927 l 11130 1047 l 11130 885 l 11070 885 l cp=0A= clip=0A= n 11100 1500 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1047 m 11100 927 l 11130 1047 l 11100 1047 l 11070 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 1530 m 11127 1500 l 11247 1470 l 11085 1470 l 11085 1530 l cp=0A= clip=0A= n 11700 1500 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 1530 m 11127 1500 l 11247 1470 l 11247 1500 l 11247 1530 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1647 m 11100 1527 l 11130 1647 l 11130 1485 l 11070 1485 l cp=0A= clip=0A= n 11100 2100 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1647 m 11100 1527 l 11130 1647 l 11100 1647 l 11070 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 2730 m 10527 2700 l 10647 2670 l 10485 2670 l 10485 2730 l cp=0A= clip=0A= n 11100 2700 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 2730 m 10527 2700 l 10647 2670 l 10647 2700 l 10647 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 2847 m 10500 2727 l 10530 2847 l 10530 2685 l 10470 2685 l cp=0A= clip=0A= n 10500 3300 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 2847 m 10500 2727 l 10530 2847 l 10500 2847 l 10470 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3330 m 10527 3300 l 10647 3270 l 10485 3270 l 10485 3330 l cp=0A= clip=0A= n 11100 3300 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3330 m 10527 3300 l 10647 3270 l 10647 3300 l 10647 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3330 m 9927 3300 l 10047 3270 l 9885 3270 l 9885 3330 l cp=0A= clip=0A= n 10500 3300 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3330 m 9927 3300 l 10047 3270 l 10047 3300 l 10047 3330 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9870 3447 m 9900 3327 l 9930 3447 l 9930 3285 l 9870 3285 l cp=0A= clip=0A= n 9900 3900 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9870 3447 m 9900 3327 l 9930 3447 l 9900 3447 l 9870 3447 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9447 3930 m 9327 3900 l 9447 3870 l 9285 3870 l 9285 3930 l cp=0A= clip=0A= n 9900 3900 m 9300 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 620.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9447 3930 m 9327 3900 l 9447 3870 l 9447 3900 l 9447 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 12000 4200 m 8400 4200 l 8400 600 l 12000 600 l 12000 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 600 600 m 4200 600 l 4200 4200 l 600 4200 l 600 600 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 600 m 1200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 600 l gs col0 s gr =0A= % Polyline=0A= n 2400 600 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 600 l gs col0 s gr =0A= % Polyline=0A= n 3600 600 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 600 1200 m 4200 1200 l gs col0 s gr =0A= % Polyline=0A= n 600 1800 m 4200 1800 l gs col0 s gr =0A= % Polyline=0A= n 600 2400 m 4200 2400 l gs col0 s gr =0A= % Polyline=0A= n 600 3000 m 4200 3000 l gs col0 s gr =0A= % Polyline=0A= n 600 3600 m 4200 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 600 3600 m 3600 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 3000 m 3000 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 2400 m 2400 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 1800 m 1800 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 1200 600 m 600 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 1353 870 m 1473 900 l 1353 930 l 1515 930 l 1515 870 l cp=0A= clip=0A= n 900 900 m 1500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 870 m 1473 900 l 1353 930 l 1353 900 l 1353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2175 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 145.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1353 m 900 1473 l 870 1353 l 870 1515 l 930 1515 l cp=0A= clip=0A= n 900 900 m 900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1353 m 900 1473 l 870 1353 l 900 1353 l 930 1353 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 1470 m 1473 1500 l 1353 1530 l 1515 1530 l 1515 1470 l cp=0A= clip=0A= n 900 1500 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 1470 m 1473 1500 l 1353 1530 l 1353 1500 l 1353 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1953 m 900 2073 l 870 1953 l 870 2115 l 930 2115 l cp=0A= clip=0A= n 900 1500 m 900 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1953 m 900 2073 l 870 1953 l 900 1953 l 930 1953 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2070 m 1473 2100 l 1353 2130 l 1515 2130 l 1515 2070 l cp=0A= clip=0A= n 900 2100 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2070 m 1473 2100 l 1353 2130 l 1353 2100 l 1353 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 2553 m 900 2673 l 870 2553 l 870 2715 l 930 2715 l cp=0A= clip=0A= n 900 2100 m 900 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 2553 m 900 2673 l 870 2553 l 900 2553 l 930 2553 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3153 m 900 3273 l 870 3153 l 870 3315 l 930 3315 l cp=0A= clip=0A= n 900 2700 m 900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3153 m 900 3273 l 870 3153 l 900 3153 l 930 3153 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2670 m 1473 2700 l 1353 2730 l 1515 2730 l 1515 2670 l cp=0A= clip=0A= n 900 2700 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2670 m 1473 2700 l 1353 2730 l 1353 2700 l 1353 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3753 m 900 3873 l 870 3753 l 870 3915 l 930 3915 l cp=0A= clip=0A= n 900 3300 m 900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3753 m 900 3873 l 870 3753 l 900 3753 l 930 3753 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3870 m 1473 3900 l 1353 3930 l 1515 3930 l 1515 3870 l cp=0A= clip=0A= n 900 3900 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3870 m 1473 3900 l 1353 3930 l 1353 3900 l 1353 3870 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3753 m 1500 3873 l 1470 3753 l 1470 3915 l 1530 3915 l cp=0A= clip=0A= n 1500 3300 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3753 m 1500 3873 l 1470 3753 l 1500 3753 l 1530 3753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3270 m 1473 3300 l 1353 3330 l 1515 3330 l 1515 3270 l cp=0A= clip=0A= n 900 3300 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3270 m 1473 3300 l 1353 3330 l 1353 3300 l 1353 3270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2700 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= n 12146 4275 m 12154 4275 l gs col0 s gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4350 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4800 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 5400 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6000 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6600 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7200 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7800 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8250 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8700 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9300 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9900 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 10425 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11025 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11625 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 900 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 1500 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2100 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2700 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3300 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3900 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 975 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 1575 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2175 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2775 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3375 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3975 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 440 4519 a(Figure)g(4:)42 b(Step)30 b(1.)44=0A= b(F)-7 b(actorisation,)27 b(2.)44 b(F)-7 b(orw)n(ard)28=0A= b(Elimination,)e(3.)43 b(Bac)n(kw)n(ard)28 b(Substi-)440=0A= 4619 y(tution)440 4802 y(Eac)n(h)f(iteration)e(space)i(dep)r(endency)h=0A= (graph)e(sho)n(ws)h(a)g(w)n(a)n(v)n(e-fron)n(t)e(diagonal)g(pattern)i=0A= (in)440 4902 y(whic)n(h)i(the)h(next)g(grid)f(p)r(oin)n(t)g(v)-5=0A= b(alue)29 b(dep)r(ends)h(on)g(the)g(previous)e(ro)n(w)g(and)i(column)e=0A= (grid)440 5001 y(p)r(oin)n(t)38 b(v)-5 b(alues.)68 b(This)37=0A= b(form)g(of)i(dep)r(endency)f(has)g(b)r(een)h(analysed)d(b)n(y)j(W)-7=0A= b(olfe[13)n(])39 b(and)440 5101 y(others)22 b(and)h(is)f(inheren)n(tly)=0A= f(sequen)n(tial)f(as)j(neither)f(the)h(inner)f(or)g(outer)g(do)h(lo)r=0A= (ops)f(ma)n(y)f(b)r(e)440 5200 y(executed)k(in)f(parallel.)32=0A= b(The)25 b(v)n(ertical)d(arcs)i(for)g(the)h(ro)n(w)f(index)g(and)h(the)=0A= g(horizon)n(tal)d(arcs)440 5300 y(for)28 b(the)h(column)d(index)i(sho)n=0A= (w)f(this)h(in)g(the)g(dep)r(endency)h(graphs)e(ab)r(o)n(v)n(e.)38=0A= b(Ho)n(w)n(ev)n(er,)27 b(the)440 5400 y(w)n(a)n(v)n(efron)n(t)18=0A= b(metho)r(d)i(creates)f(a)h(\\w)n(a)n(v)n(e")e(that)j(passes)e(through)=0A= h(the)h(iteration)d(space,)j(suc)n(h)p eop=0A= %%Page: 7 7=0A= 7 6 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(7)440 531 y(that)32 b(iterations)c(on)j(a)g(single)e(w)n(a)n(v)n=0A= (efron)n(t)g(line)g(\(sho)n(wn)i(b)n(y)g(successiv)n(e)e(dashed)i=0A= (lines)e(in)440 631 y(\014gure)23 b(4\))g(can)h(b)r(e)g(executed)f(in)g=0A= (parallel.)32 b(Without)23 b(supp)r(ort)g(from)g(particular)d(language)=0A= 440 731 y(constructs)27 b(\(e.g.)36 b(the)28 b(F)n(ORALL)f(construct)g=0A= (in)g(F)-7 b(ortran)26 b(95/HPF\))g(parallel)e(execution)440=0A= 830 y(is)d(ac)n(hiev)n(ed)f(b)n(y)i(sk)n(ewing)e(the)i(index)g(set)g=0A= (of)g(the)g(original)c(do)k(lo)r(ops)e(creating)g(a)i(rhom)n(b)r(oid)=0A= 440 930 y(iteration)i(space)i(out)h(of)g(the)g(square)e(iteration)f=0A= (space.)36 b(The)27 b(columns)d(of)j(the)g(rhom)n(b)r(oid)440=0A= 1029 y(dep)r(endence)c(graph)e(no)n(w)g(constitute)h(the)g(w)n(a)n(v)n=0A= (efron)n(t)e(rather)i(than)g(the)g(diagonals)d(of)j(the)440=0A= 1129 y(original)j(graph,)j(hence)i(the)g(elemen)n(ts)d(in)h(eac)n(h)h=0A= (w)n(a)n(v)n(efron)n(t)e(column)g(can)i(b)r(e)h(computed)440=0A= 1229 y(in)h(parallel)d(as)j(there)g(is)g(no)g(dep)r(endency)h(\(v)n=0A= (ertical)d(arc\))i(b)r(et)n(w)n(een)h(them.)49 b(SHPF,)32=0A= b(the)440 1328 y(Southampton)e(Univ)n(ersit)n(y's)d(v)n(ersion)h(of)j=0A= (HPF[6],)g(w)n(as)f(used)g(to)h(dev)n(elop)e(a)h(protot)n(yp)r(e)440=0A= 1428 y(w)n(a)n(v)n(efron)n(t)g(v)n(ersion)g(of)i(the)g(SIP)g=0A= (algorithm.)47 b(In)32 b(particular,)e(it)i(w)n(as)f(used)h(to)g=0A= (\014nd)h(the)440 1528 y(b)r(est)21 b(data)e(distribution)f(strategy)g=0A= (i.e.)34 b(ro)n(w-wise)17 b(v)n(erses)i(blo)r(c)n(k)f(c)n(hec)n(k)n=0A= (erb)r(oard)g(partition,)440 1627 y(b)r(efore)27 b(re-implemen)n=0A= (tation)22 b(in)27 b(MPI)g(for)g(increased)f(e\016ciency)-7=0A= b(.)440 1860 y Fb(4.2)112 b(Ro)m(w-wise)38 b(stripping)440=0A= 2013 y Fk(One)25 b(matrix)e(partitioning)e(approac)n(h)i(is)h(to)h(use)=0A= g(ro)n(w-wise)e(blo)r(c)n(k)g(striping)g(o)n(v)n(er)h(a)g(v)n(erti-)440=0A= 2113 y(cal)c(v)n(ector)g(of)i(pro)r(cessors.)32 b(The)22=0A= b(ma)5 b(jor)19 b(problem)g(with)i(ro)n(w-wise)e(blo)r(c)n(k)h=0A= (striping)f(for)i(the)440 2212 y(w)n(a)n(v)n(efron)n(t)31=0A= b(metho)r(d)i(is)f(that,)j(as)e(eac)n(h)f(column)g(is)g(partitioned)f=0A= (b)r(et)n(w)n(een)i(sev)n(eral)d(pro-)440 2312 y(cessors,)c(the)h(v)-5=0A= b(alue)26 b(in)h(the)g(last)f(ro)n(w)g(of)h(eac)n(h)g(column)e(m)n(ust)=0A= h(b)r(e)i(comm)n(unicated)c(to)j(the)440 2411 y(pro)r(cessor)20=0A= b(b)r(elo)n(w)g(\(if)h(there)h(is)e(one\).)35 b(Therefore,)22=0A= b(unless)e(v)-5 b(alues)20 b(are)h(transmitted)f(b)r(efore)440=0A= 2511 y(the)27 b(last)e(pro)r(cessor)f(column)h(is)g(reac)n(hed,)h(the)h=0A= (algorithm)22 b(b)r(ecomes)j(en)n(tirely)f(sequen)n(tial)440=0A= 2611 y(again.)34 b(The)27 b(problem,)e(then,)i(is)f(to)g(\014nd)h(the)g=0A= (correct)f(blo)r(c)n(k)f(size)g Fg(k)h Fc(3)e Fk(1)e=0A= Fg(<)h(k)j(<)c(J)j Fk(+)16 b(2)26 b(of)440 2710 y(ro)n(w)j(v)-5=0A= b(alues)29 b(to)h(send)h(whic)n(h)e(minimises)d(comm)n(unication)f=0A= (costs)30 b(but)h(whic)n(h)e(also)g(giv)n(es)440 2810=0A= y(a)e(reasonable)e(amoun)n(t)h(of)h(parallelism)22 b(o)n(v)n(er)k(all)f=0A= (pro)r(cessors.)440 3042 y Fb(4.3)112 b(Blo)s(c)m(k)37=0A= b(c)m(hec)m(k)m(erb)s(oard)927 5001 y @beginspecial 0=0A= @llx 0 @lly 290 @urx 277 @ury 2267 @rwi @setspecial=0A= %%BeginDocument: checker.eps=0A= %!PS-Adobe-2.0 EPSF-2.0=0A= %%Title: checker.eps=0A= %%Creator: fig2dev Version 3.2 Patchlevel 0-beta3=0A= %%CreationDate: Fri Feb 9 14:56:34 2001=0A= %%For: jsr@penelope (Jeff Reeve)=0A= %%Orientation: Portrait=0A= %%BoundingBox: 0 0 290 277=0A= %%Pages: 0=0A= %%BeginSetup=0A= %%EndSetup=0A= %%Magnification: 1.0000=0A= %%EndComments=0A= /MyAppDict 100 dict dup begin def=0A= /$F2psDict 200 dict def=0A= $F2psDict begin=0A= $F2psDict /mtrx matrix put=0A= /col-1 {0 setgray} bind def=0A= /col0 {0.000 0.000 0.000 srgb} bind def=0A= /col1 {0.000 0.000 1.000 srgb} bind def=0A= /col2 {0.000 1.000 0.000 srgb} bind def=0A= /col3 {0.000 1.000 1.000 srgb} bind def=0A= /col4 {1.000 0.000 0.000 srgb} bind def=0A= /col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 0.820 srgb} bind def=0A= /col11 {0.530 0.810 1.000 srgb} bind def=0A= /col12 {0.000 0.560 0.000 srgb} bind def=0A= /col13 {0.000 0.690 0.000 srgb} bind def=0A= /col14 {0.000 0.820 0.000 srgb} bind def=0A= /col15 {0.000 0.560 0.560 srgb} bind def=0A= /col16 {0.000 0.690 0.690 srgb} bind def=0A= /col17 {0.000 0.820 0.820 srgb} bind def=0A= /col18 {0.560 0.000 0.000 srgb} bind def=0A= /col19 {0.690 0.000 0.000 srgb} bind def=0A= /col20 {0.820 0.000 0.000 srgb} bind def=0A= /col21 {0.560 0.000 0.560 srgb} bind def=0A= /col22 {0.690 0.000 0.690 srgb} bind def=0A= /col23 {0.820 0.000 0.820 srgb} bind def=0A= /col24 {0.500 0.190 0.000 srgb} bind def=0A= /col25 {0.630 0.250 0.000 srgb} bind def=0A= /col26 {0.750 0.380 0.000 srgb} bind def=0A= /col27 {1.000 0.500 0.500 srgb} bind def=0A= /col28 {1.000 0.630 0.630 srgb} bind def=0A= /col29 {1.000 0.750 0.750 srgb} bind def=0A= /col30 {1.000 0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -233.0 285.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5737 m -1000 -1000 l 9712 -1000 l 9712 5737 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 2553 m 5400 2673 l 5370 2553 l 5370 2715 l 5430 2715 l cp=0A= clip=0A= n 5400 2100 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 2553 m 5400 2673 l 5370 2553 l 5400 2553 l 5430 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 3153 m 4800 3273 l 4770 3153 l 4770 3315 l 4830 3315 l cp=0A= clip=0A= n 4800 2700 m 4800 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 3153 m 4800 3273 l 4770 3153 l 4800 3153 l 4830 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2670 m 5373 2700 l 5253 2730 l 5415 2730 l 5415 2670 l cp=0A= clip=0A= n 4800 2700 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2670 m 5373 2700 l 5253 2730 l 5253 2700 l 5253 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 2070 m 5973 2100 l 5853 2130 l 6015 2130 l 6015 2070 l cp=0A= clip=0A= n 5400 2100 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 2070 m 5973 2100 l 5853 2130 l 5853 2100 l 5853 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1953 m 6000 2073 l 5970 1953 l 5970 2115 l 6030 2115 l cp=0A= clip=0A= n 6000 1500 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1953 m 6000 2073 l 5970 1953 l 6000 1953 l 6030 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 1470 m 5973 1500 l 5853 1530 l 6015 1530 l 6015 1470 l cp=0A= clip=0A= n 5400 1500 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 1470 m 5973 1500 l 5853 1530 l 5853 1500 l 5853 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 1470 m 6573 1500 l 6453 1530 l 6615 1530 l 6615 1470 l cp=0A= clip=0A= n 6000 1500 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 1470 m 6573 1500 l 6453 1530 l 6453 1500 l 6453 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6630 1353 m 6600 1473 l 6570 1353 l 6570 1515 l 6630 1515 l cp=0A= clip=0A= n 6600 900 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6630 1353 m 6600 1473 l 6570 1353 l 6600 1353 l 6630 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 870 m 7173 900 l 7053 930 l 7215 930 l 7215 870 l cp=0A= clip=0A= n 6600 900 m 7200 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 870 m 7173 900 l 7053 930 l 7053 900 l 7053 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= 15.000 slw=0A= n 5700 300 m 5700 4500 l gs col0 s gr =0A= % Polyline=0A= n 6900 300 m 6900 4500 l gs col0 s gr =0A= % Polyline=0A= n 4200 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 4200 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= [90] 0 sd=0A= n 4500 3600 m 7500 600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 6468 2484 m 6561 2661 l 6384 2568 l 6579 2764 l 6664 2679 l cp=0A= clip=0A= n 6000 2100 m 6600 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6468 2484 m 6561 2661 l 6384 2568 l 6392 2492 l 6468 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= 7.500 slw=0A= n 4500 600 m 8100 600 l 8100 4200 l 4500 4200 l 4500 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 3896 150 m 3904 150 l gs col0 s gr=0A= % Polyline=0A= n 8696 4725 m 8704 4725 l gs col0 s gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 1200 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 1200 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 2400 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 8250 3600 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6150 4500 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 3600 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 4050 2400 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 5850 2775 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 3750 m=0A= gs 1 -1 sc (2,0) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6225 4650 m=0A= gs 1 -1 sc (2,1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 3750 m=0A= gs 1 -1 sc (2,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 2550 m=0A= gs 1 -1 sc (1,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 8325 1350 m=0A= gs 1 -1 sc (0,2) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 5925 2925 m=0A= gs 1 -1 sc (1,1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 1350 m=0A= gs 1 -1 sc (0,0) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 4125 2550 m=0A= gs 1 -1 sc (1,0) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6225 450 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6300 600 m=0A= gs 1 -1 sc (0,1) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 1151 5266 a Fk(Figure)26 b(5:)36 b(Blo)r(c)n(k)26=0A= b(c)n(hec)n(k)n(erb)r(oard)f(partition)p eop=0A= %%Page: 8 8=0A= 8 7 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1516=0A= b Fk(8)440 531 y(In)24 b(general,)f(2D)h(blo)r(c)n(k)f(c)n(hec)n(k)n=0A= (erb)r(oard)e(pro)r(cessor)h(partitions)g(tend)i(to)h(b)r(e)f(more)e=0A= (scalable)440 631 y(\(b)r(etter)j(area)d(to)i(p)r(erimeter)d(ratio\))h=0A= (than)i(a)g(1D)g(partition,)e(suc)n(h)h(as)h(ro)n(w-wise)d(stripping,)=0A= 440 731 y(unless)k(the)i(ratio)d(\()p Fg(I)f Fk(+)15=0A= b(2\))p Fg(=3DP)38 b Fk(\(where)26 b(P)g(is)f(the)i(n)n(um)n(b)r(er)e(of)=0A= h(pro)r(cessors\))e(is)h(small.)33 b(Note)440 830 y(a)22=0A= b(2D)h(partition)d(in)j(the)g(w)n(a)n(v)n(efron)n(t)d(metho)r(d)j(in)n=0A= (v)n(olv)n(es)c(the)k(o)n(v)n(erhead)d(of)j(comm)n(unicating)440=0A= 930 y(with)41 b(only)f(t)n(w)n(o)h(not)g(four)g(neigh)n(b)r(ours)f(as)g=0A= (in)h(other)g(metho)r(ds)g(suc)n(h)g(as)g(the)h(Jacobi)440=0A= 1029 y(algorithm.)32 b(A)27 b(2D)g(partition)d(allo)n(ws)g(more)h(con)n=0A= (trol)f(of)j(the)g(comm)n(unications)22 b(strategy)-7=0A= b(,)440 1129 y(as)21 b(it)g(is)f(essen)n(tially)e(de\014ned)j(b)n(y)h=0A= (the)f(gran)n(ularit)n(y)c(of)22 b(the)g(matrix)d(partition.)32=0A= b(Th)n(us)21 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char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8812 m -1000 -1000 l 9412 -1000 l 9412 8812 l cp clip=0A= 0.06000 0.06000 sc=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 3960 354 m 3900 546 l 3840 354 l 3840 630 l 3960 630 l cp=0A= clip=0A= n 3900 0 m 3900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 354 m 3900 546 l 3840 354 l 3900 306 l 3960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 354 m 3300 546 l 3240 354 l 3240 630 l 3360 630 l cp=0A= clip=0A= n 3300 0 m 3300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 354 m 3300 546 l 3240 354 l 3300 306 l 3360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 354 m 2700 546 l 2640 354 l 2640 630 l 2760 630 l cp=0A= clip=0A= n 2700 0 m 2700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 354 m 2700 546 l 2640 354 l 2700 306 l 2760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 354 m 2100 546 l 2040 354 l 2040 630 l 2160 630 l cp=0A= clip=0A= n 2100 0 m 2100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 354 m 2100 546 l 2040 354 l 2100 306 l 2160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 354 m 1500 546 l 1440 354 l 1440 630 l 1560 630 l cp=0A= clip=0A= n 1500 0 m 1500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 354 m 1500 546 l 1440 354 l 1500 306 l 1560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 279 m 7500 471 l 7440 279 l 7440 555 l 7560 555 l cp=0A= clip=0A= n 7500 -75 m 7500 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 279 m 7500 471 l 7440 279 l 7500 231 l 7560 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 279 m 6900 471 l 6840 279 l 6840 555 l 6960 555 l cp=0A= clip=0A= n 6900 -75 m 6900 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 279 m 6900 471 l 6840 279 l 6900 231 l 6960 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 279 m 6300 471 l 6240 279 l 6240 555 l 6360 555 l cp=0A= clip=0A= n 6300 -75 m 6300 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 279 m 6300 471 l 6240 279 l 6300 231 l 6360 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 279 m 5700 471 l 5640 279 l 5640 555 l 5760 555 l cp=0A= clip=0A= n 5700 -75 m 5700 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 279 m 5700 471 l 5640 279 l 5700 231 l 5760 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 279 m 5100 471 l 5040 279 l 5040 555 l 5160 555 l cp=0A= clip=0A= n 5100 -75 m 5100 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 279 m 5100 471 l 5040 279 l 5100 231 l 5160 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 354 m 7500 546 l 7440 354 l 7440 630 l 7560 630 l cp=0A= clip=0A= n 7500 0 m 7500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 354 m 7500 546 l 7440 354 l 7500 306 l 7560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 354 m 6900 546 l 6840 354 l 6840 630 l 6960 630 l cp=0A= clip=0A= n 6900 0 m 6900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 354 m 6900 546 l 6840 354 l 6900 306 l 6960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 354 m 6300 546 l 6240 354 l 6240 630 l 6360 630 l cp=0A= clip=0A= n 6300 0 m 6300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 354 m 6300 546 l 6240 354 l 6300 306 l 6360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 354 m 5700 546 l 5640 354 l 5640 630 l 5760 630 l cp=0A= clip=0A= n 5700 0 m 5700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 354 m 5700 546 l 5640 354 l 5700 306 l 5760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 354 m 5100 546 l 5040 354 l 5040 630 l 5160 630 l cp=0A= clip=0A= n 5100 0 m 5100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 354 m 5100 546 l 5040 354 l 5100 306 l 5160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= 7.500 slw=0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 600 m 4800 600 l 4800 4200 l 1200 4200 l 1200 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 1800 600 m 1800 4200 l gs col0 s gr =0A= % Polyline=0A= n 2400 4200 m 2400 600 l gs col0 s gr =0A= % Polyline=0A= n 3000 600 m 3000 4200 l gs col0 s gr =0A= % Polyline=0A= n 3600 4200 m 3600 600 l gs col0 s gr =0A= % Polyline=0A= n 4200 600 m 4200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1200 m 4800 1200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1800 m 4800 1800 l gs col0 s gr =0A= % Polyline=0A= n 1200 2400 m 4800 2400 l gs col0 s gr =0A= % Polyline=0A= n 1200 3000 m 4800 3000 l gs col0 s gr =0A= % Polyline=0A= n 1200 3600 m 4800 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2100 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2775 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 2553 m 2100 2673 l 2070 2553 l 2070 2715 l 2130 2715 l cp=0A= clip=0A= n 2100 2100 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 2553 m 2100 2673 l 2070 2553 l 2100 2553 l 2130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2670 m 2073 2700 l 1953 2730 l 2115 2730 l 2115 2670 l cp=0A= clip=0A= n 1500 2700 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2670 m 2073 2700 l 1953 2730 l 1953 2700 l 1953 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 2070 m 2673 2100 l 2553 2130 l 2715 2130 l 2715 2070 l cp=0A= clip=0A= n 2100 2100 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 2070 m 2673 2100 l 2553 2130 l 2553 2100 l 2553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1953 m 2700 2073 l 2670 1953 l 2670 2115 l 2730 2115 l cp=0A= clip=0A= n 2700 1500 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1953 m 2700 2073 l 2670 1953 l 2700 1953 l 2730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 1470 m 3273 1500 l 3153 1530 l 3315 1530 l 3315 1470 l cp=0A= clip=0A= n 2700 1500 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 1470 m 3273 1500 l 3153 1530 l 3153 1500 l 3153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 1353 m 3300 1473 l 3270 1353 l 3270 1515 l 3330 1515 l cp=0A= clip=0A= n 3300 900 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 1353 m 3300 1473 l 3270 1353 l 3300 1353 l 3330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 870 m 3873 900 l 3753 930 l 3915 930 l 3915 870 l cp=0A= clip=0A= n 3300 900 m 3900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 870 m 3873 900 l 3753 930 l 3753 900 l 3753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 600 m 8400 600 l 8400 4200 l 4800 4200 l 4800 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5400 600 m 5400 4200 l gs col0 s gr =0A= % Polyline=0A= n 6000 4200 m 6000 600 l gs col0 s gr =0A= % Polyline=0A= n 6600 600 m 6600 4200 l gs col0 s gr =0A= % Polyline=0A= n 7200 4200 m 7200 600 l gs col0 s gr =0A= % Polyline=0A= n 7800 600 m 7800 4200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 4800 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 4800 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 4800 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 870 m 5673 900 l 5553 930 l 5715 930 l 5715 870 l cp=0A= clip=0A= n 5100 900 m 5700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 870 m 5673 900 l 5553 930 l 5553 900 l 5553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 870 m 6273 900 l 6153 930 l 6315 930 l 6315 870 l cp=0A= clip=0A= n 5700 900 m 6300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 870 m 6273 900 l 6153 930 l 6153 900 l 6153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 870 m 6873 900 l 6753 930 l 6915 930 l 6915 870 l cp=0A= clip=0A= n 6375 900 m 6900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 870 m 6873 900 l 6753 930 l 6753 900 l 6753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1353 m 5100 1473 l 5070 1353 l 5070 1515 l 5130 1515 l cp=0A= clip=0A= n 5100 900 m 5100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1353 m 5100 1473 l 5070 1353 l 5100 1353 l 5130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 1470 m 5673 1500 l 5553 1530 l 5715 1530 l 5715 1470 l cp=0A= clip=0A= n 5100 1500 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 1470 m 5673 1500 l 5553 1530 l 5553 1500 l 5553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1353 m 5700 1473 l 5670 1353 l 5670 1515 l 5730 1515 l cp=0A= clip=0A= n 5700 900 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1353 m 5700 1473 l 5670 1353 l 5700 1353 l 5730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1353 m 6300 1473 l 6270 1353 l 6270 1515 l 6330 1515 l cp=0A= clip=0A= n 6300 900 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1353 m 6300 1473 l 6270 1353 l 6300 1353 l 6330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1953 m 5100 2073 l 5070 1953 l 5070 2115 l 5130 2115 l cp=0A= clip=0A= n 5100 1500 m 5100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1953 m 5100 2073 l 5070 1953 l 5100 1953 l 5130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1953 m 5700 2073 l 5670 1953 l 5670 2115 l 5730 2115 l cp=0A= clip=0A= n 5700 1500 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1953 m 5700 2073 l 5670 1953 l 5700 1953 l 5730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2070 m 5673 2100 l 5553 2130 l 5715 2130 l 5715 2070 l cp=0A= clip=0A= n 5100 2100 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2070 m 5673 2100 l 5553 2130 l 5553 2100 l 5553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 2553 m 5100 2673 l 5070 2553 l 5070 2715 l 5130 2715 l cp=0A= clip=0A= n 5100 2100 m 5100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 2553 m 5100 2673 l 5070 2553 l 5100 2553 l 5130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 2553 m 5700 2673 l 5670 2553 l 5670 2715 l 5730 2715 l cp=0A= clip=0A= n 5700 2100 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 2553 m 5700 2673 l 5670 2553 l 5700 2553 l 5730 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 3153 m 5100 3273 l 5070 3153 l 5070 3315 l 5130 3315 l cp=0A= clip=0A= n 5100 2700 m 5100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 3153 m 5100 3273 l 5070 3153 l 5100 3153 l 5130 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2670 m 5673 2700 l 5553 2730 l 5715 2730 l 5715 2670 l cp=0A= clip=0A= n 5100 2700 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2670 m 5673 2700 l 5553 2730 l 5553 2700 l 5553 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 2070 m 6273 2100 l 6153 2130 l 6315 2130 l 6315 2070 l cp=0A= clip=0A= n 5700 2100 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 2070 m 6273 2100 l 6153 2130 l 6153 2100 l 6153 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1953 m 6300 2073 l 6270 1953 l 6270 2115 l 6330 2115 l cp=0A= clip=0A= n 6300 1500 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1953 m 6300 2073 l 6270 1953 l 6300 1953 l 6330 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 1470 m 6273 1500 l 6153 1530 l 6315 1530 l 6315 1470 l cp=0A= clip=0A= n 5700 1500 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 1470 m 6273 1500 l 6153 1530 l 6153 1500 l 6153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 1470 m 6873 1500 l 6753 1530 l 6915 1530 l 6915 1470 l cp=0A= clip=0A= n 6300 1500 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 1470 m 6873 1500 l 6753 1530 l 6753 1500 l 6753 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 1353 m 6900 1473 l 6870 1353 l 6870 1515 l 6930 1515 l cp=0A= clip=0A= n 6900 900 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 1353 m 6900 1473 l 6870 1353 l 6900 1353 l 6930 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 870 m 7473 900 l 7353 930 l 7515 930 l 7515 870 l cp=0A= clip=0A= n 6900 900 m 7500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 870 m 7473 900 l 7353 930 l 7353 900 l 7353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 4200 m 8400 4200 l 8400 7800 l 4800 7800 l 4800 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 5400 4200 m 5400 7800 l gs col0 s gr =0A= % Polyline=0A= n 6000 7800 m 6000 4200 l gs col0 s gr =0A= % Polyline=0A= n 6600 4200 m 6600 7800 l gs col0 s gr =0A= % Polyline=0A= n 7200 7800 m 7200 4200 l gs col0 s gr =0A= % Polyline=0A= n 7800 4200 m 7800 7800 l gs col0 s gr =0A= % Polyline=0A= n 4800 4800 m 8400 4800 l gs col0 s gr =0A= % Polyline=0A= n 4800 5400 m 8400 5400 l gs col0 s gr =0A= % Polyline=0A= n 4800 6000 m 8400 6000 l gs col0 s gr =0A= % Polyline=0A= n 4800 6600 m 8400 6600 l gs col0 s gr =0A= % Polyline=0A= n 4800 7200 m 8400 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 4470 m 5673 4500 l 5553 4530 l 5715 4530 l 5715 4470 l cp=0A= clip=0A= n 5100 4500 m 5700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 4470 m 5673 4500 l 5553 4530 l 5553 4500 l 5553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 4470 m 6273 4500 l 6153 4530 l 6315 4530 l 6315 4470 l cp=0A= clip=0A= n 5700 4500 m 6300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 4470 m 6273 4500 l 6153 4530 l 6153 4500 l 6153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 4470 m 6873 4500 l 6753 4530 l 6915 4530 l 6915 4470 l cp=0A= clip=0A= n 6375 4500 m 6900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 4470 m 6873 4500 l 6753 4530 l 6753 4500 l 6753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 4953 m 5100 5073 l 5070 4953 l 5070 5115 l 5130 5115 l cp=0A= clip=0A= n 5100 4500 m 5100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 4953 m 5100 5073 l 5070 4953 l 5100 4953 l 5130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5070 m 5673 5100 l 5553 5130 l 5715 5130 l 5715 5070 l cp=0A= clip=0A= n 5100 5100 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5070 m 5673 5100 l 5553 5130 l 5553 5100 l 5553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 4953 m 5700 5073 l 5670 4953 l 5670 5115 l 5730 5115 l cp=0A= clip=0A= n 5700 4500 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 4953 m 5700 5073 l 5670 4953 l 5700 4953 l 5730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 4953 m 6300 5073 l 6270 4953 l 6270 5115 l 6330 5115 l cp=0A= clip=0A= n 6300 4500 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 4953 m 6300 5073 l 6270 4953 l 6300 4953 l 6330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 5553 m 5100 5673 l 5070 5553 l 5070 5715 l 5130 5715 l cp=0A= clip=0A= n 5100 5100 m 5100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 5553 m 5100 5673 l 5070 5553 l 5100 5553 l 5130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 5553 m 5700 5673 l 5670 5553 l 5670 5715 l 5730 5715 l cp=0A= clip=0A= n 5700 5100 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 5553 m 5700 5673 l 5670 5553 l 5700 5553 l 5730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5670 m 5673 5700 l 5553 5730 l 5715 5730 l 5715 5670 l cp=0A= clip=0A= n 5100 5700 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5670 m 5673 5700 l 5553 5730 l 5553 5700 l 5553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6153 m 5100 6273 l 5070 6153 l 5070 6315 l 5130 6315 l cp=0A= clip=0A= n 5100 5700 m 5100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6153 m 5100 6273 l 5070 6153 l 5100 6153 l 5130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 6153 m 5700 6273 l 5670 6153 l 5670 6315 l 5730 6315 l cp=0A= clip=0A= n 5700 5700 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 6153 m 5700 6273 l 5670 6153 l 5700 6153 l 5730 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6753 m 5100 6873 l 5070 6753 l 5070 6915 l 5130 6915 l cp=0A= clip=0A= n 5100 6300 m 5100 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6753 m 5100 6873 l 5070 6753 l 5100 6753 l 5130 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 6270 m 5673 6300 l 5553 6330 l 5715 6330 l 5715 6270 l cp=0A= clip=0A= n 5100 6300 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 6270 m 5673 6300 l 5553 6330 l 5553 6300 l 5553 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5670 m 6273 5700 l 6153 5730 l 6315 5730 l 6315 5670 l cp=0A= clip=0A= n 5700 5700 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5670 m 6273 5700 l 6153 5730 l 6153 5700 l 6153 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 5553 m 6300 5673 l 6270 5553 l 6270 5715 l 6330 5715 l cp=0A= clip=0A= n 6300 5100 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 5553 m 6300 5673 l 6270 5553 l 6300 5553 l 6330 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5070 m 6273 5100 l 6153 5130 l 6315 5130 l 6315 5070 l cp=0A= clip=0A= n 5700 5100 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5070 m 6273 5100 l 6153 5130 l 6153 5100 l 6153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 5070 m 6873 5100 l 6753 5130 l 6915 5130 l 6915 5070 l cp=0A= clip=0A= n 6300 5100 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 5070 m 6873 5100 l 6753 5130 l 6753 5100 l 6753 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 4953 m 6900 5073 l 6870 4953 l 6870 5115 l 6930 5115 l cp=0A= clip=0A= n 6900 4500 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 4953 m 6900 5073 l 6870 4953 l 6900 4953 l 6930 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 4470 m 7473 4500 l 7353 4530 l 7515 4530 l 7515 4470 l cp=0A= clip=0A= n 6900 4500 m 7500 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 4470 m 7473 4500 l 7353 4530 l 7353 4500 l 7353 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Ellipse=0A= n 1500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 4200 m 4800 4200 l 4800 7800 l 1200 7800 l 1200 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 7800 l gs col0 s gr =0A= % Polyline=0A= n 2400 7800 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 7800 l gs col0 s gr =0A= % Polyline=0A= n 3600 7800 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 4200 4200 m 4200 7800 l gs col0 s gr =0A= % Polyline=0A= n 1200 4800 m 4800 4800 l gs col0 s gr =0A= % Polyline=0A= n 1200 5400 m 4800 5400 l gs col0 s gr =0A= % Polyline=0A= n 1200 6000 m 4800 6000 l gs col0 s gr =0A= % Polyline=0A= n 1200 6600 m 4800 6600 l gs col0 s gr =0A= % Polyline=0A= n 1200 7200 m 4800 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 4470 m 2073 4500 l 1953 4530 l 2115 4530 l 2115 4470 l cp=0A= clip=0A= n 1500 4500 m 2100 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 4470 m 2073 4500 l 1953 4530 l 1953 4500 l 1953 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 4470 m 2673 4500 l 2553 4530 l 2715 4530 l 2715 4470 l cp=0A= clip=0A= n 2100 4500 m 2700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 4470 m 2673 4500 l 2553 4530 l 2553 4500 l 2553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 4470 m 3273 4500 l 3153 4530 l 3315 4530 l 3315 4470 l cp=0A= clip=0A= n 2775 4500 m 3300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 4470 m 3273 4500 l 3153 4530 l 3153 4500 l 3153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 4953 m 1500 5073 l 1470 4953 l 1470 5115 l 1530 5115 l cp=0A= clip=0A= n 1500 4500 m 1500 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 4953 m 1500 5073 l 1470 4953 l 1500 4953 l 1530 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5070 m 2073 5100 l 1953 5130 l 2115 5130 l 2115 5070 l cp=0A= clip=0A= n 1500 5100 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5070 m 2073 5100 l 1953 5130 l 1953 5100 l 1953 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 4953 m 2100 5073 l 2070 4953 l 2070 5115 l 2130 5115 l cp=0A= clip=0A= n 2100 4500 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 4953 m 2100 5073 l 2070 4953 l 2100 4953 l 2130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 4953 m 2700 5073 l 2670 4953 l 2670 5115 l 2730 5115 l cp=0A= clip=0A= n 2700 4500 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 4953 m 2700 5073 l 2670 4953 l 2700 4953 l 2730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 5553 m 1500 5673 l 1470 5553 l 1470 5715 l 1530 5715 l cp=0A= clip=0A= n 1500 5100 m 1500 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 5553 m 1500 5673 l 1470 5553 l 1500 5553 l 1530 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 5553 m 2100 5673 l 2070 5553 l 2070 5715 l 2130 5715 l cp=0A= clip=0A= n 2100 5100 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 5553 m 2100 5673 l 2070 5553 l 2100 5553 l 2130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5670 m 2073 5700 l 1953 5730 l 2115 5730 l 2115 5670 l cp=0A= clip=0A= n 1500 5700 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5670 m 2073 5700 l 1953 5730 l 1953 5700 l 1953 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6153 m 1500 6273 l 1470 6153 l 1470 6315 l 1530 6315 l cp=0A= clip=0A= n 1500 5700 m 1500 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6153 m 1500 6273 l 1470 6153 l 1500 6153 l 1530 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 6153 m 2100 6273 l 2070 6153 l 2070 6315 l 2130 6315 l cp=0A= clip=0A= n 2100 5700 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 6153 m 2100 6273 l 2070 6153 l 2100 6153 l 2130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6753 m 1500 6873 l 1470 6753 l 1470 6915 l 1530 6915 l cp=0A= clip=0A= n 1500 6300 m 1500 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6753 m 1500 6873 l 1470 6753 l 1500 6753 l 1530 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 6270 m 2073 6300 l 1953 6330 l 2115 6330 l 2115 6270 l cp=0A= clip=0A= n 1500 6300 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 6270 m 2073 6300 l 1953 6330 l 1953 6300 l 1953 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5670 m 2673 5700 l 2553 5730 l 2715 5730 l 2715 5670 l cp=0A= clip=0A= n 2100 5700 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5670 m 2673 5700 l 2553 5730 l 2553 5700 l 2553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 5553 m 2700 5673 l 2670 5553 l 2670 5715 l 2730 5715 l cp=0A= clip=0A= n 2700 5100 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 5553 m 2700 5673 l 2670 5553 l 2700 5553 l 2730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5070 m 2673 5100 l 2553 5130 l 2715 5130 l 2715 5070 l cp=0A= clip=0A= n 2100 5100 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5070 m 2673 5100 l 2553 5130 l 2553 5100 l 2553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 5070 m 3273 5100 l 3153 5130 l 3315 5130 l 3315 5070 l cp=0A= clip=0A= n 2700 5100 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 5070 m 3273 5100 l 3153 5130 l 3153 5100 l 3153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 4953 m 3300 5073 l 3270 4953 l 3270 5115 l 3330 5115 l cp=0A= clip=0A= n 3300 4500 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 4953 m 3300 5073 l 3270 4953 l 3300 4953 l 3330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 4470 m 3873 4500 l 3753 4530 l 3915 4530 l 3915 4470 l cp=0A= clip=0A= n 3300 4500 m 3900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 4470 m 3873 4500 l 3753 4530 l 3753 4500 l 3753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 4554 840 m 4746 900 l 4554 960 l 4830 960 l 4830 840 l cp=0A= clip=0A= n 4200 900 m 4800 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 840 m 4746 900 l 4554 960 l 4506 900 l 4554 840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 1440 m 4746 1500 l 4554 1560 l 4830 1560 l 4830 1440 l cp=0A= clip=0A= n 4200 1500 m 4800 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 1440 m 4746 1500 l 4554 1560 l 4506 1500 l 4554 1440 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2040 m 4746 2100 l 4554 2160 l 4830 2160 l 4830 2040 l cp=0A= clip=0A= n 4200 2100 m 4800 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2040 m 4746 2100 l 4554 2160 l 4506 2100 l 4554 2040 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2640 m 4746 2700 l 4554 2760 l 4830 2760 l 4830 2640 l cp=0A= clip=0A= n 4200 2700 m 4800 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2640 m 4746 2700 l 4554 2760 l 4506 2700 l 4554 2640 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 3240 m 4746 3300 l 4554 3360 l 4830 3360 l 4830 3240 l cp=0A= clip=0A= n 4200 3300 m 4800 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 3240 m 4746 3300 l 4554 3360 l 4506 3300 l 4554 3240 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 4515 m 4746 4575 l 4554 4635 l 4830 4635 l 4830 4515 l cp=0A= clip=0A= n 4200 4575 m 4800 4575 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 4515 m 4746 4575 l 4554 4635 l 4506 4575 l 4554 4515 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5115 m 4746 5175 l 4554 5235 l 4830 5235 l 4830 5115 l cp=0A= clip=0A= n 4200 5175 m 4800 5175 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5115 m 4746 5175 l 4554 5235 l 4506 5175 l 4554 5115 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5715 m 4746 5775 l 4554 5835 l 4830 5835 l 4830 5715 l cp=0A= clip=0A= n 4200 5775 m 4800 5775 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5715 m 4746 5775 l 4554 5835 l 4506 5775 l 4554 5715 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6315 m 4746 6375 l 4554 6435 l 4830 6435 l 4830 6315 l cp=0A= clip=0A= n 4200 6375 m 4800 6375 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6315 m 4746 6375 l 4554 6435 l 4506 6375 l 4554 6315 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6915 m 4746 6975 l 4554 7035 l 4830 7035 l 4830 6915 l cp=0A= clip=0A= n 4200 6975 m 4800 6975 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6915 m 4746 6975 l 4554 7035 l 4506 6975 l 4554 6915 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 4440 m 1146 4500 l 954 4560 l 1230 4560 l 1230 4440 l cp=0A= clip=0A= n 600 4500 m 1200 4500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 4440 m 1146 4500 l 954 4560 l 906 4500 l 954 4440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5040 m 1146 5100 l 954 5160 l 1230 5160 l 1230 5040 l cp=0A= clip=0A= n 600 5100 m 1200 5100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5040 m 1146 5100 l 954 5160 l 906 5100 l 954 5040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5640 m 1146 5700 l 954 5760 l 1230 5760 l 1230 5640 l cp=0A= clip=0A= n 600 5700 m 1200 5700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5640 m 1146 5700 l 954 5760 l 906 5700 l 954 5640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6240 m 1146 6300 l 954 6360 l 1230 6360 l 1230 6240 l cp=0A= clip=0A= n 600 6300 m 1200 6300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6240 m 1146 6300 l 954 6360 l 906 6300 l 954 6240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6840 m 1146 6900 l 954 6960 l 1230 6960 l 1230 6840 l cp=0A= clip=0A= n 600 6900 m 1200 6900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6840 m 1146 6900 l 954 6960 l 906 6900 l 954 6840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 840 m 1146 900 l 954 960 l 1230 960 l 1230 840 l cp=0A= clip=0A= n 600 900 m 1200 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 840 m 1146 900 l 954 960 l 906 900 l 954 840 l cp gs 0.00 setgray = ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 1440 m 1146 1500 l 954 1560 l 1230 1560 l 1230 1440 l cp=0A= clip=0A= n 600 1500 m 1200 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 1440 m 1146 1500 l 954 1560 l 906 1500 l 954 1440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2040 m 1146 2100 l 954 2160 l 1230 2160 l 1230 2040 l cp=0A= clip=0A= n 600 2100 m 1200 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2040 m 1146 2100 l 954 2160 l 906 2100 l 954 2040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2640 m 1146 2700 l 954 2760 l 1230 2760 l 1230 2640 l cp=0A= clip=0A= n 600 2700 m 1200 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2640 m 1146 2700 l 954 2760 l 906 2700 l 954 2640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 3240 m 1146 3300 l 954 3360 l 1230 3360 l 1230 3240 l cp=0A= clip=0A= n 600 3300 m 1200 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 3240 m 1146 3300 l 954 3360 l 906 3300 l 954 3240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3960 3954 m 3900 4146 l 3840 3954 l 3840 4230 l 3960 4230 l cp=0A= clip=0A= n 3900 3600 m 3900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 3954 m 3900 4146 l 3840 3954 l 3900 3906 l 3960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 3954 m 3300 4146 l 3240 3954 l 3240 4230 l 3360 4230 l cp=0A= clip=0A= n 3300 3600 m 3300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 3954 m 3300 4146 l 3240 3954 l 3300 3906 l 3360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 3954 m 2700 4146 l 2640 3954 l 2640 4230 l 2760 4230 l cp=0A= clip=0A= n 2700 3600 m 2700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 3954 m 2700 4146 l 2640 3954 l 2700 3906 l 2760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 3954 m 2100 4146 l 2040 3954 l 2040 4230 l 2160 4230 l cp=0A= clip=0A= n 2100 3600 m 2100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 3954 m 2100 4146 l 2040 3954 l 2100 3906 l 2160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 3954 m 1500 4146 l 1440 3954 l 1440 4230 l 1560 4230 l cp=0A= clip=0A= n 1500 3600 m 1500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 3954 m 1500 4146 l 1440 3954 l 1500 3906 l 1560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 3954 m 7500 4146 l 7440 3954 l 7440 4230 l 7560 4230 l cp=0A= clip=0A= n 7500 3600 m 7500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 3954 m 7500 4146 l 7440 3954 l 7500 3906 l 7560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 3954 m 6900 4146 l 6840 3954 l 6840 4230 l 6960 4230 l cp=0A= clip=0A= n 6900 3600 m 6900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 3954 m 6900 4146 l 6840 3954 l 6900 3906 l 6960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 3954 m 6300 4146 l 6240 3954 l 6240 4230 l 6360 4230 l cp=0A= clip=0A= n 6300 3600 m 6300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 3954 m 6300 4146 l 6240 3954 l 6300 3906 l 6360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 3954 m 5700 4146 l 5640 3954 l 5640 4230 l 5760 4230 l cp=0A= clip=0A= n 5700 3600 m 5700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 3954 m 5700 4146 l 5640 3954 l 5700 3906 l 5760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 3954 m 5100 4146 l 5040 3954 l 5040 4230 l 5160 4230 l cp=0A= clip=0A= n 5100 3600 m 5100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 3954 m 5100 4146 l 5040 3954 l 5100 3906 l 5160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 600 m 1200 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 600 m 4800 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 4200 m 4800 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 4200 m 1200 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 3168 2484 m 3261 2661 l 3084 2568 l 3279 2764 l 3364 2679 l cp=0A= clip=0A= n 2700 2100 m 3300 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 2484 m 3261 2661 l 3084 2568 l 3092 2492 l 3168 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 2484 m 6861 2661 l 6684 2568 l 6879 2764 l 6964 2679 l cp=0A= clip=0A= n 6300 2100 m 6900 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 2484 m 6861 2661 l 6684 2568 l 6692 2492 l 6768 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 6084 m 6861 6261 l 6684 6168 l 6879 6364 l 6964 6279 l cp=0A= clip=0A= n 6300 5700 m 6900 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 6084 m 6861 6261 l 6684 6168 l 6692 6092 l 6768 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3168 6084 m 3261 6261 l 3084 6168 l 3279 6364 l 3364 6279 l cp=0A= clip=0A= n 2700 5700 m 3300 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 6084 m 3261 6261 l 3084 6168 l 3092 6092 l 3168 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 3450 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 3450 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 7050 m=0A= gs 1 -1 sc (i+1,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 7050 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =0A= %%EndDocument=0A= @endspecial 555 4674 a(Figure)f(6:)36 b(Comm)n(unications)23=0A= b(in)n(v)n(olv)n(ed)h(in)j(factorisation)d(and)j(forw)n(ard)f(sw)n=0A= (eep.)440 4889 y(The)31 b(comm)n(unications)c(pattern)k(for)g(forw)n=0A= (ard)e(\(and)j(factorisation\))c(steps)j(is)f(sho)n(wn)h(in)440=0A= 4989 y(\014gure)37 b(6.)67 b(A)n(t)39 b(the)f(start)f(of)h(eac)n(h)f=0A= (pro)r(cessor)f(sub-matrix)f(iteration,)j(the)g(input)g(ro)n(w)440=0A= 5088 y(and)28 b(column)e(data)h(m)n(ust)g(b)r(e)h(presen)n(t)g(from)e=0A= (the)i(t)n(w)n(o)g(neigh)n(b)r(ouring)c(pro)r(cessors)i(b)r(efore)440=0A= 5188 y(computation)i(can)i(start)f(and)h(sub-matrix)e(computation)g(m)n=0A= (ust)h(b)r(e)h(completed)f(b)r(efore)440 5288 y(the)24=0A= b(output)h(ro)n(w)e(and)h(column)e(transfers)h(can)g(b)r(e)i(made.)34=0A= b(Th)n(us)24 b(a)f(forw)n(ard)g(substitution)440 5387=0A= y(step)28 b(consists)e(of:-)p eop=0A= %%Page: 10 10=0A= 10 9 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)1474=0A= b Fk(10)565 531 y Fc(\017)41 b Fk(A)31 b(non-blo)r(c)n(king)d(MPI)p=0A= 1404 531 25 4 v 30 w(IRECV)j(in)n(to)f(the)i(\014rst)f(\(i.e.)48=0A= b(b)r(order\))31 b(ro)n(w)f(and)h(column)648 631 y(from)f(the)i(pro)r=0A= (cesses)e(ab)r(o)n(v)n(e)h(and)g(left)h(resp)r(ectiv)n(ely)c(of)k(the)g=0A= (curren)n(t)f(pro)r(cess.)48 b(A)648 731 y(w)n(ait)37=0A= b(is)g(made)h(un)n(til)f(b)r(oth)i(messages)d(are)i(receiv)n(ed)e(b)r=0A= (efore)i(computation)f(can)648 830 y(start.)565 985 y=0A= Fc(\017)k Fk(Computation)28 b(of)i(the)h(arra)n(y)d(elemen)n(ts)h(in)h=0A= (a)g(forw)n(ard)e(sw)n(eep)i(starting)f(with)h(the)648=0A= 1085 y(top)d(left)g(elemen)n(t.)565 1240 y Fc(\017)41=0A= b Fk(A)26 b(blo)r(c)n(king)d(send)k(\(MPI)p 1453 1240=0A= V 29 w(SEND\))g(of)f(the)h(last)e(but)i(one)e(\(last)h(ro)n(w/column)c=0A= (is)j(the)648 1340 y(b)r(order\))37 b(matrix)f(ro)n(w)h(and)h(column)f=0A= (to)h(the)h(pro)r(cess)e(b)r(elo)n(w)g(and)h(to)g(the)h(righ)n(t)648=0A= 1440 y(resp)r(ectiv)n(ely)24 b(of)k(the)g(curren)n(t)f(pro)r(cess.)440=0A= 1584 y(The)j(bac)n(kw)n(ard)f(sw)n(eep)h(has)g(the)g(same)f(order)g(of)=0A= i(steps,)g(except)f(`\014rst')g(b)r(ecomes)f(`last',)440=0A= 1684 y(`left')h(b)r(ecomes)e(`righ)n(t',)h(`top')g(b)r(ecomes)g(`b)r=0A= (ottom')g(and)g(`ab)r(o)n(v)n(e')g(b)r(ecomes)f(`b)r(elo)n(w')h(and)440=0A= 1783 y(vise)d(v)n(ersa.)440 1883 y(One)e(of)f(the)i(attractiv)n(e)c=0A= (features)j(of)f(MPI)h(is)f(that)h(the)g(ab)r(o)n(v)n(e)f(comm)n=0A= (unications)c(pattern)440 1982 y(can)29 b(b)r(e)h(sp)r(eci\014ed)e(in)h=0A= (a)f(general)f(w)n(a)n(y)h(and)h(the)h(problem)d(of)i(handling)e(edge)i=0A= (conditions)440 2082 y(\(i.e.)36 b(there)26 b(ma)n(y)f(not)h(b)r(e)h(a)=0A= f(pro)r(cess)g(to)g(send)h(data)f(to\))g(is)g(tak)n(en)g(care)f(of)h(b)=0A= n(y)h(MPI)f(itself.)440 2182 y(In)36 b(order)f(to)h(get)g(the)h(maxim)n=0A= (um)32 b(e\016ciency)j(in)g(message)f(passing,)i(non-blo)r(c)n(king)d=0A= (re-)440 2281 y(ceiv)n(es)24 b(are)g(used)i(with)f(blo)r(c)n(king)e=0A= (sends.)36 b(Com)n(bined)23 b(with)i(a)g(w)n(ait)g(on)g(the)h(\014rst)f=0A= (\(last)g(for)440 2381 y(bac)n(kw)n(ard)e(sw)n(eep\))i(ro)n(w)f(and)h=0A= (column,)e(a)i(pro)r(cess)f(is)g(ready)g(to)h(receiv)n(e)d(either)i=0A= (transmis-)440 2481 y(sion)g(as)g(so)r(on)g(as)h(it)f(is)g(ready)g(to)h=0A= (b)r(e)h(sen)n(t)e(and)h(as)g(so)r(on)f(as)g(b)r(oth)i(messages)c(are)i=0A= (receiv)n(ed,)440 2580 y(computation)34 b(can)h(start.)61=0A= b(Th)n(us)36 b(messages)d(can)j(b)r(e)g(receiv)n(ed)e(in)h(an)n(y)g=0A= (order)g(or)g(ev)n(en)440 2680 y(sim)n(ultaneously)-7=0A= b(.)55 b(A)36 b(similar)31 b(attempt)k(w)n(as)f(made)g(to)i(use)f=0A= (non-blo)r(c)n(king)d(sends)j(with)440 2779 y(non-blo)r(c)n(king)20=0A= b(receiv)n(es,)i(but)i(w)n(as)f(found)g(to)h(giv)n(e)d(an)i(unsafe)h=0A= (programme.)31 b(One)23 b(further)440 2879 y(complication)i(is)j(that,)=0A= i(b)r(ecause)f(of)g(the)g(dep)r(endencies)g(on)g Fg(u)g=0A= Fk(in)f(equation)g(15,)h(all)e(four)440 2979 y(edge)k(columns)e(and)j=0A= (ro)n(ws)e(ha)n(v)n(e)g(to)h(b)r(e)h(comm)n(unicated)d(to)i(neigh)n(b)r=0A= (ours)e(at)j(the)g(end)f(of)440 3078 y(the)36 b(bac)n(kw)n(ard)e=0A= (iteration)f(step.)61 b(Pro)r(cesses)34 b(are)h(sync)n(hronised)e(at)j=0A= (sp)r(eci\014c)e(p)r(oin)n(ts)h(in)440 3178 y(the)27=0A= b(SIP)f(algorithm)d(using)i(the)i(MPI)p 1645 3178 V 30=0A= w(BARRIER)f(function.)36 b(These)27 b(coincide)d(with)i(the)440=0A= 3278 y(algorithmic)17 b(steps)22 b(at)g(the)h(start)e(of)h=0A= (factorisation,)e(at)i(the)h(end)f(of)g(the)h(forw)n(ard)d(step)j(and)=0A= 440 3377 y(the)31 b(bac)n(kw)n(ard)e(step.)48 b(The)31=0A= b(maxim)n(um)c(relativ)n(e)h(error)h(is)h(calculated)e(on)j(eac)n(h)g=0A= (pro)r(cess)440 3477 y(during)21 b(the)j(bac)n(kw)n(ard)c(iteration)g=0A= (step.)36 b(MPI)p 1910 3477 V 29 w(ALLREDUCE)23 b(function)f(is)g(used)=0A= h(for)f(the)440 3576 y(global)k(determination)g(of)k(the)f(maxim)n(um)d=0A= (relativ)n(e)g(v)-5 b(alue)28 b(o)n(v)n(er)g(all)f(pro)r(cesses,)h(so)h=0A= (that)440 3676 y(the)f(maxim)n(um)23 b(v)-5 b(alue)27=0A= b(is)f(a)n(v)-5 b(ailable)24 b(on)j(eac)n(h)g(pro)r(cess)f(for)h(the)h=0A= (next)g(iteration.)440 3904 y Fb(5.2)112 b(`Red-blac)m(k')39=0A= b(algorithm)440 4057 y Fk(The)32 b(red-blac)n(k)d(v)n(ersion)g(of)i=0A= (the)h(parallel)27 b(SIP)32 b(algorithm)27 b(in)k(MPI)g(uses)g(the)h=0A= (same)e(LU)440 4157 y(factorisation)22 b(co)r(de)k(as)f(section)f(5.1,)=0A= i(as)f(the)h(computation)e(order)g(dep)r(endencies)h(in)g(this)440=0A= 4256 y(step)30 b(are)f(suc)n(h)h(that)g(red-blac)n(k)d(ordering)h(do)r=0A= (esn't)i(w)n(ork.)42 b(Ho)n(w)n(ev)n(er,)29 b(the)h(forw)n(ard)f(and)=0A= 440 4356 y(bac)n(kw)n(ard)j(substitution)h(steps)h(are)f(amenable)e(to)=0A= j(red-blac)n(k)e(ordering.)54 b(These)33 b(steps)440=0A= 4456 y(are)c(implemen)n(ted)e(in)i(a)h(t)n(w)n(o-pass)e(iteration)f(sc)=0A= n(heme)i(where)g(all)f(the)j(ev)n(en)e(grid)f(p)r(oin)n(ts)440=0A= 4555 y(are)21 b(computed)g(follo)n(w)n(ed)d(b)n(y)k(all)d(the)j(o)r(dd)=0A= g(p)r(oin)n(ts,)g(similar)17 b(to)22 b(the)g(SOR)f(implemen)n(tation)=0A= 440 4655 y(in[9)o(].)36 b(The)24 b(increased)e(e\016ciency)h(of)h(this)=0A= f(metho)r(d)h(o)n(v)n(er)e(the)j(w)n(a)n(v)n(e-fron)n(t)c(metho)r(d)j=0A= (ab)r(o)n(v)n(e)440 4754 y(is)f(b)r(ecause)g(half)g(the)h(grid)e(p)r=0A= (oin)n(t)g(v)-5 b(alues)23 b(can)g(b)r(e)h(computed)f(on)g(eac)n(h)g=0A= (pass)g(concurren)n(tly)440 4854 y(o)n(v)n(er)f(all)g(pro)r(cessors.)33=0A= b(This)23 b(parallel)c(computation)j(is)h(follo)n(w)n(ed)d(b)n(y)k(an)f=0A= (exc)n(hange)g(of)h(ro)n(w)440 4954 y(and)k(column)f(data)h(b)r(et)n(w)=0A= n(een)g(pro)r(cesses.)38 b(Th)n(us)29 b(a)f(forw)n(ard)e(substitution)i=0A= (step)g(consists)440 5053 y(of)g(t)n(w)n(o)e(passes)h(\(o)r(dd)h(and)f=0A= (ev)n(en\))h(of:-)565 5214 y Fc(\017)41 b Fk(Computation)26=0A= b(of)k(half)e(the)h(arra)n(y)e(elemen)n(ts)g(of)i(the)h(residual)c=0A= (matrix)h Fg(R)3010 5171 y Fd(\()p Ff(n)p Fd(\))3009=0A= 5237 y Ff(i;j)3136 5214 y Fk(from)648 5313 y(equation)j(13)h(follo)n(w)=0A= n(ed)e(b)n(y)i(calculation)d(of)k(the)h(equiv)-5 b(alen)n(t)29=0A= b(elemen)n(ts)h(of)i(matrix)648 5413 y Fg(V)696 5425=0A= y Ff(i;j)802 5413 y Fk(from)26 b(equation)g(12.)p eop=0A= %%Page: 11 11=0A= 11 10 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(11)565 535 y Fc(\017)41 b Fk(T)-7 b(ransfer)40=0A= b(of)h(the)g(last)f(but)i(one)f(matrix)d(ro)n(w)i(and)h(column)e(of)j=0A= Fg(R)2865 492 y Fd(\()p Ff(n)p Fd(\))2864 558 y Ff(i;j)3003=0A= 535 y Fk(and)f Fg(V)3226 547 y Ff(i;j)648 635 y Fk(to)26=0A= b(the)h(pro)r(cess)f(b)r(elo)n(w)f(and)i(to)g(the)g(righ)n(t)e(resp)r=0A= (ectiv)n(ely)f(of)j(the)g(curren)n(t)f(pro)r(cess)f(.)648=0A= 734 y(Non-blo)r(c)n(king)18 b(receiv)n(es)i(are)h(p)r(osted)h(for)f=0A= (the)h(\014rst)g(\(i.e.)35 b(b)r(order\))21 b(ro)n(w)g(and)g(column)648=0A= 834 y(from)e(the)i(pro)r(cesses)f(ab)r(o)n(v)n(e)f(and)i(left)g(resp)r=0A= (ectiv)n(ely)d(of)j(the)g(curren)n(t)f(pro)r(cess)g(b)r(efore)648=0A= 934 y(blo)r(c)n(king)j(sends)j(are)f(used)h(of)g(the)g(last)f(but)i=0A= (one)f(matrix)d(ro)n(w)i(and)h(column)e(to)i(the)648=0A= 1033 y(pro)r(cess)g(b)r(elo)n(w)g(and)i(to)f(the)h(righ)n(t)e(resp)r=0A= (ectiv)n(ely)-7 b(.)440 1184 y(Note,)25 b(the)g(ab)r(o)n(v)n(e)e=0A= (transfer)g(pattern)i(arises)d(out)i(of)g(the)h(dep)r(endencies)f(in)f=0A= (the)i(equations)440 1284 y(and)c(is)g(the)g(same)f(as)h(section)f(5.1)=0A= h(ab)r(o)n(v)n(e,)g(including)e(the)j(need)f(to)g(transfer)g(all)e=0A= (four)i(edges)440 1384 y(of)k(the)g(u)f(matrix.)34 b(The)24=0A= b(bac)n(kw)n(ard)f(step)i(has)f(a)g(similar)c(t)n(w)n(o-phase)j=0A= (iteration)f(structure,)440 1483 y(based)27 b(on)h(equation)e(15)h(but)=0A= h(with)f(the)h(rev)n(erse)e(computation)f(and)j(transfer)f(structure.)=0A= 440 1583 y(A)j(complication)25 b(of)30 b(the)g(red-blac)n(k)d=0A= (algorithm)f(is)j(the)h(need)g(to)f(compute)g(the)h(starting)440=0A= 1683 y(column)24 b(\(forw)n(ard)h(step\))i(or)f(ro)n(w)f(\(bac)n(kw)n=0A= (ard)g(step\))i(of)f(the)h(sub-matrix)c(at)k(the)g(start)e(of)440=0A= 1782 y(eac)n(h)g(pass,)g(based)h(on)f(the)h(distribution)d(of)j(the)g=0A= (equiv)-5 b(alen)n(t)24 b(global)e(matrix)h(o)n(v)n(er)h(all)g(the)440=0A= 1882 y(pro)r(cessors.)440 2153 y Fl(6)135 b(Results)440=0A= 2335 y Fk(The)34 b(follo)n(wing)c(runs)k(w)n(ere)f(carried)f(out)i=0A= (using)e(up)j(to)f(16)f(similar)c(no)r(des)34 b(on)g(an)f(IBM)440=0A= 2435 y(SP2.)51 b(Problem)30 b(sizes)h(v)-5 b(aried)31=0A= b(from)g(40)21 b Fc(\002)g Fk(40)32 b(to)g(960)21 b Fc(\002)g=0A= Fk(960)31 b(grids)g(for)h Fg(I)40 b Fk(and)32 b Fg(J)8=0A= b Fk(.)52 b(The)440 2534 y(n)n(um)n(b)r(er)30 b(of)h(pro)r(cessors)e(w)=0A= n(as)h(c)n(hosen)g(to)i(giv)n(e)d(a)i(square)f(matrix)e(arra)n(y)-7=0A= b(.)46 b(The)31 b(iteration)440 2634 y(c)n(hec)n(k)d(parameter)e(w)n=0A= (as)h(set)i(at)f(10)g(for)g(all)e(runs)i(and)g(a)g(least)f(500)h=0A= (iterations)d(computed)440 2734 y(for)30 b(eac)n(h)g(run.)46=0A= b(The)30 b(execution)g(time)f(in)h(seconds)g(of)g(ten)h(iterations)d=0A= (for)i(di\013eren)n(t)g(size)440 2833 y(problems)25 b(and)j(n)n(um)n(b)=0A= r(er)e(of)i(pro)r(cessors)e(is)h(giv)n(en)f(in)h(the)h(tables)f(b)r=0A= (elo)n(w.)36 b(Graphs)27 b(of)h(the)440 2933 y(execution)35=0A= b(times,)i(relativ)n(e)d(sp)r(eedup)j(and)f(relativ)n(e)e(e\016ciency)h=0A= (are)h(sho)n(wn)g(b)r(elo)n(w)f(for)440 3032 y(the)c(w)n(a)n(v)n(efron)=0A= n(t)e(\(table)i(1\))g(and)f(red-blac)n(k)f(\(table)h(2\))h(algorithms.)=0A= 43 b(Relativ)n(e)28 b(e\016ciency)440 3132 y(is)33 b(de\014ned)h(as)f=0A= (the)h(fraction)e(of)i(execution)f(time)f(the)i(pro)r(cessors)e(sp)r=0A= (end)i(doing)e(useful)440 3232 y(w)n(ork)26 b([2].)37=0A= b(Th)n(us)586 3444 y Fg(E)647 3456 y Ff(r)r(elativ)r(e)912=0A= 3444 y Fk(=3D)1109 3387 y(Execution)26 b(time)g(\(secs\))i(for)f(10)f=0A= (iterations)f(on)i(1)g(pro)r(cessor)p 1009 3425 2139=0A= 4 v 1009 3501 a Fg(P)k Fc(\003)18 b Fk(Execution)25 b(time)i(\(secs\))g=0A= (for)g(10)g(iterations)e(on)i Fg(P)39 b Fk(pro)r(cessors)440=0A= 3652 y(And)28 b(relativ)n(e)d(sp)r(eedup,)j Fg(S)1313=0A= 3664 y Ff(r)r(elativ)r(e)1577 3652 y Fk(=3D)22 b Fg(P)31=0A= b Fc(\003)18 b Fg(E)1869 3664 y Ff(r)r(elativ)r(e)440=0A= 3881 y Fb(6.1)112 b(MPI)37 b(runs)h(`w)m(a)m(v)m(efron)m(t')g=0A= (algorithm)440 4034 y Fk(Execution)29 b(time)g(for)h(ten)i(iterations)=0A= 27 b(for)k(v)-5 b(arious)28 b(n)n(um)n(b)r(ers)h(of)i(pro)r(cessors)d=0A= (\(secs\),)k(fol-)440 4134 y(lo)n(w)n(ed)j(b)n(y)i(relativ)n(e)d(sp)r=0A= (eedup)j(and)g(relativ)n(e)d(e\016ciency)i(computed)g(for)h(eac)n(h)f=0A= (case)g(are)440 4234 y(sho)n(wn)27 b(in)g(table)f(1)h(and)h(\014gure)f=0A= (7.)440 4463 y Fb(6.2)112 b(MPI)37 b(runs)h(`red-blac)m(k')h(algorithm)=0A= 440 4716 y Fk(Execution)30 b(time)g(for)h(ten)g(iterations)e(for)i(v)-5=0A= b(arious)29 b(n)n(um)n(b)r(ers)h(of)h(pro)r(cessors)e(\(secs\))j(and)=0A= 440 4815 y(computed)24 b(relativ)n(e)d(sp)r(eedup)k(and)f(e\016ciency)f=0A= (for)h(eac)n(h)g(case)f(are)h(sho)n(wn)f(in)h(table)g(2)g(and)440=0A= 4915 y(\014gure)j(8)440 5015 y(The)39 b(graphs)f(clearly)e(sho)n(w)j=0A= (that)g(the)h(w)n(a)n(v)n(efron)n(t)d(algorithm)e(yields)i(only)h(a)h=0A= (mo)r(dest)440 5114 y(sp)r(eedup)21 b(with)g(increasing)c(n)n(um)n(b)r=0A= (er)j(of)h(pro)r(cessors)d(arranged)h(in)h(a)h(blo)r(c)n(k)e(c)n=0A= (hequer)h(b)r(oard)440 5214 y(arra)n(y)-7 b(.)38 b(A)29=0A= b(maxim)n(um)24 b(sp)r(eedup)29 b(of)g(2.8)e(w)n(as)h(obtained)f(with)h=0A= (16)g(pro)r(cessors)e(on)j(the)g(480)440 5313 y(problem.)49=0A= b(Th)n(us)32 b(relativ)n(e)e(e\016ciency)h(decreases)g(with)h=0A= (increasing)d(n)n(um)n(b)r(er)i(of)i(pro)r(ces-)440 5413=0A= y(sors.)h(Ho)n(w)n(ev)n(er,)22 b(except)h(for)f(the)h(smallest)d=0A= (problem)g(where)j(comm)n(unication)18 b(o)n(v)n(erheads)p=0A= eop=0A= %%Page: 12 12=0A= 12 11 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(12)p 440 460 2940 4 v 438 560 4 100 v 548 530=0A= a(Size)p 739 560 V 739 560 V 350 w(Execution)26 b(time)p=0A= 1894 560 V 1894 560 V 525 w Fg(S)2172 542 y Ff(r)r(elativ)r(e)p=0A= 2636 560 V 2636 560 V 2857 530 a Fg(E)2918 542 y Ff(r)r(elativ)r(e)p=0A= 3377 560 V 440 563 2940 4 v 438 663 4 100 v 739 663 V=0A= 921 633 a Fk(Num)n(b)r(er)h(of)g(Pro)r(cessors)p 1894=0A= 663 V 240 w(Num)n(b)r(er)f(of)i(Pro)r(cs)p 2636 663 V=0A= 122 w(Num)n(b)r(er)f(of)h(Pro)r(cs)p 3377 663 V 438 762=0A= V 490 732 a Fg(n)18 b Fc(\002)g Fg(n)p 739 762 V 247=0A= w Fk(1)p 1028 762 V 247 w(4)p 1317 762 V 247 w(9)p 1605=0A= 762 V 205 w(16)p 1894 762 V 205 w(4)p 2141 762 V 205=0A= w(9)p 2388 762 V 164 w(16)p 2636 762 V 204 w(4)p 2883=0A= 762 V 205 w(9)p 3130 762 V 164 w(16)p 3377 762 V 440=0A= 765 2940 4 v 438 865 4 100 v 608 835 a(40)p 739 865 V=0A= 182 w(0.1)p 1028 865 V 98 w(0.084)p 1317 865 V 98 w(0.074)p=0A= 1605 865 V 98 w(0.075)p 1894 865 V 98 w(1.19)p 2141 865=0A= V 98 w(1.35)p 2388 865 V 98 w(1.33)p 2636 865 V 140 w(0.3)p=0A= 2883 865 V 98 w(0.15)p 3130 865 V 99 w(0.08)p 3377 865=0A= V 440 868 2940 4 v 438 968 4 100 v 566 938 a(240)p 739=0A= 968 V 140 w(3.84)p 1028 968 V 140 w(2.58)p 1317 968 V=0A= 140 w(1.93)p 1605 968 V 139 w(1.54)p 1894 968 V 99 w(1.49)p=0A= 2141 968 V 98 w(1.99)p 2388 968 V 98 w(2.49)p 2636 968=0A= V 98 w(0.37)p 2883 968 V 98 w(0.22)p 3130 968 V 99 w(0.16)p=0A= 3377 968 V 440 971 2940 4 v 438 1071 4 100 v 566 1041=0A= a(480)p 739 1071 V 99 w(16.73)p 1028 1071 V 97 w(11.15)p=0A= 1317 1071 V 140 w(7.62)p 1605 1071 V 139 w(5.96)p 1894=0A= 1071 V 99 w(1.50)p 2141 1071 V 98 w(2.20)p 2388 1071=0A= V 98 w(2.81)p 2636 1071 V 98 w(0.38)p 2883 1071 V 98=0A= w(0.24)p 3130 1071 V 99 w(0.18)p 3377 1071 V 440 1074=0A= 2940 4 v 438 1174 4 100 v 566 1144 a(720)p 739 1174 V=0A= 99 w(38.18)p 1028 1174 V 97 w(27.49)p 1317 1174 V 98=0A= w(18.65)p 1605 1174 V 98 w(14.01)p 1894 1174 V 98 w(1.39)p=0A= 2141 1174 V 98 w(2.05)p 2388 1174 V 98 w(2.73)p 2636=0A= 1174 V 98 w(0.35)p 2883 1174 V 98 w(0.23)p 3130 1174=0A= V 99 w(0.17)p 3377 1174 V 440 1177 2940 4 v 438 1277=0A= 4 100 v 566 1247 a(960)p 739 1277 V 140 w(67.8)p 1028=0A= 1277 V 98 w(49.05)p 1317 1277 V 98 w(34.59)p 1605 1277=0A= V 98 w(26.11)p 1894 1277 V 98 w(1.38)p 2141 1277 V 98=0A= w(1.96)p 2388 1277 V 98 w(2.60)p 2636 1277 V 98 w(0.35)p=0A= 2883 1277 V 98 w(0.22)p 3130 1277 V 99 w(0.16)p 3377=0A= 1277 V 440 1280 2940 4 v 1137 1429 a(T)-7 b(able)27 b(1:)36=0A= b(The)28 b(W)-7 b(a)n(v)n(efron)n(t)26 b(metho)r(d)h(timings)p=0A= 440 1640 3023 4 v 438 1739 4 100 v 548 1709 a(Size)p=0A= 739 1739 V 739 1739 V 350 w(Execution)f(time)p 1894 1739=0A= V 1894 1739 V 566 w Fg(S)2213 1721 y Ff(r)r(elativ)r(e)p=0A= 2719 1739 V 2719 1739 V 2940 1709 a Fg(E)3001 1721 y=0A= Ff(r)r(elativ)r(e)p 3460 1739 V 440 1743 3023 4 v 438=0A= 1842 4 100 v 739 1842 V 921 1812 a Fk(Num)n(b)r(er)h(of)g(Pro)r=0A= (cessors)p 1894 1842 V 281 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1535 4760 mt =0A= (2) s=0A= 2238 4614 mt 2238 4560 L=0A= 2205 4760 mt =0A= (4) s=0A= 2907 4614 mt 2907 4560 L=0A= 2874 4760 mt =0A= (6) s=0A= 3577 4614 mt 3577 4560 L=0A= 3544 4760 mt =0A= (8) s=0A= 4246 4614 mt 4246 4560 L=0A= 4180 4760 mt =0A= (10) s=0A= 4915 4614 mt 4915 4560 L=0A= 4849 4760 mt =0A= (12) s=0A= 5585 4614 mt 5585 4560 L=0A= 5519 4760 mt =0A= (14) s=0A= 6254 4614 mt 6254 4560 L=0A= 6188 4760 mt =0A= (16) s=0A= 899 4614 mt 953 4614 L=0A= 798 4658 mt =0A= (0) s=0A= 899 4010 mt 953 4010 L=0A= 731 4054 mt =0A= (10) s=0A= 899 3407 mt 953 3407 L=0A= 731 3451 mt =0A= (20) s=0A= 899 2803 mt 953 2803 L=0A= 731 2847 mt =0A= (30) s=0A= 899 2200 mt 953 2200 L=0A= 731 2244 mt =0A= (40) s=0A= 899 1596 mt 953 1596 L=0A= 731 1640 mt =0A= (50) s=0A= 899 993 mt 953 993 L=0A= 731 1037 mt =0A= (60) s=0A= 899 389 mt 953 389 L=0A= 731 433 mt =0A= (70) s=0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= gr=0A= =0A= 2984 4903 mt =0A= (Number of Processors) s=0A= 676 3239 mt -90 rotate=0A= (Time for 10 iterations \(secs\)) s=0A= 90 rotate=0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= gr=0A= =0A= gs 1161 4334 5167 341 MR c np=0A= 1198 4407 mt 1270 4407 L=0A= 1234 4371 mt 1234 4443 L=0A= 2202 4575 mt 2274 4575 L=0A= 2238 4539 mt 2238 4611 L=0A= 3875 4591 mt 3947 4591 L=0A= 3911 4555 mt 3911 4627 L=0A= 6218 4601 mt 6290 4601 L=0A= 6254 4565 mt 6254 4637 L=0A= 1209 4382 mt 1259 4432 L=0A= 1259 4382 mt 1209 4432 L=0A= 2213 4550 mt 2263 4600 L=0A= 2263 4550 mt 2213 4600 L=0A= 3886 4566 mt 3936 4616 L=0A= 3936 4566 mt 3886 4616 L=0A= 6229 4576 mt 6279 4626 L=0A= 6279 4576 mt 6229 4626 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 3536 5167 1110 MR c np=0A= 1198 3609 mt 1270 3609 L=0A= 1234 3573 mt 1234 3645 L=0A= 2202 4406 mt 2274 4406 L=0A= 2238 4370 mt 2238 4442 L=0A= 3875 4540 mt 3947 4540 L=0A= 3911 4504 mt 3911 4576 L=0A= 6218 4572 mt 6290 4572 L=0A= 6254 4536 mt 6254 4608 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 2262 5167 2313 MR c np=0A= 1209 2310 mt 1259 2360 L=0A= 1259 2310 mt 1209 2360 L=0A= 2213 4006 mt 2263 4056 L=0A= 2263 4006 mt 2213 4056 L=0A= 3886 4368 mt 3936 4418 L=0A= 3936 4368 mt 3886 4418 L=0A= 6229 4476 mt 6279 4526 L=0A= 6279 4476 mt 6229 4526 L=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= gr=0A= =0A= gs 1161 557 5167 3914 MR c np=0A= 36 36 1234 630 FO=0A= 36 36 2238 3546 FO=0A= 36 36 3911 4163 FO=0A= 36 36 6254 4397 FO=0A= gr=0A= =0A= gs 899 389 5356 4226 MR c np=0A= 2343 0 1673 0 1004 2 1234 4610 4 MP stroke=0A= 2343 10 1673 16 1004 168 1234 4407 4 MP stroke=0A= 2343 32 1673 134 1004 797 1234 3609 4 MP stroke=0A= 2343 108 1673 362 1004 1696 1234 2335 4 MP stroke=0A= 2343 234 1673 617 1004 2916 1234 630 4 MP stroke=0A= gr=0A= =0A= 1 sg=0A= 0 721 661 0 0 -721 5533 1170 4 MP=0A= PP=0A= -661 0 0 721 661 0 0 -721 5533 1170 5 MP stroke=0A= 4 w=0A= DO=0A= SO=0A= 6 w=0A= 0 sg=0A= 5533 1170 mt 6194 1170 L=0A= 5533 449 mt 6194 449 L=0A= 5533 1170 mt 5533 449 L=0A= 6194 1170 mt 6194 449 L=0A= 5533 1170 mt 6194 1170 L=0A= 5533 1170 mt 5533 449 L=0A= 5533 1170 mt 6194 1170 L=0A= 5533 449 mt 6194 449 L=0A= 5533 1170 mt 5533 449 L=0A= 6194 1170 mt 6194 449 L=0A= 5900 576 mt =0A= (40 ) s=0A= 5900 714 mt =0A= (240) s=0A= 5900 852 mt =0A= (480) s=0A= 5900 990 mt =0A= (720) s=0A= 5900 1128 mt =0A= (960) s=0A= gs 5533 449 662 722 MR c np=0A= 221 0 5606 536 2 MP stroke=0A= gs 5644 601 147 147 MR c np=0A= 5681 674 mt 5753 674 L=0A= 5717 638 mt 5717 710 L=0A= 5692 649 mt 5742 699 L=0A= 5742 649 mt 5692 699 L=0A= gr=0A= =0A= gs 5644 739 147 147 MR c np=0A= 5681 812 mt 5753 812 L=0A= 5717 776 mt 5717 848 L=0A= gr=0A= =0A= gs 5644 878 147 147 MR c np=0A= 5692 926 mt 5742 976 L=0A= 5742 926 mt 5692 976 L=0A= gr=0A= =0A= gs 5644 1016 147 147 MR c np=0A= 36 36 5717 1089 FO=0A= gr=0A= =0A= gr=0A= =0A= =0A= end=0A= =0A= eplot=0A= %%EndObject=0A= =0A= epage=0A= end=0A= =0A= showpage=0A= =0A= %%Trailer=0A= %%EOF=0A= =0A= %%EndDocument=0A= @endspecial 977 2982 a(Figure)26 b(8:)37 b(The)28 b(red-blac)n(k)d=0A= (metho)r(d)i(execution)f(times)482 3247 y([2])41 b(I.T.)34=0A= b(F)-7 b(oster.)55 b Fa(Designing)36 b(and)g(Building)h(Par)l(al)t(lel)=0A= h(Pr)l(o)l(gr)l(ams)p Fk(.)57 b(Addison-W)-7 b(esley)g(,)611=0A= 3347 y(1994.)482 3513 y([3])41 b(C.R.)33 b(Jesshop)r(e.)52=0A= b Fa(Bip)l(olar)37 b(tr)l(ansistor)d(mo)l(del)t(ling)p=0A= Fk(.)55 b(Ph.d)33 b(thesis,)g(Departmen)n(t)f(of)611=0A= 3612 y(Electronics,)24 b(Univ)n(ersit)n(y)h(of)i(Southampton,)g(1976.)=0A= 482 3778 y([4])41 b(C.R.)24 b(Jesshop)r(e.)30 b(SIPSOL:)48=0A= b(a)24 b(suite)f(of)h(subprograms)d(for)j(the)g(solution)e(of)i(the)g=0A= (lin-)611 3878 y(ear)i(equations)g(arising)f(from)h(elliptic)f(partial)=0A= g(di\013eren)n(tial)f(equations.)36 b Fa(Computer)611=0A= 3978 y(Physics)31 b(Communic)l(ations)p Fk(,)e(17,)d(1979.)482=0A= 4144 y([5])41 b(V.)29 b(Kumar,)e(A.)j(Grama,)d(A)j(Gupta,)f(and)g(G.)g=0A= (Karypis.)39 b Fa(Intr)l(o)l(duction)30 b(to)h(Par)l(al)t(lel)611=0A= 4243 y(Computing)p Fk(.)37 b(Benjamin/Cummings,)22 b(1994.)482=0A= 4409 y([6])41 b(J.)f(Merlin)e(and)i(A.J.)g(Hey)-7 b(.)75=0A= b(An)40 b(in)n(tro)r(duction)e(to)i(high)f(p)r(erformance)f(fortran.)=0A= 611 4509 y Fa(Scienti\014c)29 b(Pr)l(o)l(gr)l(amming)p=0A= Fk(,)g(4:87{113,)24 b(1995.)482 4675 y([7])41 b(Ortega)27=0A= b(and)j(P)n(o)r(ole.)39 b Fa(A)n(n)31 b(Intr)l(o)l(duction)g(to)g=0A= (Numeric)l(al)h(Metho)l(ds)g(for)h(Di\013er)l(ential)611=0A= 4775 y(Equations)p Fk(.)k(Pitman,)26 b(1981.)482 4941=0A= y([8])41 b(W.H.)19 b(Press,)g(B.P)-7 b(.)19 b(Flannery)-7=0A= b(,)19 b(S.A.)g(T)-7 b(euk)n(olsky)g(,)18 b(and)h(W.T.)g(V)-7=0A= b(etterling.)21 b Fa(Numeric)l(al)611 5040 y(R)l(e)l(cip)l(es)30=0A= b(in)f(F)-6 b(ortr)l(an)p Fk(.)37 b(Cam)n(bridge,)24=0A= b(1989.)482 5206 y([9])41 b(W.H.)19 b(Press,)g(B.P)-7=0A= b(.)19 b(Flannery)-7 b(,)19 b(S.A.)g(T)-7 b(euk)n(olsky)g(,)18=0A= b(and)h(W.T.)g(V)-7 b(etterling.)21 b Fa(Numeric)l(al)611=0A= 5306 y(R)l(e)l(cip)l(es)30 b(in)f(F)-6 b(ortr)l(an)30=0A= b(90)p Fk(,)e(v)n(olume)d(2.)37 b(Cam)n(bridge,)24 b(1996.)p=0A= eop=0A= %%Page: 15 15=0A= 15 14 bop 440 241 a Fh(Stone's)27 b(Strongly)f(Implicit)e(Algorithm)=0A= 1474 b Fk(15)440 531 y([10])41 b(S.)19 b(Selb)r(erherr.)j=0A= Fa(A)n(nalysis)h(and)g(Simulation)f(of)i(Semic)l(onductor)e(Devic)l(es)=0A= p Fk(.)j(Springer-)611 631 y(V)-7 b(erlag,)25 b(1984.)440=0A= 797 y([11])41 b(G.D.)31 b(Smith.)45 b Fa(Numeric)l(al)33=0A= b(Solution)f(of)i(Partial)g(Di\013er)l(ential)f(Equations:)45=0A= b(Finite)611 897 y(Di\013er)l(enc)l(e)29 b(Metho)l(ds)p=0A= Fk(.)38 b(Oxford:)e(Claredon)26 b(Press,)g(1985.)440=0A= 1063 y([12])41 b(H.L.)35 b(Stone.)59 b(Iterativ)n(e)33=0A= b(solution)f(of)j(implicit)c(appro)n(ximations)f(of)35=0A= b(m)n(ultidimen-)611 1162 y(sional)c(partial)g(di\013eren)n(tial)g=0A= (equations.)91 b Fa(SIAM)36 b(J.)g(Numeric)l(al)g(A)n(nalysis)p=0A= Fk(,)h(5\(3\),)611 1262 y(1968.)440 1428 y([13])k(M.)32=0A= b(W)-7 b(olfe.)49 b(Lo)r(op)31 b(sk)n(ewing:)44 b(The)32=0A= b(w)n(a)n(v)n(efron)n(t)d(metho)r(d)j(revisited.)47 b=0A= Fa(International)611 1528 y(Journal)29 b(of)i(Par)l(al)t(lel)h(Pr)l(o)l=0A= (gr)l(amming)p Fk(,)c(15\(4\),)f(1986.)p eop=0A= %%Trailer=0A= end=0A= userdict /end-hook known{end-hook}if=0A= %%EOF=0A= =00=00=00=00sent/summary.tex=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00100600 =00 = 236 =00 12 =00 4614 7244705634 12366=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Summary}=0A= The main project goal was to develop a parallel version of the SIP = algorithm capable of efficiently solving larger problems. A successful = but rather inefficient parallel version of the SIP algorithm has been = developed in MPI and in SHPF. This version is based on the existing = sequential algorithm and parallelises the forward and backward = wavefronts over a block chequer board array of processors (with row or = column striping as an option). It has been used to solve problems up to = $960 \times 960$ grid elements and up to 16 processors on the SP2. = Performance figures are given above. The poor relative speedup (a = maximum of 2.8 achieved for the $480\times 480$ problem) is mostly = due to the wave-front nature of the method i.e. the inherently = sequential way in which the computation flows from one processor to = adjacent processors and the consequent poor load balancing obtained. =0A= =0A= Substantially more parallelism is achieved using the red-black ordering = method, as all processors can update half their values simultaneously in = each pass before exchanging edge values. It was not possible to change = the factorisation step from a wavefront based method to a red-black = algorithm because of the ordering and dependencies inherent in the = factorisation equations. However, the wave-front algorithm is = satisfactory as the factorisation of the (A + N) matrix is only = performed once. =0A= For the forward and backward iteration steps, the wave-front method is = replaced by a two pass simultaneous computation on all processors. = Results from running various size problems using an MPI version of = 'red-black' ordering are shown in table~\ref{table2}. Maximum speedup = obtained is approximately 24 on 16 processors, which is roughly 8 times = better than the equivalent wave-front version in MPI. Super-linear = speed-up is obtained for certain sized problems due to more effective = cache utilisation and should be ignored. =0A= Thus, using a red-black algorithm for the forward and backward steps of = the main iteration loop provides linear speed-up with increasing = numbers of processors, except for very small problems where = communication overheads dominate. =0A= =0A= \subsection{Acknowledgement}=0A= =0A= The authors wish to express their gratitude to Dr. J.S. Hamel of the = Electronics and Computer Science department of the University of = Southampton for providing the semiconductor simulation programme and for = his help and advise on its use. \par=0A= ~\par=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00sent/mpi.eps=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00100600 =00 236 =00 12 =00 205007 = 7244705672 11506=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00%!PS-Adobe-2.0 = EPSF-2.0=0A= %%Title: mpi.eps=0A= %%Creator: fig2dev Version 3.2 Patchlevel 0-beta3=0A= %%CreationDate: Fri Feb 9 16:10:15 2001=0A= %%For: jsr@penelope (Jeff Reeve)=0A= %%Orientation: Portrait=0A= %%BoundingBox: 0 0 471 475=0A= %%Pages: 0=0A= %%BeginSetup=0A= %%EndSetup=0A= %%Magnification: 1.0000=0A= %%EndComments=0A= /MyAppDict 100 dict dup begin def=0A= /$F2psDict 200 dict def=0A= $F2psDict begin=0A= $F2psDict /mtrx matrix put=0A= /col-1 {0 setgray} bind def=0A= /col0 {0.000 0.000 0.000 srgb} bind def=0A= /col1 {0.000 0.000 1.000 srgb} bind def=0A= /col2 {0.000 1.000 0.000 srgb} bind def=0A= /col3 {0.000 1.000 1.000 srgb} bind def=0A= /col4 {1.000 0.000 0.000 srgb} bind def=0A= /col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 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469.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8812 m -1000 -1000 l 9412 -1000 l 9412 8812 l cp clip=0A= 0.06000 0.06000 sc=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 3960 354 m 3900 546 l 3840 354 l 3840 630 l 3960 630 l cp=0A= clip=0A= n 3900 0 m 3900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 354 m 3900 546 l 3840 354 l 3900 306 l 3960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 354 m 3300 546 l 3240 354 l 3240 630 l 3360 630 l cp=0A= clip=0A= n 3300 0 m 3300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 354 m 3300 546 l 3240 354 l 3300 306 l 3360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 354 m 2700 546 l 2640 354 l 2640 630 l 2760 630 l cp=0A= clip=0A= n 2700 0 m 2700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 354 m 2700 546 l 2640 354 l 2700 306 l 2760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 354 m 2100 546 l 2040 354 l 2040 630 l 2160 630 l cp=0A= clip=0A= n 2100 0 m 2100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 354 m 2100 546 l 2040 354 l 2100 306 l 2160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 354 m 1500 546 l 1440 354 l 1440 630 l 1560 630 l cp=0A= clip=0A= n 1500 0 m 1500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 354 m 1500 546 l 1440 354 l 1500 306 l 1560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 279 m 7500 471 l 7440 279 l 7440 555 l 7560 555 l cp=0A= clip=0A= n 7500 -75 m 7500 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 279 m 7500 471 l 7440 279 l 7500 231 l 7560 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 279 m 6900 471 l 6840 279 l 6840 555 l 6960 555 l cp=0A= clip=0A= n 6900 -75 m 6900 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 279 m 6900 471 l 6840 279 l 6900 231 l 6960 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 279 m 6300 471 l 6240 279 l 6240 555 l 6360 555 l cp=0A= clip=0A= n 6300 -75 m 6300 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 279 m 6300 471 l 6240 279 l 6300 231 l 6360 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 279 m 5700 471 l 5640 279 l 5640 555 l 5760 555 l cp=0A= clip=0A= n 5700 -75 m 5700 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 279 m 5700 471 l 5640 279 l 5700 231 l 5760 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 279 m 5100 471 l 5040 279 l 5040 555 l 5160 555 l cp=0A= clip=0A= n 5100 -75 m 5100 525 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 279 m 5100 471 l 5040 279 l 5100 231 l 5160 279 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 354 m 7500 546 l 7440 354 l 7440 630 l 7560 630 l cp=0A= clip=0A= n 7500 0 m 7500 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 354 m 7500 546 l 7440 354 l 7500 306 l 7560 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 354 m 6900 546 l 6840 354 l 6840 630 l 6960 630 l cp=0A= clip=0A= n 6900 0 m 6900 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 354 m 6900 546 l 6840 354 l 6900 306 l 6960 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 354 m 6300 546 l 6240 354 l 6240 630 l 6360 630 l cp=0A= clip=0A= n 6300 0 m 6300 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 354 m 6300 546 l 6240 354 l 6300 306 l 6360 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 354 m 5700 546 l 5640 354 l 5640 630 l 5760 630 l cp=0A= clip=0A= n 5700 0 m 5700 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 354 m 5700 546 l 5640 354 l 5700 306 l 5760 354 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 354 m 5100 546 l 5040 354 l 5040 630 l 5160 630 l cp=0A= clip=0A= n 5100 0 m 5100 600 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 354 m 5100 546 l 5040 354 l 5100 306 l 5160 354 l cp gs 0.00 = setgray ef gr col0 s=0A= 7.500 slw=0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 600 m 4800 600 l 4800 4200 l 1200 4200 l 1200 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 1800 600 m 1800 4200 l gs col0 s gr =0A= % Polyline=0A= n 2400 4200 m 2400 600 l gs col0 s gr =0A= % Polyline=0A= n 3000 600 m 3000 4200 l gs col0 s gr =0A= % Polyline=0A= n 3600 4200 m 3600 600 l gs col0 s gr =0A= % Polyline=0A= n 4200 600 m 4200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1200 m 4800 1200 l gs col0 s gr =0A= % Polyline=0A= n 1200 1800 m 4800 1800 l gs col0 s gr =0A= % Polyline=0A= n 1200 2400 m 4800 2400 l gs col0 s gr =0A= % Polyline=0A= n 1200 3000 m 4800 3000 l gs col0 s gr =0A= % Polyline=0A= n 1200 3600 m 4800 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2100 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2775 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 2553 m 2100 2673 l 2070 2553 l 2070 2715 l 2130 2715 l cp=0A= clip=0A= n 2100 2100 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 2553 m 2100 2673 l 2070 2553 l 2100 2553 l 2130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2670 m 2073 2700 l 1953 2730 l 2115 2730 l 2115 2670 l cp=0A= clip=0A= n 1500 2700 m 2100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2670 m 2073 2700 l 1953 2730 l 1953 2700 l 1953 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 2070 m 2673 2100 l 2553 2130 l 2715 2130 l 2715 2070 l cp=0A= clip=0A= n 2100 2100 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 2070 m 2673 2100 l 2553 2130 l 2553 2100 l 2553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1953 m 2700 2073 l 2670 1953 l 2670 2115 l 2730 2115 l cp=0A= clip=0A= n 2700 1500 m 2700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1953 m 2700 2073 l 2670 1953 l 2700 1953 l 2730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 1470 m 3273 1500 l 3153 1530 l 3315 1530 l 3315 1470 l cp=0A= clip=0A= n 2700 1500 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 1470 m 3273 1500 l 3153 1530 l 3153 1500 l 3153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 1353 m 3300 1473 l 3270 1353 l 3270 1515 l 3330 1515 l cp=0A= clip=0A= n 3300 900 m 3300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 1353 m 3300 1473 l 3270 1353 l 3300 1353 l 3330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 870 m 3873 900 l 3753 930 l 3915 930 l 3915 870 l cp=0A= clip=0A= n 3300 900 m 3900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 870 m 3873 900 l 3753 930 l 3753 900 l 3753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 600 m 8400 600 l 8400 4200 l 4800 4200 l 4800 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5400 600 m 5400 4200 l gs col0 s gr =0A= % Polyline=0A= n 6000 4200 m 6000 600 l gs col0 s gr =0A= % Polyline=0A= n 6600 600 m 6600 4200 l gs col0 s gr =0A= % Polyline=0A= n 7200 4200 m 7200 600 l gs col0 s gr =0A= % Polyline=0A= n 7800 600 m 7800 4200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= n 4800 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 4800 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 4800 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 4800 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 870 m 5673 900 l 5553 930 l 5715 930 l 5715 870 l cp=0A= clip=0A= n 5100 900 m 5700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 870 m 5673 900 l 5553 930 l 5553 900 l 5553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 870 m 6273 900 l 6153 930 l 6315 930 l 6315 870 l cp=0A= clip=0A= n 5700 900 m 6300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 870 m 6273 900 l 6153 930 l 6153 900 l 6153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 870 m 6873 900 l 6753 930 l 6915 930 l 6915 870 l cp=0A= clip=0A= n 6375 900 m 6900 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 870 m 6873 900 l 6753 930 l 6753 900 l 6753 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1353 m 5100 1473 l 5070 1353 l 5070 1515 l 5130 1515 l cp=0A= clip=0A= n 5100 900 m 5100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1353 m 5100 1473 l 5070 1353 l 5100 1353 l 5130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 1470 m 5673 1500 l 5553 1530 l 5715 1530 l 5715 1470 l cp=0A= clip=0A= n 5100 1500 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 1470 m 5673 1500 l 5553 1530 l 5553 1500 l 5553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1353 m 5700 1473 l 5670 1353 l 5670 1515 l 5730 1515 l cp=0A= clip=0A= n 5700 900 m 5700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1353 m 5700 1473 l 5670 1353 l 5700 1353 l 5730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1353 m 6300 1473 l 6270 1353 l 6270 1515 l 6330 1515 l cp=0A= clip=0A= n 6300 900 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1353 m 6300 1473 l 6270 1353 l 6300 1353 l 6330 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 1953 m 5100 2073 l 5070 1953 l 5070 2115 l 5130 2115 l cp=0A= clip=0A= n 5100 1500 m 5100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 1953 m 5100 2073 l 5070 1953 l 5100 1953 l 5130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 1953 m 5700 2073 l 5670 1953 l 5670 2115 l 5730 2115 l cp=0A= clip=0A= n 5700 1500 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 1953 m 5700 2073 l 5670 1953 l 5700 1953 l 5730 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2070 m 5673 2100 l 5553 2130 l 5715 2130 l 5715 2070 l cp=0A= clip=0A= n 5100 2100 m 5700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2070 m 5673 2100 l 5553 2130 l 5553 2100 l 5553 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 2553 m 5100 2673 l 5070 2553 l 5070 2715 l 5130 2715 l cp=0A= clip=0A= n 5100 2100 m 5100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 2553 m 5100 2673 l 5070 2553 l 5100 2553 l 5130 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 2553 m 5700 2673 l 5670 2553 l 5670 2715 l 5730 2715 l cp=0A= clip=0A= n 5700 2100 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 2553 m 5700 2673 l 5670 2553 l 5700 2553 l 5730 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 3153 m 5100 3273 l 5070 3153 l 5070 3315 l 5130 3315 l cp=0A= clip=0A= n 5100 2700 m 5100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 3153 m 5100 3273 l 5070 3153 l 5100 3153 l 5130 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 2670 m 5673 2700 l 5553 2730 l 5715 2730 l 5715 2670 l cp=0A= clip=0A= n 5100 2700 m 5700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 2670 m 5673 2700 l 5553 2730 l 5553 2700 l 5553 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 2070 m 6273 2100 l 6153 2130 l 6315 2130 l 6315 2070 l cp=0A= clip=0A= n 5700 2100 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 2070 m 6273 2100 l 6153 2130 l 6153 2100 l 6153 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 1953 m 6300 2073 l 6270 1953 l 6270 2115 l 6330 2115 l cp=0A= clip=0A= n 6300 1500 m 6300 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 1953 m 6300 2073 l 6270 1953 l 6300 1953 l 6330 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 1470 m 6273 1500 l 6153 1530 l 6315 1530 l 6315 1470 l cp=0A= clip=0A= n 5700 1500 m 6300 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 1470 m 6273 1500 l 6153 1530 l 6153 1500 l 6153 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 1470 m 6873 1500 l 6753 1530 l 6915 1530 l 6915 1470 l cp=0A= clip=0A= n 6300 1500 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 1470 m 6873 1500 l 6753 1530 l 6753 1500 l 6753 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 1353 m 6900 1473 l 6870 1353 l 6870 1515 l 6930 1515 l cp=0A= clip=0A= n 6900 900 m 6900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 1353 m 6900 1473 l 6870 1353 l 6900 1353 l 6930 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 870 m 7473 900 l 7353 930 l 7515 930 l 7515 870 l cp=0A= clip=0A= n 6900 900 m 7500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 870 m 7473 900 l 7353 930 l 7353 900 l 7353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Ellipse=0A= n 5100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6900 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 455.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6300 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 415.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 375.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 335.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 495.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 4800 4200 m 8400 4200 l 8400 7800 l 4800 7800 l 4800 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 5400 4200 m 5400 7800 l gs col0 s gr =0A= % Polyline=0A= n 6000 7800 m 6000 4200 l gs col0 s gr =0A= % Polyline=0A= n 6600 4200 m 6600 7800 l gs col0 s gr =0A= % Polyline=0A= n 7200 7800 m 7200 4200 l gs col0 s gr =0A= % Polyline=0A= n 7800 4200 m 7800 7800 l gs col0 s gr =0A= % Polyline=0A= n 4800 4800 m 8400 4800 l gs col0 s gr =0A= % Polyline=0A= n 4800 5400 m 8400 5400 l gs col0 s gr =0A= % Polyline=0A= n 4800 6000 m 8400 6000 l gs col0 s gr =0A= % Polyline=0A= n 4800 6600 m 8400 6600 l gs col0 s gr =0A= % Polyline=0A= n 4800 7200 m 8400 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 5553 4470 m 5673 4500 l 5553 4530 l 5715 4530 l 5715 4470 l cp=0A= clip=0A= n 5100 4500 m 5700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 4470 m 5673 4500 l 5553 4530 l 5553 4500 l 5553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 4470 m 6273 4500 l 6153 4530 l 6315 4530 l 6315 4470 l cp=0A= clip=0A= n 5700 4500 m 6300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 4470 m 6273 4500 l 6153 4530 l 6153 4500 l 6153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 4470 m 6873 4500 l 6753 4530 l 6915 4530 l 6915 4470 l cp=0A= clip=0A= n 6375 4500 m 6900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 425.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 4470 m 6873 4500 l 6753 4530 l 6753 4500 l 6753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 4953 m 5100 5073 l 5070 4953 l 5070 5115 l 5130 5115 l cp=0A= clip=0A= n 5100 4500 m 5100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 4953 m 5100 5073 l 5070 4953 l 5100 4953 l 5130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5070 m 5673 5100 l 5553 5130 l 5715 5130 l 5715 5070 l cp=0A= clip=0A= n 5100 5100 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5070 m 5673 5100 l 5553 5130 l 5553 5100 l 5553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 4953 m 5700 5073 l 5670 4953 l 5670 5115 l 5730 5115 l cp=0A= clip=0A= n 5700 4500 m 5700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 4953 m 5700 5073 l 5670 4953 l 5700 4953 l 5730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 4953 m 6300 5073 l 6270 4953 l 6270 5115 l 6330 5115 l cp=0A= clip=0A= n 6300 4500 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 4953 m 6300 5073 l 6270 4953 l 6300 4953 l 6330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 5553 m 5100 5673 l 5070 5553 l 5070 5715 l 5130 5715 l cp=0A= clip=0A= n 5100 5100 m 5100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 5553 m 5100 5673 l 5070 5553 l 5100 5553 l 5130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 5553 m 5700 5673 l 5670 5553 l 5670 5715 l 5730 5715 l cp=0A= clip=0A= n 5700 5100 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 5553 m 5700 5673 l 5670 5553 l 5700 5553 l 5730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 5670 m 5673 5700 l 5553 5730 l 5715 5730 l 5715 5670 l cp=0A= clip=0A= n 5100 5700 m 5700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 5670 m 5673 5700 l 5553 5730 l 5553 5700 l 5553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6153 m 5100 6273 l 5070 6153 l 5070 6315 l 5130 6315 l cp=0A= clip=0A= n 5100 5700 m 5100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6153 m 5100 6273 l 5070 6153 l 5100 6153 l 5130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5730 6153 m 5700 6273 l 5670 6153 l 5670 6315 l 5730 6315 l cp=0A= clip=0A= n 5700 5700 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5730 6153 m 5700 6273 l 5670 6153 l 5700 6153 l 5730 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5130 6753 m 5100 6873 l 5070 6753 l 5070 6915 l 5130 6915 l cp=0A= clip=0A= n 5100 6300 m 5100 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5130 6753 m 5100 6873 l 5070 6753 l 5100 6753 l 5130 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5553 6270 m 5673 6300 l 5553 6330 l 5715 6330 l 5715 6270 l cp=0A= clip=0A= n 5100 6300 m 5700 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 340.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5553 6270 m 5673 6300 l 5553 6330 l 5553 6300 l 5553 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5670 m 6273 5700 l 6153 5730 l 6315 5730 l 6315 5670 l cp=0A= clip=0A= n 5700 5700 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5670 m 6273 5700 l 6153 5730 l 6153 5700 l 6153 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6330 5553 m 6300 5673 l 6270 5553 l 6270 5715 l 6330 5715 l cp=0A= clip=0A= n 6300 5100 m 6300 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6330 5553 m 6300 5673 l 6270 5553 l 6300 5553 l 6330 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6153 5070 m 6273 5100 l 6153 5130 l 6315 5130 l 6315 5070 l cp=0A= clip=0A= n 5700 5100 m 6300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 380.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6153 5070 m 6273 5100 l 6153 5130 l 6153 5100 l 6153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6753 5070 m 6873 5100 l 6753 5130 l 6915 5130 l 6915 5070 l cp=0A= clip=0A= n 6300 5100 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 420.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6753 5070 m 6873 5100 l 6753 5130 l 6753 5100 l 6753 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6930 4953 m 6900 5073 l 6870 4953 l 6870 5115 l 6930 5115 l cp=0A= clip=0A= n 6900 4500 m 6900 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6930 4953 m 6900 5073 l 6870 4953 l 6900 4953 l 6930 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7353 4470 m 7473 4500 l 7353 4530 l 7515 4530 l 7515 4470 l cp=0A= clip=0A= n 6900 4500 m 7500 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 460.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7353 4470 m 7473 4500 l 7353 4530 l 7353 4500 l 7353 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Ellipse=0A= n 1500 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 455.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 375.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3900 4500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 255.00 295.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 1200 4200 m 4800 4200 l 4800 7800 l 1200 7800 l 1200 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 7800 l gs col0 s gr =0A= % Polyline=0A= n 2400 7800 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 7800 l gs col0 s gr =0A= % Polyline=0A= n 3600 7800 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 4200 4200 m 4200 7800 l gs col0 s gr =0A= % Polyline=0A= n 1200 4800 m 4800 4800 l gs col0 s gr =0A= % Polyline=0A= n 1200 5400 m 4800 5400 l gs col0 s gr =0A= % Polyline=0A= n 1200 6000 m 4800 6000 l gs col0 s gr =0A= % Polyline=0A= n 1200 6600 m 4800 6600 l gs col0 s gr =0A= % Polyline=0A= n 1200 7200 m 4800 7200 l gs col0 s gr =0A= % Polyline=0A= gs clippath=0A= 1953 4470 m 2073 4500 l 1953 4530 l 2115 4530 l 2115 4470 l cp=0A= clip=0A= n 1500 4500 m 2100 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 4470 m 2073 4500 l 1953 4530 l 1953 4500 l 1953 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 4470 m 2673 4500 l 2553 4530 l 2715 4530 l 2715 4470 l cp=0A= clip=0A= n 2100 4500 m 2700 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 4470 m 2673 4500 l 2553 4530 l 2553 4500 l 2553 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 4470 m 3273 4500 l 3153 4530 l 3315 4530 l 3315 4470 l cp=0A= clip=0A= n 2775 4500 m 3300 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 185.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 4470 m 3273 4500 l 3153 4530 l 3153 4500 l 3153 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 4953 m 1500 5073 l 1470 4953 l 1470 5115 l 1530 5115 l cp=0A= clip=0A= n 1500 4500 m 1500 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 4953 m 1500 5073 l 1470 4953 l 1500 4953 l 1530 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5070 m 2073 5100 l 1953 5130 l 2115 5130 l 2115 5070 l cp=0A= clip=0A= n 1500 5100 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5070 m 2073 5100 l 1953 5130 l 1953 5100 l 1953 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 4953 m 2100 5073 l 2070 4953 l 2070 5115 l 2130 5115 l cp=0A= clip=0A= n 2100 4500 m 2100 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 4953 m 2100 5073 l 2070 4953 l 2100 4953 l 2130 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 4953 m 2700 5073 l 2670 4953 l 2670 5115 l 2730 5115 l cp=0A= clip=0A= n 2700 4500 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 4953 m 2700 5073 l 2670 4953 l 2700 4953 l 2730 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 5553 m 1500 5673 l 1470 5553 l 1470 5715 l 1530 5715 l cp=0A= clip=0A= n 1500 5100 m 1500 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 5553 m 1500 5673 l 1470 5553 l 1500 5553 l 1530 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 5553 m 2100 5673 l 2070 5553 l 2070 5715 l 2130 5715 l cp=0A= clip=0A= n 2100 5100 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 5553 m 2100 5673 l 2070 5553 l 2100 5553 l 2130 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 5670 m 2073 5700 l 1953 5730 l 2115 5730 l 2115 5670 l cp=0A= clip=0A= n 1500 5700 m 2100 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 5670 m 2073 5700 l 1953 5730 l 1953 5700 l 1953 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6153 m 1500 6273 l 1470 6153 l 1470 6315 l 1530 6315 l cp=0A= clip=0A= n 1500 5700 m 1500 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6153 m 1500 6273 l 1470 6153 l 1500 6153 l 1530 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 6153 m 2100 6273 l 2070 6153 l 2070 6315 l 2130 6315 l cp=0A= clip=0A= n 2100 5700 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 6153 m 2100 6273 l 2070 6153 l 2100 6153 l 2130 6153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 6753 m 1500 6873 l 1470 6753 l 1470 6915 l 1530 6915 l cp=0A= clip=0A= n 1500 6300 m 1500 6900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 6753 m 1500 6873 l 1470 6753 l 1500 6753 l 1530 6753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 6270 m 2073 6300 l 1953 6330 l 2115 6330 l 2115 6270 l cp=0A= clip=0A= n 1500 6300 m 2100 6300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 420.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 6270 m 2073 6300 l 1953 6330 l 1953 6300 l 1953 6270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5670 m 2673 5700 l 2553 5730 l 2715 5730 l 2715 5670 l cp=0A= clip=0A= n 2100 5700 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 380.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5670 m 2673 5700 l 2553 5730 l 2553 5700 l 2553 5670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 5553 m 2700 5673 l 2670 5553 l 2670 5715 l 2730 5715 l cp=0A= clip=0A= n 2700 5100 m 2700 5700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 5553 m 2700 5673 l 2670 5553 l 2700 5553 l 2730 5553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 5070 m 2673 5100 l 2553 5130 l 2715 5130 l 2715 5070 l cp=0A= clip=0A= n 2100 5100 m 2700 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 5070 m 2673 5100 l 2553 5130 l 2553 5100 l 2553 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 5070 m 3273 5100 l 3153 5130 l 3315 5130 l 3315 5070 l cp=0A= clip=0A= n 2700 5100 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 340.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 5070 m 3273 5100 l 3153 5130 l 3153 5100 l 3153 5070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3330 4953 m 3300 5073 l 3270 4953 l 3270 5115 l 3330 5115 l cp=0A= clip=0A= n 3300 4500 m 3300 5100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3330 4953 m 3300 5073 l 3270 4953 l 3300 4953 l 3330 4953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3753 4470 m 3873 4500 l 3753 4530 l 3915 4530 l 3915 4470 l cp=0A= clip=0A= n 3300 4500 m 3900 4500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 220.00 300.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3753 4470 m 3873 4500 l 3753 4530 l 3753 4500 l 3753 4470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= 15.000 slw=0A= [90] 0 sd=0A= gs clippath=0A= 4554 840 m 4746 900 l 4554 960 l 4830 960 l 4830 840 l cp=0A= clip=0A= n 4200 900 m 4800 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 840 m 4746 900 l 4554 960 l 4506 900 l 4554 840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 1440 m 4746 1500 l 4554 1560 l 4830 1560 l 4830 1440 l cp=0A= clip=0A= n 4200 1500 m 4800 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 1440 m 4746 1500 l 4554 1560 l 4506 1500 l 4554 1440 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2040 m 4746 2100 l 4554 2160 l 4830 2160 l 4830 2040 l cp=0A= clip=0A= n 4200 2100 m 4800 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2040 m 4746 2100 l 4554 2160 l 4506 2100 l 4554 2040 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 2640 m 4746 2700 l 4554 2760 l 4830 2760 l 4830 2640 l cp=0A= clip=0A= n 4200 2700 m 4800 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 2640 m 4746 2700 l 4554 2760 l 4506 2700 l 4554 2640 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 3240 m 4746 3300 l 4554 3360 l 4830 3360 l 4830 3240 l cp=0A= clip=0A= n 4200 3300 m 4800 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 3240 m 4746 3300 l 4554 3360 l 4506 3300 l 4554 3240 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 4515 m 4746 4575 l 4554 4635 l 4830 4635 l 4830 4515 l cp=0A= clip=0A= n 4200 4575 m 4800 4575 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 4515 m 4746 4575 l 4554 4635 l 4506 4575 l 4554 4515 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5115 m 4746 5175 l 4554 5235 l 4830 5235 l 4830 5115 l cp=0A= clip=0A= n 4200 5175 m 4800 5175 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5115 m 4746 5175 l 4554 5235 l 4506 5175 l 4554 5115 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 5715 m 4746 5775 l 4554 5835 l 4830 5835 l 4830 5715 l cp=0A= clip=0A= n 4200 5775 m 4800 5775 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 5715 m 4746 5775 l 4554 5835 l 4506 5775 l 4554 5715 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6315 m 4746 6375 l 4554 6435 l 4830 6435 l 4830 6315 l cp=0A= clip=0A= n 4200 6375 m 4800 6375 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6315 m 4746 6375 l 4554 6435 l 4506 6375 l 4554 6315 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 4554 6915 m 4746 6975 l 4554 7035 l 4830 7035 l 4830 6915 l cp=0A= clip=0A= n 4200 6975 m 4800 6975 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 4554 6915 m 4746 6975 l 4554 7035 l 4506 6975 l 4554 6915 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 4440 m 1146 4500 l 954 4560 l 1230 4560 l 1230 4440 l cp=0A= clip=0A= n 600 4500 m 1200 4500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 4440 m 1146 4500 l 954 4560 l 906 4500 l 954 4440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5040 m 1146 5100 l 954 5160 l 1230 5160 l 1230 5040 l cp=0A= clip=0A= n 600 5100 m 1200 5100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5040 m 1146 5100 l 954 5160 l 906 5100 l 954 5040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 5640 m 1146 5700 l 954 5760 l 1230 5760 l 1230 5640 l cp=0A= clip=0A= n 600 5700 m 1200 5700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 5640 m 1146 5700 l 954 5760 l 906 5700 l 954 5640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6240 m 1146 6300 l 954 6360 l 1230 6360 l 1230 6240 l cp=0A= clip=0A= n 600 6300 m 1200 6300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6240 m 1146 6300 l 954 6360 l 906 6300 l 954 6240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 6840 m 1146 6900 l 954 6960 l 1230 6960 l 1230 6840 l cp=0A= clip=0A= n 600 6900 m 1200 6900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 6840 m 1146 6900 l 954 6960 l 906 6900 l 954 6840 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 840 m 1146 900 l 954 960 l 1230 960 l 1230 840 l cp=0A= clip=0A= n 600 900 m 1200 900 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 840 m 1146 900 l 954 960 l 906 900 l 954 840 l cp gs 0.00 setgray = ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 1440 m 1146 1500 l 954 1560 l 1230 1560 l 1230 1440 l cp=0A= clip=0A= n 600 1500 m 1200 1500 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 1440 m 1146 1500 l 954 1560 l 906 1500 l 954 1440 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2040 m 1146 2100 l 954 2160 l 1230 2160 l 1230 2040 l cp=0A= clip=0A= n 600 2100 m 1200 2100 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2040 m 1146 2100 l 954 2160 l 906 2100 l 954 2040 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 2640 m 1146 2700 l 954 2760 l 1230 2760 l 1230 2640 l cp=0A= clip=0A= n 600 2700 m 1200 2700 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 2640 m 1146 2700 l 954 2760 l 906 2700 l 954 2640 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 954 3240 m 1146 3300 l 954 3360 l 1230 3360 l 1230 3240 l cp=0A= clip=0A= n 600 3300 m 1200 3300 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 954 3240 m 1146 3300 l 954 3360 l 906 3300 l 954 3240 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3960 3954 m 3900 4146 l 3840 3954 l 3840 4230 l 3960 4230 l cp=0A= clip=0A= n 3900 3600 m 3900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3960 3954 m 3900 4146 l 3840 3954 l 3900 3906 l 3960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 3360 3954 m 3300 4146 l 3240 3954 l 3240 4230 l 3360 4230 l cp=0A= clip=0A= n 3300 3600 m 3300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 3360 3954 m 3300 4146 l 3240 3954 l 3300 3906 l 3360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2760 3954 m 2700 4146 l 2640 3954 l 2640 4230 l 2760 4230 l cp=0A= clip=0A= n 2700 3600 m 2700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2760 3954 m 2700 4146 l 2640 3954 l 2700 3906 l 2760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 2160 3954 m 2100 4146 l 2040 3954 l 2040 4230 l 2160 4230 l cp=0A= clip=0A= n 2100 3600 m 2100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 2160 3954 m 2100 4146 l 2040 3954 l 2100 3906 l 2160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 1560 3954 m 1500 4146 l 1440 3954 l 1440 4230 l 1560 4230 l cp=0A= clip=0A= n 1500 3600 m 1500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 1560 3954 m 1500 4146 l 1440 3954 l 1500 3906 l 1560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 7560 3954 m 7500 4146 l 7440 3954 l 7440 4230 l 7560 4230 l cp=0A= clip=0A= n 7500 3600 m 7500 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 7560 3954 m 7500 4146 l 7440 3954 l 7500 3906 l 7560 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6960 3954 m 6900 4146 l 6840 3954 l 6840 4230 l 6960 4230 l cp=0A= clip=0A= n 6900 3600 m 6900 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6960 3954 m 6900 4146 l 6840 3954 l 6900 3906 l 6960 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 6360 3954 m 6300 4146 l 6240 3954 l 6240 4230 l 6360 4230 l cp=0A= clip=0A= n 6300 3600 m 6300 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 6360 3954 m 6300 4146 l 6240 3954 l 6300 3906 l 6360 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5760 3954 m 5700 4146 l 5640 3954 l 5640 4230 l 5760 4230 l cp=0A= clip=0A= n 5700 3600 m 5700 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5760 3954 m 5700 4146 l 5640 3954 l 5700 3906 l 5760 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= gs clippath=0A= 5160 3954 m 5100 4146 l 5040 3954 l 5040 4230 l 5160 4230 l cp=0A= clip=0A= n 5100 3600 m 5100 4200 l gs col0 s gr gr=0A= [] 0 sd=0A= % arrowhead=0A= n 5160 3954 m 5100 4146 l 5040 3954 l 5100 3906 l 5160 3954 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 600 m 1200 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 600 m 4800 3600 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 7800 4200 m 4800 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= [90] 0 sd=0A= n 4200 4200 m 1200 7200 l gs col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 3168 2484 m 3261 2661 l 3084 2568 l 3279 2764 l 3364 2679 l cp=0A= clip=0A= n 2700 2100 m 3300 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 2484 m 3261 2661 l 3084 2568 l 3092 2492 l 3168 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 2484 m 6861 2661 l 6684 2568 l 6879 2764 l 6964 2679 l cp=0A= clip=0A= n 6300 2100 m 6900 2700 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 2484 m 6861 2661 l 6684 2568 l 6692 2492 l 6768 2484 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6768 6084 m 6861 6261 l 6684 6168 l 6879 6364 l 6964 6279 l cp=0A= clip=0A= n 6300 5700 m 6900 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 6768 6084 m 6861 6261 l 6684 6168 l 6692 6092 l 6768 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3168 6084 m 3261 6261 l 3084 6168 l 3279 6364 l 3364 6279 l cp=0A= clip=0A= n 2700 5700 m 3300 6300 l gs col0 s gr gr=0A= =0A= % arrowhead=0A= n 3168 6084 m 3261 6261 l 3084 6168 l 3092 6092 l 3168 6084 l cp gs = 0.00 setgray ef gr col0 s=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 3300 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 3075 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 270.00 scf sf=0A= 6675 6900 m=0A= gs 1 -1 sc (P) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 3450 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 3450 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 6750 7050 m=0A= gs 1 -1 sc (i+1,j+1) col0 sh gr=0A= /Times-BoldItalic ff 210.00 scf sf=0A= 3150 7050 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00sent/mpi.tex=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00100600 = =00 236 =00 12 =00 14257 7244705634 11502=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Implementa= tion of MPI versions of the parallel SIP algorithm.}=0A= =0A= \subsection{Parallel wave-front algorithm\label{par}}=0A= In the MPI implementation of the SIP algorithm extensive use is made of = MPI communicators and topologies. This is both to simplify the code = structure and to generalise it, so that any stripped or block = partitioning scheme can be specified. Use is also made of the user = defined data type facility for passing rows of matrices from one = processor to another. All problem parameters, Cartesian topology and = communicator set-up (e.g. communicator names, processor grid ranks, = neighbouring processor ranks, etc.) are all held together in a grid = definition header file. =0A= =0A= Most of the work in the MPI version was concerned with devising the = correct message passing strategy. Analysis of the computation showed = that the communications strategy had to follow the sweep through the = matrix implied by the wave-front pattern. That is, computation starts = at top left corner processor and sweeps to bottom right processor = (assuming a 2D processor matrix) in the factorisation and forward SIP = steps 1. and 2. described above. The preceding computational sweep = follows the reverse course for the backward SIP step 3. Every process = sub-matrix is defined to have a one row and column border all round for = receiving data in both forward and backward sweep operations (see = figure~\ref{mpi} below). This is necessary for the u matrix and = simplifies indexing for other matrices.=0A= \diagram{mpi.eps}{width=3D10cm}{Communications involved in factorisation = and forward sweep.}{mpi}=0A= =0A= The communications pattern for forward (and factorisation) steps is = shown in figure~\ref{mpi}. At the start of each processor sub-matrix = iteration, the input row and column data must be present from the two = neighbouring processors before computation can start and sub-matrix = computation must be completed before the output row and column transfers = can be made. =0A= Thus a forward substitution step consists of:-=0A= \begin{itemize}=0A= \item A non-blocking MPI\_{}IRECV into the first (i.e. border) row and = column from the processes above and left respectively of the current = process. A wait is made until both messages are received before = computation can start. =0A= \item Computation of the array elements in a forward sweep starting with = the top left element. =0A= \item A blocking send (MPI\_{}SEND) of the last but one (last row/column = is the border) matrix row and column to the process below and to the = right respectively of the current process. =0A= \end{itemize} =0A= The backward sweep has the same order of steps, except `first' becomes = `last', `left' becomes `right', `top' becomes `bottom' and `above' = becomes `below' and vise versa. =0A= =0A= One of the attractive features of MPI is that the above communications = pattern can be specified in a general way and the problem of handling = edge conditions (i.e. there may not be a process to send data to) is = taken care of by MPI itself. In order to get the maximum efficiency in = message passing, non-blocking receives are used with blocking sends. = Combined with a wait on the first (last for backward sweep) row and = column, a process is ready to receive either transmission as soon as it = is ready to be sent and as soon as both messages are received, = computation can start. Thus messages can be received in any order or = even simultaneously. A similar attempt was made to use non-blocking = sends with non-blocking receives, but was found to give an unsafe = programme. One further complication is that, because of the = dependencies on $u$ in equation~\ref{V}, all four edge columns and rows = have to be communicated to neighbours at the end of the backward = iteration step.=0A= Processes are synchronised at specific points in the SIP algorithm using = the MPI\_{}BARRIER function. These coincide with the algorithmic steps = at the start of factorisation, at the end of the forward step and the = backward step. =0A= The maximum relative error is calculated on each process during the = backward iteration step. MPI\_{}ALLREDUCE function is used for the = global determination of the maximum relative value over all processes, = so that the maximum value is available on each process for the next = iteration. =0A= \subsection{`Red-black' algorithm}=0A= The red-black version of the parallel SIP algorithm in MPI uses the same = LU factorisation code as section~\ref{par}, as the computation order = dependencies in this step are such that red-black ordering doesn't work. = However, the forward and backward substitution steps are amenable to = red-black ordering. These steps are implemented in a two-pass iteration = scheme where all the even grid points are computed followed by all the = odd points, similar to the SOR implementation in\cite{10}. The increased = efficiency of this method over the wave-front method above is because = half the grid point values can be computed on each pass concurrently = over all processors. This parallel computation is followed by an = exchange of row and column data between processes. Thus a forward = substitution step consists of two passes (odd and even) of:- =0A= \begin{itemize}=0A= \item Computation of half the array elements of the residual matrix = $R^{(n)}_{i,j}$ from equation~\ref{R} followed by calculation of the = equivalent elements of matrix $V_{i,j}$ from equation~\ref{VV}. =0A= \item Transfer of the last but one matrix row and column of = $R^{(n)}_{i,j}$ and $V_{i,j}$ to the process below and to the right = respectively of the current process . Non-blocking receives are posted = for the first (i.e. border) row and column from the processes above and = left respectively of the current process before blocking sends are used = of the last but one matrix row and column to the process below and to = the right respectively. =0A= \end{itemize}=0A= =0A= =0A= Note, the above transfer pattern arises out of the dependencies in the = equations and is the same as section~\ref{par} above, including the need = to transfer all four edges of the u matrix. =0A= The backward step has a similar two-phase iteration structure, based on = equation~\ref{V} but with the reverse computation and transfer = structure. =0A= A complication of the red-black algorithm is the need to compute the = starting column (forward step) or row (backward step) of the sub-matrix = at the start of each pass, based on the distribution of the equivalent = global matrix over all the processors. =0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00sent/stencil.eps=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00100600 =00 236 =00 12 =00 62471 7244705672 12350=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00%!PS-Adobe-2.0 = EPSF-2.0=0A= %%Title: stencil.eps=0A= %%Creator: fig2dev Version 3.2 Patchlevel 0-beta3=0A= %%CreationDate: Tue Feb 6 14:37:54 2001=0A= %%For: jsr@penelope (Jeff Reeve)=0A= %%Orientation: Portrait=0A= %%BoundingBox: 0 0 452 457=0A= %%Pages: 0=0A= %%BeginSetup=0A= %%EndSetup=0A= %%Magnification: 1.0000=0A= %%EndComments=0A= /MyAppDict 100 dict dup begin def=0A= /$F2psDict 200 dict def=0A= $F2psDict begin=0A= $F2psDict /mtrx matrix put=0A= /col-1 {0 setgray} bind def=0A= /col0 {0.000 0.000 0.000 srgb} bind def=0A= /col1 {0.000 0.000 1.000 srgb} bind def=0A= /col2 {0.000 1.000 0.000 srgb} bind def=0A= /col3 {0.000 1.000 1.000 srgb} bind def=0A= /col4 {1.000 0.000 0.000 srgb} bind def=0A= /col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 0.820 srgb} bind def=0A= /col11 {0.530 0.810 1.000 srgb} bind def=0A= /col12 {0.000 0.560 0.000 srgb} bind def=0A= /col13 {0.000 0.690 0.000 srgb} bind def=0A= /col14 {0.000 0.820 0.000 srgb} bind def=0A= /col15 {0.000 0.560 0.560 srgb} bind def=0A= /col16 {0.000 0.690 0.690 srgb} bind def=0A= /col17 {0.000 0.820 0.820 srgb} bind def=0A= /col18 {0.560 0.000 0.000 srgb} bind def=0A= /col19 {0.690 0.000 0.000 srgb} bind def=0A= /col20 {0.820 0.000 0.000 srgb} bind def=0A= /col21 {0.560 0.000 0.560 srgb} bind def=0A= /col22 {0.690 0.000 0.690 srgb} bind def=0A= /col23 {0.820 0.000 0.820 srgb} bind def=0A= /col24 {0.500 0.190 0.000 srgb} bind def=0A= /col25 {0.630 0.250 0.000 srgb} bind def=0A= /col26 {0.750 0.380 0.000 srgb} bind def=0A= /col27 {1.000 0.500 0.500 srgb} bind def=0A= /col28 {1.000 0.630 0.630 srgb} bind def=0A= /col29 {1.000 0.750 0.750 srgb} bind def=0A= /col30 {1.000 0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -62.0 460.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /reencdict 12 dict def /ReEncode { reencdict begin=0A= /newcodesandnames exch def /newfontname exch def /basefontname exch def=0A= /basefontdict basefontname findfont def /newfont basefontdict maxlength = dict def=0A= basefontdict { exch dup /FID ne { dup /Encoding eq=0A= { exch dup length array copy newfont 3 1 roll put }=0A= { exch newfont 3 1 roll put } ifelse } { pop pop } ifelse } forall=0A= newfont /FontName newfontname put newcodesandnames aload pop=0A= 128 1 255 { newfont /Encoding get exch /.notdef put } for=0A= newcodesandnames length 2 idiv { newfont /Encoding get 3 1 roll put } = repeat=0A= newfontname newfont definefont pop end } def=0A= /isovec [=0A= 8#200 /grave 8#201 /acute 8#202 /circumflex 8#203 /tilde=0A= 8#204 /macron 8#205 /breve 8#206 /dotaccent 8#207 /dieresis=0A= 8#210 /ring 8#211 /cedilla 8#212 /hungarumlaut 8#213 /ogonek 8#214 /caron=0A= 8#220 /dotlessi 8#230 /oe 8#231 /OE=0A= 8#240 /space 8#241 /exclamdown 8#242 /cent 8#243 /sterling=0A= 8#244 /currency 8#245 /yen 8#246 /brokenbar 8#247 /section 8#250 = /dieresis=0A= 8#251 /copyright 8#252 /ordfeminine 8#253 /guillemotleft 8#254 = /logicalnot=0A= 8#255 /endash 8#256 /registered 8#257 /macron 8#260 /degree 8#261 = /plusminus=0A= 8#262 /twosuperior 8#263 /threesuperior 8#264 /acute 8#265 /mu 8#266 = /paragraph=0A= 8#267 /periodcentered 8#270 /cedilla 8#271 /onesuperior 8#272 = /ordmasculine=0A= 8#273 /guillemotright 8#274 /onequarter 8#275 /onehalf=0A= 8#276 /threequarters 8#277 /questiondown 8#300 /Agrave 8#301 /Aacute=0A= 8#302 /Acircumflex 8#303 /Atilde 8#304 /Adieresis 8#305 /Aring=0A= 8#306 /AE 8#307 /Ccedilla 8#310 /Egrave 8#311 /Eacute=0A= 8#312 /Ecircumflex 8#313 /Edieresis 8#314 /Igrave 8#315 /Iacute=0A= 8#316 /Icircumflex 8#317 /Idieresis 8#320 /Eth 8#321 /Ntilde 8#322 = /Ograve=0A= 8#323 /Oacute 8#324 /Ocircumflex 8#325 /Otilde 8#326 /Odieresis 8#327 = /multiply=0A= 8#330 /Oslash 8#331 /Ugrave 8#332 /Uacute 8#333 /Ucircumflex=0A= 8#334 /Udieresis 8#335 /Yacute 8#336 /Thorn 8#337 /germandbls 8#340 = /agrave=0A= 8#341 /aacute 8#342 /acircumflex 8#343 /atilde 8#344 /adieresis 8#345 = /aring=0A= 8#346 /ae 8#347 /ccedilla 8#350 /egrave 8#351 /eacute=0A= 8#352 /ecircumflex 8#353 /edieresis 8#354 /igrave 8#355 /iacute=0A= 8#356 /icircumflex 8#357 /idieresis 8#360 /eth 8#361 /ntilde 8#362 = /ograve=0A= 8#363 /oacute 8#364 /ocircumflex 8#365 /otilde 8#366 /odieresis 8#367 = /divide=0A= 8#370 /oslash 8#371 /ugrave 8#372 /uacute 8#373 /ucircumflex=0A= 8#374 /udieresis 8#375 /yacute 8#376 /thorn 8#377 /ydieresis] def=0A= /Times-Roman /Times-Roman-iso isovec ReEncode=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 8662 m -1000 -1000 l 9562 -1000 l 9562 8662 l cp clip=0A= 0.06000 0.06000 sc=0A= 15.000 slw=0A= % Ellipse=0A= n 1200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 75.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 155.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3600 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 235.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 5100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 335.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 6300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 415.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 7500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 495.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 8400 300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 555.00 15.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 8400 1500 m 1200 1500 l gs col0 s gr =0A= % Polyline=0A= n 1200 2700 m 8400 2700 l gs col0 s gr =0A= % Polyline=0A= n 1200 3900 m 8400 3900 l gs col0 s gr =0A= % Polyline=0A= n 1200 5100 m 8400 5100 l gs col0 s gr =0A= % Polyline=0A= n 1200 6300 m 8400 6300 l gs col0 s gr =0A= % Polyline=0A= n 1200 7500 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 8400 300 l 8400 7500 l 1200 7500 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 300 m 1200 7500 l gs col0 s gr =0A= % Polyline=0A= n 2400 300 m 2400 7500 l gs col0 s gr =0A= % Polyline=0A= n 3600 300 m 3600 7500 l gs col0 s gr =0A= % Polyline=0A= n 4800 300 m 4800 7500 l gs col0 s gr =0A= % Polyline=0A= n 6000 300 m 6000 7500 l gs col0 s gr =0A= % Polyline=0A= n 7200 300 m 7200 7500 l gs col0 s gr =0A= % Polyline=0A= n 8400 300 m 8400 7500 l gs col0 s gr =0A= % Polyline=0A= 7.500 slw=0A= n 1046 75 m 1054 75 l gs col0 s gr=0A= % Polyline=0A= n 8546 150 m 8554 150 l gs col0 s gr=0A= % Polyline=0A= n 8546 7650 m 8554 7650 l gs col0 s gr=0A= % Polyline=0A= n 1046 7650 m 1054 7650 l gs col0 s gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 1275 7350 m=0A= gs 1 -1 sc (1,1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 6150 m=0A= gs 1 -1 sc (2,2) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3750 6150 m=0A= gs 1 -1 sc (2,3) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7350 6150 m=0A= gs 1 -1 sc (2,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 4950 m=0A= gs 1 -1 sc (i-1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 3750 m=0A= gs 1 -1 sc (i,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 3675 3750 m=0A= gs 1 -1 sc (i,j-1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 6075 3750 m=0A= gs 1 -1 sc (i,j+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 4875 2550 m=0A= gs 1 -1 sc (i+1,j) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 7275 1350 m=0A= gs 1 -1 sc (I+1,J+1) col0 sh gr=0A= /Times-Roman-iso ff 270.00 scf sf=0A= 2475 1350 m=0A= gs 1 -1 sc (I+1,2) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00s= ent/introduction.tex=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00100600 =00 236 =00 12 =00 = 2757 7244705634 13420=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Introducti= on}=0A= Our aim is to develop a parallel version of the SIP algorithm\cite{14} = capable of effectively solving problems that would otherwise be = intractable on a single processor. The SIP method is an iterative = method, although as subsequent sections will show, it has much in common = with direct methods with its emphasis on the efficient factorisation of = the original matrix. Stone attributes SIP's higher convergence rate to = the more strongly implicit nature of SIP against the Alternating = Direction Implicit (ADI) methods, which in turn are more strongly = implicit methods than SOR and point-Jacobi\cite{14, 1, 11}. The SIP = method is used extensively in computational fluid dynamics, heat = conduction and semiconductor device simulators, and is a very efficient = solver of discrete systems derived from Poisson's = equation\cite{1,4,12,14}.=0A= This paper describes attempts to parallelise the SIP solution algorithm = of an existing semiconductor device simulation program. This simulation = program uses the basic semi-conductor equations, but simplifies the = problem by assuming Poisson's equation is solved (i.e. the electric = field is assumed to be unaltered by the minority carrier flow) and = therefore solves the remaining Drift-Diffusion continuity equations for = electrons and holes\cite{12}. These parabolic partial DE's are = discretised using a five-point mid-point finite difference = scheme\cite{4, 5, 12, 13} and the resultant system of linear equations = solved by a sequential SIP algorithm described below. =0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00sent/parallel.tex=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00100600 =00 236 =00 12 =00 12377 7244705634 = 12512=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Approaches= to parallelising the SIP algorithm.}=0A= =0A= \subsection{The dependency analysis}=0A= An analysis of the original sequential SIP code yields the following = dependency graphs for steps 1. to 3. =0A= \diagram{dependency.eps}{width=3D12cm}{Step 1. Factorisation, 2. Forward = Elimination, 3. Backward Substitution}{dependency}=0A= =0A= Each iteration space dependency graph shows a wave-front diagonal = pattern in which the next grid point value depends on the previous row = and column grid point values. This form of dependency has been analysed = by Wolfe\cite{15} and others and is inherently sequential as neither the = inner or outer do loops may be executed in parallel. The vertical arcs = for the row index and the horizontal arcs for the column index show this = in the dependency graphs above. However, the wavefront method creates a = ``wave'' that passes through the iteration space, such that iterations = on a single wavefront line (shown by successive dashed lines in = figure~\ref{dependency}) can be executed in parallel. Without support = from particular language constructs (e.g. the FORALL construct in = Fortran 95/HPF) parallel execution is achieved by skewing the index set = of the original do loops creating a rhomboid iteration space out of the = square iteration space. The columns of the rhomboid dependence graph now = constitute the wavefront rather than the diagonals of the original = graph, hence the elements in each wavefront column can be computed in = parallel as there is no dependency (vertical arc) between them. SHPF, = the Southampton University's version of HPF\cite{7}, was used to develop = a prototype wavefront version of the SIP algorithm. In particular, it = was used to find the best data distribution strategy i.e. row-wise = verses block checkerboard partition, before re-implementation in MPI for = increased efficiency. =0A= =0A= \subsection{Row-wise stripping}=0A= One matrix partitioning approach is to use row-wise block striping over = a vertical vector of processors. The major problem with row-wise block = striping for the wavefront method is that, as each column is partitioned = between several processors, the value in the last row of each column = must be communicated to the processor below (if there is one). = Therefore, unless values are transmitted before the last processor = column is reached, the algorithm becomes entirely sequential again. The = problem, then, is to find the correct block size $k \ni 1 < k < J+2$ of = row values to send which minimises communication costs but which also = gives a reasonable amount of parallelism over all processors. =0A= \subsection{Block checkerboard}=0A= \diagram{checker.eps}{width=3D8cm}{Block checkerboard = partition}{checker}=0A= In general, 2D block checkerboard processor partitions tend to be more = scalable (better area to perimeter ratio) than a 1D partition, such as = row-wise stripping, unless the ratio $(I+2)/P$ (where P is the number of = processors) is small. Note a 2D partition in the wavefront method = involves the overhead of communicating with only two not four neighbours = as in other methods such as the Jacobi algorithm. A 2D partition allows = more control of the communications strategy, as it is essentially = defined by the granularity of the matrix partition. Thus in the forward = sweep, processor $P_{0,0}$ starts first and after completing the = sub-matrix computations, would send the last row and column values to = the below and right processor respectively. These processors would = repeat the above procedure in parallel, gradually bringing in further = processors as the computation sweeps through the grid to complete the = forward step. The backward step is then computed in the reverse order of = columns and processors to the forward step i.e a backward sweep through = the processors.=0A= =0A= The final step 4. involves a global reduction over all sub-matrices on = all processors to find the maximum relative error. The matrix intrinsic = function MAXVAL is used to determine the maximum absolute value of the = relative error. This function, over a distributed array, takes at $\min = (ts + tw )\log P$\cite{6} and so the code contains a parameter = ITERCHECK (usually set to 10) which sets the iteration frequency with = which the reduction operation is performed. =0A= \subsection{`Red-black' approach for SIP algorithm}=0A= The wave-front dependency graphs (figure~\ref{dependency}) are similar = to the graphs for Gauss-Seidel and other iterative methods. However as = SIP is fully implicit, the current grid point value $(i,j)$ only depends = directly on the previous iteration values at $(i-1,j)$ and $(i,j-1)$. = However, analysis of the Gauss-Seidel algorithm shows that the = wave-front dependency arises out of the ordering of the problem = equations, which in turn is determined by the order in which grid points = are numbered. Thus different dependencies will arise from different = equation orderings and hence grid point numbering schemes. The = Gauss-Seidel algorithm and other methods can be effectively parallelised = by renumbering the grid points based on red-black ordering, where = alternate grid points in each row and column are numbered first = (coloured red) in natural order followed by numbering all the remaining = points (coloured black) in natural order (see \cite{6} pages 430-432). = This suggests that a similar `red-black' strategy for the SIP algorithm = should be possible and be capable of exhibiting more parallelism than = wave-front based approaches.=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= 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=0A= gs 5644 1016 147 147 MR c np=0A= 36 36 5717 1089 FO=0A= gr=0A= =0A= gr=0A= =0A= =0A= end=0A= =0A= eplot=0A= %%EndObject=0A= =0A= epage=0A= end=0A= =0A= showpage=0A= =0A= %%Trailer=0A= %%EOF=0A= =00sent/abstract.tex=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00100600 =00 236 =00 12 = =00 2245 7244705634 12472=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\begin{abstract}=0A= In this paper, we describe various methods of deriving a parallel = version of Stone's Strongly Implicit Procedure (SIP) for solving sparse = linear equations arising from finite difference approximation to partial = differential equations (PDE's). Sequential versions of this algorithm = have been very successful in solving semi-conductor, heat conduction and = flow simulation problems and an efficient parallel version would enable = much larger simulations to be run. An initial investigation of various = parallelising strategies was undertaken using a version of High = Performance Fortran (HPF) and the best methods were reprogrammed using = the MPI message passing libraries for increased efficiency. Early = attempts concentrated on developing a parallel version of the = characteristic wavefront computation pattern of the existing sequential = SIP code. However, a red-black ordering of grid points, similar to that = used in parallel versions of the Gauss-Seidel algorithm, is shown to be = far more efficient. The results of both the wavefront and red-black MPI = based algorithms are reported for various size problems and number of = processors on a sixteen node IBM SP2. =0A= \end{abstract}=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00sent/re= sults.tex=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00100600 =00 236 =00 12 =00 = 7317 7244705634 12375=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Results}=0A= The following runs were carried out using up to 16 similar nodes on an = IBM SP2. Problem sizes varied from $40 \times 40$ to $960 \times 960$ = grids for $I$ and $J$. The number of processors was chosen to give a = square matrix array. The iteration check parameter was set at 10 for all = runs and a least 500 iterations computed for each run. The execution = time in seconds of ten iterations for different size problems and number = of processors is given in the tables below. =0A= Graphs of the execution times, relative speedup and relative efficiency = are shown below for the wavefront (table~\ref{table1}) and red-black = (table~\ref{table2}) algorithms. Relative efficiency is defined as the = fraction of execution time the processors spend doing useful work = \cite{2}. Thus =0A= \[=0A= E_{relative} =3D \frac{\mbox{Execution time (secs) for 10 iterations = on 1 processor}}{P * \mbox{Execution time (secs) for 10 iterations on = $P$ processors}}=0A= \]=0A= And relative speedup, $S_{relative} =3D P * E_{relative}$=0A= =0A= \subsection{MPI runs `wavefront' algorithm}=0A= Execution time for ten iterations for various numbers of processors = (secs), followed by relative speedup and relative efficiency computed = for each case are shown in table~\ref{table1} and figure~\ref{wave}. =0A= \begin{table}[h]=0A= \begin{center}=0A= \begin{tabular}{|r|r|r|r|r|r|r|r|r|r|r|}=0A= \hline=0A= Size&\multicolumn{4}{|c|}{Execution = time}&\multicolumn{3}{|c|}{$S_{relative}$}&\multicolumn{3}{|c|}{$E_{relat= ive}$}\\\hline=0A= \ & \multicolumn{4}{c|}{Number of Processors}& = \multicolumn{3}{c|}{Number of Procs}& \multicolumn{3}{c|}{Number of = Procs}\\ =0A= $n\times n$&1&4&9&16&4&9&16&4&9&16\\\hline=0A= $40$&0.1&0.084&0.074&0.075 &1.19&1.35&1.33&0.3&0.15&0.08\\\hline=0A= $240$&3.84&2.58&1.93&1.54 &1.49&1.99&2.49&0.37&0.22&0.16\\\hline=0A= $480$&16.73&11.15&7.62&5.96&1.50&2.20&2.81&0.38&0.24&0.18\\\hline=0A= $720$&38.18&27.49&18.65&14.01&1.39&2.05&2.73 &0.35&0.23&0.17\\\hline=0A= $960$&67.8&49.05&34.59&26.11&1.38&1.96&2.60&0.35&0.22&0.16\\\hline=0A= \end{tabular}=0A= \caption{\label{table1}The Wavefront method timings}=0A= \end{center}=0A= \end{table}=0A= =0A= \diagram{wavefront.eps}{width=3D12cm}{The wavefront method execution = times}{wave}=0A= \subsection{MPI runs `red-black' algorithm}=0A= ~\par=0A= Execution time for ten iterations for various numbers of processors = (secs) and computed relative speedup and efficiency for each case are = shown in table~\ref{table2} and figure~\ref{redblack} =0A= =0A= \begin{table}[h]=0A= \begin{center}=0A= \begin{tabular}{|r|r|r|r|r|r|r|r|r|r|r|}=0A= \hline=0A= Size&\multicolumn{4}{|c|}{Execution = time}&\multicolumn{3}{|c|}{$S_{relative}$}&\multicolumn{3}{|c|}{$E_{relat= ive}$}\\\hline=0A= \ & \multicolumn{4}{c|}{Number of Processors}& = \multicolumn{3}{c|}{Number of Procs}& \multicolumn{3}{c|}{Number of = Procs}\\ =0A= $n\times n$&1&4&9&16&4&9&16&4&9&16\\\hline=0A= $40$&0.074&0.038&0.036&0.035&1.95&2.06&2.11&0.49&0.23&0.13\\\hline=0A= $240$&3.43&0.65&0.38&0.21&5.28&9.03&16.33&1.32&1.00&1.02\\\hline=0A= $480$&16.65&3.45&1.23&0.70&4.83&13.54&23.79&1.21&1.50&1.49\\\hline=0A= $720$&37.76&9.66&3.66&1.88&3.91&10.32&20.09&0.98&1.15&1.26\\\hline=0A= $960$&66.01&17.69&7.48&3.59&3.73&8.82&18.39&0.93&0.98&1.15\\\hline=0A= \end{tabular}=0A= \caption{\label{table2}The Red-black method timings}=0A= \end{center}=0A= \end{table}=0A= \diagram{redblack.eps}{width=3D12cm}{The red-black method execution = times}{redblack}=0A= The graphs clearly show that the wavefront algorithm yields only a = modest speedup with increasing number of processors arranged in a block = chequer board array. A maximum speedup of 2.8 was obtained with 16 = processors on the 480 problem. Thus relative efficiency decreases with = increasing number of processors. However, except for the smallest = problem where communication overheads predominate, the red-black = algorithm gives linear speedup with increasing number of processors and = hence maintains a relative efficiency of 1.=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= 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/col5 {1.000 0.000 1.000 srgb} bind def=0A= /col6 {1.000 1.000 0.000 srgb} bind def=0A= /col7 {1.000 1.000 1.000 srgb} bind def=0A= /col8 {0.000 0.000 0.560 srgb} bind def=0A= /col9 {0.000 0.000 0.690 srgb} bind def=0A= /col10 {0.000 0.000 0.820 srgb} bind def=0A= /col11 {0.530 0.810 1.000 srgb} bind def=0A= /col12 {0.000 0.560 0.000 srgb} bind def=0A= /col13 {0.000 0.690 0.000 srgb} bind def=0A= /col14 {0.000 0.820 0.000 srgb} bind def=0A= /col15 {0.000 0.560 0.560 srgb} bind def=0A= /col16 {0.000 0.690 0.690 srgb} bind def=0A= /col17 {0.000 0.820 0.820 srgb} bind def=0A= /col18 {0.560 0.000 0.000 srgb} bind def=0A= /col19 {0.690 0.000 0.000 srgb} bind def=0A= /col20 {0.820 0.000 0.000 srgb} bind def=0A= /col21 {0.560 0.000 0.560 srgb} bind def=0A= /col22 {0.690 0.000 0.690 srgb} bind def=0A= /col23 {0.820 0.000 0.820 srgb} bind def=0A= /col24 {0.500 0.190 0.000 srgb} bind def=0A= /col25 {0.630 0.250 0.000 srgb} bind def=0A= /col26 {0.750 0.380 0.000 srgb} bind def=0A= /col27 {1.000 0.500 0.500 srgb} bind def=0A= /col28 {1.000 0.630 0.630 srgb} bind def=0A= /col29 {1.000 0.750 0.750 srgb} bind def=0A= /col30 {1.000 0.880 0.880 srgb} bind def=0A= /col31 {1.000 0.840 0.000 srgb} bind def=0A= =0A= end=0A= save=0A= -21.0 258.0 translate=0A= 1 -1 scale=0A= ..9 .9 scale % to make patterns same scale as in xfig=0A= =0A= % This junk string is used by the show operators=0A= /PATsstr 1 string def=0A= /PATawidthshow { % cx cy cchar rx ry string=0A= % Loop over each character in the string=0A= { % cx cy cchar rx ry char=0A= % Show the character=0A= dup % cx cy cchar rx ry char char=0A= PATsstr dup 0 4 -1 roll put % cx cy cchar rx ry char (char)=0A= false charpath % cx cy cchar rx ry char=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the=0A= % current point)=0A= currentpoint % cx cy cchar rx ry char x y=0A= newpath=0A= moveto % cx cy cchar rx ry char=0A= % Reposition by cx,cy if the character in the string is cchar=0A= 3 index eq { % cx cy cchar rx ry=0A= 4 index 4 index rmoveto=0A= } if=0A= % Reposition all characters by rx ry=0A= 2 copy rmoveto % cx cy cchar rx ry=0A= } forall=0A= pop pop pop pop pop % -=0A= currentpoint=0A= newpath=0A= moveto=0A= } bind def=0A= /PATcg {=0A= 7 dict dup begin=0A= /lw currentlinewidth def=0A= /lc currentlinecap def=0A= /lj currentlinejoin def=0A= /ml currentmiterlimit def=0A= /ds [ currentdash ] def=0A= /cc [ currentrgbcolor ] def=0A= /cm matrix currentmatrix def=0A= end=0A= } bind def=0A= % PATdraw - calculates the boundaries of the object and=0A= % fills it with the current pattern=0A= /PATdraw { % proc=0A= save exch=0A= PATpcalc % proc nw nh px py=0A= 5 -1 roll exec % nw nh px py=0A= newpath=0A= PATfill % -=0A= restore=0A= } bind def=0A= % PATfill - performs the tiling for the shape=0A= /PATfill { % nw nh px py PATfill -=0A= PATDict /CurrentPattern get dup begin=0A= setfont=0A= % Set the coordinate system to Pattern Space=0A= PatternGState PATsg=0A= % Set the color for uncolored pattezns=0A= PaintType 2 eq { PATDict /PColor get PATsc } if=0A= % Create the string for showing=0A= 3 index string % nw nh px py str=0A= % Loop for each of the pattern sources=0A= 0 1 Multi 1 sub { % nw nh px py str source=0A= % Move to the starting location=0A= 3 index 3 index % nw nh px py str source px py=0A= moveto % nw nh px py str source=0A= % For multiple sources, set the appropriate color=0A= Multi 1 ne { dup PC exch get PATsc } if=0A= % Set the appropriate string for the source=0A= 0 1 7 index 1 sub { 2 index exch 2 index put } for pop=0A= % Loop over the number of vertical cells=0A= 3 index % nw nh px py str nh=0A= { % nw nh px py str=0A= currentpoint % nw nh px py str cx cy=0A= 2 index show % nw nh px py str cx cy=0A= YStep add moveto % nw nh px py str=0A= } repeat % nw nh px py str=0A= } for=0A= 5 { pop } repeat=0A= end=0A= } bind def=0A= =0A= % PATkshow - kshow with the current pattezn=0A= /PATkshow { % proc string=0A= exch bind % string proc=0A= 1 index 0 get % string proc char=0A= % Loop over all but the last character in the string=0A= 0 1 4 index length 2 sub {=0A= % string proc char idx=0A= % Find the n+1th character in the string=0A= 3 index exch 1 add get % string proe char char+1=0A= exch 2 copy % strinq proc char+1 char char+1 char=0A= % Now show the nth character=0A= PATsstr dup 0 4 -1 roll put % string proc chr+1 chr chr+1 (chr)=0A= false charpath % string proc char+1 char char+1=0A= /clip load PATdraw=0A= % Move past the character (charpath modified the current point)=0A= currentpoint newpath moveto=0A= % Execute the user proc (should consume char and char+1)=0A= mark 3 1 roll % string proc char+1 mark char char+1=0A= 4 index exec % string proc char+1 mark...=0A= cleartomark % string proc char+1=0A= } for=0A= % Now display the last character=0A= PATsstr dup 0 4 -1 roll put % string proc (char+1)=0A= false charpath % string proc=0A= /clip load PATdraw=0A= neewath=0A= pop pop % -=0A= } bind def=0A= % PATmp - the makepattern equivalent=0A= /PATmp { % patdict patmtx PATmp patinstance=0A= exch dup length 7 add % We will add 6 new entries plus 1 FID=0A= dict copy % Create a new dictionary=0A= begin=0A= % Matrix to install when painting the pattern=0A= TilingType PATtcalc=0A= /PatternGState PATcg def=0A= PatternGState /cm 3 -1 roll put=0A= % Check for multi pattern sources (Level 1 fast color patterns)=0A= currentdict /Multi known not { /Multi 1 def } if=0A= % Font dictionary definitions=0A= /FontType 3 def=0A= % Create a dummy encoding vector=0A= /Encoding 256 array def=0A= 3 string 0 1 255 {=0A= Encoding exch dup 3 index cvs cvn put } for pop=0A= /FontMatrix matrix def=0A= /FontBBox BBox def=0A= /BuildChar {=0A= mark 3 1 roll % mark dict char=0A= exch begin=0A= Multi 1 ne {PaintData exch get}{pop} ifelse % mark [paintdata]=0A= PaintType 2 eq Multi 1 ne or=0A= { XStep 0 FontBBox aload pop setcachedevice }=0A= { XStep 0 setcharwidth } ifelse=0A= currentdict % mark [paintdata] dict=0A= /PaintProc load % mark [paintdata] dict paintproc=0A= end=0A= gsave=0A= false PATredef exec true PATredef=0A= grestore=0A= cleartomark % -=0A= } bind def=0A= currentdict=0A= end % newdict=0A= /foo exch % /foo newlict=0A= definefont % newfont=0A= } bind def=0A= % PATpcalc - calculates the starting point and width/height=0A= % of the tile fill for the shape=0A= /PATpcalc { % - PATpcalc nw nh px py=0A= PATDict /CurrentPattern get begin=0A= gsave=0A= % Set up the coordinate system to Pattern Space=0A= % and lock down pattern=0A= PatternGState /cm get setmatrix=0A= BBox aload pop pop pop translate=0A= % Determine the bounding box of the shape=0A= pathbbox % llx lly urx ury=0A= grestore=0A= % Determine (nw, nh) the # of cells to paint width and height=0A= PatHeight div ceiling % llx lly urx qh=0A= 4 1 roll % qh llx lly urx=0A= PatWidth div ceiling % qh llx lly qw=0A= 4 1 roll % qw qh llx lly=0A= PatHeight div floor % qw qh llx ph=0A= 4 1 roll % ph qw qh llx=0A= PatWidth div floor % ph qw qh pw=0A= 4 1 roll % pw ph qw qh=0A= 2 index sub cvi abs % pw ph qs qh-ph=0A= exch 3 index sub cvi abs exch % pw ph nw=3Dqw-pw nh=3Dqh-ph=0A= % Determine the starting point of the pattern fill=0A= %(px, py)=0A= 4 2 roll % nw nh pw ph=0A= PatHeight mul % nw nh pw py=0A= exch % nw nh py pw=0A= PatWidth mul exch % nw nh px py=0A= end=0A= } bind def=0A= =0A= % Save the original routines so that we can use them later on=0A= /oldfill /fill load def=0A= /oldeofill /eofill load def=0A= /oldstroke /stroke load def=0A= /oldshow /show load def=0A= /oldashow /ashow load def=0A= /oldwidthshow /widthshow load def=0A= /oldawidthshow /awidthshow load def=0A= /oldkshow /kshow load def=0A= =0A= % These defs are necessary so that subsequent procs don't bind in=0A= % the originals=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= /PATredef {=0A= MyAppDict begin=0A= {=0A= /fill { /clip load PATdraw newpath } bind def=0A= /eofill { /eoclip load PATdraw newpath } bind def=0A= /stroke { PATstroke } bind def=0A= /show { 0 0 null 0 0 6 -1 roll PATawidthshow } bind def=0A= /ashow { 0 0 null 6 3 roll PATawidthshow }=0A= bind def=0A= /widthshow { 0 0 3 -1 roll PATawidthshow }=0A= bind def=0A= /awidthshow { PATawidthshow } bind def=0A= /kshow { PATkshow } bind def=0A= } {=0A= /fill { oldfill } bind def=0A= /eofill { oldeofill } bind def=0A= /stroke { oldstroke } bind def=0A= /show { oldshow } bind def=0A= /ashow { oldashow } bind def=0A= /widthshow { oldwidthshow } bind def=0A= /awidthshow { oldawidthshow } bind def=0A= /kshow { oldkshow } bind def=0A= } ifelse=0A= end=0A= } bind def=0A= false PATredef=0A= % Conditionally define setcmykcolor if not available=0A= /setcmykcolor where { pop } {=0A= /setcmykcolor {=0A= 1 sub 4 1 roll=0A= 3 {=0A= 3 index add neg dup 0 lt { pop 0 } if 3 1 roll=0A= } repeat=0A= setrgbcolor - pop=0A= } bind def=0A= } ifelse=0A= /PATsc { % colorarray=0A= aload length % c1 ... cn length=0A= dup 1 eq { pop setgray } { 3 eq { setrgbcolor } { setcmykcolor=0A= } ifelse } ifelse=0A= } bind def=0A= /PATsg { % dict=0A= begin=0A= lw setlinewidth=0A= lc setlinecap=0A= lj setlinejoin=0A= ml setmiterlimit=0A= ds aload pop setdash=0A= cc aload pop setrgbcolor=0A= cm setmatrix=0A= end=0A= } bind def=0A= =0A= /PATDict 3 dict def=0A= /PATsp {=0A= true PATredef=0A= PATDict begin=0A= /CurrentPattern exch def=0A= % If it's an uncolored pattern, save the color=0A= CurrentPattern /PaintType get 2 eq {=0A= /PColor exch def=0A= } if=0A= /CColor [ currentrgbcolor ] def=0A= end=0A= } bind def=0A= % PATstroke - stroke with the current pattern=0A= /PATstroke {=0A= countdictstack=0A= save=0A= mark=0A= {=0A= currentpoint strokepath moveto=0A= PATpcalc % proc nw nh px py=0A= clip newpath PATfill=0A= } stopped {=0A= (*** PATstroke Warning: Path is too complex, stroking=0A= with gray) =3D=0A= cleartomark=0A= restore=0A= countdictstack exch sub dup 0 gt=0A= { { end } repeat } { pop } ifelse=0A= gsave 0.5 setgray oldstroke grestore=0A= } { pop restore pop } ifelse=0A= newpath=0A= } bind def=0A= /PATtcalc { % modmtx tilingtype PATtcalc tilematrix=0A= % Note: tiling types 2 and 3 are not supported=0A= gsave=0A= exch concat % tilingtype=0A= matrix currentmatrix exch % cmtx tilingtype=0A= % Tiling type 1 and 3: constant spacing=0A= 2 ne {=0A= % Distort the pattern so that it occupies=0A= % an integral number of device pixels=0A= dup 4 get exch dup 5 get exch % tx ty cmtx=0A= XStep 0 dtransform=0A= round exch round exch % tx ty cmtx dx.x dx.y=0A= XStep div exch XStep div exch % tx ty cmtx a b=0A= 0 YStep dtransform=0A= round exch round exch % tx ty cmtx a b dy.x dy.y=0A= YStep div exch YStep div exch % tx ty cmtx a b c d=0A= 7 -3 roll astore % { a b c d tx ty }=0A= } if=0A= grestore=0A= } bind def=0A= /PATusp {=0A= false PATredef=0A= PATDict begin=0A= CColor PATsc=0A= end=0A= } bind def=0A= =0A= % this is the pattern fill program from the Second edition Reference = Manual=0A= % with changes to call the above pattern fill=0A= % left30=0A= 11 dict begin=0A= /PaintType 1 def=0A= /PatternType 1 def=0A= /TilingType 1 def=0A= /BBox [0 0 1 1] def=0A= /XStep 1 def=0A= /YStep 1 def=0A= /PatWidth 1 def=0A= /PatHeight 1 def=0A= /Multi 2 def=0A= /PaintData [=0A= { clippath } bind=0A= { 32 16 true [ 32 0 0 -16 0 16 ]=0A= {}=0A= imagemask } bind=0A= ] def=0A= /PaintProc {=0A= pop=0A= exec fill=0A= } def=0A= currentdict=0A= end=0A= /P1 exch def=0A= 1.1111 1.1111 scale %restore scale=0A= =0A= /cp {closepath} bind def=0A= /ef {eofill} bind def=0A= /gr {grestore} bind def=0A= /gs {gsave} bind def=0A= /sa {save} bind def=0A= /rs {restore} bind def=0A= /l {lineto} bind def=0A= /m {moveto} bind def=0A= /rm {rmoveto} bind def=0A= /n {newpath} bind def=0A= /s {stroke} bind def=0A= /sh {show} bind def=0A= /slc {setlinecap} bind def=0A= /slj {setlinejoin} bind def=0A= /slw {setlinewidth} bind def=0A= /srgb {setrgbcolor} bind def=0A= /rot {rotate} bind def=0A= /sc {scale} bind def=0A= /sd {setdash} bind def=0A= /ff {findfont} bind def=0A= /sf {setfont} bind def=0A= /scf {scalefont} bind def=0A= /sw {stringwidth} bind def=0A= /tr {translate} bind def=0A= /tnt {dup dup currentrgbcolor=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add=0A= 4 -2 roll dup 1 exch sub 3 -1 roll mul add srgb}=0A= bind def=0A= /shd {dup dup currentrgbcolor 4 -2 roll mul 4 -2 roll mul=0A= 4 -2 roll mul srgb} bind def=0A= /DrawEllipse {=0A= /endangle exch def=0A= /startangle exch def=0A= /yrad exch def=0A= /xrad exch def=0A= /y exch def=0A= /x exch def=0A= /savematrix mtrx currentmatrix def=0A= x y tr xrad yrad sc 0 0 1 startangle endangle arc=0A= closepath=0A= savematrix setmatrix=0A= } def=0A= =0A= /$F2psBegin {$F2psDict begin /$F2psEnteredState save def} def=0A= /$F2psEnd {$F2psEnteredState restore end} def=0A= %%EndProlog=0A= =0A= $F2psBegin=0A= 10 setmiterlimit=0A= n -1000 5287 m -1000 -1000 l 13162 -1000 l 13162 5287 l cp clip=0A= 0.06000 0.06000 sc=0A= 7.500 slw=0A= % Ellipse=0A= n 4800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6600 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 435.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 6000 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 395.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 5400 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 355.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 4800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 315.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7200 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 475.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 7800 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 515.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 655.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 10500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 695.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11100 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 735.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 11700 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 775.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 9300 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 615.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2700 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 175.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 2100 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 135.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 255.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 3300 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 215.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2700 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 175.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 2100 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 135.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 1500 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 95.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 900 1500 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 55.00 95.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Ellipse=0A= n 3300 900 75 75 0 360 DrawEllipse gs /PC [[0.00 0.00 0.00] [0.00 0.00 = 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 215.00 55.00] PATmp PATsp ef gr PATusp gs = col0 s gr=0A= =0A= % Polyline=0A= n 371 300 m 379 300 l gs col0 s gr=0A= % Polyline=0A= n 4500 600 m 8100 600 l 8100 4200 l 4500 4200 l 4500 600 l cp gs col0 s = gr =0A= % Polyline=0A= n 5100 600 m 5100 4200 l gs col0 s gr =0A= % Polyline=0A= n 5700 4200 m 5700 600 l gs col0 s gr =0A= % Polyline=0A= n 6300 600 m 6300 4200 l gs col0 s gr =0A= % Polyline=0A= n 6900 4200 m 6900 600 l gs col0 s gr =0A= % Polyline=0A= n 7500 600 m 7500 4200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1200 m 8100 1200 l gs col0 s gr =0A= % Polyline=0A= n 4500 1800 m 8100 1800 l gs col0 s gr =0A= % Polyline=0A= n 4500 2400 m 8100 2400 l gs col0 s gr =0A= % Polyline=0A= n 4500 3000 m 8100 3000 l gs col0 s gr =0A= % Polyline=0A= n 4500 3600 m 8100 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3600 m 7500 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 3000 m 6900 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 2400 m 6300 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 4500 1800 m 5700 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 5100 600 m 4500 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 300.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 5253 870 m 5373 900 l 5253 930 l 5415 930 l 5415 870 l cp=0A= clip=0A= n 4800 900 m 5400 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 870 m 5373 900 l 5253 930 l 5253 900 l 5253 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 870 m 5973 900 l 5853 930 l 6015 930 l 6015 870 l cp=0A= clip=0A= n 5400 900 m 6000 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 870 m 5973 900 l 5853 930 l 5853 900 l 5853 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 870 m 6573 900 l 6453 930 l 6615 930 l 6615 870 l cp=0A= clip=0A= n 6075 900 m 6600 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 405.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 870 m 6573 900 l 6453 930 l 6453 900 l 6453 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1353 m 4800 1473 l 4770 1353 l 4770 1515 l 4830 1515 l cp=0A= clip=0A= n 4800 900 m 4800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1353 m 4800 1473 l 4770 1353 l 4800 1353 l 4830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 1470 m 5373 1500 l 5253 1530 l 5415 1530 l 5415 1470 l cp=0A= clip=0A= n 4800 1500 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 1470 m 5373 1500 l 5253 1530 l 5253 1500 l 5253 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1353 m 5400 1473 l 5370 1353 l 5370 1515 l 5430 1515 l cp=0A= clip=0A= n 5400 900 m 5400 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1353 m 5400 1473 l 5370 1353 l 5400 1353 l 5430 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1353 m 6000 1473 l 5970 1353 l 5970 1515 l 6030 1515 l cp=0A= clip=0A= n 6000 900 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1353 m 6000 1473 l 5970 1353 l 6000 1353 l 6030 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 1953 m 4800 2073 l 4770 1953 l 4770 2115 l 4830 2115 l cp=0A= clip=0A= n 4800 1500 m 4800 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 1953 m 4800 2073 l 4770 1953 l 4800 1953 l 4830 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 1953 m 5400 2073 l 5370 1953 l 5370 2115 l 5430 2115 l cp=0A= clip=0A= n 5400 1500 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 1953 m 5400 2073 l 5370 1953 l 5400 1953 l 5430 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2070 m 5373 2100 l 5253 2130 l 5415 2130 l 5415 2070 l cp=0A= clip=0A= n 4800 2100 m 5400 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2070 m 5373 2100 l 5253 2130 l 5253 2100 l 5253 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 2553 m 4800 2673 l 4770 2553 l 4770 2715 l 4830 2715 l cp=0A= clip=0A= n 4800 2100 m 4800 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 2553 m 4800 2673 l 4770 2553 l 4800 2553 l 4830 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5430 2553 m 5400 2673 l 5370 2553 l 5370 2715 l 5430 2715 l cp=0A= clip=0A= n 5400 2100 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5430 2553 m 5400 2673 l 5370 2553 l 5400 2553 l 5430 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 4830 3153 m 4800 3273 l 4770 3153 l 4770 3315 l 4830 3315 l cp=0A= clip=0A= n 4800 2700 m 4800 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 4830 3153 m 4800 3273 l 4770 3153 l 4800 3153 l 4830 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5253 2670 m 5373 2700 l 5253 2730 l 5415 2730 l 5415 2670 l cp=0A= clip=0A= n 4800 2700 m 5400 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 320.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5253 2670 m 5373 2700 l 5253 2730 l 5253 2700 l 5253 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 2070 m 5973 2100 l 5853 2130 l 6015 2130 l 6015 2070 l cp=0A= clip=0A= n 5400 2100 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 2070 m 5973 2100 l 5853 2130 l 5853 2100 l 5853 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6030 1953 m 6000 2073 l 5970 1953 l 5970 2115 l 6030 2115 l cp=0A= clip=0A= n 6000 1500 m 6000 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6030 1953 m 6000 2073 l 5970 1953 l 6000 1953 l 6030 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 5853 1470 m 5973 1500 l 5853 1530 l 6015 1530 l 6015 1470 l cp=0A= clip=0A= n 5400 1500 m 6000 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 360.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 5853 1470 m 5973 1500 l 5853 1530 l 5853 1500 l 5853 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6453 1470 m 6573 1500 l 6453 1530 l 6615 1530 l 6615 1470 l cp=0A= clip=0A= n 6000 1500 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 400.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6453 1470 m 6573 1500 l 6453 1530 l 6453 1500 l 6453 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 6630 1353 m 6600 1473 l 6570 1353 l 6570 1515 l 6630 1515 l cp=0A= clip=0A= n 6600 900 m 6600 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 6630 1353 m 6600 1473 l 6570 1353 l 6600 1353 l 6630 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 870 m 7173 900 l 7053 930 l 7215 930 l 7215 870 l cp=0A= clip=0A= n 6600 900 m 7200 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 870 m 7173 900 l 7053 930 l 7053 900 l 7053 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 870 m 7773 900 l 7653 930 l 7815 930 l 7815 870 l cp=0A= clip=0A= n 7200 900 m 7800 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 870 m 7773 900 l 7653 930 l 7653 900 l 7653 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7830 1353 m 7800 1473 l 7770 1353 l 7770 1515 l 7830 1515 l cp=0A= clip=0A= n 7800 900 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 520.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7830 1353 m 7800 1473 l 7770 1353 l 7800 1353 l 7830 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7053 1470 m 7173 1500 l 7053 1530 l 7215 1530 l 7215 1470 l cp=0A= clip=0A= n 6600 1500 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 440.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7053 1470 m 7173 1500 l 7053 1530 l 7053 1500 l 7053 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7230 1353 m 7200 1473 l 7170 1353 l 7170 1515 l 7230 1515 l cp=0A= clip=0A= n 7200 900 m 7200 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7230 1353 m 7200 1473 l 7170 1353 l 7200 1353 l 7230 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 7653 1470 m 7773 1500 l 7653 1530 l 7815 1530 l 7815 1470 l cp=0A= clip=0A= n 7200 1500 m 7800 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 480.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 7653 1470 m 7773 1500 l 7653 1530 l 7653 1500 l 7653 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 11400 4200 m 11400 600 l gs col0 s gr =0A= % Polyline=0A= n 10800 600 m 10800 4200 l gs col0 s gr =0A= % Polyline=0A= n 10200 4200 m 10200 600 l gs col0 s gr =0A= % Polyline=0A= n 9600 600 m 9600 4200 l gs col0 s gr =0A= % Polyline=0A= n 9000 4200 m 9000 600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3600 m 8400 3600 l gs col0 s gr =0A= % Polyline=0A= n 12000 3000 m 8400 3000 l gs col0 s gr =0A= % Polyline=0A= n 12000 2400 m 8400 2400 l gs col0 s gr =0A= % Polyline=0A= n 12000 1800 m 8400 1800 l gs col0 s gr =0A= % Polyline=0A= n 12000 1200 m 8400 1200 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1200 m 9000 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 600.00 80.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 1800 m 9600 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 640.00 120.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 2400 m 10200 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 680.00 160.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 12000 3000 m 10800 4200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 720.00 200.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 11400 4200 m 12000 3600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 760.00 240.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 11247 3930 m 11127 3900 l 11247 3870 l 11085 3870 l 11085 3930 l cp=0A= clip=0A= n 11700 3900 m 11100 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3930 m 11127 3900 l 11247 3870 l 11247 3900 l 11247 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3930 m 10527 3900 l 10647 3870 l 10485 3870 l 10485 3930 l cp=0A= clip=0A= n 11100 3900 m 10500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3930 m 10527 3900 l 10647 3870 l 10647 3900 l 10647 3930 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3930 m 9927 3900 l 10047 3870 l 9885 3870 l 9885 3930 l cp=0A= clip=0A= n 10425 3900 m 9900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3930 m 9927 3900 l 10047 3870 l 10047 3900 l 10047 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 3447 m 11700 3327 l 11730 3447 l 11730 3285 l 11670 3285 l cp=0A= clip=0A= n 11700 3900 m 11700 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 3447 m 11700 3327 l 11730 3447 l 11700 3447 l 11670 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 3330 m 11127 3300 l 11247 3270 l 11085 3270 l 11085 3330 l cp=0A= clip=0A= n 11700 3300 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 3330 m 11127 3300 l 11247 3270 l 11247 3300 l 11247 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 3447 m 11100 3327 l 11130 3447 l 11130 3285 l 11070 3285 l cp=0A= clip=0A= n 11100 3900 m 11100 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 3447 m 11100 3327 l 11130 3447 l 11100 3447 l 11070 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 3447 m 10500 3327 l 10530 3447 l 10530 3285 l 10470 3285 l cp=0A= clip=0A= n 10500 3900 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 3447 m 10500 3327 l 10530 3447 l 10500 3447 l 10470 3447 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2847 m 11700 2727 l 11730 2847 l 11730 2685 l 11670 2685 l cp=0A= clip=0A= n 11700 3300 m 11700 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2847 m 11700 2727 l 11730 2847 l 11700 2847 l 11670 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2847 m 11100 2727 l 11130 2847 l 11130 2685 l 11070 2685 l cp=0A= clip=0A= n 11100 3300 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2847 m 11100 2727 l 11130 2847 l 11100 2847 l 11070 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2730 m 11127 2700 l 11247 2670 l 11085 2670 l 11085 2730 l cp=0A= clip=0A= n 11700 2700 m 11100 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2730 m 11127 2700 l 11247 2670 l 11247 2700 l 11247 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 2247 m 11700 2127 l 11730 2247 l 11730 2085 l 11670 2085 l cp=0A= clip=0A= n 11700 2700 m 11700 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 2247 m 11700 2127 l 11730 2247 l 11700 2247 l 11670 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 2247 m 11100 2127 l 11130 2247 l 11130 2085 l 11070 2085 l cp=0A= clip=0A= n 11100 2700 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 2247 m 11100 2127 l 11130 2247 l 11100 2247 l 11070 2247 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1647 m 11700 1527 l 11730 1647 l 11730 1485 l 11670 1485 l cp=0A= clip=0A= n 11700 2100 m 11700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1647 m 11700 1527 l 11730 1647 l 11700 1647 l 11670 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 2130 m 11127 2100 l 11247 2070 l 11085 2070 l 11085 2130 l cp=0A= clip=0A= n 11700 2100 m 11100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 2130 m 11127 2100 l 11247 2070 l 11247 2100 l 11247 2130 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11670 1047 m 11700 927 l 11730 1047 l 11730 885 l 11670 885 l cp=0A= clip=0A= n 11700 1500 m 11700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 780.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11670 1047 m 11700 927 l 11730 1047 l 11700 1047 l 11670 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 930 m 11127 900 l 11247 870 l 11085 870 l 11085 930 l cp=0A= clip=0A= n 11700 900 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 930 m 11127 900 l 11247 870 l 11247 900 l 11247 930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1047 m 11100 927 l 11130 1047 l 11130 885 l 11070 885 l cp=0A= clip=0A= n 11100 1500 m 11100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1047 m 11100 927 l 11130 1047 l 11100 1047 l 11070 1047 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11247 1530 m 11127 1500 l 11247 1470 l 11085 1470 l 11085 1530 l cp=0A= clip=0A= n 11700 1500 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11247 1530 m 11127 1500 l 11247 1470 l 11247 1500 l 11247 1530 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 11070 1647 m 11100 1527 l 11130 1647 l 11130 1485 l 11070 1485 l cp=0A= clip=0A= n 11100 2100 m 11100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 740.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 11070 1647 m 11100 1527 l 11130 1647 l 11100 1647 l 11070 1647 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 2730 m 10527 2700 l 10647 2670 l 10485 2670 l 10485 2730 l cp=0A= clip=0A= n 11100 2700 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 2730 m 10527 2700 l 10647 2670 l 10647 2700 l 10647 2730 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10470 2847 m 10500 2727 l 10530 2847 l 10530 2685 l 10470 2685 l cp=0A= clip=0A= n 10500 3300 m 10500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10470 2847 m 10500 2727 l 10530 2847 l 10500 2847 l 10470 2847 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10647 3330 m 10527 3300 l 10647 3270 l 10485 3270 l 10485 3330 l cp=0A= clip=0A= n 11100 3300 m 10500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] = def=0A= 15.00 15.00 sc P1 [16 0 0 -8 700.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10647 3330 m 10527 3300 l 10647 3270 l 10647 3300 l 10647 3330 l cp = gs 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 10047 3330 m 9927 3300 l 10047 3270 l 9885 3270 l 9885 3330 l cp=0A= clip=0A= n 10500 3300 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 10047 3330 m 9927 3300 l 10047 3270 l 10047 3300 l 10047 3330 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9870 3447 m 9900 3327 l 9930 3447 l 9930 3285 l 9870 3285 l cp=0A= clip=0A= n 9900 3900 m 9900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 660.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9870 3447 m 9900 3327 l 9930 3447 l 9900 3447 l 9870 3447 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 9447 3930 m 9327 3900 l 9447 3870 l 9285 3870 l 9285 3930 l cp=0A= clip=0A= n 9900 3900 m 9300 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 620.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 9447 3930 m 9327 3900 l 9447 3870 l 9447 3900 l 9447 3930 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= n 12000 4200 m 8400 4200 l 8400 600 l 12000 600 l 12000 4200 l cp gs = col0 s gr =0A= % Polyline=0A= n 600 600 m 4200 600 l 4200 4200 l 600 4200 l 600 600 l cp gs col0 s gr =0A= % Polyline=0A= n 1200 600 m 1200 4200 l gs col0 s gr =0A= % Polyline=0A= n 1800 4200 m 1800 600 l gs col0 s gr =0A= % Polyline=0A= n 2400 600 m 2400 4200 l gs col0 s gr =0A= % Polyline=0A= n 3000 4200 m 3000 600 l gs col0 s gr =0A= % Polyline=0A= n 3600 600 m 3600 4200 l gs col0 s gr =0A= % Polyline=0A= n 600 1200 m 4200 1200 l gs col0 s gr =0A= % Polyline=0A= n 600 1800 m 4200 1800 l gs col0 s gr =0A= % Polyline=0A= n 600 2400 m 4200 2400 l gs col0 s gr =0A= % Polyline=0A= n 600 3000 m 4200 3000 l gs col0 s gr =0A= % Polyline=0A= n 600 3600 m 4200 3600 l gs col0 s gr =0A= % Polyline=0A= [60] 0 sd=0A= n 600 3600 m 3600 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 3000 m 3000 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 2400 m 2400 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 600 1800 m 1800 600 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= [60] 0 sd=0A= n 1200 600 m 600 1200 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 40.00 40.00] PATmp PATsp ef gr PATusp gs = col0 s gr [] 0 sd=0A= % Polyline=0A= gs clippath=0A= 1353 870 m 1473 900 l 1353 930 l 1515 930 l 1515 870 l cp=0A= clip=0A= n 900 900 m 1500 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 870 m 1473 900 l 1353 930 l 1353 900 l 1353 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 870 m 2073 900 l 1953 930 l 2115 930 l 2115 870 l cp=0A= clip=0A= n 1500 900 m 2100 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 870 m 2073 900 l 1953 930 l 1953 900 l 1953 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 870 m 2673 900 l 2553 930 l 2715 930 l 2715 870 l cp=0A= clip=0A= n 2175 900 m 2700 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 145.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 870 m 2673 900 l 2553 930 l 2553 900 l 2553 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1353 m 900 1473 l 870 1353 l 870 1515 l 930 1515 l cp=0A= clip=0A= n 900 900 m 900 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1353 m 900 1473 l 870 1353 l 900 1353 l 930 1353 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 1470 m 1473 1500 l 1353 1530 l 1515 1530 l 1515 1470 l cp=0A= clip=0A= n 900 1500 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 1470 m 1473 1500 l 1353 1530 l 1353 1500 l 1353 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1353 m 1500 1473 l 1470 1353 l 1470 1515 l 1530 1515 l cp=0A= clip=0A= n 1500 900 m 1500 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1353 m 1500 1473 l 1470 1353 l 1500 1353 l 1530 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1353 m 2100 1473 l 2070 1353 l 2070 1515 l 2130 1515 l cp=0A= clip=0A= n 2100 900 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1353 m 2100 1473 l 2070 1353 l 2100 1353 l 2130 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 1953 m 900 2073 l 870 1953 l 870 2115 l 930 2115 l cp=0A= clip=0A= n 900 1500 m 900 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 1953 m 900 2073 l 870 1953 l 900 1953 l 930 1953 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 1953 m 1500 2073 l 1470 1953 l 1470 2115 l 1530 2115 l cp=0A= clip=0A= n 1500 1500 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 1953 m 1500 2073 l 1470 1953 l 1500 1953 l 1530 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2070 m 1473 2100 l 1353 2130 l 1515 2130 l 1515 2070 l cp=0A= clip=0A= n 900 2100 m 1500 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2070 m 1473 2100 l 1353 2130 l 1353 2100 l 1353 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 2553 m 900 2673 l 870 2553 l 870 2715 l 930 2715 l cp=0A= clip=0A= n 900 2100 m 900 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 2553 m 900 2673 l 870 2553 l 900 2553 l 930 2553 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 2553 m 1500 2673 l 1470 2553 l 1470 2715 l 1530 2715 l cp=0A= clip=0A= n 1500 2100 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 2553 m 1500 2673 l 1470 2553 l 1500 2553 l 1530 2553 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3153 m 900 3273 l 870 3153 l 870 3315 l 930 3315 l cp=0A= clip=0A= n 900 2700 m 900 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3153 m 900 3273 l 870 3153 l 900 3153 l 930 3153 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 2670 m 1473 2700 l 1353 2730 l 1515 2730 l 1515 2670 l cp=0A= clip=0A= n 900 2700 m 1500 2700 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 2670 m 1473 2700 l 1353 2730 l 1353 2700 l 1353 2670 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 930 3753 m 900 3873 l 870 3753 l 870 3915 l 930 3915 l cp=0A= clip=0A= n 900 3300 m 900 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 930 3753 m 900 3873 l 870 3753 l 900 3753 l 930 3753 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3870 m 1473 3900 l 1353 3930 l 1515 3930 l 1515 3870 l cp=0A= clip=0A= n 900 3900 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 260.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3870 m 1473 3900 l 1353 3930 l 1353 3900 l 1353 3870 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3753 m 1500 3873 l 1470 3753 l 1470 3915 l 1530 3915 l cp=0A= clip=0A= n 1500 3300 m 1500 3900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3753 m 1500 3873 l 1470 3753 l 1500 3753 l 1530 3753 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1353 3270 m 1473 3300 l 1353 3330 l 1515 3330 l 1515 3270 l cp=0A= clip=0A= n 900 3300 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 60.00 220.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1353 3270 m 1473 3300 l 1353 3330 l 1353 3300 l 1353 3270 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1530 3153 m 1500 3273 l 1470 3153 l 1470 3315 l 1530 3315 l cp=0A= clip=0A= n 1500 2700 m 1500 3300 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 180.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1530 3153 m 1500 3273 l 1470 3153 l 1500 3153 l 1530 3153 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 2070 m 2073 2100 l 1953 2130 l 2115 2130 l 2115 2070 l cp=0A= clip=0A= n 1500 2100 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 140.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 2070 m 2073 2100 l 1953 2130 l 1953 2100 l 1953 2070 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2130 1953 m 2100 2073 l 2070 1953 l 2070 2115 l 2130 2115 l cp=0A= clip=0A= n 2100 1500 m 2100 2100 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2130 1953 m 2100 2073 l 2070 1953 l 2100 1953 l 2130 1953 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 1953 1470 m 2073 1500 l 1953 1530 l 2115 1530 l 2115 1470 l cp=0A= clip=0A= n 1500 1500 m 2100 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 100.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 1953 1470 m 2073 1500 l 1953 1530 l 1953 1500 l 1953 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2553 1470 m 2673 1500 l 2553 1530 l 2715 1530 l 2715 1470 l cp=0A= clip=0A= n 2100 1500 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 140.00 100.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2553 1470 m 2673 1500 l 2553 1530 l 2553 1500 l 2553 1470 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 2730 1353 m 2700 1473 l 2670 1353 l 2670 1515 l 2730 1515 l cp=0A= clip=0A= n 2700 900 m 2700 1500 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 2730 1353 m 2700 1473 l 2670 1353 l 2700 1353 l 2730 1353 l cp gs = 0.00 setgray ef gr col0 s=0A= % Polyline=0A= gs clippath=0A= 3153 870 m 3273 900 l 3153 930 l 3315 930 l 3315 870 l cp=0A= clip=0A= n 2700 900 m 3300 900 l gs /PC [[0.00 0.00 0.00] [0.00 0.00 0.00]] def=0A= 15.00 15.00 sc P1 [16 0 0 -8 180.00 60.00] PATmp PATsp ef gr PATusp gs = col0 s gr gr=0A= =0A= % arrowhead=0A= n 3153 870 m 3273 900 l 3153 930 l 3153 900 l 3153 870 l cp gs 0.00 = setgray ef gr col0 s=0A= % Polyline=0A= n 12146 4275 m 12154 4275 l gs col0 s gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4350 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 4800 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 5400 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6000 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 6600 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7200 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 7800 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8250 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 8700 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9300 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 9900 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 10425 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11025 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 11625 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 525 m=0A= gs 1 -1 sc (1) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 900 525 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 1500 525 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2100 525 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 2700 525 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3300 525 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 3900 525 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 975 m=0A= gs 1 -1 sc (2) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 1575 m=0A= gs 1 -1 sc (3) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2175 m=0A= gs 1 -1 sc (4) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 2775 m=0A= gs 1 -1 sc (5) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3375 m=0A= gs 1 -1 sc (6) col0 sh gr=0A= /Times-Roman ff 240.00 scf sf=0A= 450 3975 m=0A= gs 1 -1 sc (7) col0 sh gr=0A= $F2psEnd=0A= rs=0A= end=0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00sent/analysis.tex=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00100600 = =00 236 =00 12 =00 6762 7244705634 12522=00 = 0=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00ustar = =00jsr=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00staff=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00\section{Analysis = of the sequential SIP code\label{analysis}}=0A= The SIP algorithm is contained in a Fortran 77 routine `sip' which takes = the $A$ matrix, plus some problem definition parameters and produces a = matrix $u$ of the solution value at each grid node. The `sip' routine = has been highly optimised, both to minimise memory usage and to speed-up = execution. The $A$ matrix is stored as a $6\times (I+2)\times ( J+2)$ = three-dimensional array, with each of the five non-zero coefficients per = row plus the right-hand-side stored in the first dimension, for each = grid point $i,j$. After some temporary array initialisation, the = routine is divided into the three stages of initial $LU$ factorisation, = followed by iteration through the forward and backward substitution = steps.=0A= =0A= \subsection{The LU factorisation}=0A= =0A= The code uses the simplest definition of the elements of L and U as = defined in equations \ref{B}$\dots$\ref{H} of section \ref{sip} above. = Only the main diagonal of the $L$ matrix $(d_{i,j})$ is stored and the = corresponding $A$ matrix coefficients and $d_{i,j}$ elements are = substituted for the remaining $L$ and $U$ elements as needed. Thus the = code defines the factorisation step as storing the elements of $d_{i,j}$ = from equation \ref{E} above, giving:=0A= \begin{equation}=0A= d_{i,j} =3D E_{i,j} - B_{i,j}.H_{i,j-1}/ d_{i,j-1} - = D_{i,j}F_{i-1,j}/ d_{i-1,j} \label{d}=0A= \end{equation} =0A= The reciprocal of the $L$ diagonal $d_{i,j}$ is stored for the forward = step in the array holding the original A matrix in place of $E_{i,j}$=0A= \subsection{The forward substitution step.}=0A= The forward substitution step is derived from the equation:=0A= \begin{equation}=0A= b_{i,j}V_{i,j-1} + c_{i,j}V_{i-1,j} + d_{i,j} V_{i,j} =3D = R^{(n)}_{i,j} =0A= \end{equation}=0A= where $b_{i,j} , c_{i,j}, d_{i,j}$ are the diagonals of $L$ and = $V_{i,j}$ is defined by $LV =3D R^{(n)}$ the residual at iteration $n$. =0A= =0A= This gives the forward step of calculating the $V_{i,j}$ node array = values from:-=0A= \begin{equation}=0A= V_{i,j}=3D (R^{(n)}_{i,j} - b_{i,j}V_{i,j-1} + c_{i,j} V_{i-1,j} = ) / d_{i,j}\label{VV}=0A= \end{equation} =0A= where $R^{(n)}_{i,j}$ is defined by:-=0A= \begin{equation}=0A= R^{(n)}_{i,j} =3D q_{i,j} - (B_{i,j} u_{i,j-1} + D_{i,j} = u_{i-1,j} + E_{i,j} u_{i,j} + F_{i,j} u_{i+1,j} + H_{i,j} = u_{i,j+1} ) \label{R}=0A= \end{equation}=0A= =0A= (The $u$ and $V$ values are those for the $n$th iteration) =0A= The actual equation implemented is:-=0A= \begin{eqnarray}=0A= V_{i,j} =3D q_{i,j}&-& B_{i,j}V_{i,j-1} / d_{i,j-1} + D_{i,j} = V_{i-1,j} / d_{i-1,j} \\\nonumber=0A= &-& B_{i,j}F_{i,j-1}u_{i+1,j-1} / d_{i,j-1} + = D_{i,j}H_{i-1,j}u_{i-1,j+1} / d_{i-1,j} \label{V}=0A= \end{eqnarray} =0A= where $q_{i,j}$ is the original rhs element.=0A= =0A= =0A= \subsection{The backward substitution step.} =0A= =0A= >From the basic equation $Ud^{(n)} =3D v^{(n)}$ , where $v^{(n)}$ is = calculated in the forward step above, the required equation is:-=0A= \begin{equation}=0A= u_{i,j} =3D V_{i,j} - e_{i,j}u_{i+1,j}- f_{i,j} u_{i,j+1}=0A= \end{equation}=0A= Using $e_{i,j} =3D F_{i,j}/ d_{i,j}$ and $f_{i,j} =3D H_{i,j} / d_{i,j}$ = results in=0A= \begin{equation}=0A= u_{i,j} =3D V_{i,j} - (F_{i,j} / d_{i,j} )u_{i+1,j} - = (H_{i,j} / d_{i,j})u_{i,j+1}=0A= \end{equation}=0A= which is the equation implemented.=0A= \subsection{The termination test}=0A= =0A= During the backward substitution step, a reduction is performed over the = solution matrix $u$ to find the maximum relative change in solution = values. If this is less than or equal to an input parameter, or if the = maximum number of iterations is exceeded, the SIP program terminates = with the current $u$ solution values. =0A= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= 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=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00= =00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00=00 ------=_NextPart_000_0000_01C09BEB.1A47B220-- From - Mon Mar 12 17:26:35 2001 X-UIDL: 05ef2f2047e40300 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:53 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:20:32 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 342B123A0B for ; Mon, 12 Mar 2001 17:20:32 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA45864; Mon, 12 Mar 2001 17:20:54 -0500 (EST) Resent-Message-Id: <200103122220.RAA45864@dirac.csit.fsu.edu> Replied: Tue, 27 Feb 2001 07:10:14 -0500 Replied: Kengo NAKAJIMA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 55D9E23A0D for ; Tue, 27 Feb 2001 03:03:14 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id RAA14998; Tue, 27 Feb 2001 17:02:36 +0900 (JST) Message-Id: <200102270805.AA04262@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Tue, 27 Feb 2001 17:05:38 +0900 To: fox@csit.fsu.edu Cc: aces@tokyo.rist.or.jp, okuda@garlic.q.t.u-tokyo.ac.jp Subject: [ACES2ndWS] Submission to "Concurrency and Computation : Practice and Experience" MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: multipart/mixed; boundary="--------------------3630670702514270" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:20:50 -0500 Resent-From: Geoffrey Fox This is multipart message. ----------------------3630670702514270 Content-Type: text/plain; charset=us-ascii Dear Professor Fox, This is Kengo Nakajima, RIST. Please find my full length paper submitted to "Concurrency and Computation : Practice and Experience" for special issue of the 2nd ACES workshop as attachment. Title of my paper is : "Parallel Iterative Solvers for Unstructured Grids using Directive/MPI Hybrid Programming Model for GeoFEM Platform on SMP Cluster Architectures" I am writing another paper titled : "Parallel Multilevel Iterative Linear Solvers with Adaptive Grids" It takes a while until completion and hopefully I would like to submit it in 10-14 days as I mentioned in the previous e-mail to you. Thank you very much. Best Regards, Kengo Nakajima --------------------------------------------- Kengo NAKAJIMA, Engineer. nakajima@tokyo.rist.or.jp ----------------------3630670702514270 Content-Type: application/pdf; name="KengoNAKAJIMA_SMP.pdf" Content-Transfer-Encoding: base64 Content-Disposition: attachment; filename="KengoNAKAJIMA_SMP.pdf" JVBERi0xLjMNJeLjz9MNCjY3IDAgb2JqDTw8IA0vTGluZWFyaXplZCAxIA0vTyA2OSANL0gg WyAxMDgzIDQ5OSBdIA0vTCAxODM5NTYgDS9FIDEzOTMxIA0vTiAxNyANL1QgMTgyNDk4IA0+ PiANZW5kb2JqDSAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg ICAgICAgICAgICB4cmVmDTY3IDMzIA0wMDAwMDAwMDE2IDAwMDAwIG4NCjAwMDAwMDEwMDgg MDAwMDAgbg0KMDAwMDAwMTU4MiAwMDAwMCBuDQowMDAwMDAxNzg5IDAwMDAwIG4NCjAwMDAw MDE5NjAgMDAwMDAgbg0KMDAwMDAwMjU0MCAwMDAwMCBuDQowMDAwMDAzMDUwIDAwMDAwIG4N CjAwMDAwMDMyMjcgMDAwMDAgbg0KMDAwMDAwMzQxMiAwMDAwMCBuDQowMDAwMDAzNDUxIDAw MDAwIG4NCjAwMDAwMDM0NzIgMDAwMDAgbg0KMDAwMDAwNDI2OSAwMDAwMCBuDQowMDAwMDA0 NDUzIDAwMDAwIG4NCjAwMDAwMDQ5NDAgMDAwMDAgbg0KMDAwMDAwNDk2MSAwMDAwMCBuDQow 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Resent-Message-Id: <200103122221.RAA47672@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from postman.riken.go.jp (postman.riken.go.jp [134.160.33.2]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 62C0D23A05 for ; Wed, 28 Feb 2001 04:16:09 -0500 (EST) Received: from earth (mk.riken.go.jp [134.160.32.40]) by postman.riken.go.jp (8.9.3+3.2W/3.7W) with SMTP id SAA28590 for ; Wed, 28 Feb 2001 18:15:37 +0900 (JST) From: "Huilin XING" To: "Prof. Geoffrey C. Fox" Subject: for ACES special issue of Concurrency and Computation Date: Wed, 28 Feb 2001 18:11:03 +0900 Message-ID: MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_0000_01C0A1B1.D010A910" X-Priority: 3 (Normal) X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook IMO, Build 9.0.2416 (9.0.2910.0) Importance: Normal X-MimeOLE: Produced By Microsoft MimeOLE V5.50.4133.2400 Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:21:04 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. ------=_NextPart_000_0000_01C0A1B1.D010A910 Content-Type: text/plain; charset="iso-2022-jp" Content-Transfer-Encoding: 7bit Dear Prof. Fox, I am enclosing herewith a manuscript entitled 'Finite element modeling of multibody contact and its application to active faults', by Prof. A. Makinouchi and myself. It includs two attached *.pdf files, named as HuilinXing_1.pdf and HuilinXing_2.pdf. This is supported by the Earth Simulator Project of Japan. We would be very grateful if the manuscript could be reviewed and considered for publication in this famous journal. Sincerely yours, Huilin Xing ---------------------------------------------- Huilin Xing, Ph.D Materials Fab. Lab, RIKEN 2-1 Hirosawa, Wako-shi, Saitama 351-0198 Japan Email:xing@postman.riken.go.jp Tel: 81-48-4679319 Fax:81-48-462-4657 ------=_NextPart_000_0000_01C0A1B1.D010A910 Content-Type: application/pdf; name="HuilinXing_1.pdf" Content-Transfer-Encoding: base64 Content-Disposition: attachment; filename="HuilinXing_1.pdf" JVBERi0xLjINJeLjz9MNCjIgMCBvYmoNPDwNL0xlbmd0aCAyMDQ5DS9GaWx0ZXIgL0ZsYXRlRGVj b2RlDT4+DXN0cmVhbQ0KSImUV2Fv28gR/QX6D/OpcA4ST5RsyToURX2O0/gaJ0GiokXhLytyRW5M cnW7S8vKr++b3SVFO4qBXoCzKJE7M2/eezP8fT369d2MUlpvR+mMpviHP8vLZHZOy+U8uZivaF2P plSMfv3H15QKi8/rjP+3H50R/nunGuUk3VSylo2jO53LSjUF6S3dtZVTG50f6Fo3TmSORJPTrbN0 tdtVKhNO6YacpqvMqUdJ7wQesG/W35DTecwpTVYzmsyT8wWt347O3icfEvoPzv/Fn3WV0J14UI1u s1Lxg5N0mqxoMkvm/vY74aRRorI4e2O6iB/EZkzrUtJtY51yLdJHtp/Lg8UdlT/4upS1v/girRQm K+n+7MvtP28+3r/hMMtkgazSJA1ZzSYpvVdGW7EXY/q3eNBj+iqUEzUu5xfpZJquLsf0h9iJxmc5 9ynO/MPX2hhpd7rJGTbRulKb36gv9K/8gO8LmWKUzoHHAlf85BN+/vtOW1eLJjHqQTZJoZNvu/AE 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DS9Sb290IDMgMCBSDS9JbmZvIDEgMCBSDS9JRCBbPDEzZmIzODFjOThlNTFkODE4ODcyMjFlYTJl YmI3ZDM1PjwxM2ZiMzgxYzk4ZTUxZDgxODg3MjIxZWEyZWJiN2QzNT5dDT4+DXN0YXJ0eHJlZg0x NTYzMzY4DSUlRU9GDQ== ------=_NextPart_000_0000_01C0A1B1.D010A910-- From - Mon Mar 12 17:26:38 2001 X-UIDL: 9280aa1d7c260600 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Mon Mar 12 17:24:57 2001) X-From_: fox@mailer.csit.fsu.edu Mon Mar 12 17:22:22 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 5669523A0B for ; Mon, 12 Mar 2001 17:22:22 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA23644; Mon, 12 Mar 2001 17:22:44 -0500 (EST) Resent-Message-Id: <200103122222.RAA23644@dirac.csit.fsu.edu> Delivery-Date: Thu Feb 22 22:33:11 2001 Delivered-To: fox@csit.fsu.edu Received: from computing.soongsil.ac.kr (computing.ssu.ac.kr [203.253.21.1]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 3912223A02 for ; Thu, 22 Feb 2001 22:32:48 -0500 (EST) Received: from para ([203.253.24.96]) by computing.soongsil.ac.kr (8.9.1a-H1/8.9.1) with SMTP id MAA12114 for ; Fri, 23 Feb 2001 12:24:38 +0900 (JST) From: "Jaeyoung Choi" To: "Geoffrey Fox" Subject: C492: PoLAPACK: Parallel Factorization Routines with Algorithmic Blocking (Revised version) Date: Fri, 23 Feb 2001 12:35:21 +0900 Message-ID: MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_009B_01C09D95.16624200" X-Priority: 3 (Normal) X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook IMO, Build 9.0.2416 (9.0.2910.0) X-MimeOLE: Produced By Microsoft MimeOLE V5.00.2919.6700 Importance: Normal In-Reply-To: <200102101936.OAA158244@dirac.csit.fsu.edu> Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:22:43 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. 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/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /space/exclam/quotedbl/numbersign/dollar/percent/ampersand/quoteright /parenleft/parenright/asterisk/plus/comma/minus/period/slash /zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon /less/equal/greater/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N /O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/backslash/bracketright /asciicircum/underscore/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m /n/o/p/q/r/s/t/u/v/w/x/y/z/braceleft/bar/braceright/asciitilde /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/dotlessi/grave/acute/circumflex/tilde/macron/breve /dotaccent/dieresis/.notdef/ring/cedilla/.notdef/hungarumlaut /ogonek/caron/space/exclamdown/cent/sterling/currency/yen/brokenbar /section/dieresis/copyright/ordfeminine/guillemotleft/logicalnot /hyphen/registered/macron/degree/plusminus/twosuperior/threesuperior /acute/mu/paragraph/periodcentered/cedilla/onesuperior/ordmasculine /guillemotright/onequarter/onehalf/threequarters/questiondown /Agrave/Aacute/Acircumflex/Atilde/Adieresis/Aring/AE/Ccedilla /Egrave/Eacute/Ecircumflex/Edieresis/Igrave/Iacute/Icircumflex /Idieresis/Eth/Ntilde/Ograve/Oacute/Ocircumflex/Otilde/Odieresis /multiply/Oslash/Ugrave/Uacute/Ucircumflex/Udieresis/Yacute /Thorn/germandbls/agrave/aacute/acircumflex/atilde/adieresis /aring/ae/ccedilla/egrave/eacute/ecircumflex/edieresis/igrave /iacute/icircumflex/idieresis/eth/ntilde/ograve/oacute/ocircumflex /otilde/odieresis/divide/oslash/ugrave/uacute/ucircumflex/udieresis /yacute/thorn/ydieresis ] def /Times-Roman reencodeISO def /Times-Bold reencodeISO def /none null def /numGraphicParameters 17 def /stringLimit 65535 def /Begin { save numGraphicParameters dict begin } def /End { end restore } def /SetB { dup type /nulltype eq { pop false /brushRightArrow idef false /brushLeftArrow idef true /brushNone idef } { /brushDashOffset idef /brushDashArray idef 0 ne /brushRightArrow idef 0 ne /brushLeftArrow idef /brushWidth idef false /brushNone idef } ifelse } def /SetCFg { /fgblue idef /fggreen idef /fgred idef } def /SetCBg { /bgblue idef /bggreen idef /bgred idef } def /SetF { /printSize idef /printFont idef } def /SetP { dup type /nulltype eq { pop true /patternNone idef } { dup -1 eq { /patternGrayLevel idef /patternString idef } { /patternGrayLevel idef } ifelse false /patternNone idef } ifelse } def /BSpl { 0 begin storexyn newpath n 1 gt { 0 0 0 0 0 0 1 1 true subspline n 2 gt { 0 0 0 0 1 1 2 2 false subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 2 copy false subspline } if n 2 sub dup n 1 sub dup 2 copy 2 copy false subspline patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Circ { newpath 0 360 arc patternNone not { ifill } if brushNone not { istroke } if } def /CBSpl { 0 begin dup 2 gt { storexyn newpath n 1 sub dup 0 0 1 1 2 2 true subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 0 0 false subspline n 2 sub dup n 1 sub dup 0 0 1 1 false subspline patternNone not { ifill } if brushNone not { istroke } if } { Poly } ifelse end } dup 0 4 dict put def /Elli { 0 begin newpath 4 2 roll translate scale 0 0 1 0 360 arc patternNone not { ifill } if brushNone not { istroke } if end } dup 0 1 dict put def /Line { 0 begin 2 storexyn newpath x 0 get y 0 get moveto x 1 get y 1 get lineto brushNone not { istroke } if 0 0 1 1 leftarrow 0 0 1 1 rightarrow end } dup 0 4 dict put def /MLine { 0 begin storexyn newpath n 1 gt { x 0 get y 0 get moveto 1 1 n 1 sub { /i exch def x i get y i get lineto } for patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Poly { 3 1 roll newpath moveto -1 add { lineto } repeat closepath patternNone not { ifill } if brushNone not { istroke } if } def /Rect { 0 begin /t exch def /r exch def /b exch def /l exch def newpath l b moveto l t lineto r t lineto r b lineto closepath patternNone not { ifill } if brushNone not { istroke } if end } dup 0 4 dict put def /Text { ishow } def /idef { dup where { pop pop pop } { exch def } ifelse } def /ifill { 0 begin gsave patternGrayLevel -1 ne { fgred bgred fgred sub patternGrayLevel mul add fggreen bggreen fggreen sub patternGrayLevel mul add fgblue bgblue fgblue sub patternGrayLevel mul add setrgbcolor eofill } { eoclip originalCTM setmatrix pathbbox /t exch def /r exch def /b exch def /l exch def /w r l sub ceiling cvi def /h t b sub ceiling cvi def /imageByteWidth w 8 div ceiling cvi def /imageHeight h def bgred bggreen bgblue setrgbcolor eofill fgred fggreen fgblue setrgbcolor w 0 gt h 0 gt and { l b translate w h scale w h true [w 0 0 h neg 0 h] { patternproc } imagemask } if } ifelse grestore end } dup 0 8 dict put def /istroke { gsave brushDashOffset -1 eq { [] 0 setdash 1 setgray } { brushDashArray brushDashOffset setdash fgred fggreen fgblue setrgbcolor } ifelse brushWidth setlinewidth originalCTM setmatrix stroke grestore } def /ishow { 0 begin gsave fgred fggreen fgblue setrgbcolor /fontDict printFont printSize scalefont dup setfont def /descender fontDict begin 0 [FontBBox] 1 get FontMatrix end transform exch pop def /vertoffset 1 printSize sub descender sub def { 0 vertoffset moveto show /vertoffset vertoffset printSize sub def } forall grestore end } dup 0 3 dict put def /patternproc { 0 begin /patternByteLength patternString length def /patternHeight patternByteLength 8 mul sqrt cvi def /patternWidth patternHeight def /patternByteWidth patternWidth 8 idiv def /imageByteMaxLength imageByteWidth imageHeight mul stringLimit patternByteWidth sub min def /imageMaxHeight imageByteMaxLength imageByteWidth idiv patternHeight = idiv patternHeight mul patternHeight max def /imageHeight imageHeight imageMaxHeight sub store /imageString imageByteWidth imageMaxHeight mul patternByteWidth add = string def 0 1 imageMaxHeight 1 sub { /y exch def /patternRow y patternByteWidth mul patternByteLength mod def /patternRowString patternString patternRow patternByteWidth getinterval = def /imageRow y imageByteWidth mul def 0 patternByteWidth imageByteWidth 1 sub { /x exch def imageString imageRow x add patternRowString putinterval } for } for imageString end } dup 0 12 dict put def /min { dup 3 2 roll dup 4 3 roll lt { exch } if pop } def /max { dup 3 2 roll dup 4 3 roll gt { exch } if pop } def /midpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 x1 add 2 div y0 y1 add 2 div end } dup 0 4 dict put def /thirdpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 2 mul x1 add 3 div y0 2 mul y1 add 3 div end } dup 0 4 dict put def /subspline { 0 begin /movetoNeeded exch def y exch get /y3 exch def x exch get /x3 exch def y exch get /y2 exch def x exch get /x2 exch def y exch get /y1 exch def x exch get /x1 exch def y exch get /y0 exch def x exch get /x0 exch def x1 y1 x2 y2 thirdpoint /p1y exch def /p1x exch def x2 y2 x1 y1 thirdpoint /p2y exch def /p2x exch def x1 y1 x0 y0 thirdpoint p1x p1y midpoint /p0y exch def /p0x exch def x2 y2 x3 y3 thirdpoint p2x p2y midpoint /p3y exch def /p3x exch def movetoNeeded { p0x p0y moveto } if p1x p1y p2x p2y p3x p3y curveto end } dup 0 17 dict put def /storexyn { /n exch def /y n array def /x n array def n 1 sub -1 0 { /i exch def y i 3 2 roll put x i 3 2 roll put } for } def /arrowhead { 0 begin transform originalCTM itransform /taily exch def /tailx exch def transform originalCTM itransform /tipy exch def /tipx exch def /dy tipy taily sub def /dx tipx tailx sub def /angle dx 0 ne dy 0 ne or { dy dx atan } { 90 } ifelse def gsave originalCTM setmatrix tipx tipy translate angle rotate newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto patternNone not { originalCTM setmatrix /padtip arrowHeight 2 exp 0.25 arrowWidth 2 exp mul add sqrt brushWidth = mul arrowWidth div def /padtail brushWidth 2 div def tipx tipy translate angle rotate padtip 0 translate arrowHeight padtip add padtail add arrowHeight div dup scale arrowheadpath ifill } if brushNone not { originalCTM setmatrix tipx tipy translate angle rotate arrowheadpath istroke } if grestore end } dup 0 9 dict put def /arrowheadpath { newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto } def /leftarrow { 0 begin y exch get /taily exch def x exch get /tailx exch def y exch get /tipy exch def x exch get /tipx exch def brushLeftArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def /rightarrow { 0 begin y exch get /tipy exch def x exch get /tipx exch def y exch get /taily exch def x exch get /tailx exch def brushRightArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def %I Idraw 10 Grid 10 10=20 Begin %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 0.747416 0 0 0.747416 0 0 ] concat /originalCTM matrix currentmatrix def Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 5.91999 14.4517 ] concat %I [ (\(a\) 12 x 12 blocks on 2 x 3 processes) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 262.285 14.4813 ] concat %I [ (\(b\) 9 x 9 blocks on 2 x 3 processes) ] Text End Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t u Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 118.778 -312.736 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 18.308 -255.324 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -24.7508 -284.031 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 90.0728 -183.56 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 47.0139 -212.265 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -154.854 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -54.3832 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -54.3832 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -154.854 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -154.854 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -154.854 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -54.3832 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 100 361 140 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 240 281 280 241 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 300 321 340 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 200 221 240 181 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 140 181 180 141 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -40.0302 ] concat %I 340 141 380 101 Line %I 1 End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 180.156 197.426 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 33.7609 95.5208 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 106.239 96.2376 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 178.004 96.9565 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 24.7669 236.981 ] concat %I [ (0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 115.699 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 200.382 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 39.1198 236.981 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 54.1904 236.981 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 66.3903 236.981 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 96.531 236.981 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 110.167 236.981 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 123.802 236.981 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 207.766 236.264 ] concat %I [ (11) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 168.296 236.264 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 181.931 236.264 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 195.567 236.264 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 135.284 237.165 ] concat %I [ (10) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 215.452 ] concat %I [ (0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 184.593 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 3.9551 171.675 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 156.605 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 2.5198 142.97 ] concat %I [ (10) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 100.629 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 85.558 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 70.4874 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.10808 57.5697 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 2.5198 43.2168 ] concat %I [ (11) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 31.2256 209.711 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 102.273 109.241 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 174.037 181.723 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 59.9316 81.2522 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 130.978 151.581 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 202.744 51.8285 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 105.522 196.706 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 33.7586 196.709 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 45.5293 174.335 ] concat %I [ ( 0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 117.293 174.332 ] concat %I [ ( 1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 191.927 175.053 ] concat %I [ ( 2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 189.775 74.5833 ] concat %I [ ( 5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 118.01 73.8642 ] concat %I [ ( 4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 45.5319 73.1475 ] concat %I [ ( 3) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t u Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 246.53 -306.84 ] concat %I 170 471 190 491 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 187.026 -291.964 ] concat %I 170 471 190 491 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 306.034 -232.461 ] concat %I 170 471 190 491 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 268.844 -284.527 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 328.348 -225.022 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.743801 0 0 0.743801 209.339 -195.27 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 241 550 341 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 321 550 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 301 550 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 281 550 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 261 550 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 510 341 510 241 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 530 341 530 241 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 241 550 341 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 321 550 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 301 550 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 281 550 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 261 550 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 510 341 510 241 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 530 341 530 241 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 241 550 341 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 321 550 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 301 550 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 281 550 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 261 550 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 510 341 510 241 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 530 341 530 241 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 141 550 221 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 201 550 201 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 181 550 181 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 490 161 550 161 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 510 221 510 141 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -80.7432 -61.386 ] concat %I 530 221 530 141 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 141 550 221 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 201 550 201 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 181 550 181 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 490 161 550 161 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 510 221 510 141 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 38.265 -61.386 ] concat %I 530 221 530 141 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 -61.386 ] concat %I 490 141 550 221 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.743801 0 0 0.743801 -21.2391 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/Times-Roman reencodeISO def /none null def /numGraphicParameters 17 def /stringLimit 65535 def /Begin { save numGraphicParameters dict begin } def /End { end restore } def /SetB { dup type /nulltype eq { pop false /brushRightArrow idef false /brushLeftArrow idef true /brushNone idef } { /brushDashOffset idef /brushDashArray idef 0 ne /brushRightArrow idef 0 ne /brushLeftArrow idef /brushWidth idef false /brushNone idef } ifelse } def /SetCFg { /fgblue idef /fggreen idef /fgred idef } def /SetCBg { /bgblue idef /bggreen idef /bgred idef } def /SetF { /printSize idef /printFont idef } def /SetP { dup type /nulltype eq { pop true /patternNone idef } { dup -1 eq { /patternGrayLevel idef /patternString idef } { /patternGrayLevel idef } ifelse false /patternNone idef } ifelse } def /BSpl { 0 begin storexyn newpath n 1 gt { 0 0 0 0 0 0 1 1 true subspline n 2 gt { 0 0 0 0 1 1 2 2 false subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 2 copy false subspline } if n 2 sub dup n 1 sub dup 2 copy 2 copy false subspline patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Circ { newpath 0 360 arc patternNone not { ifill } if brushNone not { istroke } if } def /CBSpl { 0 begin dup 2 gt { storexyn newpath n 1 sub dup 0 0 1 1 2 2 true subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 0 0 false subspline n 2 sub dup n 1 sub dup 0 0 1 1 false subspline patternNone not { ifill } if brushNone not { istroke } if } { Poly } ifelse end } dup 0 4 dict put def /Elli { 0 begin newpath 4 2 roll translate scale 0 0 1 0 360 arc patternNone not { ifill } if brushNone not { istroke } if end } dup 0 1 dict put def /Line { 0 begin 2 storexyn newpath x 0 get y 0 get moveto x 1 get y 1 get lineto brushNone not { istroke } if 0 0 1 1 leftarrow 0 0 1 1 rightarrow end } dup 0 4 dict put def /MLine { 0 begin storexyn newpath n 1 gt { x 0 get y 0 get moveto 1 1 n 1 sub { /i exch def x i get y i get lineto } for patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Poly { 3 1 roll newpath moveto -1 add { lineto } repeat closepath patternNone not { ifill } if brushNone not { istroke } if } def /Rect { 0 begin /t exch def /r exch def /b exch def /l exch def newpath l b moveto l t lineto r t lineto r b lineto closepath patternNone not { ifill } if brushNone not { istroke } if end } dup 0 4 dict put def /Text { ishow } def /idef { dup where { pop pop pop } { exch def } ifelse } def /ifill { 0 begin gsave patternGrayLevel -1 ne { fgred bgred fgred sub patternGrayLevel mul add fggreen bggreen fggreen sub patternGrayLevel mul add fgblue bgblue fgblue sub patternGrayLevel mul add setrgbcolor eofill } { eoclip originalCTM setmatrix pathbbox /t exch def /r exch def /b exch def /l exch def /w r l sub ceiling cvi def /h t b sub ceiling cvi def /imageByteWidth w 8 div ceiling cvi def /imageHeight h def bgred bggreen bgblue setrgbcolor eofill fgred fggreen fgblue setrgbcolor w 0 gt h 0 gt and { l b translate w h scale w h true [w 0 0 h neg 0 h] { patternproc } imagemask } if } ifelse grestore end } dup 0 8 dict put def /istroke { gsave brushDashOffset -1 eq { [] 0 setdash 1 setgray } { brushDashArray brushDashOffset setdash fgred fggreen fgblue setrgbcolor } ifelse brushWidth setlinewidth originalCTM setmatrix stroke grestore } def /ishow { 0 begin gsave fgred fggreen fgblue setrgbcolor /fontDict printFont printSize scalefont dup setfont def /descender fontDict begin 0 [FontBBox] 1 get FontMatrix end transform exch pop def /vertoffset 1 printSize sub descender sub def { 0 vertoffset moveto show /vertoffset vertoffset printSize sub def } forall grestore end } dup 0 3 dict put def /patternproc { 0 begin /patternByteLength patternString length def /patternHeight patternByteLength 8 mul sqrt cvi def /patternWidth patternHeight def /patternByteWidth patternWidth 8 idiv def /imageByteMaxLength imageByteWidth imageHeight mul stringLimit patternByteWidth sub min def /imageMaxHeight imageByteMaxLength imageByteWidth idiv patternHeight = idiv patternHeight mul patternHeight max def /imageHeight imageHeight imageMaxHeight sub store /imageString imageByteWidth imageMaxHeight mul patternByteWidth add = string def 0 1 imageMaxHeight 1 sub { /y exch def /patternRow y patternByteWidth mul patternByteLength mod def /patternRowString patternString patternRow patternByteWidth getinterval = def /imageRow y imageByteWidth mul def 0 patternByteWidth imageByteWidth 1 sub { /x exch def imageString imageRow x add patternRowString putinterval } for } for imageString end } dup 0 12 dict put def /min { dup 3 2 roll dup 4 3 roll lt { exch } if pop } def /max { dup 3 2 roll dup 4 3 roll gt { exch } if pop } def /midpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 x1 add 2 div y0 y1 add 2 div end } dup 0 4 dict put def /thirdpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 2 mul x1 add 3 div y0 2 mul y1 add 3 div end } dup 0 4 dict put def /subspline { 0 begin /movetoNeeded exch def y exch get /y3 exch def x exch get /x3 exch def y exch get /y2 exch def x exch get /x2 exch def y exch get /y1 exch def x exch get /x1 exch def y exch get /y0 exch def x exch get /x0 exch def x1 y1 x2 y2 thirdpoint /p1y exch def /p1x exch def x2 y2 x1 y1 thirdpoint /p2y exch def /p2x exch def x1 y1 x0 y0 thirdpoint p1x p1y midpoint /p0y exch def /p0x exch def x2 y2 x3 y3 thirdpoint p2x p2y midpoint /p3y exch def /p3x exch def movetoNeeded { p0x p0y moveto } if p1x p1y p2x p2y p3x p3y curveto end } dup 0 17 dict put def /storexyn { /n exch def /y n array def /x n array def n 1 sub -1 0 { /i exch def y i 3 2 roll put x i 3 2 roll put } for } def /arrowhead { 0 begin transform originalCTM itransform /taily exch def /tailx exch def transform originalCTM itransform /tipy exch def /tipx exch def /dy tipy taily sub def /dx tipx tailx sub def /angle dx 0 ne dy 0 ne or { dy dx atan } { 90 } ifelse def gsave originalCTM setmatrix tipx tipy translate angle rotate newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto patternNone not { originalCTM setmatrix /padtip arrowHeight 2 exp 0.25 arrowWidth 2 exp mul add sqrt brushWidth = mul arrowWidth div def /padtail brushWidth 2 div def tipx tipy translate angle rotate padtip 0 translate arrowHeight padtip add padtail add arrowHeight div dup scale arrowheadpath ifill } if brushNone not { originalCTM setmatrix tipx tipy translate angle rotate arrowheadpath istroke } if grestore end } dup 0 9 dict put def /arrowheadpath { newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto } def /leftarrow { 0 begin y exch get /taily exch def x exch get /tailx exch def y exch get /tipy exch def x exch get /tipx exch def brushLeftArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def /rightarrow { 0 begin y exch get /tipy exch def x exch get /tipx exch def y exch get /taily exch def x exch get /tailx exch def brushRightArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def %I Idraw 10 Grid 7.85478e-40 -1.58438e+29=20 Begin %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 0.747416 0 0 0.747416 0 0 ] concat /originalCTM matrix currentmatrix def Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -52.077 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 -84.1245 -52.0771 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -68.1008 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -100.148 -36.0531 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -52.077 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -116.172 -20.0296 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -76.1126 -44.0652 ] concat %I 4 168 520 264 520 264 424 168 520 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 20.0297 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 4.00593 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -12.0177 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 4.00589 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 20.0296 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 20.0296 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -76.1126 -44.0652 ] concat %I 9 312 520 408 520 408 424 376 424 376 456 344 456 344 488 312 488 312 520 9 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -68.1007 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -52.077 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -52.077 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -76.1126 -44.0652 ] concat %I 7 200 376 264 376 264 312 232 312 232 344 200 344 200 376 7 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 20.0297 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 -12.0178 -124.184 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 4.00589 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -28.0415 -108.16 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 20.0297 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -44.065 -92.1361 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -4.00595 -116.172 ] concat %I 4 168 520 264 520 264 424 168 520 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 92.1363 -52.077 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 76.1126 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 60.089 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 76.1126 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1363 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1363 -20.0296 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -4.00595 -116.172 ] concat %I 9 312 520 408 520 408 424 376 424 376 456 344 456 344 488 312 488 312 520 9 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 4.00589 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 20.0296 -108.16 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 20.0296 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 3 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -4.00595 -116.172 ] concat %I 7 200 376 264 376 264 312 232 312 232 344 200 344 200 376 7 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1364 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg Red 0.996078 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 60.0889 -196.29 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 76.1126 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 44.0652 -180.266 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1364 -108.16 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 28.0417 -164.243 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 68.1008 -188.278 ] concat %I 4 168 520 264 520 264 424 168 520 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 92.1363 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 76.1126 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 60.089 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 76.1126 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1363 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 92.1363 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -4.00595 -44.0651 ] concat %I 9 312 520 408 520 408 424 376 424 376 456 344 456 344 488 312 488 312 520 9 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -68.1008 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -52.0771 -108.16 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -52.0771 -92.1361 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 -76.1126 -116.172 ] concat %I 7 200 376 264 376 264 312 232 312 232 344 200 344 200 376 7 MLine %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 38.0563 -141.71 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 38.0563 -69.603 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -34.0504 -69.603 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -34.0504 -197.793 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -98.1452 -125.686 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 -98.1452 -197.793 ] concat %I 196 491 244 491 Line %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 212.314 -68.1006 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 196.291 -52.0769 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 180.267 -36.0532 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 196.291 -36.0532 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 212.314 -52.0769 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 212.314 -36.0532 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 212.315 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 212.315 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 180.267 -68.1007 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 196.291 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 164.244 -52.0771 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 180.267 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 148.22 -36.0531 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 196.291 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 132.196 -20.0296 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 212.315 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 -52.077 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 268.397 -156.231 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 252.374 -140.207 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 268.397 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 236.35 -124.183 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 -52.077 ] concat %I 184 296 216 328 Rect End Begin %I MLine %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 220.326 -108.16 ] concat %I 4 248 472 280 472 280 440 248 472 4 MLine %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 300.445 -68.1007 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 180.267 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 212.315 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 196.291 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 268.397 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 268.397 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 252.374 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 36.0534 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 300.445 4.00592 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 340.504 52.0771 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 340.504 -36.0533 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 268.397 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 300.445 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 284.421 -124.184 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -148.219 ] concat %I 690 424 722 456 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -132.195 ] concat %I 690 424 722 456 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -116.172 ] concat %I 690 424 722 456 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -60.0889 ] concat %I 690 424 722 456 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -44.0652 ] concat %I 690 424 722 456 Rect End Begin %I Rect %I b 65520 0 0 0 [12 4] 17 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 87.1289 -28.0414 ] concat %I 690 424 722 456 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Black 0 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 617 251 617 155 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 585 187 649 187 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Black 0 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 441 363 473 363 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Black 0 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 441 363 441 331 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Black 0 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 441 331 473 331 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Black 0 0 0 SetCBg %I p 0 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 617 331 649 331 Line %I 2 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 617 155 649 155 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 505 315 569 315 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 -69.6029 ] concat %I 505 315 569 315 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 2.50371 ] concat %I 329 347 393 347 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 83.6237 -85.6267 ] concat %I 329 347 393 347 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 259.885 -85.6267 ] concat %I 329 347 393 347 Line %I 2 End Begin %I Line %I b 65535 3 1 0 [] 0 SetB %I cfg Brown 0.643137 0.164706 0.164706 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 259.885 2.50371 ] concat %I 329 347 393 347 Line %I 2 End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Orange 0.996078 0.643137 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 0.500741 0 0 0.500741 284.421 20.0297 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 26.5393 2.50371 ] concat %I 699 331 731 363 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg Yellow 0.996078 0.996078 0 SetCBg %I p < 88 44 22 11 88 44 22 11 > -1 SetP %I t [ 0.500741 0 0 0.500741 284.421 -52.077 ] concat %I 184 296 216 328 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg Orange 0.996078 0.643137 0 SetCBg none SetP %I p n %I t [ 0.500741 0 0 0.500741 26.5393 2.50371 ] concat %I 699 187 731 219 Rect End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 10.9215 205.907 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 26.8978 189.859 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 42.8622 173.859 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 83.0044 133.764 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 98.9926 117.764 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 114.945 101.753 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 155.111 61.6932 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 171.076 45.6695 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 187.016 29.6458 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 259.289 205.907 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 275.265 189.859 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 291.253 173.859 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 307.23 157.835 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 347.396 117.741 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 363.384 101.741 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 379.36 85.7288 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 395.325 69.7051 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1 0 0 1 435.526 29.6458 ] concat %I [ (3) ] Text End Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t u Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 24.4178 233.434 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 32.0811 227.564 ] concat %I [ (\(0\)) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 168.631 233.434 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 96.5245 233.434 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 104.188 227.564 ] concat %I [ (\(1\)) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 176.294 227.564 ] concat %I [ (\(2\)) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t u Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 24.4178 161.327 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 168.631 161.327 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 96.5245 161.327 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 32.0811 155.457 ] concat %I [ (\(3\)) ] Text End Begin %I Text %I cfg 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[ 0.588791 0 0 0.736852 360.567 227.564 ] concat %I [ (\(1\)) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 8.01184 0 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 425.01 233.434 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 432.673 227.564 ] concat %I [ (\(2\)) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 0 -16.0237 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 280.797 161.327 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.588791 0 0 0.736852 288.46 155.457 ] concat %I [ (\(3\)) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 16.0237 -16.0237 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294 y Fh(.)21 b(While)14 b Fe(p)1790 302 y Fd(\(1\))1853 294 y Fh(receiv)o(es)66 354 y Fe(b)p Fh(\(7\))j(from)f Fe(p)306 362 y Fd(\(2\))354 354 y Fh(,)h(up)q(dates)h(it,)f(and)g(sends)h(it)f(to)g Fe(p)994 362 y Fd(\(0\))1042 354 y Fh(,)g Fe(p)1097 362 y Fd(\(7\))1162 354 y Fh(up)q(dates)h(a)f(temp)q(oral)f Fe(b)p Fh(\(6\))i(and)f(sends)h(it)f(to)66 414 y Fe(p)90 422 y Fd(\(6\))138 414 y Fh(.)139 475 y(Figure)22 b(4\(b\))g(sho)o(ws)h (the)e(same)g(size)g(of)h(the)g(matrix)e(distribution)i Fe(T)28 b Fh(with)22 b Fe(N)1671 482 y Fc(b)1711 475 y Fh(=3D)i(4,)f(but)f(it)f(is)66 535 y(assumed)c(that)g(the)h(matrix)d Fe(T)24 b Fh(is)17 b(deriv)o(ed)f(with)h(an)h(optimal)e(blo)q(c)o(k)h (size)f Fe(N)1512 542 y Fc(opt)1577 535 y Fh(=3D)g(1.)25 b(So)18 b(the)f(solution)66 595 y(routine)d(has)i(to)f(solv)o(e)f(the)g (triangular)i(equations)e(of)h(Eq.)g(2)g(and)g(Eq.)f(3)h(with)g Fe(N)1568 602 y Fc(opt)1632 595 y Fh(=3D)e(1.)21 b(The)15 b(\014rst)g(t)o(w)o(o)66 655 y(ro)o(ws)j(and)g(the)f(\014rst)g(t)o(w)o (o)g(columns)f(of)i(pro)q(cessors)g(ha)o(v)o(e)f(4)h(ro)o(ws)f(and)h(4) g(columns)e(of)h Fe(T)7 b Fh(,)17 b(resp)q(ectiv)o(ely)l(,)66 715 y(while)12 b(the)g(last)h(ro)o(w)f(and)i(the)e(last)h(column)e(ha)o (v)o(e)g(1)i(ro)o(w)g(and)g(1)g(column,)f(resp)q(ectiv)o(ely)l(.)17 b(Since)12 b Fe(N)1863 722 y Fc(opt)1926 715 y Fh(=3D)i(1,)66 776 y(the)i(computation)g(starts)i(from)d Fe(p)711 783 y Fd(\(4\))759 776 y Fh(,)h(whic)o(h)g(computes)g Fe(x)p Fh(\(9\).)23 b(Then)16 b Fe(p)1425 783 y Fd(\(1\))1490 776 y Fh(and)h Fe(p)1609 783 y Fd(\(4\))1673 776 y Fh(up)q(date)h Fe(b)p Fh(\(8\))e(and)66 836 y Fe(b)p Fh(\(7\),)d(resp)q(ectiv)o(ely)l (,)e(and)i(send)g(them)f(to)h(their)f(left.)19 b(The)13 b(rest)g(of)g Fe(b)g Fh(\()p Fe(b)p Fh(\(1)h(:)f(6\)\))g(is)g(up)q (dated)h(later.)19 b(A)o(t)12 b(the)66 896 y(next)17 b(step,)h Fe(p)320 904 y Fd(\(0\))386 896 y Fh(computes)e Fe(x)p Fh(\(8\))i(from)f Fe(T)7 b Fh(\(8)p Fe(;)h Fh(8\))18 b(and)g Fe(b)p Fh(\(8\),)g(the)g(latter)f(is)h(receiv)o(ed)e(from)g Fe(p)1802 904 y Fd(\(1\))1850 896 y Fh(.)26 b(While)66 956 y Fe(p)90 964 y Fd(\(3\))155 956 y Fh(receiv)o(es)15 b Fe(b)p Fh(\(7\))i(from)f Fe(p)575 964 y Fd(\(4\))622 956 y Fh(,)h(up)q(dates)h(it,)e(and)i(sends)f(it)g(to)g(the)g(left)f Fe(p)1432 964 y Fd(\(5\))1480 956 y Fh(,)h Fe(p)1535 964 y Fd(\(0\))1600 956 y Fh(up)q(dates)h(a)f(temp)q(oral)66 1016 y Fe(b)p Fh(\(6\))g(and)g(sends)h(it)e(to)h(its)g(left)f Fe(p)681 1024 y Fd(\(2\))729 1016 y Fh(.)23 b(Ho)o(w)o(ev)o(er)15 b Fe(p)987 1024 y Fd(\(2\))1052 1016 y Fh(and)i Fe(p)1171 1024 y Fd(\(5\))1236 1016 y Fh(don't)g(ha)o(v)o(e)f(their)g(o)o(wn)h (data)h(to)f(up)q(date)66 1076 y(or)f(compute)d(at)j(the)f(curren)o(t)f (step,)h(and)g(hand)h(them)e(o)o(v)o(er)g(to)i(their)e(left)g(without)i (touc)o(hing)f(the)g(data.)66 1137 y(The)h(P)o(oLAP)l(A)o(CK)g(solv)o (er)g(has)h(to)f(comply)f(with)h(this)g(kind)g(of)g(all)g(abnormal)g (cases.)66 1267 y Fg(3.3.)i(Solution)g(V)-5 b(ector)18 b(Redistribution)66 1359 y Fh(It)d(ma)o(y)e(b)q(e)j(necessary)f(to)g (redistribute)f(the)h(solution)h(v)o(ector)e Fe(x)h Fh(to)h Fe(P)1368 1366 y Fc(p)1397 1359 y Ff(\001)9 b Fe(P)1458 1341 y Fc(T)1451 1371 y(q)1495 1359 y Ff(\001)g Fe(x)15 b Fh(as)g(in)g(Eq.)g(5.)21 b(Ho)o(w)o(ev)o(er,)66 1419 y(if)14 b Fe(p)h Fh(is)f(equal)g(to)h Fe(q)r Fh(,)f(then)g Fe(P)572 1426 y Fc(p)607 1419 y Fh(b)q(ecomes)f Fe(P)830 1426 y Fc(q)849 1419 y Fh(,)i(and)g Fe(P)1002 1426 y Fc(p)1030 1419 y Ff(\001)7 b Fe(P)1089 1401 y Fc(T)1082 1431 y(q)1124 1419 y Ff(\001)g Fe(x)14 b Fh(=3D)g Fe(x)p Fh(,)g(therefore,)f(the)i(redistribution)e(is)i(not)66 1479 y(necessary)l(.)26 b(But)18 b(if)f Fe(p)i Fh(is)f(not)g(equal)g (to)g Fe(q)r Fh(,)g(the)f(redistribution)h(of)g Fe(x)g Fh(is)g(required)e(to)j(get)f(the)g(solution)66 1539 y(with)i(the)f(same)g(data)h(distribution)f(as)i(the)e(righ)o(t)g(hand) i(v)o(ector)d Fe(b)p Fh(.)32 b(And)19 b(if)g Fe(p)h Fh(and)h Fe(q)g Fh(are)f(relativ)o(ely)66 1600 y(prime,)14 b(then)i(the)g (problem)f(is)h(c)o(hanged)g(to)h(all-to-all)f(p)q(ersonalized)g(comm)o (uni)o(cation.)139 1660 y(Figure)23 b(5)g(sho)o(ws)h(a)g(case)f(of)g (the)g(ph)o(ysical)f(blo)q(c)o(k)g(size)h Fe(N)1273 1667 y Fc(b)1315 1660 y = Fh(=3D)j(1)d(and)h(the)f(optimal)e(blo)q(c)o(k)i(size) 66 1720 y Fe(N)105 1727 y Fc(opt)169 1720 y Fh(=3D)13 = b(2)k(on)f(a)g(2)11 b Ff(\002)f Fh(3)16 b(pro)q(cessor)h(grid.)k(Originally)14 b(the)i(v)o(ector)f Fe(b)g Fh(is)h(distributed)f(with)h Fe(N)1766 1727 y Fc(b)1797 1720 y Fh(=3D)e(1)i(as)g(the)66 1780 y(ordering)h(on)g(the)g(left)e(of)j(Figure)e(5.)23 b(But)16 b(the)h(solution)g(v)o(ector)f Fe(x)g Fh(is)h(distributed)f (as)h(the)g(ordering)g(on)66 1840 y(the)e(righ)o(t)f(after)h(the)g (computation)g(with)f Fe(N)894 1847 y Fc(opt)958 1840 y Fh(=3D)g(2.)21 b(The)15 b(result)g(is)f(the)h(same)f(as)i(a)f(v)o (ector)g(on)g(the)g(left)66 1901 y(is)k(transp)q(osed)i(t)o(wice)d({)h (at)h(\014rst)f(transp)q(osed)i(with)e Fe(N)1107 1908 y Fc(b)1143 1901 y Fh(=3D)g(1)h(to)f(the)g(v)o(ector)g(on)g(the)g(top,)h (then)f(later)66 1961 y(transp)q(osed)f(with)e Fe(N)462 1968 y Fc(opt)525 1961 y Fh(=3D)e(2)j(to)f(the)g(v)o(ector)g(on)g(the)h (righ)o(t.)139 2021 y(In)h(P)o(oLAP)l(A)o(CK,)g(it)g(is)g(necessary)g (to)h(redistribute)f(the)g(v)o(ector)f Fe(x)i Fh(to)f(the)h(same)e (ordering)i(of)f Fe(b)h Fh(if)66 2081 y Fe(p)14 b Ff(6)p Fh(=3D)g Fe(q)r Fh(.)20 b(If)14 = b(w)o(e)g(transp)q(ose)h(the)f(v)o(ector) g Fe(x)g Fh(t)o(wice,)e(it)i(ma)o(y)f(b)q(e)h(p)q(ossible)h(to)f(get)h Fe(x)f Fh(with)g(the)g(same)f(ordering)66 2141 y(of)k Fe(b)p Fh(.)k(Ho)o(w)o(ev)o(er,)13 b(all)j(of)h(the)f(pro)q(cessors)h (are)g(in)o(v)o(olv)o(ed)d(in)i(the)g(redistribution)f(pro)q(cess)i(of) f(the)g(v)o(ector.)139 2202 y(The)22 b(pseudo)g(co)q(de)g(of)g(the)f (redistribution)g(pro)q(cess)h(of)g(the)f(solution)h(v)o(ector)f(is)g (sho)o(wn)i(in)e(Fig-)66 2262 y(ure)g(6.)37 b(A)o(t)20 b(\014rst,)j(the)e(column)f(of)h(pro)q(cessors,)j(whic)o(h)c(holds)i (the)f(solution)h(v)o(ector,)f(computes)f(the)66 2322 y(data)15 b(ordering)g(in)f(eac)o(h)g(pro)q(cessor)h(and)g(the)f (relativ)o(e)e(p)q(osition)j(in)f(eac)o(h)g(blo)q(c)o(k.)20 b(Then)15 b(they)f(transp)q(ose)66 2382 y(their)i(lo)q(cal)g(data)h(t)o (wice,)e(where)h(they)g(only)g(transp)q(ose)i(the)f(indices)e(of)i (data,)f(not)h(the)g(real)f(data.)22 b(W)l(e)66 2442 y(also)h(exploit)e(the)g(LCM)i(concept)e(to)i(simplify)c(the)j (redistribution.)38 b(If)21 b(the)h(v)o(ector)f(is)h(distributed)66 2503 y(with)g Fe(N)222 2510 y Fc(b)261 2503 y Fh(and)g(computed)e(with) i Fe(N)747 2510 y Fc(opt)818 2503 y Fh(on)h Fe(p)15 b Ff(\002)f Fe(q)24 b Fh(pro)q(cessors,)f(the)f(computation)f(is)h(rep)q (eated)f(with)66 2563 y(LCMNUM)13 b(=3D)h(LCM\()p Fe(p;)8 b(q)r Fh(\))j Ff(\001)g Fh(LCM\()p Fe(N)782 2570 y Fc(b)799 2563 y Fe(;)d(N)860 2570 y Fc(opt)910 2563 y Fh(\).)p eop %%Page: 9 9 9 8 bop 672 64 a 11643371 10261954 0 -131563 11643371 10130391 startTexFig 672 64 a %%BeginDocument: redist.ps /arrowHeight 11 def /arrowWidth 6 def /IdrawDict 52 dict def IdrawDict begin /reencodeISO { dup dup findfont dup length dict begin { 1 index /FID ne { def }{ pop pop } ifelse } forall /Encoding ISOLatin1Encoding def currentdict end definefont } def /ISOLatin1Encoding [ /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /space/exclam/quotedbl/numbersign/dollar/percent/ampersand/quoteright /parenleft/parenright/asterisk/plus/comma/minus/period/slash /zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon /less/equal/greater/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N /O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/backslash/bracketright /asciicircum/underscore/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m /n/o/p/q/r/s/t/u/v/w/x/y/z/braceleft/bar/braceright/asciitilde /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/dotlessi/grave/acute/circumflex/tilde/macron/breve /dotaccent/dieresis/.notdef/ring/cedilla/.notdef/hungarumlaut /ogonek/caron/space/exclamdown/cent/sterling/currency/yen/brokenbar /section/dieresis/copyright/ordfeminine/guillemotleft/logicalnot /hyphen/registered/macron/degree/plusminus/twosuperior/threesuperior /acute/mu/paragraph/periodcentered/cedilla/onesuperior/ordmasculine /guillemotright/onequarter/onehalf/threequarters/questiondown /Agrave/Aacute/Acircumflex/Atilde/Adieresis/Aring/AE/Ccedilla /Egrave/Eacute/Ecircumflex/Edieresis/Igrave/Iacute/Icircumflex /Idieresis/Eth/Ntilde/Ograve/Oacute/Ocircumflex/Otilde/Odieresis /multiply/Oslash/Ugrave/Uacute/Ucircumflex/Udieresis/Yacute /Thorn/germandbls/agrave/aacute/acircumflex/atilde/adieresis /aring/ae/ccedilla/egrave/eacute/ecircumflex/edieresis/igrave /iacute/icircumflex/idieresis/eth/ntilde/ograve/oacute/ocircumflex /otilde/odieresis/divide/oslash/ugrave/uacute/ucircumflex/udieresis /yacute/thorn/ydieresis ] def /Times-Roman reencodeISO def /Times-Bold reencodeISO def /none null def /numGraphicParameters 17 def /stringLimit 65535 def /Begin { save numGraphicParameters dict begin } def /End { end restore } def /SetB { dup type /nulltype eq { pop false /brushRightArrow idef false /brushLeftArrow idef true /brushNone idef } { /brushDashOffset idef /brushDashArray idef 0 ne /brushRightArrow idef 0 ne /brushLeftArrow idef /brushWidth idef false /brushNone idef } ifelse } def /SetCFg { /fgblue idef /fggreen idef /fgred idef } def /SetCBg { /bgblue idef /bggreen idef /bgred idef } def /SetF { /printSize idef /printFont idef } def /SetP { dup type /nulltype eq { pop true /patternNone idef } { dup -1 eq { /patternGrayLevel idef /patternString idef } { /patternGrayLevel idef } ifelse false /patternNone idef } ifelse } def /BSpl { 0 begin storexyn newpath n 1 gt { 0 0 0 0 0 0 1 1 true subspline n 2 gt { 0 0 0 0 1 1 2 2 false subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 2 copy false subspline } if n 2 sub dup n 1 sub dup 2 copy 2 copy false subspline patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Circ { newpath 0 360 arc patternNone not { ifill } if brushNone not { istroke } if } def /CBSpl { 0 begin dup 2 gt { storexyn newpath n 1 sub dup 0 0 1 1 2 2 true subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 0 0 false subspline n 2 sub dup n 1 sub dup 0 0 1 1 false subspline patternNone not { ifill } if brushNone not { istroke } if } { Poly } ifelse end } dup 0 4 dict put def /Elli { 0 begin newpath 4 2 roll translate scale 0 0 1 0 360 arc patternNone not { ifill } if brushNone not { istroke } if end } dup 0 1 dict put def /Line { 0 begin 2 storexyn newpath x 0 get y 0 get moveto x 1 get y 1 get lineto brushNone not { istroke } if 0 0 1 1 leftarrow 0 0 1 1 rightarrow end } dup 0 4 dict put def /MLine { 0 begin storexyn newpath n 1 gt { x 0 get y 0 get moveto 1 1 n 1 sub { /i exch def x i get y i get lineto } for patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Poly { 3 1 roll newpath moveto -1 add { lineto } repeat closepath patternNone not { ifill } if brushNone not { istroke } if } def /Rect { 0 begin /t exch def /r exch def /b exch def /l exch def newpath l b moveto l t lineto r t lineto r b lineto closepath patternNone not { ifill } if brushNone not { istroke } if end } dup 0 4 dict put def /Text { ishow } def /idef { dup where { pop pop pop } { exch def } ifelse } def /ifill { 0 begin gsave patternGrayLevel -1 ne { fgred bgred fgred sub patternGrayLevel mul add fggreen bggreen fggreen sub patternGrayLevel mul add fgblue bgblue fgblue sub patternGrayLevel mul add setrgbcolor eofill } { eoclip originalCTM setmatrix pathbbox /t exch def /r exch def /b exch def /l exch def /w r l sub ceiling cvi def /h t b sub ceiling cvi def /imageByteWidth w 8 div ceiling cvi def /imageHeight h def bgred bggreen bgblue setrgbcolor eofill fgred fggreen fgblue setrgbcolor w 0 gt h 0 gt and { l b translate w h scale w h true [w 0 0 h neg 0 h] { patternproc } imagemask } if } ifelse grestore end } dup 0 8 dict put def /istroke { gsave brushDashOffset -1 eq { [] 0 setdash 1 setgray } { brushDashArray brushDashOffset setdash fgred fggreen fgblue setrgbcolor } ifelse brushWidth setlinewidth originalCTM setmatrix stroke grestore } def /ishow { 0 begin gsave fgred fggreen fgblue setrgbcolor /fontDict printFont printSize scalefont dup setfont def /descender fontDict begin 0 [FontBBox] 1 get FontMatrix end transform exch pop def /vertoffset 1 printSize sub descender sub def { 0 vertoffset moveto show /vertoffset vertoffset printSize sub def } forall grestore end } dup 0 3 dict put def /patternproc { 0 begin /patternByteLength patternString length def /patternHeight patternByteLength 8 mul sqrt cvi def /patternWidth patternHeight def /patternByteWidth patternWidth 8 idiv def /imageByteMaxLength imageByteWidth imageHeight mul stringLimit patternByteWidth sub min def /imageMaxHeight imageByteMaxLength imageByteWidth idiv patternHeight = idiv patternHeight mul patternHeight max def /imageHeight imageHeight imageMaxHeight sub store /imageString imageByteWidth imageMaxHeight mul patternByteWidth add = string def 0 1 imageMaxHeight 1 sub { /y exch def /patternRow y patternByteWidth mul patternByteLength mod def /patternRowString patternString patternRow patternByteWidth getinterval = def /imageRow y imageByteWidth mul def 0 patternByteWidth imageByteWidth 1 sub { /x exch def imageString imageRow x add patternRowString putinterval } for } for imageString end } dup 0 12 dict put def /min { dup 3 2 roll dup 4 3 roll lt { exch } if pop } def /max { dup 3 2 roll dup 4 3 roll gt { exch } if pop } def /midpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 x1 add 2 div y0 y1 add 2 div end } dup 0 4 dict put def /thirdpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 2 mul x1 add 3 div y0 2 mul y1 add 3 div end } dup 0 4 dict put def /subspline { 0 begin /movetoNeeded exch def y exch get /y3 exch def x exch get /x3 exch def y exch get /y2 exch def x exch get /x2 exch def y exch get /y1 exch def x exch get /x1 exch def y exch get /y0 exch def x exch get /x0 exch def x1 y1 x2 y2 thirdpoint /p1y exch def /p1x exch def x2 y2 x1 y1 thirdpoint /p2y exch def /p2x exch def x1 y1 x0 y0 thirdpoint p1x p1y midpoint /p0y exch def /p0x exch def x2 y2 x3 y3 thirdpoint p2x p2y midpoint /p3y exch def /p3x exch def movetoNeeded { p0x p0y moveto } if p1x p1y p2x p2y p3x p3y curveto end } dup 0 17 dict put def /storexyn { /n exch def /y n array def /x n array def n 1 sub -1 0 { /i exch def y i 3 2 roll put x i 3 2 roll put } for } def /arrowhead { 0 begin transform originalCTM itransform /taily exch def /tailx exch def transform originalCTM itransform /tipy exch def /tipx exch def /dy tipy taily sub def /dx tipx tailx sub def /angle dx 0 ne dy 0 ne or { dy dx atan } { 90 } ifelse def gsave originalCTM setmatrix tipx tipy translate angle rotate newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto patternNone not { originalCTM setmatrix /padtip arrowHeight 2 exp 0.25 arrowWidth 2 exp mul add sqrt brushWidth = mul arrowWidth div def /padtail brushWidth 2 div def tipx tipy translate angle rotate padtip 0 translate arrowHeight padtip add padtail add arrowHeight div dup scale arrowheadpath ifill } if brushNone not { originalCTM setmatrix tipx tipy translate angle rotate arrowheadpath istroke } if grestore end } dup 0 9 dict put def /arrowheadpath { newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto } def /leftarrow { 0 begin y exch get /taily exch def x exch get /tailx exch def y exch get /tipy exch def x exch get /tipx exch def brushLeftArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def /rightarrow { 0 begin y exch get /tipy exch def x exch get /tipx exch def y exch get /taily exch def x exch get /tailx exch def brushRightArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def %I Idraw 10 Grid 6 6=20 Begin %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 0.747416 0 0 0.747416 0 0 ] concat /originalCTM matrix currentmatrix def Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -2.37037 -3.79259 ] concat Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 118.778 -341.181 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 18.308 -283.769 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -24.7508 -312.475 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 90.0728 -212.004 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 47.0139 -240.71 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -183.298 ] concat %I 100 481 140 521 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -82.8277 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -82.8277 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -183.298 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -17.5742 -183.298 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 -89.3388 -183.298 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 261 230 381 Rect End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 361 230 361 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 341 230 341 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 321 230 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 301 230 301 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 150 281 230 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 170 381 170 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 190 381 190 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.717647 0 0 0.717647 54.1904 -82.8277 ] concat %I 210 381 210 261 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 100 361 140 321 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 240 281 280 241 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 300 321 340 281 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 200 221 240 181 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 140 181 180 141 Line %I 1 End Begin %I Line %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0 SetP %I t [ 0.717647 0 0 0.717647 -53.4567 -68.4747 ] concat %I 340 141 380 101 Line %I 1 End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 180.156 168.982 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 33.7609 67.0764 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 106.239 67.7931 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 178.004 68.5121 ] concat %I [ (p) ] Text End Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 1.42222 0 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 87.2546 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 171.937 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 187.008 ] concat %I [ (0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 156.149 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 3.9551 143.231 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 4.67276 128.16 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 2.5198 114.525 ] concat %I [ (10) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 72.1841 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 57.1136 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.82565 42.043 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 6.10808 29.1253 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 2.5198 14.7723 ] concat %I [ (11) ] Text End End %I eop Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 31.2256 181.267 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 102.273 80.7962 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 174.037 153.279 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 59.9316 52.8077 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 130.978 123.137 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 0.717647 0 0 0.717647 202.744 23.3841 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 105.522 168.262 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2.65952 0 0 2.65952 33.7586 168.264 ] concat %I [ (p) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 45.5293 145.89 ] concat %I [ ( 0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 117.293 145.888 ] concat %I [ ( 1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 191.927 146.609 ] concat %I [ ( 2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 189.775 46.1389 ] concat %I [ ( 5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 118.01 45.4198 ] concat %I [ ( 4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 1.2011 0 0 1.2011 45.5319 44.703 ] concat %I [ ( 3) ] Text End Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -0.948149 -3.31851 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 24.7669 208.537 ] concat %I [ (0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 39.1198 208.537 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 54.1904 208.537 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 66.3903 208.537 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 96.531 208.537 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 110.167 208.537 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 123.802 208.537 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 207.766 207.819 ] concat %I [ (11) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 168.296 207.819 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 181.931 207.819 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 195.567 207.819 ] concat %I [ (8) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 135.284 208.72 ] concat %I [ (10) ] Text End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 -61.3825 75.6575 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 -32.9381 75.6575 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 10.8842 75.6575 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 82.8398 75.6575 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 111.284 75.6575 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.38093 -0 -0 0.230044 39.3286 75.6575 ] concat %I 249 565 36 24 Elli End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -3.31853 -0.948148 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 234.381 87.2545 ] concat %I [ (1) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 232.228 187.008 ] concat %I [ (0) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 230.075 114.525 ] concat %I [ (10) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 230.075 14.7723 ] concat %I [ (11) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 232.228 171.937 ] concat %I [ (3) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 232.228 156.149 ] concat %I [ (2) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 231.511 143.231 ] concat %I [ (5) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 232.228 128.16 ] concat %I [ (7) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 234.381 72.184 ] concat %I [ (4) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 234.381 57.1135 ] concat %I [ (6) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 234.381 42.043 ] concat %I [ (9) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 0.717647 0 0 0.717647 233.664 29.1253 ] concat %I [ (8) ] Text End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 103.606 272.039 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 103.606 213.15 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 103.606 242.595 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 104.606 171.639 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 104.606 112.75 ] concat %I 249 565 36 24 Elli End Begin %I Elli %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 4.63514e-09 -0.38093 0.230044 2.79916e-09 104.606 142.195 ] concat %I 249 565 36 24 Elli End End %I eop End %I eop End %I eop showpage end %%EndDocument endTexFig 66 840 a Fh(Figure)18 b(5:)27 b(A)18 b(snapshot)i(of)f(P)o(oLAP)l(A)o (CK)g(solv)o(er.)28 b(A)18 b(matrix)f Fe(T)25 b Fh(of)19 b(9)13 b Ff(\002)f Fh(9)20 b(blo)q(c)o(ks)e(is)g(distributed)h(on)66 900 y(3)14 b Ff(\002)g Fh(3)20 b(pro)q(cessors)i(with)e Fe(N)592 907 y Fc(b)630 900 y Fh(=3D)h(1)f(and)h Fe(N)871 907 y Fc(b)909 900 y = Fh(=3D)g(4,)g(resp)q(ectiv)o(ely)l(,)d(while)i(the)g 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1583 a Fh(ii\))f(Receiv)o(e)f(&)i(mo)o(v)o(e)e(data)j(with)f (indices)f(from)h Fe(P)1381 1590 y Fc(i)p Fb(\000)p Fd(1)p 1794 1601 V 286 1661 V 1794 1661 V 287 1663 1508 2 v 367 1797 a Fh(Figure)g(6:)21 b(The)c(pseudo)q(co)q(de)g(of)f(the)g (solution)h(v)o(ector)e(redistribution.)66 1940 y Fg(3.4.)j(P)n(oLAP)-5 b(A)n(CK)21 b(LU)d(Result)66 2032 y Fh(W)l(e)i(implem)o(en)n(ted)d(the) j(P)o(oLAP)l(A)o(CK)g(LU)g(factorization)h(routine)e(and)i(measured)e (its)h(p)q(erformance)66 2092 y(on)i(an)f(8)15 b Ff(\002)f Fh(8)22 b(pro)q(cessor)g(grid)f(of)h(the)f(In)o(tel)e(P)o(aragon.)38 b(Figure)20 b(7)i(sho)o(ws)g(the)f(p)q(erformance)f(of)h(the)66 2152 y(routine)d(with)g(the)g(ph)o(ysical)f(blo)q(c)o(k)h(sizes)f(of)i Fe(N)965 2159 y Fc(b)999 2152 y Fh(=3D)e(1)p Fe(;)8 b Fh(5)p Fe(;)g Fh(8)p Fe(;)g Fh(20)p Fe(;)19 b Fh(and)g(50,)g(but)g(the)e (optimal)g(blo)q(c)o(k)h(size)66 2212 y(of)h Fe(N)163 2219 y Fc(opt)230 2212 y Fh(=3D)e(8.)29 b(As)18 = b(sho)o(wn)h(in)f(Figure) g(7,)h(the)f(p)q(erformance)f(lines)h(are)g(v)o(ery)g(close)g(to)g(the) h(others)f(and)66 2273 y(alw)o(a)o(ys)c(sho)o(w)h(nearly)f(the)g(maxim) o(um)c(p)q(erformance)j(irresp)q(ectiv)o(e)f(of)j(the)f(ph)o(ysical)f (blo)q(c)o(k)h(sizes.)20 b(Since)66 2333 y(all)h(pro)q(cessors)i(don't) e(ha)o(v)o(e)g(the)g(same)g(size)g(of)g(the)h(submatrices)e(of)h Fe(A)h Fh(with)f(v)m(arious)h(blo)q(c)o(k)f(sizes,)66 2393 y(some)c(pro)q(cessors)i(ha)o(v)o(e)d(more)h(data)h(to)g(compute)f (than)h(others,)g(whic)o(h)f(causes)h(computational)f(load)66 2453 y(im)o(balance)12 b(among)h(pro)q(cessors)i(and)g(sligh)o(t)e(p)q (erformance)g(degradation.)21 b(F)l(or)14 b(example,)e(the)h(line)g (with)66 2513 y(a)g(small)e(white)h(circle)f(in)i(Figure)f(7)h(sho)o (ws)g(the)g(case)f(of)h Fe(N)1128 2520 y Fc(b)1160 2513 y Fh(=3D)g(50,)h(in)e(whic)o(h)g(pro)q(cessors)i(in)f(the)f(\014rst)h (half)66 2574 y(ha)o(v)o(e)i(more)g(data)i(to)f(compute)f(than)i(pro)q (cessors)g(in)f(the)g(second)g(half)g(if)f(the)h(matrix)f(size)g Fe(N)k Fh(=3D)14 b(7)p Fe(;)8 b Fh(000)p eop %%Page: 10 10 10 9 bop 66 113 a Fh(or)17 b(9)p Fe(;)8 b Fh(000.)479 168 y 17761076 13945733 1973452 1184071 19734528 15129804 startTexFig 479 168 a %%BeginDocument: paragpolu.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 60 45 translate 0.9 0.9 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 2000 0.5 0 0 6.5 6 PlotAxes [ [1000 0.307 ] [2000 0.796 ] [3000 1.155 ] [4000 1.467 ] [5000 1.650 ] [6000 1.853 ] [7000 1.959 ] [8000 2.105 ] [9000 2.162 ] [10000 2.267 ] ] 5 0 3 PlotPoints [ [1000 0.308 ] [2000 0.809 ] [3000 1.170 ] [4000 1.478 ] [5000 1.663 ] [6000 1.868 ] [7000 1.970 ] [8000 2.115 ] [9000 2.169 ] [10000 2.275 ] ] 4 0 4 PlotPoints [ [1000 0.314 ] [2000 0.801 ] [3000 1.196 ] [4000 1.468 ] [5000 1.667 ] [6000 1.866 ] [7000 2.002 ] [8000 2.115 ] [9000 2.203 ] [10000 2.278 ] ] 3 0 0 PlotPoints [ [1000 0.312 ] [2000 0.795 ] [3000 1.184 ] [4000 1.481 ] [5000 1.674 ] [6000 1.849 ] [7000 1.997 ] [8000 2.113 ] [9000 2.185 ] [10000 2.263 ] ] 2 0 2 PlotPoints [ [1000 0.300 ] [2000 0.810 ] [3000 1.143 ] [4000 1.479 ] [5000 1.636 ] [6000 1.869 ] [7000 1.949 ] [8000 2.115 ] [9000 2.153 ] [10000 2.273 ] ] 1 0 1 PlotPoints /Times-Roman findfont 10 scalefont setfont (Nb=3D1,5,8,20,50) dup stringwidth pop 250 exch sub 225 73 sub moveto = show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 310 1178 a Fh(Figure)16 b(7:)21 b(P)o(erformance)15 b(of)h(P)o(oLAP)l(A)o(CK)g(LU)h(on)f(an)h(8)11 b Ff(\002)g Fh(8)17 b(In)o(tel)e(P)o(aragon)114 1278 y 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 114 1278 a %%BeginDocument: t3escalu.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 6 PlotAxes [ =20 [ 1000 0.35 ] [ 2000 1.001 ] [ 4000 2.14 ] [ 6000 2.788 ] [ 8000 3.141 ] [ 10000 3.321 ] [ 12000 3.419 ] [ 14000 3.419 ] [ 16000 3.407 ] [ 18000 3.381 ] [ 20000 3.476 ] ] 5 0 3 PlotPoints =20 [ =20 [ 1000 0.653 ] [ 2000 2.062 ] [ 4000 5.088 ] [ 6000 7.246 ] [ 8000 9.046 ] [ 10000 10.359 ] [ 12000 11.325 ] [ 14000 11.925 ] [ 16000 12.434 ] [ 18000 12.732 ] [ 20000 13.096 ] ] 4 0 4 PlotPoints =20 [ =20 [ 1000 0.757 ] [ 2000 2.465 ] [ 4000 6.501 ] [ 6000 9.702 ] [ 8000 12.813 ] [ 10000 15.045 ] [ 12000 16.902 ] [ 14000 18.232 ] [ 16000 19.444 ] [ 18000 20.296 ] [ 20000 21.117 ] ] 3 0 0 PlotPoints =20 [ =20 [ 1000 0.749 ] [ 2000 2.357 ] [ 4000 6.327 ] [ 6000 9.871 ] [ 8000 12.767 ] [ 10000 15.021 ] [ 12000 17.018 ] [ 14000 18.509 ] [ 16000 19.585 ] [ 18000 20.938 ] [ 20000 21.754 ] ] 2 0 2 PlotPoints =20 [ =20 [ 1000 0.696 ] [ 2000 2.199 ] [ 4000 5.909 ] [ 6000 9.297 ] [ 8000 12.23 ] [ 10000 14.747 ] [ 12000 16.805 ] [ 14000 18.507 ] [ 16000 19.915 ] [ 18000 21.296 ] [ 20000 22.347 ] ] 1 0 1 PlotPoints =20 /Times-Roman findfont 10 scalefont setfont (Nb=3D60) dup stringwidth pop 250 exch sub 225 42 sub moveto show (Nb=3D36) dup stringwidth pop 250 exch sub 225 58 sub moveto show (Nb=3D24) dup stringwidth pop 250 exch sub 225 68 sub moveto show (Nb=3D6) dup stringwidth pop 250 exch sub 225 132 sub moveto show (Nb=3D1) dup stringwidth pop 250 exch sub 225 208 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 982 1278 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 982 1278 a %%BeginDocument: t3epolu.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 6 PlotAxes [ =20 [ 1000 0.762 ] [ 2000 2.352 ] [ 4000 6.199 ] [ 6000 9.584 ] [ 8000 12.626 ] [ 10000 15.322 ] [ 12000 17.203 ] [ 14000 19.244 ] [ 16000 20.187 ] [ 18000 21.848 ] [ 20000 22.526 ] ] 5 0 3 PlotPoints =20 [ =20 [ 1000 0.759 ] [ 2000 2.363 ] [ 4000 6.255 ] [ 6000 9.519 ] [ 8000 12.729 ] [ 10000 15.073 ] [ 12000 17.245 ] [ 14000 18.811 ] [ 16000 20.414 ] [ 18000 21.541 ] [ 20000 22.441 ] ] 3 0 0 PlotPoints =20 =20 [ =20 [ 1000 0.783 ] [ 2000 2.398 ] [ 4000 6.245 ] [ 6000 9.579 ] [ 8000 12.662 ] [ 10000 14.991 ] [ 12000 17.062 ] [ 14000 18.775 ] [ 16000 20.071 ] [ 18000 21.277 ] [ 20000 22.276 ] ] 2 0 2 PlotPoints =20 [ =20 [ 1000 0.777 ] [ 2000 2.346 ] [ 4000 6.276 ] [ 6000 9.717 ] [ 8000 12.676 ] [ 10000 15.185 ] [ 12000 17.094 ] [ 14000 18.767 ] [ 16000 20.269 ] [ 18000 21.453 ] [ 20000 22.467 ] ] 2 0 2 PlotPoints =20 =20 [ =20 [ 1000 0.787 ] [ 2000 2.391 ] [ 4000 6.045 ] [ 6000 9.621 ] [ 8000 12.476 ] [ 10000 15.147 ] [ 12000 17.201 ] [ 14000 18.798 ] [ 16000 20.196 ] [ 18000 21.292 ] [ 20000 22.409 ] ] 1 0 1 PlotPoints=20 /Times-Roman findfont 10 scalefont setfont (Nb=3D60, 1, 6, 24, 36) dup = stringwidth pop 250=20 exch sub 210 60 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 112 2017 a Fh(Figure)h(8:)22 b(P)o(erformance)14 b(of)j(ScaLAP)l(A)o (CK)f(LU)g(and)h(P)o(oLAP)l(A)o(CK)f(LU)g(on)h(an)g(8)11 b Ff(\002)g Fh(8)17 b(Cra)o(y)f(T3E)66 2209 y Fi(4.)22 b(P)n(oLAP)-6 b(A)n(CK)21 b(QR)i(F)-6 b(actorization)66 2319 y Fh(The)16 b(QR)g(factorization)h(is)f(used)g(to)h(solv)o(e)e (the)h(least)g(squares)h(problem)d([)p Fg(?)p Fh(],)855 2429 y(min)862 2459 y Fc(x)p Fb(2<)945 2429 y Ff(k)g Fe(A)8 b(x)19 b Ff(\000)g Fe(b)13 b Ff(k)1193 2443 y Fd(2)1213 2429 y Fe(:)727 b Fh(\(6\))139 2553 y(Giv)o(en)17 b(an)i Fe(M)e Ff(\002)12 b Fe(N)24 b Fh(matrix)16 b Fe(A)p Fh(,)h(the)h(QR)g(factorization)g(is)g(computed)e(b)o(y)i Fe(A)e Fh(=3D)h Fe(QR)p Fh(,)h(where)g Fe(Q)f Fh(is)66 2614 y(an)g Fe(M)f Ff(\002)11 b Fe(M)22 b Fh(orthogonal)c(matrix,)c (and)i Fe(R)h Fh(is)f(an)h Fe(M)f Ff(\002)11 b Fe(N)22 b Fh(upp)q(er)16 b(triangular)h(matrix.)p eop %%Page: 11 11 11 10 bop 114 64 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 114 64 a %%BeginDocument: paragscaqr.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 60 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 2000 0.5 0 0 6.5 7 PlotAxes [ [1000 0.402 ] [2000 0.907 ] [3000 1.216 ] [4000 1.410 ] [5000 1.525 ] [6000 1.597 ] [7000 1.643 ] [8000 1.680 ] [9000 1.707 ] [10000 1.732 ] ] 5 0 3 PlotPoints [ [1000 0.582 ] [2000 1.296 ] [3000 1.763 ] [4000 2.052 ] [5000 2.249 ] [6000 2.359 ] [7000 2.450 ] [8000 2.513 ] [9000 2.570 ] [10000 2.617 ] ] 4 0 4 PlotPoints [ [1000 0.578 ] [2000 1.270 ] [3000 1.741 ] [4000 2.026 ] [5000 2.215 ] [6000 2.345 ] [7000 2.434 ] [8000 2.508 ] [9000 2.563 ] [10000 2.609 ] ] 3 0 0 PlotPoints [ [1000 0.552 ] [2000 1.194 ] [3000 1.654 ] [4000 1.956 ] [5000 2.142 ] [6000 2.278 ] [7000 2.378 ] [8000 2.457 ] [9000 2.514 ] [10000 2.565 ] ] 2 0 2 PlotPoints [ [1000 0.434 ] [2000 0.971 ] [3000 1.370 ] [4000 1.702 ] [5000 1.890 ] [6000 2.051 ] [7000 2.157 ] [8000 2.264 ] [9000 2.328 ] [10000 2.396 ] ] 1 0 1 PlotPoints /Times-Roman findfont 10 scalefont setfont (Nb=3D6,8) dup stringwidth pop 250 exch sub 225 42 sub moveto show (Nb=3D20) dup stringwidth pop 250 exch sub 225 63 sub moveto show (Nb=3D50) dup stringwidth pop 250 exch sub 225 78 sub moveto show (Nb=3D1) dup stringwidth pop 250 exch sub 225 124 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 982 64 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 982 64 a %%BeginDocument: paragpoqr.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 60 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 2000 0.5 0 0 6.5 7 PlotAxes [ [1000 0.589 ] [2000 1.308 ] [3000 1.764 ] [4000 2.072 ] [5000 2.245 ] [6000 2.365 ] [7000 2.443 ] [8000 2.522 ] [9000 2.564 ] [10000 2.613 ] ] 5 0 3 PlotPoints [ [1000 0.599 ] [2000 1.328 ] [3000 1.786 ] [4000 2.069 ] [5000 2.264 ] [6000 2.369 ] [7000 2.459 ] [8000 2.519 ] [9000 2.574 ] [10000 2.620 ] ] 4 0 4 PlotPoints [ [1000 0.599 ] [2000 1.317 ] [3000 1.790 ] [4000 2.073 ] [5000 2.219 ] [6000 2.374 ] [7000 2.455 ] [8000 2.524 ] [9000 2.575 ] [10000 2.618 ] ] 3 0 0 PlotPoints [ [1000 0.587 ] [2000 1.289 ] [3000 1.768 ] [4000 2.080 ] [5000 2.219 ] [6000 2.344 ] [7000 2.443 ] [8000 2.525 ] [9000 2.545 ] [10000 2.599 ] ] 2 0 2 PlotPoints [ [1000 0.550 ] [2000 1.318 ] [3000 1.671 ] [4000 2.081 ] [5000 2.154 ] [6000 2.370 ] [7000 2.368 ] [8000 2.525 ] [9000 2.497 ] [10000 2.614 ] ] 1 0 1 PlotPoints /Times-Roman findfont 10 scalefont setfont (Nb=3D1,6,8,20,50) dup stringwidth pop 250 exch sub 220 40 sub moveto = show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 67 803 a Fh(Figure)16 b(9:)21 b(P)o(erformance)15 b(of)h(ScaLAP)l(A)o (CK)g(QR)g(and)h(P)o(oLAP)l(A)o(CK)f(QR)g(on)h(an)g(8)11 b Ff(\002)g Fh(8)17 b(In)o(tel)e(P)o(aragon)114 907 y 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 114 907 a %%BeginDocument: t3escaqr.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 7 PlotAxes [ =20 [ 1000 0.724 ] [ 2000 1.777 ] [ 4000 3.336 ] [ 6000 3.893 ] [ 8000 4.256 ] [ 10000 4.336 ] [ 12000 4.469 ] [ 14000 4.411 ] [ 16000 4.478 ] [ 18000 4.4 ] [ 20000 4.4 ] ] 5 0 3 PlotPoints =20 [ =20 [ 1000 1.607 ] [ 2000 4.457 ] [ 4000 8.722 ] [ 6000 10.56 ] [ 8000 11.66 ] [ 10000 11.9 ] [ 12000 12.2 ] [ 14000 12.3 ] [ 16000 12.6 ] [ 18000 12.6 ] [ 20000 12.8 ] ] 4 0 4 PlotPoints =20 =20 [ =20 [ 1000 1.926 ] [ 2000 5.646 ] [ 4000 12.386 ] [ 6000 16.874 ] [ 8000 19.734 ] [ 10000 21.861 ] [ 12000 23.274 ] [ 14000 24.405 ] [ 16000 25.249 ] [ 18000 25.796 ] [ 20000 26.22 ] ] 3 0 0 PlotPoints =20 =20 [ =20 [ 1000 1.853 ] [ 2000 5.257 ] [ 4000 11.316 ] [ 6000 15.595 ] [ 8000 18.312 ] [ 10000 20.385 ] [ 12000 21.62 ] [ 14000 22.7 ] [ 16000 23.315 ] [ 18000 23.808 ] [ 20000 24.13 ] ] 2 0 2 PlotPoints =20 =20 [ =20 [ 1000 1.711 ] [ 2000 4.575 ] [ 4000 10.066 ] [ 6000 14.208 ] [ 8000 16.964 ] [ 10000 19.592 ] [ 12000 21.355 ] [ 14000 22.429 ] [ 16000 23.355 ] [ 18000 24.11 ] [ 20000 24.4 ] ] 1 0 1 PlotPoints=20 /Times-Roman findfont 10 scalefont setfont (Nb=3D24) dup stringwidth pop 250 exch sub 225 46 sub moveto show (Nb=3D60) dup stringwidth pop 250 exch sub 225 60 sub moveto show (Nb=3D36) dup stringwidth pop 250 exch sub 225 72 sub moveto show (Nb=3D6) dup stringwidth pop 250 exch sub 225 150 sub moveto show (Nb=3D1) dup stringwidth pop 250 exch sub 225 208 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 982 907 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 982 907 a %%BeginDocument: t3epoqr.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 7 PlotAxes [ =20 [ 1000 1.883 ] [ 2000 5.644 ] [ 4000 12.413 ] [ 6000 16.905 ] [ 8000 19.656 ] [ 10000 22.2 ] [ 12000 23.672 ] [ 14000 24.659 ] [ 16000 25.08 ] [ 18000 26.2 ] [ 20000 26.606 ] ] 5 0 3 PlotPoints =20 =20 [ =20 [ 1000 1.871 ] [ 2000 5.589 ] [ 4000 12.489 ] [ 6000 16.929 ] [ 8000 20.012 ] [ 10000 21.931 ] [ 12000 23.676 ] [ 14000 24.417 ] [ 16000 25.55 ] [ 18000 26 ] [ 20000 26.415 ] ] 4 0 4 PlotPoints =20 =20 [ =20 [ 1000 1.883 ] [ 2000 5.545 ] [ 4000 12.277 ] [ 6000 16.771 ] [ 8000 19.63 ] [ 10000 21.74 ] [ 12000 23.162 ] [ 14000 24.232 ] [ 16000 25.067 ] [ 18000 25.575 ] [ 20000 26.008 ] ] 3 0 0 PlotPoints =20 [ =20 [ 1000 1.883 ] [ 2000 5.59 ] [ 4000 12.268 ] [ 6000 16.995 ] [ 8000 19.705 ] [ 10000 22.051 ] [ 12000 23.257 ] [ 14000 24.458 ] [ 16000 25.311 ] [ 18000 25.878 ] [ 20000 26.338 ] ] 2 0 2 PlotPoints =20 =20 [ =20 [ 1000 1.889 ] [ 2000 5.406 ] [ 4000 11.951 ] [ 6000 16.591 ] [ 8000 19.478 ] [ 10000 21.985 ] [ 12000 23.666 ] [ 14000 24.442 ] [ 16000 25.183 ] [ 18000 25.756 ] [ 20000 26.145 ] ] 1 0 1 PlotPoints=20 /Times-Roman findfont 10 scalefont setfont=20 (Nb=3D1, 6, 24, 36, 60) dup stringwidth pop 250=20 exch sub 210 57 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 93 1646 a Fh(Figure)h(10:)22 b(P)o(erformance)15 b(of)h(ScaLAP)l(A)o (CK)g(QR)g(and)h(P)o(oLAP)l(A)o(CK)f(QR)g(on)h(an)g(8)11 b Ff(\002)g Fh(8)17 b(Cra)o(y)f(T3E)139 1788 y(The)h(P)o(oLAP)l(A)o(CK) g(QR)g(factorization)g(and)g(its)g(solution)g(of)h(the)e(factored)i (matrix)d(equations)i(are)66 1849 y(p)q(erformed)g(in)h(a)h(manner)e (analogous)k(to)e(the)f(P)o(oLAP)l(A)o(CK)g(LU)g(factorization)h(and)g (the)f(solution)h(of)66 1909 y(the)d(triangular)h(systems.)j(Eq.)15 b(6)i(is)f(c)o(hanged)g(to)578 2028 y Ff(k)d Fe(A)8 b(x)19 b Ff(\000)g Fe(b)14 b Ff(k)826 2043 y Fd(2)868 2028 y Fh(=3D)8 b Ff(k)14 b Fh(\()p Fe(P)1003 2035 y Fc(p)1023 2028 y Fe(AP)1098 2008 y Fc(T)1091 2041 y(q)1125 2028 y Fh(\))d Ff(\001)g Fh(\()p Fe(P)1230 2035 y Fc(q)1250 2028 y Fe(x)p Fh(\))19 b Ff(\000)g Fe(P)1405 2035 y Fc(p)1425 2028 y Fe(b)14 b Ff(k)1485 2049 y Fd(2)66 2144 y Fh(where)g Fe(P)236 2151 y Fc(p)271 2144 y Fh(and)h Fe(P)395 2151 y Fc(q)429 2144 y Fh(are)f(p)q(erm)o(utation)f(matrices.)19 b(Let)c Fe(A)1122 2151 y Fd(2)1163 2144 y Fh(=3D)22 b Fe(P)1254 2151 y Fc(p)1282 2144 y Ff(\001)7 b Fe(A)g Ff(\001)g Fe(P)1406 2126 y Fc(T)1399 2156 y(q)1434 2144 y Fh(,)14 b Fe(x)1490 2151 y Fd(2)1532 2144 y Fh(=3D)22 b Fe(P)1623 2151 y Fc(q)1650 2144 y Fe(x)p Fh(,)14 b(and)h Fe(b)1820 2151 y Fd(2)1862 2144 y Fh(=3D)22 b Fe(P)1953 2151 y Fc(p)1982 2144 y Fe(b)p Fh(.)66 2204 y(After)13 b(factorizing)h Fe(A)466 2211 y Fd(2)500 2204 y Fh(=3D)f Fe(P)582 2211 y Fc(p)603 2204 y Fe(AP)678 2186 y Fc(T)671 2217 y(q)719 2204 y Fh(to)i Fe(Q)816 2211 y Fd(2)843 2204 y Ff(\001)7 b Fe(R)901 2211 y Fd(2)921 2204 y Fh(,)14 b(then)g(w)o(e)g(compute)f (the)h(solution)h(v)o(ector)e Fe(x)p Fh(.)21 b(The)14 b(ab)q(o)o(v)o(e)66 2264 y(equation)i(is)g(transformed)g(as)h(follo)o (ws:)481 2385 y Ff(k)d Fe(Q)559 2392 y Fd(2)589 2385 y Ff(\001)d Fe(R)651 2392 y Fd(2)682 2385 y Ff(\001)g Fh(\()p Fe(P)757 2392 y Fc(q)777 2385 y Fe(x)p Fh(\))19 b Ff(\000)g Fh(\()p Fe(P)951 2392 y Fc(p)971 2385 y Fe(b)p Fh(\))13 b Ff(k)1049 2401 y Fd(2)1091 2385 y Fh(=3D)8 b Ff(k)14 b Fe(Q)1215 2392 y Fd(2)1246 2385 y Ff(\001)d Fe(R)1308 2392 y Fd(2)1338 2385 y Ff(\001)g Fe(x)1391 2392 y Fd(2)1430 2385 y Ff(\000)19 b Fe(b)1509 2392 y Fd(2)1543 2385 y Ff(k)1568 2399 y Fd(2)1587 2385 y Fe(:)353 b Fh(\(7\))139 2472 y(If)16 b(applying)g Fe(Q)426 2454 y Fc(T)426 2484 y Fd(2)469 2472 y Fh(to)h Fe(b)550 2479 y Fd(2)586 2472 y Fh(to)f(form)g Fe(b)782 2479 y Fd(3)801 2472 y Fh(,)g(Eq.)g(7)g(is)g(c)o(hanged)h(to)607 2582 y Ff(k)d Fe(R)683 2589 y Fd(2)714 2582 y Ff(\001)d Fe(x)767 2589 y Fd(2)806 2582 y Ff(\000)19 b Fe(Q)903 2561 y Fc(T)903 2594 y Fd(2)938 2582 y Fe(b)959 2589 y Fd(2)993 2582 y Ff(k)1018 2596 y Fd(2)1059 2582 y Fh(=3D)8 b Ff(k)14 b Fe(R)1181 2589 y Fd(2)1212 2582 y Ff(\001)d Fe(x)1265 2589 y Fd(2)1304 2582 y Ff(\000)19 b Fe(b)1383 2589 y Fd(3)1416 2582 y Ff(k)1441 2596 y Fd(2)1461 2582 y Fe(;)p eop %%Page: 12 12 12 11 bop 174 64 a 27628340 13682606 328908 394690 27957248 14077296 startTexFig 174 64 a %%BeginDocument: tridist.ps /arrowHeight 11 def /arrowWidth 6 def /IdrawDict 52 dict def IdrawDict begin /reencodeISO { dup dup findfont dup length dict begin { 1 index /FID ne { def }{ pop pop } ifelse } forall /Encoding ISOLatin1Encoding def currentdict end definefont } def /ISOLatin1Encoding [ /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /space/exclam/quotedbl/numbersign/dollar/percent/ampersand/quoteright /parenleft/parenright/asterisk/plus/comma/minus/period/slash /zero/one/two/three/four/five/six/seven/eight/nine/colon/semicolon /less/equal/greater/question/at/A/B/C/D/E/F/G/H/I/J/K/L/M/N /O/P/Q/R/S/T/U/V/W/X/Y/Z/bracketleft/backslash/bracketright /asciicircum/underscore/quoteleft/a/b/c/d/e/f/g/h/i/j/k/l/m /n/o/p/q/r/s/t/u/v/w/x/y/z/braceleft/bar/braceright/asciitilde /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef/.notdef /.notdef/dotlessi/grave/acute/circumflex/tilde/macron/breve /dotaccent/dieresis/.notdef/ring/cedilla/.notdef/hungarumlaut /ogonek/caron/space/exclamdown/cent/sterling/currency/yen/brokenbar /section/dieresis/copyright/ordfeminine/guillemotleft/logicalnot /hyphen/registered/macron/degree/plusminus/twosuperior/threesuperior /acute/mu/paragraph/periodcentered/cedilla/onesuperior/ordmasculine /guillemotright/onequarter/onehalf/threequarters/questiondown /Agrave/Aacute/Acircumflex/Atilde/Adieresis/Aring/AE/Ccedilla /Egrave/Eacute/Ecircumflex/Edieresis/Igrave/Iacute/Icircumflex /Idieresis/Eth/Ntilde/Ograve/Oacute/Ocircumflex/Otilde/Odieresis /multiply/Oslash/Ugrave/Uacute/Ucircumflex/Udieresis/Yacute /Thorn/germandbls/agrave/aacute/acircumflex/atilde/adieresis /aring/ae/ccedilla/egrave/eacute/ecircumflex/edieresis/igrave /iacute/icircumflex/idieresis/eth/ntilde/ograve/oacute/ocircumflex /otilde/odieresis/divide/oslash/ugrave/uacute/ucircumflex/udieresis /yacute/thorn/ydieresis ] def /Times-Bold reencodeISO def /Times-Roman reencodeISO def /none null def /numGraphicParameters 17 def /stringLimit 65535 def /Begin { save numGraphicParameters dict begin } def /End { end restore } def /SetB { dup type /nulltype eq { pop false /brushRightArrow idef false /brushLeftArrow idef true /brushNone idef } { /brushDashOffset idef /brushDashArray idef 0 ne /brushRightArrow idef 0 ne /brushLeftArrow idef /brushWidth idef false /brushNone idef } ifelse } def /SetCFg { /fgblue idef /fggreen idef /fgred idef } def /SetCBg { /bgblue idef /bggreen idef /bgred idef } def /SetF { /printSize idef /printFont idef } def /SetP { dup type /nulltype eq { pop true /patternNone idef } { dup -1 eq { /patternGrayLevel idef /patternString idef } { /patternGrayLevel idef } ifelse false /patternNone idef } ifelse } def /BSpl { 0 begin storexyn newpath n 1 gt { 0 0 0 0 0 0 1 1 true subspline n 2 gt { 0 0 0 0 1 1 2 2 false subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 2 copy false subspline } if n 2 sub dup n 1 sub dup 2 copy 2 copy false subspline patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Circ { newpath 0 360 arc patternNone not { ifill } if brushNone not { istroke } if } def /CBSpl { 0 begin dup 2 gt { storexyn newpath n 1 sub dup 0 0 1 1 2 2 true subspline 1 1 n 3 sub { /i exch def i 1 sub dup i dup i 1 add dup i 2 add dup false subspline } for n 3 sub dup n 2 sub dup n 1 sub dup 0 0 false subspline n 2 sub dup n 1 sub dup 0 0 1 1 false subspline patternNone not { ifill } if brushNone not { istroke } if } { Poly } ifelse end } dup 0 4 dict put def /Elli { 0 begin newpath 4 2 roll translate scale 0 0 1 0 360 arc patternNone not { ifill } if brushNone not { istroke } if end } dup 0 1 dict put def /Line { 0 begin 2 storexyn newpath x 0 get y 0 get moveto x 1 get y 1 get lineto brushNone not { istroke } if 0 0 1 1 leftarrow 0 0 1 1 rightarrow end } dup 0 4 dict put def /MLine { 0 begin storexyn newpath n 1 gt { x 0 get y 0 get moveto 1 1 n 1 sub { /i exch def x i get y i get lineto } for patternNone not brushLeftArrow not brushRightArrow not and and { ifill } = if brushNone not { istroke } if 0 0 1 1 leftarrow n 2 sub dup n 1 sub dup rightarrow } if end } dup 0 4 dict put def /Poly { 3 1 roll newpath moveto -1 add { lineto } repeat closepath patternNone not { ifill } if brushNone not { istroke } if } def /Rect { 0 begin /t exch def /r exch def /b exch def /l exch def newpath l b moveto l t lineto r t lineto r b lineto closepath patternNone not { ifill } if brushNone not { istroke } if end } dup 0 4 dict put def /Text { ishow } def /idef { dup where { pop pop pop } { exch def } ifelse } def /ifill { 0 begin gsave patternGrayLevel -1 ne { fgred bgred fgred sub patternGrayLevel mul add fggreen bggreen fggreen sub patternGrayLevel mul add fgblue bgblue fgblue sub patternGrayLevel mul add setrgbcolor eofill } { eoclip originalCTM setmatrix pathbbox /t exch def /r exch def /b exch def /l exch def /w r l sub ceiling cvi def /h t b sub ceiling cvi def /imageByteWidth w 8 div ceiling cvi def /imageHeight h def bgred bggreen bgblue setrgbcolor eofill fgred fggreen fgblue setrgbcolor w 0 gt h 0 gt and { l b translate w h scale w h true [w 0 0 h neg 0 h] { patternproc } imagemask } if } ifelse grestore end } dup 0 8 dict put def /istroke { gsave brushDashOffset -1 eq { [] 0 setdash 1 setgray } { brushDashArray brushDashOffset setdash fgred fggreen fgblue setrgbcolor } ifelse brushWidth setlinewidth originalCTM setmatrix stroke grestore } def /ishow { 0 begin gsave fgred fggreen fgblue setrgbcolor /fontDict printFont printSize scalefont dup setfont def /descender fontDict begin 0 [FontBBox] 1 get FontMatrix end transform exch pop def /vertoffset 1 printSize sub descender sub def { 0 vertoffset moveto show /vertoffset vertoffset printSize sub def } forall grestore end } dup 0 3 dict put def /patternproc { 0 begin /patternByteLength patternString length def /patternHeight patternByteLength 8 mul sqrt cvi def /patternWidth patternHeight def /patternByteWidth patternWidth 8 idiv def /imageByteMaxLength imageByteWidth imageHeight mul stringLimit patternByteWidth sub min def /imageMaxHeight imageByteMaxLength imageByteWidth idiv patternHeight = idiv patternHeight mul patternHeight max def /imageHeight imageHeight imageMaxHeight sub store /imageString imageByteWidth imageMaxHeight mul patternByteWidth add = string def 0 1 imageMaxHeight 1 sub { /y exch def /patternRow y patternByteWidth mul patternByteLength mod def /patternRowString patternString patternRow patternByteWidth getinterval = def /imageRow y imageByteWidth mul def 0 patternByteWidth imageByteWidth 1 sub { /x exch def imageString imageRow x add patternRowString putinterval } for } for imageString end } dup 0 12 dict put def /min { dup 3 2 roll dup 4 3 roll lt { exch } if pop } def /max { dup 3 2 roll dup 4 3 roll gt { exch } if pop } def /midpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 x1 add 2 div y0 y1 add 2 div end } dup 0 4 dict put def /thirdpoint { 0 begin /y1 exch def /x1 exch def /y0 exch def /x0 exch def x0 2 mul x1 add 3 div y0 2 mul y1 add 3 div end } dup 0 4 dict put def /subspline { 0 begin /movetoNeeded exch def y exch get /y3 exch def x exch get /x3 exch def y exch get /y2 exch def x exch get /x2 exch def y exch get /y1 exch def x exch get /x1 exch def y exch get /y0 exch def x exch get /x0 exch def x1 y1 x2 y2 thirdpoint /p1y exch def /p1x exch def x2 y2 x1 y1 thirdpoint /p2y exch def /p2x exch def x1 y1 x0 y0 thirdpoint p1x p1y midpoint /p0y exch def /p0x exch def x2 y2 x3 y3 thirdpoint p2x p2y midpoint /p3y exch def /p3x exch def movetoNeeded { p0x p0y moveto } if p1x p1y p2x p2y p3x p3y curveto end } dup 0 17 dict put def /storexyn { /n exch def /y n array def /x n array def n 1 sub -1 0 { /i exch def y i 3 2 roll put x i 3 2 roll put } for } def /arrowhead { 0 begin transform originalCTM itransform /taily exch def /tailx exch def transform originalCTM itransform /tipy exch def /tipx exch def /dy tipy taily sub def /dx tipx tailx sub def /angle dx 0 ne dy 0 ne or { dy dx atan } { 90 } ifelse def gsave originalCTM setmatrix tipx tipy translate angle rotate newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto patternNone not { originalCTM setmatrix /padtip arrowHeight 2 exp 0.25 arrowWidth 2 exp mul add sqrt brushWidth = mul arrowWidth div def /padtail brushWidth 2 div def tipx tipy translate angle rotate padtip 0 translate arrowHeight padtip add padtail add arrowHeight div dup scale arrowheadpath ifill } if brushNone not { originalCTM setmatrix tipx tipy translate angle rotate arrowheadpath istroke } if grestore end } dup 0 9 dict put def /arrowheadpath { newpath arrowHeight neg arrowWidth 2 div moveto 0 0 lineto arrowHeight neg arrowWidth 2 div neg lineto } def /leftarrow { 0 begin y exch get /taily exch def x exch get /tailx exch def y exch get /tipy exch def x exch get /tipx exch def brushLeftArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def /rightarrow { 0 begin y exch get /tipy exch def x exch get /tipx exch def y exch get /taily exch def x exch get /tailx exch def brushRightArrow { tipx tipy tailx taily arrowhead } if end } dup 0 4 dict put def %I Idraw 10 Grid 10 10=20 Begin %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 0.708661 0 0 0.708661 0 0 ] concat /originalCTM matrix currentmatrix def Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 110 -10 ] concat Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -190 -231 ] concat %I 130 281 150 361 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -190 -231 ] concat %I 150 281 170 341 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -190 -241 ] concat %I 170 291 190 331 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -190 -231 ] concat %I 190 281 210 301 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -190 -231 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 -0 -0 1 -210 -231 ] concat %I 110 281 230 401 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 198 340 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 198 340 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 238 300 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 278 260 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 318 220 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 358 180 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 398 140 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 218 340 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 278 280 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 398 160 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 338 220 Rect End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 270 -140 ] concat Begin %I Poly %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 -0 -0 1 -230 -101 ] concat %I 4 110 401 110 281 230 281 110 401 4 Poly End Begin %I Poly %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 -0 -0 1 -230 -101 ] concat %I 4 110 401 110 281 230 281 110 401 4 Poly End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 130 281 150 361 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 150 281 170 341 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -111 ] concat %I 170 291 190 331 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 190 281 210 301 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 218 280 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 238 260 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 318 180 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 358 140 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 338 160 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 230 401 Rect End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 130 0 ] concat Begin %I Poly %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 -0 -0 1 -230 -101 ] concat %I 4 110 401 110 281 230 281 110 401 4 Poly End Begin %I Poly %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 -0 -0 1 -230 -101 ] concat %I 4 110 401 110 281 230 281 110 401 4 Poly End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 130 281 150 361 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 150 281 170 341 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -111 ] concat %I 170 291 190 331 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 190 281 210 301 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 218 280 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 238 260 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 318 180 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 358 140 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -199 130 ] concat %I 158 100 338 160 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 -230 -101 ] concat %I 110 281 230 401 Rect End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -80 -200 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 2.16 0 0 2.16 146.36 472.54 ] concat %I [ (P) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2 0 0 2 165 462.5 ] concat %I [ (0) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -100 -360 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 2.16 0 0 2.16 166.36 492.54 ] concat %I [ (P) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2 0 0 2 185 482.5 ] concat %I [ (2) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 -30 -360 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 2.16 0 0 2.16 236.36 492.54 ] concat %I [ (P) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2 0 0 2 255 482.5 ] concat %I [ (3) ] Text End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 250 130 ] concat Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -210 -231 ] concat %I 130 281 150 361 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -210 -231 ] concat %I 150 281 170 341 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -210 -241 ] concat %I 170 291 190 331 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -210 -231 ] concat %I 190 281 210 301 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 1 0 0 1 -210 -231 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 -210 -231 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 -179 0 ] concat %I 158 100 218 280 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 238 260 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 318 180 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 358 140 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 -0 -0 0.5 -179 0 ] concat %I 158 100 338 160 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 -0 -0 1 -210 -231 ] concat %I 110 281 230 401 Rect End End %I eop Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1 0 0 1 160 -230 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 2.16 0 0 2.16 46.36 502.54 ] concat %I [ (P) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2 0 0 2 65 492.5 ] concat %I [ (1) ] Text End End %I eop Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 2 0 0 2 120 -512 ] concat %I 130 281 150 361 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 2 0 0 2 120 -512 ] concat %I 150 281 170 341 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 2 0 0 2 120 -532 ] concat %I 170 291 190 331 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 2 0 0 2 120 -512 ] concat %I 190 281 210 301 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Yellow 0.996078 0.996078 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.5 SetP %I t [ 2 0 0 2 120 -512 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 2 0 0 2 120 -512 ] concat %I 110 281 130 381 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 318 180 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 358 140 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 338 160 Rect End Begin %I Pict %I b u %I cfg u %I cbg u %I f u %I p u %I t [ 1.82051 0 0 1.82051 370.211 -688.441 ] concat Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-bold-r-*-140-* Times-Bold 14 SetF %I t [ 2.16 0 0 2.16 46.36 502.54 ] concat %I [ (P) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-120-* Times-Roman 12 SetF %I t [ 2 0 0 2 65 492.5 ] concat %I [ (1) ] Text End End %I eop Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 20 25 ] concat %I [ (\(a\) data distribution on a 2x2 processor grid) ] Text End Begin %I Text %I cfg Black 0 0 0 SetCFg %I f *-times-medium-r-*-140-* Times-Roman 14 SetF %I t [ 1 0 0 1 320 25 ] concat %I [ (\(b\) data movement on P1 before the computation) ] Text End Begin %I Rect %I b 65535 0 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 238 260 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 278 220 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Red 0.996078 0 0 SetCFg %I cbg White 1 1 1 SetCBg %I p 0.25 SetP %I t [ 1 0 0 1 182 -50 ] concat %I 158 100 218 280 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 151.5 -10.5 ] concat %I 377 121 617 361 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 151.5 -10.5 ] concat %I 377 121 497 481 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 0.5 0 0 0.5 151.5 -10.5 ] concat %I 377 121 737 241 Rect End Begin %I Rect %I b 65535 2 0 0 [] 0 SetB %I cfg Black 0 0 0 SetCFg %I cbg White 1 1 1 SetCBg none SetP %I p n %I t [ 2 0 0 2 120 -512 ] concat %I 110 281 230 401 Rect End End %I eop showpage end %%EndDocument endTexFig 66 1032 a Fh(Figure)15 b(11:)22 b(Data)17 b(Preserv)m(ation)f(of)g (the)f(lo)o(w)o(er)g(triangular)h(matrix)e(b)o(y)h(c)o(hanging)h(the)g (computational)66 1092 y(blo)q(c)o(k)g(size)66 1225 y(where)g Fe(b)228 1232 y Fd(3)261 1225 y Fh(=3D)e Fe(Q)352 1207 y Fc(T)352 1237 y Fd(2)379 1225 y Fe(b)400 1232 y Fd(2)420 1225 y Fh(.)21 b(Then)16 b Fe(x)610 1232 y Fd(2)646 1225 y Fh(is)g(computed)f(from)903 1335 y Fe(R)940 1342 y Fd(2)971 1335 y Ff(\001)c Fe(x)1024 1342 y Fd(2)1065 1335 y Fh(=3D)22 b Fe(b)1146 1342 y Fd(3)1166 1335 y Fe(:)66 1445 y Fh(Finally)15 b(the)h(solution)g(v)o(ector)g Fe(x)g Fh(is)g(computed)f(from)912 1555 y Fe(P)943 1562 y Fc(q)974 1555 y Ff(\001)c Fe(x)22 b Fh(=3D)g Fe(x)1137 1562 y Fd(2)1156 1555 y Fe(:)66 1665 y Fh(Again)12 b(as)h(in)f(Eq.)f(5,)i(w)o(e)f(w)o (an)o(t)g Fe(P)662 1672 y Fc(p)685 1665 y Ff(\001)s Fe(x)h Fh(=3D)h Fe(P)826 1672 y Fc(p)846 1665 y Fe(P)884 1647 y Fc(T)877 1677 y(q)912 1665 y Fe(x)e Fh(to)g(mak)o(e)e Fe(x)i Fh(ha)o(v)o(e)f(the)h(same)f(ph)o(ysical)g(data)i(distribution) 66 1725 y(as)k Fe(b)p Fh(.)139 1785 y(Figures)j(9)g(and)g(10)h(sho)o(w) g(the)e(p)q(erformance)g(of)h(the)g(ScaLAP)l(A)o(CK)f(and)i(P)o(oLAP)l (A)o(CK)e(QR)h(fac-)66 1846 y(torizations)d(and)h(their)e(solution)h (on)g(an)h(8)12 b Ff(\002)f Fh(8)17 b(pro)q(cessor)h(grid)f(of)g(the)g (In)o(tel)e(P)o(aragon)k(and)e(the)g(Cra)o(y)66 1906 y(T3E,)c(resp)q(ectiv)o(ely)l(.)18 b(P)o(erformance)11 b(of)i(the)g(ScaLAP)l(A)o(CK)f(QR)h(factorization)g(routine)g(dep)q (ends)g(on)g(the)66 1966 y(ph)o(ysical)h(blo)q(c)o(k)h(size,)f(and)i (the)g(b)q(est)f(p)q(erformance)f(is)i(obtained)f(when)h Fe(N)1458 1973 y Fc(b)1489 1966 y Fh(=3D)e(6)h(on)h(an)g(In)o(tel)e(P)o (aragon,)66 2026 y(and)g Fe(N)197 2033 y Fc(b)228 2026 y Fh(=3D)g(24)g(on)g(a)g(Cra)o(y)f(T3E.)h(Ho)o(w)o(ev)o(er)d(the)i(P)o (oLAP)l(A)o(CK)h(QR)f(factorization)g(routine,)g(whic)o(h)g(com-)66 2086 y(putes)19 b(with)f(the)h(optimal)e(blo)q(c)o(k)h(size)g(of)h Fe(N)903 2093 y Fc(opt)953 2086 y Fh(,)g(alw)o(a)o(ys)f(sho)o(ws)i (nearly)e(the)g(maxim)o(um)c(p)q(erformance)66 2147 y(indep)q(enden)o (t)h(of)i(ph)o(ysical)e(blo)q(c)o(k)h(sizes.)66 2296 y Fi(5.)22 b(P)n(oLAP)-6 b(A)n(CK)21 b(Cholesky)i(F)-6 b(actorization)66 2406 y Fh(The)14 b(Cholesky)g(factorization)g (factors)h(an)f Fe(N)e Ff(\002)7 b Fe(N)e Fh(,)14 b(symmetric)o(,)e(p)q (ositiv)o(e-de\014nite)g(matrix)h Fe(A)g Fh(in)o(to)h(the)66 2466 y(pro)q(duct)h(of)f(a)g(lo)o(w)o(er)f(triangular)i(matrix)d Fe(L)i Fh(and)g(its)g(transp)q(ose,)h(i.e.,)e Fe(A)g Fh(=3D)h Fe(LL)1539 2448 y Fc(T)1581 2466 y Fh(\(or)g Fe(A)f Fh(=3D)h Fe(U)1797 2448 y Fc(T)1825 2466 y Fe(U)5 b Fh(,)14 b(where)66 2526 y Fe(U)21 b Fh(is)16 b(upp)q(er)h(triangular\).)k(It)16 b(is)g(assumed)g(that)g(the)g(lo)o(w)o(er)f(triangular)i(p)q(ortion)g (of)f Fe(A)g Fh(is)g(stored)g(in)g(the)66 2586 y(lo)o(w)o(er)d (triangle)g(of)h(a)g(t)o(w)o(o-dimensional)f(arra)o(y)h(and)g(that)g (the)g(computed)e(elemen)o(ts)f(of)j Fe(L)g Fh(o)o(v)o(erwrite)e(the)p eop %%Page: 13 13 13 12 bop 114 64 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 114 64 a %%BeginDocument: t3escallt.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 6 PlotAxes [ =20 [ 1000 0.229 ] [ 2000 0.561 ] [ 4000 1.155 ] [ 6000 1.544 ] [ 8000 1.792 ] [ 10000 1.939 ] [ 12000 2.033 ] [ 14000 2.088 ] [ 16000 2.197 ] [ 18000 2.165 ] [ 20000 2.179 ] ] 5 0 3 PlotPoints =20 =20 [ =20 [ 1000 1.253 ] [ 2000 3.133 ] [ 4000 5.794 ] [ 6000 7.174 ] [ 8000 8.327 ] [ 10000 8.75 ] [ 12000 9.189 ] [ 14000 9.564 ] [ 16000 9.84 ] [ 18000 9.909 ] [ 20000 10.057 ] ] 4 0 4 PlotPoints =20 =20 [ =20 [ 1000 2.722 ] [ 2000 6.18 ] [ 4000 11.239 ] [ 6000 14.214 ] [ 8000 16.308 ] [ 10000 17.552 ] [ 12000 18.604 ] [ 14000 19.184 ] [ 16000 19.885 ] [ 18000 20.203 ] [ 20000 20.493 ] ] 3 0 0 PlotPoints =20 =20 [ =20 [ 1000 2.616 ] [ 2000 6.185 ] [ 4000 11.268 ] [ 6000 14.798 ] [ 8000 16.725 ] [ 10000 18.357 ] [ 12000 19.382 ] [ 14000 20.303 ] [ 16000 21.214 ] [ 18000 21.531 ] [ 20000 22.081 ] ] 2 0 2 PlotPoints =20 =20 [ =20 [ 1000 2.53 ] [ 2000 5.806 ] [ 4000 10.619 ] [ 6000 13.932 ] [ 8000 16.416 ] [ 10000 18.077 ] [ 12000 19.246 ] [ 14000 20.262 ] [ 16000 21.143 ] [ 18000 21.823 ] [ 20000 22.53 ] ] 1 0 1 PlotPoints =20 /Times-Roman findfont 10 scalefont setfont (Nb=3D60) dup stringwidth pop 250 exch sub 225 45 sub moveto show (Nb=3D36) dup stringwidth pop 250 exch sub 225 58 sub moveto show (Nb=3D24) dup stringwidth pop 250 exch sub 225 70 sub moveto show (Nb=3D6) dup stringwidth pop 250 exch sub 225 140 sub moveto show (Nb=3D1) dup stringwidth pop 250 exch sub 225 202 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 982 64 a 12498534 10064609 1644544 1644544 14143078 11709153 startTexFig 982 64 a %%BeginDocument: t3epollt.ps % Here are David's graph plotting routines % /dwdict 100 dict def dwdict begin /PlotAxes % ptsize.....point size of numbers on axes { % ticksize...length of tick marks /ytick exch def % xlen.......length of x axis /xtick exch def % ylen.......length of y axis /ystart exch def % xinc.......increment between ticks on x axis /xstart exch def % yinc.......increment between ticks on y axis /yinc exch def % xstart.....starting value on x axis /xinc exch def % ystart.....starting value on y axis /ylen exch def % xtick......number of ticks on x axis /xlen exch def % ytick......number of ticks on y axis /ticksize exch def /ptsize exch def /yflag exch def % yflag......if yflag=3D1 truncate numbers to = integers /xflag exch def % xflag......if xflag=3D1 truncate numbers to = integers /BoxFlag exch def % BoxFlag....if 1 then draw 4 axes, <0 ticks = inside. % +/-2 then don't label x ticks, % +/-3 then don't label y ticks. newpath xlen 0 moveto 0 0 lineto 0 ylen lineto stroke BoxFlag 0 ne {newpath xlen 0 moveto xlen ylen lineto 0 ylen lineto = stroke} if /Times-Roman findfont ptsize scalefont setfont /xscale xlen xinc xtick 1 sub mul div def /yscale ylen yinc ytick 1 sub mul div def /str 10 string def /xpos 0 def /inc xlen xtick 1 sub div def 1 1 xtick { 1 sub xinc mul xstart add /val exch def newpath xpos 0 moveto 0 ticksize neg BoxFlag 0 lt {neg} if=20 rlineto stroke BoxFlag 0 ne {newpath xpos ylen moveto 0 ticksize=20 BoxFlag 0 lt {neg} if=20 rlineto stroke} if BoxFlag 2 ne BoxFlag -2 ne and{ xflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop 2 div xpos exch sub ptsize ticksize add BoxFlag 0 lt {ticksize sub} if=20 neg moveto show} if=20 /xpos xpos inc add def } for =20 /ypos 0 def /inc ylen ytick 1 sub div def 1 1 ytick { 1 sub yinc mul ystart add /val exch def newpath 0 ypos moveto ticksize neg BoxFlag 0 lt {neg} if=20 0 rlineto stroke BoxFlag 0 ne {newpath xlen ypos moveto ticksize=20 BoxFlag 0 lt {neg} if=20 0 rlineto=20 stroke} if BoxFlag 3 ne BoxFlag -3 ne and{ yflag 1 eq { val cvi str cvs} { val str cvs} ifelse dup stringwidth pop ticksize add=20 BoxFlag 0 lt {ticksize sub} if ptsize 3 div add neg ypos=20 ypos 0 eq {ptsize 4 div} {ptsize 3 div} ifelse=20 sub moveto show} if=20 /ypos ypos inc add def } for } def % PlotAxes must be called first and the following variables must not be % changed: % % ticksize xstart ystart xscale yscale % /PlotPoints % stack: PlotArray isymbol LogFlag LineFlag=3D> nothing=20 {=20 /LineFlag exch def % LineFlag<0 no line, 0 solid, >0 dashed lines /LogFlag exch def % LogFlag =3D 1 for log10x, 2 for log10y, 3 = both, <0 ln /isymbol exch def % isymbol =3D 1.....open circle=20 /PlotArray exch def % =3D 2.....plus (+)=20 % =3D 3.....cross (x) % =3D 4.....open triangle % =3D 5.....filled circle % =3D 6.....filled triangle % =3D 7.....asterisk (*) % =3D 8.....square =3D9...filled = square % PlotArray =3D [ [x0 y0] [x1 y1] [x2 = y2]...[xn yn] ] LineFlag 1 eq {[1 1] 0 setdash} if LineFlag 2 eq {[2 2] 0 setdash} if LineFlag 3 eq {[3 3] 0 setdash} if LineFlag 4 eq {[4 4] 0 setdash} if LineFlag 5 eq {[5 5] 0 setdash} if LineFlag 6 eq {[6 6] 0 setdash} if LineFlag 7 eq {[7 7] 0 setdash} if LineFlag 8 eq {[8 8] 0 setdash} if LineFlag 9 eq {[3 2 1 2] 0 setdash} if /icount 1 def =20 PlotArray =20 { =20 /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 LineFlag 0 ge icount 1 gt and { newpath xl yl moveto xv yv=20 lineto stroke} if /icount icount 1 add def /xl xv def /yl yv def } forall [] 0 setdash PlotArray { /xypoint exch def =20 xypoint aload pop =20 /y exch def =20 /x exch def =20 LogFlag 1 eq LogFlag 3 eq or { /x x log def} if LogFlag 2 eq LogFlag 3 eq or { /y y log def} if LogFlag -1 eq LogFlag -3 eq or { /x x ln def} if LogFlag -2 eq LogFlag -3 eq or { /y y ln def} if /xv {x xstart sub xscale mul} def /yv {y ystart sub yscale mul} def=20 xv yv newpath isymbol 1 eq { ticksize 2 div Circle gsave 1.0 setgray fill = grestore stroke } if isymbol 2 eq { Plus } if isymbol 3 eq { Cross } if isymbol 4 eq { Triangle gsave 1.0 setgray fill grestore stroke } = if isymbol 5 eq { ticksize 2 div Circle fill } if isymbol 6 eq { Triangle fill } if isymbol 7 eq { 2 copy Plus Cross } if isymbol 8 eq { Square gsave 1.0 setgray fill grestore stroke } if isymbol 9 eq { Square fill } if } forall } def /Plus % stack: xcen ycen =3D> ??? Draws + centered on (xcen,ycen) { 2 copy newpath moveto ticksize 2 div 0 rmoveto ticksize neg 0 rlineto = stroke newpath moveto 0 ticksize 2 div rmoveto 0 ticksize neg rlineto stroke } def=20 /Square % stack: xcen ycen =3D> ??? Draws square centered on = (xcen,ycen) { moveto ticksize 2 div dup rmoveto ticksize neg 0 rlineto 0 ticksize neg rlineto ticksize 0 rlineto closepath=20 } def /Cross % stack: xcen ycen =3D> ??? Draws x centered on (xcen,ycen) { /tinc ticksize 2 sqrt div 2 div def 2 copy newpath moveto tinc tinc rmoveto tinc 2 mul neg dup rlineto = stroke newpath moveto tinc neg tinc rmoveto tinc 2 mul dup neg rlineto stroke } def =20 /Triangle % stack: xcen ycen =3D> ??? Draws triangle centered on = (xcen ycen) { /tinc ticksize 2 div def /cdis 30 cos tinc mul def /sdis 30 sin tinc mul def moveto cdis neg sdis neg rmoveto cdis 2 mul 0 rlineto cdis neg sdis tinc add rlineto closepath } def =20 =20 /Circle % stack: xcen ycen radius =3D> ??? Draws circle centered on = (xcen ycen) { 0 360 arc } def 65 45 translate 0.65 0.65 scale 0.5 setlinewidth 1 1 0 10.0 5.0 260.0 200.0 4000 5 0 0 6.5 6 PlotAxes [ =20 [ 1000 2.37 ] [ 2000 5.572 ] [ 4000 10.577 ] [ 6000 13.927 ] [ 8000 16.285 ] [ 10000 17.849 ] [ 12000 19.224 ] [ 14000 20.147 ] [ 16000 21.052 ] [ 18000 21.574 ] [ 20000 22.202 ] ] 5 0 3 PlotPoints =20 =20 [ =20 [ 1000 2.332 ] [ 2000 5.683 ] [ 4000 10.5 ] [ 6000 13.926 ] [ 8000 16.187 ] [ 10000 18.005 ] [ 12000 19.229 ] [ 14000 20.253 ] [ 16000 20.905 ] [ 18000 21.568 ] [ 20000 22.114 ] ] 4 0 4 PlotPoints =20 =20 [ =20 [ 1000 2.491 ] [ 2000 5.751 ] [ 4000 10.563 ] [ 6000 13.965 ] [ 8000 16.298 ] [ 10000 18.081 ] [ 12000 19.349 ] [ 14000 20.394 ] [ 16000 21.017 ] [ 18000 21.767 ] [ 20000 22.26 ] ] 3 0 0 PlotPoints =20 =20 [ =20 [ 1000 2.477 ] [ 2000 5.727 ] [ 4000 10.573 ] [ 6000 14.038 ] [ 8000 16.28 ] [ 10000 18.078 ] [ 12000 19.273 ] [ 14000 20.291 ] [ 16000 21.032 ] [ 18000 21.812 ] [ 20000 22.424 ] ] 2 0 2 PlotPoints =20 =20 [ =20 [ 1000 2.53 ] [ 2000 5.806 ] [ 4000 10.619 ] [ 6000 13.932 ] [ 8000 16.416 ] [ 10000 18.077 ] [ 12000 19.246 ] [ 14000 20.262 ] [ 16000 21.143 ] [ 18000 21.823 ] [ 20000 22.53 ] ] 1 0 1 PlotPoints =20 /Times-Roman findfont 10 scalefont setfont=20 (Nb=3D 1, 6, 24, 36, 60) dup stringwidth pop 250=20 exch sub 210 60 sub moveto show /Times-Roman findfont 12 scalefont setfont (Matrix Size, N) dup stringwidth pop 440.0 exch sub 2 div -30 moveto = show 90 rotate (Gflops) dup stringwidth pop 360.0 exch sub 2 div 28 moveto show showpage end %%EndDocument endTexFig 79 803 a Fh(Figure)16 b(12:)22 b(P)o(erformance)14 b(of)j(ScaLAP)l(A)o (CK)f(and)h(P)o(oLAP)l(A)o(CK)f(Cholesky)g(on)g(an)h(8)11 b Ff(\002)g Fh(8)17 b(Cra)o(y)f(T3E)66 945 y(giv)o(en)h(elemen)o(ts)e (of)j Fe(A)p Fh(.)26 b(If)17 b Fe(A)h Fh(is)f(factored)h(to)g Fe(L)13 b Ff(\001)f Fe(L)1041 927 y Fc(T)1068 945 y Fh(,)18 b(compute)f Fe(y)i Fh(with)f Fe(L)12 b Ff(\001)g Fe(y)18 b Fh(=3D)f Fe(b)p Fh(,)g(then)h(compute)e Fe(x)66 1006 y Fh(from)f(the)h(follo)o(wing)g(equation,)g Fe(L)717 987 y Fc(T)756 1006 y Ff(\001)10 b Fe(x)k Fh(=3D)g Fe(y)r Fh(.)139 1066 y(Though)22 b Fe(A)e Fh(is)g(symmetric)o(,)e Fe(P)722 1073 y Fc(p)743 1066 y Fe(AP)818 1048 y Fc(T)811 1078 y(q)865 1066 y Fh(is)j(not)f(symmetric)d(if)j Fe(p)h Ff(6)p Fh(=3D)g Fe(q)r Fh(.)33 b(That)22 b(is,)e(if)g Fe(P)1749 1073 y Fc(p)1770 1066 y Fe(AP)1845 1048 y Fc(T)1838 1078 y(q)1892 1066 y Fh(is)h(not)66 1126 y(symmetri)o(c,)d(it)i(is)g(imp)q (ossible)f(to)i(exploit)f(the)g(algorithmic)f(blo)q(c)o(king)h(tec)o (hnique)e(to)j(the)f(Cholesky)66 1186 y(factorization)g(routine)h(as)g (used)f(in)h(the)f(P)o(oLAP)l(A)o(CK)g(LU)h(and)g(QR)f(factorization.) 34 b(If)20 b Fe(p)i Ff(6)p Fh(=3D)f Fe(q)r Fh(,)f(the)66 1246 y(P)o(oLAP)l(A)o(CK)f(Cholesky)g(computes)e(the)i(factorization)g (with)g(the)g(ph)o(ysical)f(blo)q(c)o(k)h(size.)29 b(That)19 b(is,)g(it)66 1306 y(computes)13 b(the)h(factorization)g(as)h(the)f (same)f(w)o(a)o(y)h(of)h(the)f(ScaLAP)l(A)o(CK)g(Cholesky)g(routine.)20 b(Ho)o(w)o(ev)o(er,)66 1367 y(it)c(is)g(p)q(ossible)g(to)h(obtain)g (the)f(b)q(ene\014t)g(of)g(algorithmic)f(blo)q(c)o(king)h(for)g(the)g (limited)d(case)k(of)f Fe(p)e Fh(=3D)g Fe(q)r Fh(.)139 1427 y(In)21 b(the)g(P)o(oLAP)l(A)o(CK)f(Cholesky)h(factorization,)h(w) o(e)e(compute)g Fe(P)1402 1434 y Fc(p)1422 1427 y Fe(AP)1497 1409 y Fc(T)1490 1439 y(p)1546 1427 y Fh(=3D)i Fe(L)1639 1434 y Fd(3)1659 1427 y Fe(L)1692 1409 y Fc(T)1692 1439 y Fd(3)1741 1427 y Fh(when)f Fe(p)h Fh(=3D)g Fe(q)r Fh(.)66 1487 y(Then)558 1547 y(\()p Fe(P)608 1554 y Fc(p)628 1547 y Fe(AP)703 1527 y Fc(T)696 1560 y(p)730 1547 y Fh(\))11 b Ff(\001)g Fh(\()p Fe(P)835 1554 y Fc(p)855 1547 y Fe(x)p Fh(\))22 b(=3D)g Fe(L)1017 1554 y Fd(3)1037 1547 y Fe(L)1070 1527 y Fc(T)1070 1560 y Fd(3)1109 1547 y Ff(\001)11 b Fh(\()p Fe(P)1184 1554 y Fc(p)1204 1547 y Fe(x)p Fh(\))22 b(=3D)g Fe(P)1364 1554 y Fc(p)1384 1547 y Fe(b)14 b Fh(=3D)f Fe(b)1491 1554 y Fd(4)1511 1547 y Fe(;)915 1703 y(L)948 1710 y Fd(3)979 1703 y Ff(\001)e Fe(y)1028 1710 y Fd(3)1061 1703 y Fh(=3D)j Fe(b)1134 1710 y Fd(4)1153 1703 y Fe(;)908 1872 y(L)941 1852 y Fc(T)941 1885 y Fd(3)979 1872 y Ff(\001)d Fe(x)1032 1879 y Fd(3)1066 1872 y Fh(=3D)i Fe(y)1141 1879 y Fd(3)1161 1872 y Fe(:)139 1982 y Fh(In)21 b(the)g(P)o(oLAP)l(A)o(CK)g(Cholesky)g(factorization,)h (the)f(redistribution)f(of)i(the)e(solution)i(v)o(ector)e(is)66 2043 y(omitted,)g(since)h Fe(p)i Fh(=3D)f Fe(q)r Fh(.)36 b(Ho)o(w)o(ev)o(er,)20 b(for)i(the)f(symme)o(tric)d(matrix,)i(the)h (data)h(is)f(con)o(tained)g(in)g(only)66 2103 y(the)f(lo)o(w)o(er)g (\(or)h(upp)q(er\))g(triangular)g(part)g(of)g(the)g(matrix,)e(and)j (data)f(in)f(the)h(other)g(part)g(should)g(b)q(e)66 2163 y(preserv)o(ed)14 b(after)h(the)g(computation.)21 b(So)15 b(it)g(is)g(necessary)g(to)h(use)g(another)f(tric)o(k)f(in)h(order)h (to)f(compute)66 2223 y(the)h(Cholesky)g(factorization)g(with)g(the)g (algorithmic)f(blo)q(c)o(king.)139 2283 y(Figure)g(11)i(sho)o(ws)g(a)f (case)f(to)i(compute)d(the)h(Cholesky)h(factorization)f(with)h Fe(N)1620 2290 y Fc(b)1651 2283 y Fh(=3D)e(2)i(and)g Fe(N)1876 2290 y Fc(opt)1940 2283 y Fh(=3D)e(3)66 2344 y(on)i(a)f(2)9 b Ff(\002)f Fh(2)16 b(pro)q(cessor)g(grid.)k(F)l(or)c(the)e (non-diagonal)j(pro)q(cessors,)f(suc)o(h)f(as)h Fe(p)1517 2351 y Fd(\(1\))1579 2344 y Fh(and)g Fe(p)1697 2351 y Fd(\(2\))1745 2344 y Fh(,)e(the)h(original)66 2404 y(data)k(should)g(b) q(e)f(reallo)q(cated.)26 b(F)l(or)19 b(example,)d(if)h(the)h(ph)o (ysical)f(blo)q(c)o(k)h(size)f(is)h(2)h(\()p Fe(N)1671 2411 y Fc(b)1705 2404 y Fh(=3D)e(2\),)h(the)g(data)66 2464 y(is)k(stored)h(in)f(the)g(ligh)o(tly)f(shaded)i(area.)40 b(But)23 b(for)f(the)g(optimal)f(blo)q(c)o(k)h(size)g(is)g(3)h(\()p Fe(N)1750 2471 y Fc(opt)1824 2464 y Fh(=3D)h(3,)g(the)66 2524 y(data)19 b(should)f(b)q(e)g(lo)q(cated)g(in)f(the)g(dark)h(gra)o (y)g(area)g(b)q(efore)g(the)g(computation.)25 b Fe(p)1614 2532 y Fd(\(1\))1679 2524 y Fh(should)18 b(send)g(the)66 2584 y(ligh)o(tly)e(shaded)j(area)f(to)g Fe(p)576 2592 y Fd(\(2\))624 2584 y Fh(,)g(and)g(it)g(should)g(receiv)o(e)d(data)k (in)f(the)f(non-o)o(v)o(erlapp)q(ed)h(area)h(from)d Fe(p)1968 2592 y Fd(\(2\))p eop %%Page: 14 14 14 13 bop 66 113 a Fh(as)20 b(in)f(Figure)f(11\(b\).)31 b(But,)19 b(b)q(efore)g(mo)o(ving)f(the)h(data,)h(pro)q(cessors)g (should)g(sa)o(v)o(e)e(the)h(original)g(data)66 174 y(and)e(restore)f (them)f(after)h(the)g(computation)g(to)g(preserv)o(e)g(data)h(in)f(the) g(other)g(part)h(of)g(the)f(triangular)66 234 y(matrix.)139 294 y(Figure)23 b(12)g(sho)o(ws)h(the)f(p)q(erformance)e(of)i(the)g (ScaLAP)l(A)o(CK)g(and)g(the)g(P)o(oLAP)l(A)o(CK)f(Cholesky)66 354 y(factorization)c(and)h(their)e(solution)i(on)f(an)h(8)13 b Ff(\002)f Fh(8)19 b(pro)q(cessor)g(grid)f(of)g(the)g(Cra)o(y)h(T3E.)f (Similarly)l(,)d(the)66 414 y(p)q(erformance)22 b(of)h(the)f(ScaLAP)l (A)o(CK)h(Cholesky)g(factorization)f(routine)h(dep)q(ends)g(on)g(the)g (ph)o(ysical)66 475 y(blo)q(c)o(k)18 b(size.)27 b(Ho)o(w)o(ev)o(er)17 b(the)h(P)o(oLAP)l(A)o(CK)g(Cholesky)g(factorization)h(routine,)f(whic) o(h)g(computes)f(with)66 535 y(the)f(optimal)f(blo)q(c)o(k)h(size)f(of) i Fe(N)645 542 y Fc(opt)708 535 y = Fh(=3D)d(60,)i(alw)o(a)o(ys)g(sho)o(ws) i(the)e(maxim)n(um)c(p)q(erformance.)66 685 y Fi(6.)22 b(Conclusions)66 794 y Fh(Generally)f(in)i(most)e(parallel)h (factorization)g(algorithms,)h(a)g(column)e(of)i(pro)q(cessors)h(p)q (erforms)d(the)66 854 y(factorization)e(on)h(a)g(column)e(of)h(blo)q(c) o(ks)h(of)f Fe(A)g Fh(at)h(a)g(time,)d(whose)j(blo)q(c)o(k)f(size)g(is) g(already)g(\014xed,)g(and)66 914 y(then)13 b(the)g(other)g(pro)q (cessors)i(up)q(date)f(the)f(rest)g(of)g(the)g(matrix.)18 b(If)13 b(the)g(blo)q(c)o(k)g(size)f(is)h(v)o(ery)f(small)g(or)h(v)o (ery)66 975 y(large,)18 b(then)f(the)h(pro)q(cessors)h(can't)e(sho)o(w) i(their)e(optimal)f(p)q(erformance,)h(and)h(the)g(data)h(matrix)d(ma)o (y)66 1035 y(b)q(e)g(redistributed)f(for)i(a)f(b)q(etter)g(p)q (erformance.)k(The)c(computation)g(follo)o(ws)g(the)f(original)h (ordering)h(of)66 1095 y(the)f(matrix.)139 1155 y(It)e(ma)o(y)e(b)q(e)i (faster)g(and)g(more)f(e\016cien)o(t)e(to)k(p)q(erform)d(the)i (computation,)f(if)g(p)q(ossible,)i(b)o(y)e(com)o(bining)66 1215 y(sev)o(eral)j(columns)g(of)i(blo)q(c)o(ks)f(if)g(the)g(blo)q(c)o (k)g(size)f(is)h(small,)f(or)h(b)o(y)g(splitting)g(a)h(large)f(column)f (of)h(blo)q(c)o(ks)66 1276 y(if)d(the)h(blo)q(c)o(k)f(size)g(is)h (large.)21 b(This)15 b(is)f(the)h(main)e(concept)i(of)g(algorithmic)e (blo)q(c)o(king.)20 b(The)15 b(P)o(oLAP)l(A)o(CK)66 1336 y(factorization)22 b(routines)f(rearrange)i(the)e(ordering)h(of)g(the)g (computation.)37 b(They)21 b(compute)f Fe(P)1893 1343 y Fc(p)1914 1336 y Fe(AP)1989 1318 y Fc(T)1982 1348 y(q)66 1396 y Fh(instead)h(of)h(directly)e(computing)g Fe(A)p Fh(.)37 b(The)21 b(computation)g(pro)q(ceeds)g(with)h(the)f(optimal)f (blo)q(c)o(k)h(size)66 1456 y(without)j(ph)o(ysically)f(redistributing) g Fe(A)p Fh(.)44 b(And)23 b(the)h(solution)g(v)o(ector)f Fe(x)h Fh(is)g(computed)f(b)o(y)g(solving)66 1516 y(triangular)e (systems,)e(then)h(con)o(v)o(erting)f Fe(x)h Fh(to)g Fe(P)995 1523 y Fc(p)1016 1516 y Fe(P)1054 1498 y Fc(T)1047 1529 y(q)1081 1516 y Fe(x)p Fh(.)33 b(The)20 b(\014nal)h(rearrangemen)o (t)d(of)j(the)f(solution)66 1577 y(v)o(ector)15 b(can)i(b)q(e)f (omitted)f(if)g Fe(p)g Fh(=3D)e Fe(q)18 b Fh(or)f Fe(N)823 1584 y Fc(b)854 1577 y Fh(=3D)d Fe(N)945 1584 y Fc(opt)994 1577 y Fh(.)139 1637 y(According)f(to)i(the)e(results)h(of)g(the)g (ScaLAP)l(A)o(CK)f(and)i(the)e(P)o(oLAP)l(A)o(CK)h(LU,)g(QR,)f(and)h (Cholesky)66 1697 y(factorization)k(routines)h(on)f(the)g(In)o(tel)f(P) o(aragon)j(and)f(the)f(Cra)o(y)g(T3E,)h(the)f(ScaLAP)l(A)o(CK)g (factoriza-)66 1757 y(tion)i(routines)g(ha)o(v)o(e)f(a)h(large)g(p)q (erformance)f(di\013erence)f(with)i(di\013eren)o(t)f(v)m(alues)h(of)g Fe(N)1706 1764 y Fc(b)1723 1757 y Fh(,)h(ho)o(w)o(ev)o(er)d(the)66 1817 y(P)o(oLAP)l(A)o(CK)i(factorizations)h(alw)o(a)o(ys)g(sho)o(w)g(a) g(steady)g(p)q(erformance,)f(whic)o(h)g(is)h(the)f(near)h(optimal,)66 1877 y(irresp)q(ectiv)o(e)12 b(of)i(the)f(v)m(alues)h(of)g Fe(N)692 1884 y Fc(b)710 1877 y Fh(.)20 b(The)14 b(routines)g(w)o(e)f (presen)o(ted)g(in)h(this)f(pap)q(er)i(are)f(dev)o(elop)q(ed)f(based)66 1938 y(on)20 b(the)g(blo)q(c)o(k)f(cyclic)e(data)k(distribution.)31 b(This)19 b(simple)f(idea)h(can)h(b)q(e)g(easily)e(applied)i(to)g(the)f (other)66 1998 y(data)c(distributions.)20 b(But)14 b(it)g(is)g (required)e(to)j(dev)o(elop)e(sp)q(eci\014c)g(algorithms)h(to)g (rearrange)h(the)f(solution)66 2058 y(v)o(ector)h(for)i(eac)o(h)f (distribution.)139 2118 y(It)j(is)f(v)o(ery)g(di\016cult)f(to)j(get)f (the)f(b)q(est)i(v)m(alue)e(of)h Fe(N)1103 2125 y Fc(opt)1172 2118 y Fh(for)g(a)g(sp)q(eci\014c)g(factorization)g(routine)f(on)i(a)66 2178 y(concurren)o(t)13 b(computer)g(with)h(distributed)f(memory)e(m)o (ultipro)q(cessors.)19 b(Ho)o(w)o(ev)o(er,)13 b(it)g(ma)o(y)g(b)q(e)h (p)q(ossible)66 2239 y(to)f(obtain)h(the)f(optimal)e(v)m(alue)i(b)o(y)f (applying)h(to)h(parallel)e(libraries)g(the)g(idea)h(of)g(A)l(TLAS)g([) p Fg(?)p Fh(],)g(whic)o(h)f(has)66 2299 y(b)q(een)j(dev)o(elop)q(ed)f (for)i(automatic)e(generation)i(and)f(optimization)f(of)h(n)o(umerical) e(soft)o(w)o(are)i(on)h(a)g(single)66 2359 y(pro)q(cessor.)22 b(This)15 b(kind)f(of)h(idea)g(is)f(curren)o(tly)f(applied)i(in)o(to)f (higher)h(lev)o(el)d(k)o(ernels)i(suc)o(h)g(as)i(LAP)l(A)o(CK's)66 2419 y(LU)g(and)h(Cholesky)f([)p Fg(?)p Fh(],)f(not)i(y)o(et)e(to)i (parallel)e(soft)o(w)o(are)i(libraries.)p eop %%Page: 15 15 15 14 bop 66 113 a Fi(7.)22 b(References)90 223 y Fh([1])i(R.)k(C.)h (Agarw)o(al,)i(F.)e(G.)f(Gusta)o(vson,)33 b(and)c(M.)f(Zubair.)58 b(A)28 b(High-Performance)f(Matrix-)166 283 y(Multiplication)d (Algorithm)f(on)j(a)f(Distributed-Memory)e(P)o(arallel)h(Computer)h (Using)g(Ov)o(er-)166 343 y(lapp)q(ed)e(Comm)o(unication.)36 b Fa(IBM)23 b(Journal)g(of)g(R)n(ese)n(ar)n(ch)e(and)j(Development)p Fh(,)h(38\(6\):673{681,)166 403 y(1994.)90 505 y([2])f(E.)18 b(Anderson,)g(Z.)f(Bai,)h(C.)f(Bisc)o(hof,)g(J.)h(Demmel)o(,)d(J.)j (Dongarra,)i(J.)d(DuCroz,)i(A.)e(Green)o(baum,)166 565 y(S.)e(Hammarling,)d(A.)j(McKenney)l(,)e(and)j(D.)f(Sorensen.)21 b(LAP)l(A)o(CK:)15 b(A)f(Portable)i(Linear)f(Algebra)166 626 y(Library)g(for)g(High-Performance)f(Computers.)20 b(In)14 b Fa(Pr)n(o)n(c)n(e)n(e)n(dings)h(of)h(Sup)n(er)n(c)n(omputing) h('90)p Fh(,)d(pages)166 686 y(1{10.)k(IEEE)e(Press,)g(1990.)90 787 y([3])24 b(P)l(.)f(V.)e(Bangalore.)41 b(The)22 b (Data-Distribution-Indep)q(enden)o(t)h(Approac)o(h)g(to)g(Scalable)f (Parallel)166 848 y(Libraries.)f(1995.)i(Master)16 b(Thesis,)g (Mississippi)f(State)i(Univ)o(ersit)o(y)l(.)90 949 y([4])24 b(L.)18 b(Blac)o(kford,)f(J.)h(Choi,)g(A.)f(Cleary)l(,)h(J.)g(Demmel)o (,)d(I.)i(Dhillon,)h(J.)g(Dongarra,)i(S.)d(Hammarling,)166 1010 y(G.)e(Henry)l(,)f(A.)h(P)o(etitet,)f(K.)g(Stanley)l(,)h(D.)g(W)l 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b(J.)14 b(Choi,)h(J.)f(J.)g(Dongarra,)i(S.)e(Ostrouc)o (ho)o(v,)g(A.)g(P)l(.)g(P)o(etitet,)e(D.)j(W.)f(W)l(alk)o(er,)f(and)i (R.)f(C.)g(Whaley)l(.)166 1676 y(A)g(Prop)q(osal)i(for)e(a)g(Set)g(of)h (Parallel)e(Basic)g(Linear)i(Algebra)e(Subprograms.)21 b(LAP)l(A)o(CK)14 b(Working)166 1736 y(Note)i(100,)h(T)l(ec)o(hnical)e (Rep)q(ort)h(CS-95-292,)j(Univ)o(ersit)o(y)14 b(of)i(T)l(ennessee,)g (1995.)90 1838 y([8])24 b(J.)14 b(Choi,)h(J.)f(J.)g(Dongarra,)i(S.)e (Ostrouc)o(ho)o(v,)g(A.)g(P)l(.)g(P)o(etitet,)e(D.)j(W.)f(W)l(alk)o (er,)f(and)i(R.)f(C.)g(Whaley)l(.)166 1898 y(The)i(Design)g(and)g (Implem)o(en)o(tati)o(on)e(of)i(the)f(ScaLAP)l(A)o(CK)g(LU,)g(QR,)g (and)i(Cholesky)e(F)l(actoriza-)166 1958 y(tion)i(Routines.)k Fa(Scienti\014c)f(Pr)n(o)n(gr)n(amming)p Fh(,)14 b(5:173{184,)k(1996.) 90 2060 y([9])24 b(J.)17 b(Choi,)f(J.)h(J.)f(Dongarra,)i(and)f(D.)g(W.) f(W)l(alk)o(er.)22 b(The)16 b(Design)h(of)g(Scalable)f(Soft)o(w)o(are)h (Libraries)166 2120 y(for)22 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ESMTP id 4554223A0B for ; Mon, 12 Mar 2001 17:22:51 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id RAA55146; Mon, 12 Mar 2001 17:23:05 -0500 (EST) Resent-Message-Id: <200103122223.RAA55146@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from mail.cs.fsu.edu (mail.cs.fsu.edu [128.186.121.245]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 0542F23A04 for ; Thu, 22 Feb 2001 12:03:51 -0500 (EST) Received: from raven.ecs.soton.ac.uk (raven.ecs.soton.ac.uk [152.78.70.1]) by mail.cs.fsu.edu (8.9.3/8.9.3) with ESMTP id MAA23221 for ; Thu, 22 Feb 2001 12:03:14 -0500 Received: from hawk.ecs.soton.ac.uk (hawk.ecs.soton.ac.uk [152.78.68.142]) by raven.ecs.soton.ac.uk (8.9.3/8.9.3) with ESMTP id RAA10939 for ; Thu, 22 Feb 2001 17:03:19 GMT Received: from pdcsec2.ecs.soton.ac.uk (pdcsec2.ecs.soton.ac.uk [152.78.69.233]) by hawk.ecs.soton.ac.uk (8.9.3/8.9.3) with ESMTP id RAA14780; Thu, 22 Feb 2001 17:03:11 GMT Message-Id: <5.0.0.25.0.20010222170045.0191ee40@imap.ecs.soton.ac.uk> X-Sender: mab1@imap.ecs.soton.ac.uk X-Mailer: QUALCOMM Windows Eudora Version 5.0 Date: Thu, 22 Feb 2001 17:05:04 +0000 To: gcf@cs.fsu.edu From: Maggie Bond Subject: CON-104: Simulating Asynchronous Hardware on Multiprocessor Platforms by GK Theodoropoulos Mime-Version: 1.0 Content-Type: multipart/mixed; boundary="=====================_33618961==_" Resent-To: Geoffrey Fox Resent-Date: Mon, 12 Mar 2001 17:23:03 -0500 Resent-From: Geoffrey Fox --=====================_33618961==_ Content-Type: multipart/alternative; boundary="=====================_33618961==_.ALT" --=====================_33618961==_.ALT Content-Type: text/plain; charset="us-ascii"; format=flowed Dear Professor Fox, Please find attached a paper for publication In the journal. It has been passed for publication by Tony Hey. I will send the signed Copyright Transfer Agreement and a copy of the manuscript to Peter Wright at John Wiley & Sons. Best regards, Maggie --=====================_33618961==_.ALT Content-Type: text/html; charset="us-ascii" Dear Professor Fox,

Please find attached a paper for publication In the journal.  It has been passed for publication by Tony Hey.

I will send the signed Copyright Transfer Agreement and a copy of the manuscript to Peter Wright at John Wiley & Sons.

Best regards,

Maggie

 --=====================_33618961==_.ALT-- --=====================_33618961==_ Content-Type: text/plain; charset="us-ascii" Content-Disposition: attachment; filename="Untitled451" Concurrency Practice & Experience Journal Paper CON 104 - Simulating Asynchronous Hardware on Multiprocessor Platforms Author: G. THEODOROPOULOS Dear Professor Hey, Thank you very much for your letter, dated 10 January 2001, wherewith you sent me the reviews for the above paper. I have taken the referees' comments into account and have modified the paper accordingly. Please find attached (gzipped PostScript) a file with the updated paper and an extra document (.doc) stating in detail the modifications I have made. I hope these modifications satisfy the referees. I would be happy to do additional changes if this is required. Please let me know if you have any problem extracting the files and whether you would like me to send you hardcopies via normal post. Looking forward to hearing from you, Yours Sincerely Georgios Theodoropoulos -- Dr Georgios K. Theodoropoulos Lecturer School of Computer Science, The University of Birmingham Edgbaston, Birmingham B15 2TT, United Kingdom Tel: +44-121-414 4780 Fax: +44-121-414 4281 email: gkt@cs.bham.ac.uk URL: http://www.cs.bham.ac.uk/~gkt begin 666 CON104-cpe-gkt-reviewed.ps.gz M'XL("+;^?CH``T-/3C$P-"UC<&4M9VMT+7)E=FEE=V5D+G!S`*S]:9+/ED5JB2015 JZFEIM0*9`2"*F1FIB$P, ME8W_WF?O???32_N/O\YJ/VXR;\XA?K M_WSZ]? MGO;O;DZ?W7WQ]IOK^QO[\1]OW[Z\^=O3^KM/8]-]]/S-S4=?_OGM1_ M?'/SXF,[I'WI]]=?WCS\[2EE?_Z[^Q?VVW+U^:X?XKSO M;AX^^L/=J^O7_IQO']^R`_Q?=B/O[F]O[OF1O;&_?K'>O<(Q'\(OMG_ZY/>? 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36 /BlackIs1 true >>] >> stream -F#g3iLC*1&Lmn' GX1,T_L4f?rEn1Qr@dqtV).&%Bo6fE5L79@?(bK&VC5U!< endstream endobj 342 0 obj 98 endobj 343 0 obj << /Length 344 0 R >> stream q 3.6 0 0 -5.1 164.6 429.2 cm /R341 Do Q endstream endobj 344 0 obj 41 endobj 345 0 obj << /Type /XObject /Name /R345 /Subtype /Image /Length 346 0 R /ImageMask true /Width 55 /Height 70 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 55 /BlackIs1 true >>] >> stream -D?_)T+;B\s8W-!r:jXg 5l)i^Gi@U?KGZiWdsCudomQkmJ,fPdJ,fQKs8Rberk93IFLUX\Q`*S#UsodFY[MPT5ctqQTSA"?!WX>~> endstream endobj 346 0 obj 103 endobj 347 0 obj << /Length 348 0 R >> stream q 5.5 0 0 -7 172 429.1 cm /R345 Do Q endstream endobj 348 0 obj 37 endobj 349 0 obj << /Type /XObject /Name /R349 /Subtype /Image /Length 350 0 R /ImageMask true /Width 50 /Height 51 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 50 /BlackIs1 true >>] 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136.4 479.6 cm /R1116 Do Q q 4.4 0 0 -5.6 139.7 476.9 cm /R1068 Do Q q 3.8 0 0 -5.6 144.9 476.9 cm /R1096 Do Q q 1.4 0 0 -3.5 150.1 472.7 cm /R1204 Do Q q 5.7 0 0 -5.3 155.9 476.8 cm /R1080 Do Q q 5.3 0 0 -5.6 162.5 476.9 cm /R1076 Do Q q 3.7 0 0 -7.5 168.2 478.8 cm /R1084 Do Q q 2.6 0 0 -8.1 172.9 479.6 cm /R1116 Do Q q 5.1 0 0 -5.6 176.2 476.9 cm /R1092 Do Q q 5.7 0 0 -5.3 182.1 476.8 cm /R1080 Do Q q 5.3 0 0 -5.6 188.7 476.9 cm /R1076 Do Q q 2.6 0 0 -8.3 194.5 479.8 cm /R1112 Do Q q 2.6 0 0 -8.3 200.6 479.8 cm /R1112 Do Q q 5.3 0 0 -5.6 204 476.9 cm /R1076 Do Q q 5.7 0 0 -8.5 209.8 479.8 cm /R1120 Do Q q 5.1 0 0 -5.6 216.7 476.9 cm /R1092 Do Q q 3.9 0 0 -5.3 222.5 476.8 cm /R1104 Do Q q 5.3 0 0 -5.6 227.2 476.9 cm /R1076 Do Q q 3.7 0 0 -7.5 232.9 478.8 cm /R1084 Do Q q 5.1 0 0 -5.6 237.5 476.9 cm /R1092 Do Q q 3.9 0 0 -5.3 243.4 476.8 cm /R1104 Do Q q 2.6 0 0 -8.1 248 479.6 cm /R1116 Do Q q 4.4 0 0 -5.6 251.3 476.9 cm /R1068 Do Q q 3.8 0 0 -5.6 256.5 476.9 cm /R1096 Do Q q 1.4 0 0 -3.5 261.7 472.7 cm /R1204 Do Q q 5.3 0 0 -5.6 267.3 476.9 cm /R1076 Do Q q 5.7 0 0 -5.3 273.1 476.8 cm /R1080 Do Q q 5.7 0 0 -8.5 279.5 479.8 cm /R1088 Do Q q 4.4 0 0 -5.6 289 476.9 cm /R1148 Do Q q 5.1 0 0 -5.6 294.2 476.9 cm /R1092 Do Q q 9.1 0 0 -5.3 300.1 476.8 cm /R1144 Do Q q 5.7 0 0 -7.6 309.9 476.8 cm /R1132 Do Q q 5.7 0 0 -5.5 316.4 476.8 cm /R1100 Do Q q 3.7 0 0 -7.5 322.8 478.8 cm /R1084 Do Q q 4.4 0 0 -5.6 327.4 476.9 cm /R1068 Do Q q 3.9 0 0 -5.3 332.6 476.8 cm /R1104 Do Q q 5.6 0 0 -5.4 340 476.7 cm /R1136 Do Q q 4.4 0 0 -5.6 345.9 476.9 cm /R1068 Do Q q 5.7 0 0 -5.3 351.1 476.8 cm /R1080 Do Q q 5.7 0 0 -8.5 357.5 479.8 cm /R1088 Do Q q 5.1 0 0 -5.6 364 476.9 cm /R1092 Do Q q 3.9 0 0 -5.3 369.9 476.8 cm /R1104 Do Q q 3.8 0 0 -5.6 374.5 476.9 cm /R1096 Do Q q 2.6 0 0 -8.1 382.3 479.6 cm /R1116 Do Q q 5.7 0 0 -5.3 385.6 476.8 cm /R1080 Do Q q 3.7 0 0 -7.5 391.6 478.8 cm /R1084 Do Q q 4.4 0 0 -5.6 396.3 476.9 cm /R1068 Do Q q 3.9 0 0 -5.3 401.5 476.8 cm /R1104 Do Q q 4.4 0 0 -5.6 406 476.9 cm /R1068 Do Q q 3.8 0 0 -5.6 411.2 476.9 cm /R1096 Do Q q 3.7 0 0 -7.5 415.6 478.8 cm /R1084 Do Q q 4.4 0 0 -5.6 420.3 476.9 cm /R1068 Do Q q 5.7 0 0 -8.5 425.5 479.8 cm /R1088 Do Q q 2.6 0 0 -8.1 435.1 479.6 cm /R1116 Do Q q 5.7 0 0 -5.3 438.4 476.8 cm /R1080 Do Q q 5.3 0 0 -5.6 447.9 476.9 cm /R1076 Do Q q 5.7 0 0 -8.5 453.7 479.8 cm /R1088 Do Q q 5.6 0 0 -5.4 460 476.7 cm /R1136 Do Q q 5.3 0 0 -5.6 465.8 476.9 cm /R1076 Do Q q 5.7 0 0 -5.3 471.5 476.8 cm /R1080 Do Q q 4.4 0 0 -5.6 478 476.9 cm /R1148 Do Q q 2.6 0 0 -8.1 483.2 479.6 cm /R1116 Do Q q 5.7 0 0 -5.3 486.5 476.8 cm /R1080 Do Q q 5.4 0 0 -8 493 476.9 cm /R1140 Do Q q 3.9 0 0 -5.3 501.8 476.8 cm /R1104 Do Q q 4.4 0 0 -5.6 506.3 476.9 cm /R1068 Do Q q 3.8 0 0 -5.6 511.5 476.9 cm /R1096 Do Q q 4.4 0 0 -5.6 516.1 476.9 cm /R1068 Do Q q 5.3 0 0 -5.6 521.3 476.9 cm /R1076 Do Q q 3.9 0 0 -5.3 527.1 476.8 cm /R1104 Do Q q 4.4 0 0 -5.6 531.7 476.9 cm /R1148 Do Q q 5.7 0 0 -8.3 536.5 479.8 cm /R1108 Do Q q 4 0 0 -8.4 546.1 479.9 cm /R1128 Do Q q 5.1 0 0 -5.6 549.8 476.9 cm /R1092 Do Q q 3.9 0 0 -5.3 555.7 476.8 cm /R1104 Do Q q 3.8 0 0 -5.6 92.1 462.5 cm /R1096 Do Q q 5.1 0 0 -5.6 96.7 462.5 cm /R1092 Do Q q 4 0 0 -8.4 102.4 465.5 cm /R1128 Do Q q 3.7 0 0 -7.5 106 464.4 cm /R1084 Do Q q 7.9 0 0 -5.4 110.2 462.3 cm /R1072 Do Q q 5.3 0 0 -5.6 118.5 462.5 cm /R1076 Do Q q 3.9 0 0 -5.3 124.3 462.4 cm /R1104 Do Q q 4.4 0 0 -5.6 128.8 462.5 cm /R1068 Do Q q 4.4 0 0 -5.6 138.7 462.5 cm /R1148 Do Q q 5.1 0 0 -5.6 143.8 462.5 cm /R1092 Do Q q 9.1 0 0 -5.3 149.7 462.4 cm /R1144 Do Q q 9.1 0 0 -5.3 159.5 462.4 cm /R1144 Do Q q 5.7 0 0 -5.5 169 462.4 cm /R1100 Do Q q 5.7 0 0 -5.3 175.5 462.4 cm /R1080 Do Q q 2.6 0 0 -8.1 182 465.2 cm /R1116 Do Q q 4.4 0 0 -5.6 185.3 462.5 cm /R1148 Do Q q 5.3 0 0 -5.6 190.6 462.5 cm /R1076 Do Q q 3.7 0 0 -7.5 196.3 464.4 cm /R1084 Do Q q 2.6 0 0 -8.1 200.9 465.2 cm /R1116 Do Q q 5.1 0 0 -5.6 204.3 462.5 cm /R1092 Do Q q 5.7 0 0 -5.3 210.2 462.4 cm /R1080 Do Q q 3.8 0 0 -5.6 221 462.5 cm /R1096 Do Q q 5.7 0 0 -5.5 225.5 462.4 cm /R1100 Do Q q 5.7 0 0 -8.5 232 465.4 cm /R1120 Do Q q 3.8 0 0 -5.6 238.5 462.5 cm /R1096 Do Q q 3.7 0 0 -7.5 243 464.4 cm /R1084 Do Q q 3.9 0 0 -5.3 247.6 462.4 cm /R1104 Do Q q 5.3 0 0 -5.6 252.3 462.5 cm /R1076 Do Q q 3.7 0 0 -7.5 258 464.4 cm /R1084 Do Q q 4.4 0 0 -5.6 262.6 462.5 cm /R1068 Do Q q 3.8 0 0 -5.6 267.8 462.5 cm /R1096 Do Q q 3.7 0 0 -7.5 277 464.4 cm /R1084 Do Q q 5.7 0 0 -8.3 281.7 465.4 cm /R1108 Do Q q 5.3 0 0 -5.6 288.3 462.5 cm /R1076 Do Q q 3.7 0 0 -7.5 294 464.4 cm /R1084 Do Q q 5.7 0 0 -7.6 303.1 462.4 cm /R1132 Do Q q 3.9 0 0 -5.3 309.5 462.4 cm /R1104 Do Q q 5.1 0 0 -5.6 314.1 462.5 cm /R1092 Do Q q 5.6 0 0 -5.4 319.5 462.3 cm /R1136 Do Q q 2.6 0 0 -8.1 325.7 465.2 cm /R1116 Do Q q 5.7 0 0 -8.5 329.1 465.4 cm /R1088 Do Q q 4.4 0 0 -5.6 335.6 462.5 cm /R1068 Do Q q 3.8 0 0 -5.6 345.3 462.5 cm /R1096 Do Q q 5.7 0 0 -5.5 349.9 462.4 cm /R1100 Do Q q 5.7 0 0 -7.6 356.3 462.4 cm /R1132 Do Q q 5.7 0 0 -7.6 362.8 462.4 cm /R1132 Do Q q 5.1 0 0 -5.6 369.7 462.5 cm /R1092 Do Q q 3.9 0 0 -5.3 375.5 462.4 cm /R1104 Do Q q 3.7 0 0 -7.5 380 464.4 cm /R1084 Do Q q 4 0 0 -8.4 389.2 465.5 cm /R1128 Do Q q 5.1 0 0 -5.6 392.9 462.5 cm /R1092 Do Q q 3.9 0 0 -5.3 398.8 462.4 cm /R1104 Do Q q 4.4 0 0 -5.6 407.8 462.5 cm /R1148 Do Q q 5.1 0 0 -5.6 413 462.5 cm /R1092 Do Q q 9.1 0 0 -5.3 418.9 462.4 cm /R1144 Do Q q 5.7 0 0 -7.6 428.7 462.4 cm /R1132 Do Q q 2.6 0 0 -8.1 435.2 465.2 cm /R1116 Do Q q 2.6 0 0 -8.3 438.5 465.4 cm /R1112 Do Q q 4.4 0 0 -5.6 441.9 462.5 cm /R1068 Do Q q 3.9 0 0 -5.3 447.1 462.4 cm /R1104 Do Q q 3.8 0 0 -5.6 451.6 462.5 cm /R1096 Do Q q 5.3 0 0 -5.6 460.7 462.5 cm /R1076 Do Q q 5.7 0 0 -5.3 466.5 462.4 cm /R1080 Do Q q 5.7 0 0 -8.5 473 465.4 cm /R1088 Do Q q 5.3 0 0 -5.6 484.1 462.5 cm /R1076 Do Q q 5.7 0 0 -8.5 489.9 465.4 cm /R1088 Do Q q 5.6 0 0 -5.4 496.3 462.3 cm /R1136 Do Q q 5.3 0 0 -5.6 502 462.5 cm /R1076 Do Q q 5.7 0 0 -5.3 507.8 462.4 cm /R1080 Do Q q 4.4 0 0 -5.6 514.3 462.5 cm /R1148 Do Q q 4.4 0 0 -5.6 519.4 462.5 cm /R1068 Do Q q 5.7 0 0 -8.5 524.6 465.4 cm /R1088 Do Q q 3.7 0 0 -7.5 535.6 464.4 cm /R1084 Do Q q 5.1 0 0 -5.6 540.3 462.5 cm /R1092 Do Q q 5.1 0 0 -5.6 546.5 462.5 cm /R1092 Do Q q 2.6 0 0 -8.3 552.4 465.4 cm /R1112 Do Q q 3.8 0 0 -5.6 555.8 462.5 cm /R1096 Do Q q 2.6 0 0 -8.3 92.1 450.8 cm /R1112 Do Q q 2.6 0 0 -8.1 95.5 450.6 cm /R1116 Do Q q 5.5 0 0 -8.3 98.8 450.8 cm /R1228 Do Q q 4.4 0 0 -5.6 104.6 447.9 cm /R1068 Do Q q 5.7 0 0 -7.6 114.1 447.8 cm /R1132 Do Q q 5.3 0 0 -5.6 120.6 447.9 cm /R1076 Do Q q 3.9 0 0 -5.3 126.4 447.8 cm /R1104 Do Q q 5.3 0 0 -5.6 131.1 447.9 cm /R1076 Do Q q 2.6 0 0 -8.3 136.9 450.8 cm /R1112 Do Q q 2.6 0 0 -8.3 140.2 450.8 cm /R1112 Do Q q 4.4 0 0 -5.6 143.6 447.9 cm /R1068 Do Q q 2.6 0 0 -8.3 148.7 450.8 cm /R1112 Do Q q 5.7 0 0 -8.5 156.2 450.8 cm /R1088 Do Q q 4.4 0 0 -5.6 162.7 447.9 cm /R1068 Do Q q 5.7 0 0 -8.5 167.8 450.8 cm /R1120 Do Q q 5.7 0 0 -5.5 174.3 447.8 cm /R1100 Do Q q 5.4 0 0 -8 180.8 447.9 cm /R1140 Do Q q 5.4 0 0 -8 186.7 447.9 cm /R1140 Do Q q 4.4 0 0 -5.6 192.5 447.9 cm /R1068 Do Q q 3.9 0 0 -5.3 197.7 447.8 cm /R1104 Do Q q 3.8 0 0 -5.6 202.3 447.9 cm /R1096 Do Q q 4 0 0 -8.4 211.2 450.9 cm /R1128 Do Q q 5.1 0 0 -5.6 214.9 447.9 cm /R1092 Do Q q 3.9 0 0 -5.3 220.7 447.8 cm /R1104 Do Q q 4.4 0 0 -5.6 229.6 447.9 cm /R1148 Do Q q 5.7 0 0 -5.5 234.8 447.8 cm /R1100 Do Q q 3.9 0 0 -5.3 241.3 447.8 cm /R1104 Do Q q 3.9 0 0 -5.3 245.8 447.8 cm /R1104 Do Q q 4.4 0 0 -5.6 250.4 447.9 cm /R1068 Do Q q 5.7 0 0 -5.3 255.5 447.8 cm /R1080 Do Q q 3.7 0 0 -7.5 261.6 449.8 cm /R1084 Do Q q 5.3 0 0 -5.6 270.8 447.9 cm /R1076 Do Q q 5.7 0 0 -5.3 276.5 447.8 cm /R1080 Do Q q 5.7 0 0 -8.5 283 450.8 cm /R1088 Do Q q 5.7 0 0 -5.3 293.9 447.8 cm /R1080 Do Q q 4.4 0 0 -5.6 300.4 447.9 cm /R1068 Do Q q 5.8 0 0 -5.2 305.4 447.7 cm /R1160 Do Q q 3.7 0 0 -7.5 311.6 449.8 cm /R1084 Do Q q 5.4 0 0 -8 320.7 447.9 cm /R1140 Do Q q 4.4 0 0 -5.6 326.6 447.9 cm /R1068 Do Q q 5.7 0 0 -5.3 331.7 447.8 cm /R1080 Do Q q 4.4 0 0 -5.6 338.2 447.9 cm /R1068 Do Q q 3.9 0 0 -5.3 343.4 447.8 cm /R1104 Do Q q 5.3 0 0 -5.6 348 447.9 cm /R1076 Do Q q 3.7 0 0 -7.5 353.7 449.8 cm /R1084 Do Q q 2.6 0 0 -8.1 358.4 450.6 cm /R1116 Do Q q 5.1 0 0 -5.6 361.7 447.9 cm /R1092 Do Q q 5.7 0 0 -5.3 367.6 447.8 cm /R1080 Do Q q 3.8 0 0 -5.6 378.4 447.9 cm /R1096 Do Q q 5.7 0 0 -5.5 383 447.8 cm /R1100 Do Q q 5.7 0 0 -7.6 389.5 447.8 cm /R1132 Do Q q 4.4 0 0 -5.6 396.3 447.9 cm /R1068 Do Q q 3.9 0 0 -5.3 401.5 447.8 cm /R1104 Do Q q 4.4 0 0 -5.6 406 447.9 cm /R1148 Do Q q 5.1 0 0 -5.6 411.2 447.9 cm /R1092 Do Q q 9.1 0 0 -5.3 417.1 447.8 cm /R1144 Do Q q 5.7 0 0 -7.6 426.9 447.8 cm /R1132 Do Q q 5.7 0 0 -5.5 433.4 447.8 cm /R1100 Do Q q 3.7 0 0 -7.5 439.8 449.8 cm /R1084 Do Q q 4.4 0 0 -5.6 444.4 447.9 cm /R1068 Do Q q 3.9 0 0 -5.3 449.6 447.8 cm /R1104 Do Q q 3.8 0 0 -5.6 454.1 447.9 cm /R1096 Do Q q 1.3 0 0 -1.2 459.3 443.7 cm /R1152 Do Q q 5.3 0 0 -8.7 468.9 450.9 cm /R1224 Do Q q 5.1 0 0 -5.6 475.1 447.9 cm /R1092 Do Q q 9.1 0 0 -5.3 481 447.8 cm /R1144 Do Q q 4.4 0 0 -5.6 490.9 447.9 cm /R1068 Do Q q 5.1 0 0 -5.6 500.3 447.9 cm /R1092 Do Q q 4 0 0 -8.4 506.1 450.9 cm /R1128 Do Q q 3.7 0 0 -7.5 514 449.8 cm /R1084 Do Q q 5.7 0 0 -8.3 518.7 450.8 cm /R1108 Do Q q 4.4 0 0 -5.6 525.2 447.9 cm /R1068 Do Q q 5.4 0 0 -8 534.7 447.9 cm /R1140 Do Q q 5.1 0 0 -5.6 540.5 447.9 cm /R1092 Do Q q 5.3 0 0 -5.6 546.5 447.9 cm /R1076 Do Q q 2.6 0 0 -8.3 552.3 450.8 cm /R1112 Do Q q 3.8 0 0 -5.6 555.7 447.9 cm /R1096 Do Q q 5.1 0 0 -5.6 92.1 433.5 cm /R1092 Do Q q 4 0 0 -8.4 97.9 436.5 cm /R1128 Do Q q 3.7 0 0 -7.5 106.4 435.4 cm /R1084 Do Q q 5.7 0 0 -8.3 111.1 436.4 cm /R1108 Do Q q 4.4 0 0 -5.6 117.5 433.5 cm /R1068 Do Q q 6.8 0 0 -8.2 127.7 436.3 cm /R1180 Do Q q 7.9 0 0 -8.7 135.7 436.5 cm /R1284 Do Q q 8.2 0 0 -8.5 144.8 436.3 cm /R1288 Do Q q 7.7 0 0 -8.2 152.3 436.3 cm /R1232 Do Q q 5.3 0 0 -8.7 160.9 436.5 cm /R1224 Do Q q 5.4 0 0 -8 172.1 433.5 cm /R1140 Do Q q 3.9 0 0 -5.3 178 433.4 cm /R1104 Do Q q 5.1 0 0 -5.6 182.6 433.5 cm /R1092 Do Q q 5.7 0 0 -5.5 188.5 433.4 cm /R1100 Do Q q 5.7 0 0 -7.6 194.9 433.4 cm /R1132 Do Q q 7.9 0 0 -5.4 206.2 433.3 cm /R1072 Do Q q 4.4 0 0 -5.6 214.4 433.5 cm /R1068 Do Q q 3.9 0 0 -5.3 219.5 433.4 cm /R1104 Do Q q 4.4 0 0 -5.6 224.1 433.5 cm /R1068 Do Q q 3.7 0 0 -7.5 234.2 435.4 cm /R1084 Do Q q 5.7 0 0 -8.3 238.9 436.4 cm /R1108 Do Q q 4.4 0 0 -5.6 245.3 433.5 cm /R1068 Do Q q 5.7 0 0 -8.5 255.5 436.4 cm /R1088 Do Q q 4.4 0 0 -5.6 262 433.5 cm /R1068 Do Q q 5.8 0 0 -8.4 267.1 436.5 cm /R1208 Do Q q 5.7 0 0 -5.3 273.7 433.4 cm /R1080 Do Q q 2.6 0 0 -8.1 280.1 436.2 cm /R1116 Do Q q 3.7 0 0 -7.5 283.4 435.4 cm /R1084 Do Q q 2.6 0 0 -8.1 288.1 436.2 cm /R1116 Do Q q 5.1 0 0 -5.6 291.4 433.5 cm /R1092 Do Q q 5.7 0 0 -5.3 297.3 433.4 cm /R1080 Do Q q 5.1 0 0 -5.6 308.5 433.5 cm /R1092 Do Q q 4 0 0 -8.4 314.2 436.5 cm /R1128 Do Q q 3.8 0 0 -5.6 322.9 433.5 cm /R1096 Do Q q 3.7 0 0 -7.5 327.3 435.4 cm /R1084 Do Q q 5.3 0 0 -5.6 332.1 433.5 cm /R1076 Do Q q 5.7 0 0 -5.3 337.9 433.4 cm /R1080 Do Q q 5.7 0 0 -8.5 344.3 436.4 cm /R1088 Do Q q 5.3 0 0 -5.6 350.9 433.5 cm /R1076 Do Q q 3.9 0 0 -5.3 356.7 433.4 cm /R1104 Do Q q 5.7 0 0 -8.5 361.3 436.4 cm /R1088 Do Q q 5.3 0 0 -5.6 372.8 433.5 cm /R1076 Do Q q 5.7 0 0 -7.6 378.5 433.4 cm /R1132 Do Q q 5.7 0 0 -7.6 385 433.4 cm /R1132 Do Q q 2.6 0 0 -8.3 391.5 436.4 cm /R1112 Do Q q 2.6 0 0 -8.1 394.9 436.2 cm /R1116 Do Q q 4.4 0 0 -5.6 398.2 433.5 cm /R1148 Do Q q 5.3 0 0 -5.6 403.5 433.5 cm /R1076 Do Q q 3.7 0 0 -7.5 409.2 435.4 cm /R1084 Do Q q 2.6 0 0 -8.1 413.8 436.2 cm /R1116 Do Q q 5.1 0 0 -5.6 417.2 433.5 cm /R1092 Do Q q 5.7 0 0 -5.3 423.1 433.4 cm /R1080 Do Q q 3.8 0 0 -5.6 429.5 433.5 cm /R1096 Do Q q 5.7 0 0 -7.6 438.8 433.4 cm /R1132 Do Q q 3.9 0 0 -5.3 445.3 433.4 cm /R1104 Do Q q 5.1 0 0 -5.6 449.8 433.5 cm /R1092 Do Q q 5.4 0 0 -8 455.7 433.5 cm /R1140 Do Q q 3.9 0 0 -5.3 461.6 433.4 cm /R1104 Do Q q 5.3 0 0 -5.6 466.2 433.5 cm /R1076 Do Q q 9.1 0 0 -5.3 472 433.4 cm /R1144 Do Q q 9.1 0 0 -5.3 481.9 433.4 cm /R1144 Do Q q 2.6 0 0 -8.1 491.7 436.2 cm /R1116 Do Q q 5.7 0 0 -5.3 495.1 433.4 cm /R1080 Do Q q 5.4 0 0 -8 501.5 433.5 cm /R1140 Do Q q 2.6 0 0 -8.1 512 436.2 cm /R1116 Do Q q 5.7 0 0 -5.3 515.3 433.4 cm /R1080 Do Q q 3.7 0 0 -7.5 521.4 435.4 cm /R1084 Do Q q 4.4 0 0 -5.6 526 433.5 cm /R1068 Do Q q 3.9 0 0 -5.3 531.2 433.4 cm /R1104 Do Q q 4 0 0 -8.4 535.6 436.5 cm /R1128 Do Q q 5.3 0 0 -5.6 539.4 433.5 cm /R1076 Do Q q 4.4 0 0 -5.6 545.2 433.5 cm /R1148 Do Q q 4.4 0 0 -5.6 550.4 433.5 cm /R1068 Do Q q 3.8 0 0 -5.6 555.5 433.5 cm /R1096 Do Q q 2.8 0 0 -12 92.9 422.7 cm /R1164 Do Q q 8 0 0 -8.5 96.7 422.2 cm /R1176 Do Q q 6.8 0 0 -8.2 105.5 421.9 cm /R1180 Do Q q 3.5 0 0 -8.2 113.3 421.9 cm /R1184 Do Q endstream endobj 1299 0 obj 14738 endobj 1300 0 obj << /Type /XObject /Name /R1300 /Subtype /Image /Length 1301 0 R /ImageMask true /Width 14 /Height 35 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode 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227.7 262 cm /R1084 Do Q q 5.7 0 0 -8.3 232.4 263 cm /R1108 Do Q q 4.4 0 0 -5.6 238.9 260.1 cm /R1068 Do Q q 3.7 0 0 -7.5 248.5 262 cm /R1084 Do Q q 5.7 0 0 -8.3 253.1 263 cm /R1108 Do Q q 3.9 0 0 -5.3 259.6 260 cm /R1104 Do Q q 4.4 0 0 -5.6 264.2 260.1 cm /R1068 Do Q q 5.3 0 0 -5.6 269.4 260.1 cm /R1076 Do Q q 5.7 0 0 -8.5 275.2 263 cm /R1088 Do Q q 3.8 0 0 -5.6 286.1 260.1 cm /R1096 Do Q q 4.4 0 0 -5.6 290.7 260.1 cm /R1148 Do Q q 5.7 0 0 -8.3 295.5 263 cm /R1108 Do Q q 4.4 0 0 -5.6 302 260.1 cm /R1068 Do Q q 5.7 0 0 -8.5 307.1 263 cm /R1088 Do Q q 5.7 0 0 -5.5 313.6 260 cm /R1100 Do Q q 2.6 0 0 -8.3 320.1 263 cm /R1112 Do Q q 4.4 0 0 -5.6 323.5 260.1 cm /R1068 Do Q q 3.9 0 0 -5.3 328.6 260 cm /R1104 Do Q q 5.7 0 0 -7.6 337.9 260 cm /R1132 Do Q q 5.1 0 0 -5.6 344.7 260.1 cm /R1092 Do Q q 2.6 0 0 -8.3 350.6 263 cm /R1112 Do Q q 2.6 0 0 -8.3 353.9 263 cm /R1112 Do Q q 3.8 0 0 -5.6 357.3 260.1 cm /R1096 Do Q q 5.7 0 0 -8.5 366.1 263 cm /R1120 Do Q q 4.4 0 0 -5.6 372.9 260.1 cm /R1068 Do Q q 4 0 0 -8.4 378 263.1 cm /R1128 Do Q q 5.1 0 0 -5.6 381.7 260.1 cm /R1092 Do Q q 3.9 0 0 -5.3 387.5 260 cm /R1104 Do Q q 4.4 0 0 -5.6 392.1 260.1 cm /R1068 Do Q q 4.4 0 0 -5.6 401.8 260.1 cm /R1068 Do Q q 5.6 0 0 -5.4 406.9 259.9 cm /R1136 Do Q q 4.4 0 0 -5.6 412.7 260.1 cm /R1068 Do Q q 3.9 0 0 -5.3 417.9 260 cm /R1104 Do Q q 5.6 0 0 -7.6 422.4 259.9 cm /R1124 Do Q q 4.4 0 0 -5.6 433.3 260.1 cm /R1148 Do Q q 5.1 0 0 -5.6 438.4 260.1 cm /R1092 Do Q q 5.7 0 0 -5.3 444.3 260 cm /R1080 Do Q q 3.7 0 0 -7.5 450.3 262 cm /R1084 Do Q q 4.4 0 0 -5.6 455 260.1 cm /R1068 Do Q q 5.8 0 0 -5.2 459.9 259.9 cm /R1160 Do Q q 3.7 0 0 -7.5 466.2 262 cm /R1084 Do Q q 3.8 0 0 -5.6 475.4 260.1 cm /R1096 Do Q q 7.9 0 0 -5.4 479.8 259.9 cm /R1072 Do Q q 2.6 0 0 -8.1 488.3 262.8 cm /R1116 Do Q q 3.7 0 0 -7.5 491.6 262 cm /R1084 Do Q q 4.4 0 0 -5.6 496.3 260.1 cm /R1148 Do Q q 5.7 0 0 -8.3 501.1 263 cm /R1108 Do Q q 5.1 0 0 -5.6 512.1 260.1 cm /R1092 Do Q q 5.7 0 0 -5.3 518 260 cm /R1080 Do Q q 5.7 0 0 -8.5 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248.4 cm /R1116 Do Q q 2.6 0 0 -8.1 199.9 248.4 cm /R1116 Do Q q 2.8 0 0 -12 203.4 249.3 cm /R1188 Do Q q 5.3 0 0 -5.6 211.2 245.7 cm /R1076 Do Q q 5.7 0 0 -8.5 220.7 248.6 cm /R1088 Do Q q 4.4 0 0 -5.6 227.2 245.7 cm /R1068 Do Q q 5.7 0 0 -8.5 232.4 248.6 cm /R1088 Do Q q 2.6 0 0 -8.1 238.9 248.4 cm /R1116 Do Q q 4.4 0 0 -5.6 242.2 245.7 cm /R1148 Do Q q 5.3 0 0 -5.6 247.5 245.7 cm /R1076 Do Q q 3.7 0 0 -7.5 253.2 247.6 cm /R1084 Do Q q 4.4 0 0 -5.6 257.8 245.7 cm /R1068 Do Q q 5.7 0 0 -8.5 263 248.6 cm /R1088 Do Q q 3.7 0 0 -7.5 273.1 247.6 cm /R1084 Do Q q 5.7 0 0 -8.3 277.7 248.6 cm /R1108 Do Q q 3.9 0 0 -5.3 284.2 245.6 cm /R1104 Do Q q 4.4 0 0 -5.6 288.8 245.7 cm /R1068 Do Q q 5.3 0 0 -5.6 294 245.7 cm /R1076 Do Q q 5.7 0 0 -8.5 299.8 248.6 cm /R1088 Do Q q 1.4 0 0 -3.5 306.9 241.5 cm /R1204 Do Q q 4.4 0 0 -5.6 313.4 245.7 cm /R1148 Do Q q 5.3 0 0 -5.6 318.6 245.7 cm /R1076 Do Q q 2.6 0 0 -8.3 324.4 248.6 cm /R1112 Do Q q 2.6 0 0 -8.3 327.8 248.6 cm /R1112 Do Q q 4.4 0 0 -5.6 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/R1092 Do Q q 5.7 0 0 -5.3 284.7 216.7 cm /R1080 Do Q q 5.1 0 0 -5.6 295.4 216.8 cm /R1092 Do Q q 4 0 0 -8.4 301.2 219.8 cm /R1128 Do Q q 3.7 0 0 -7.5 308.8 218.7 cm /R1084 Do Q q 5.7 0 0 -8.3 313.5 219.7 cm /R1108 Do Q q 4.4 0 0 -5.6 320 216.8 cm /R1068 Do Q q 5.7 0 0 -8.5 329.5 219.7 cm /R1088 Do Q q 4.4 0 0 -5.6 335.9 216.8 cm /R1068 Do Q q 3.8 0 0 -5.6 341.1 216.8 cm /R1096 Do Q q 3.7 0 0 -7.5 345.6 218.7 cm /R1084 Do Q q 2.6 0 0 -8.1 350.2 219.5 cm /R1116 Do Q q 5.7 0 0 -5.3 353.6 216.7 cm /R1080 Do Q q 5.3 0 0 -5.6 360.2 216.8 cm /R1076 Do Q q 3.7 0 0 -7.5 365.8 218.7 cm /R1084 Do Q q 2.6 0 0 -8.1 370.5 219.5 cm /R1116 Do Q q 5.1 0 0 -5.6 373.9 216.8 cm /R1092 Do Q q 5.7 0 0 -5.3 379.7 216.7 cm /R1080 Do Q q 5.1 0 0 -5.6 390.3 216.8 cm /R1092 Do Q q 4 0 0 -8.4 396.1 219.8 cm /R1128 Do Q q 4.4 0 0 -5.6 404 216.8 cm /R1148 Do Q q 5.1 0 0 -5.6 409.1 216.8 cm /R1092 Do Q q 9.1 0 0 -5.3 415 216.7 cm /R1144 Do Q q 9.1 0 0 -5.3 424.9 216.7 cm /R1144 Do Q q 5.7 0 0 -5.5 434.3 216.7 cm /R1100 Do Q q 5.7 0 0 -5.3 440.8 216.7 cm /R1080 Do Q q 2.6 0 0 -8.1 447.3 219.5 cm /R1116 Do Q q 4.4 0 0 -5.6 450.7 216.8 cm /R1148 Do Q q 5.3 0 0 -5.6 455.9 216.8 cm /R1076 Do Q q 3.7 0 0 -7.5 461.6 218.7 cm /R1084 Do Q q 2.6 0 0 -8.1 466.3 219.5 cm /R1116 Do Q q 5.1 0 0 -5.6 469.6 216.8 cm /R1092 Do Q q 5.7 0 0 -5.3 475.5 216.7 cm /R1080 Do Q q 4 0 0 -8.4 485.8 219.8 cm /R1128 Do Q q 3.9 0 0 -5.3 489.5 216.7 cm /R1104 Do Q q 5.1 0 0 -5.6 494.1 216.8 cm /R1092 Do Q q 9.1 0 0 -5.3 500 216.7 cm /R1144 Do Q q 3.7 0 0 -7.5 513.8 218.7 cm /R1084 Do Q q 5.7 0 0 -8.3 518.5 219.7 cm /R1108 Do Q q 4.4 0 0 -5.6 524.9 216.8 cm /R1068 Do Q q 3.8 0 0 -5.6 534.4 216.8 cm /R1096 Do Q q 5.7 0 0 -7.6 539 216.7 cm /R1132 Do Q q 4.4 0 0 -5.6 545.8 216.8 cm /R1068 Do Q q 4.4 0 0 -5.6 551 216.8 cm /R1148 Do Q q 3.2 0 0 -0.8 555.9 214.3 cm /R1172 Do Q q 2.6 0 0 -8.1 92.1 205.1 cm /R1116 Do Q q 5.8 0 0 -8.4 95.4 205.4 cm /R1208 Do Q q 4.4 0 0 -5.6 101.9 202.4 cm /R1148 Do Q q 5.3 0 0 -5.6 107.2 202.4 cm /R1076 Do Q q 3.7 0 0 -7.5 112.9 204.3 cm /R1084 Do Q q 2.6 0 0 -8.1 117.5 205.1 cm /R1116 Do Q q 5.1 0 0 -5.6 120.9 202.4 cm /R1092 Do Q q 5.7 0 0 -5.3 126.8 202.3 cm /R1080 Do Q q 5.1 0 0 -5.6 137.3 202.4 cm /R1092 Do Q q 4 0 0 -8.4 143.1 205.4 cm /R1128 Do Q q 3.7 0 0 -7.5 150.8 204.3 cm /R1084 Do Q q 5.7 0 0 -8.3 155.5 205.3 cm /R1108 Do Q q 4.4 0 0 -5.6 161.9 202.4 cm /R1068 Do Q q 3.7 0 0 -7.5 171.2 204.3 cm /R1084 Do Q q 5.7 0 0 -8.3 175.9 205.3 cm /R1108 Do Q q 3.9 0 0 -5.3 182.3 202.3 cm /R1104 Do Q q 4.4 0 0 -5.6 186.9 202.4 cm /R1068 Do Q q 5.3 0 0 -5.6 192.2 202.4 cm /R1076 Do Q q 5.7 0 0 -8.5 197.9 205.3 cm /R1088 Do Q q 5.1 0 0 -5.6 208.6 202.4 cm /R1092 Do Q q 4 0 0 -8.4 214.4 205.4 cm /R1128 Do Q q 4.4 0 0 -5.6 222.3 202.4 cm /R1148 Do Q q 5.1 0 0 -5.6 227.5 202.4 cm /R1092 Do Q q 5.7 0 0 -5.3 233.3 202.3 cm /R1080 Do Q q 3.7 0 0 -7.5 239.4 204.3 cm /R1084 Do Q q 3.9 0 0 -5.3 244 202.3 cm /R1104 Do Q q 5.1 0 0 -5.6 248.6 202.4 cm /R1092 Do Q q 2.6 0 0 -8.3 254.5 205.3 cm /R1112 Do Q q 3.7 0 0 -7.5 261.8 204.3 cm /R1084 Do Q q 5.7 0 0 -8.3 266.5 205.3 cm /R1108 Do Q q 5.3 0 0 -5.6 273 202.4 cm /R1076 Do Q q 3.7 0 0 -7.5 278.7 204.3 cm /R1084 Do Q q 3.9 0 0 -5.3 287.5 202.3 cm /R1104 Do Q q 4.4 0 0 -5.6 292 202.4 cm /R1068 Do Q q 3.8 0 0 -5.6 297.2 202.4 cm /R1096 Do Q q 5.7 0 0 -7.6 301.7 202.3 cm /R1132 Do Q q 5.1 0 0 -5.6 308.6 202.4 cm /R1092 Do Q q 5.7 0 0 -5.3 314.5 202.3 cm /R1080 Do Q q 5.7 0 0 -8.5 320.9 205.3 cm /R1088 Do Q q 3.8 0 0 -5.6 327.4 202.4 cm /R1096 Do Q q 3.7 0 0 -7.5 336.2 204.3 cm /R1084 Do Q q 5.1 0 0 -5.6 340.9 202.4 cm /R1092 Do Q q 2.6 0 0 -8.1 350.9 205.1 cm /R1116 Do Q q 3.7 0 0 -7.5 354.2 204.3 cm /R1084 Do Q q 1.3 0 0 -1.2 359.5 198.2 cm /R1152 Do Q q 7.8 0 0 -8.2 368.1 205.2 cm /R1324 Do Q q 7.1 0 0 -8.2 376.8 205.2 cm /R1156 Do Q q 8.2 0 0 -8.2 384.6 205.2 cm /R1344 Do Q q 7.8 0 0 -8.5 393.5 205.2 cm /R1348 Do Q q 5.3 0 0 -8.7 402.4 205.4 cm /R1224 Do Q q 3.8 0 0 -5.6 413 202.4 cm /R1096 Do Q q 5.7 0 0 -5.5 417.5 202.3 cm /R1100 Do Q q 5.7 0 0 -7.6 424 202.3 cm /R1132 Do Q q 5.7 0 0 -7.6 430.5 202.3 cm /R1132 Do Q q 5.1 0 0 -5.6 437.3 202.4 cm /R1092 Do Q q 3.9 0 0 -5.3 443.2 202.3 cm /R1104 Do Q q 3.7 0 0 -7.5 447.7 204.3 cm /R1084 Do Q q 3.8 0 0 -5.6 452.3 202.4 cm /R1096 Do Q q 3.7 0 0 -7.5 461 204.3 cm /R1084 Do Q q 5.7 0 0 -8.3 465.7 205.3 cm /R1108 Do Q q 4.4 0 0 -5.6 472.1 202.4 cm /R1068 Do Q q 7.6 0 0 -8.5 482 205.2 cm /R1268 Do Q q 4.1 0 0 -5.5 490.5 202.3 cm /R1008 Do Q q 8.9 0 0 -5.5 495.5 202.3 cm /R1276 Do Q q 4.5 0 0 -5.5 505.5 202.3 cm /R1048 Do Q q 3.3 0 0 -7.7 511.1 204.5 cm /R1024 Do Q q 4.1 0 0 -5.5 515.4 202.3 cm /R1008 Do Q q 6.6 0 0 -8.7 524.6 205.4 cm /R1280 Do Q q 4.1 0 0 -5.5 531.7 202.3 cm /R1008 Do Q q 4.7 0 0 -5.5 536.7 202.3 cm /R1264 Do Q q 4.8 0 0 -5.5 541.6 202.3 cm /R1332 Do Q q 2.9 0 0 -8.1 547 204.9 cm /R1016 Do Q q 4.1 0 0 -5.5 551 202.3 cm /R1336 Do Q q 4.1 0 0 -5.5 555.8 202.3 cm /R1008 Do Q q 7.6 0 0 -8.5 92.5 190.7 cm /R1268 Do Q q 4.1 0 0 -5.5 101 187.8 cm /R1008 Do Q q 4.7 0 0 -7.6 105.6 187.8 cm /R1340 Do Q q 5.5 0 0 -5.5 110.8 187.8 cm /R1056 Do Q q 4.1 0 0 -5.5 117.5 187.8 cm /R1008 Do Q q 4.1 0 0 -5.5 122.3 187.8 cm /R1044 Do Q q 3.3 0 0 -7.7 127.3 190 cm /R1024 Do Q q 2.8 0 0 -12 135.4 191.5 cm /R1164 Do Q q 8.2 0 0 -8.5 139.2 190.7 cm /R1288 Do Q q 5.3 0 0 -8.7 148 190.9 cm /R1224 Do Q q 8.2 0 0 -8.5 154.4 190.7 cm /R1288 Do Q q 2.8 0 0 -12 163.1 191.5 cm /R1188 Do Q q 4.4 0 0 -5.6 171.3 187.9 cm /R1148 Do Q q 5.1 0 0 -5.6 176.5 187.9 cm /R1092 Do Q q 9.1 0 0 -5.3 182.3 187.8 cm /R1144 Do Q q 9.1 0 0 -5.3 192.2 187.8 cm /R1144 Do Q q 5.7 0 0 -5.5 201.7 187.8 cm /R1100 Do Q q 5.7 0 0 -5.3 208.1 187.8 cm /R1080 Do Q q 2.6 0 0 -8.1 214.6 190.6 cm /R1116 Do Q q 4.4 0 0 -5.6 218 187.9 cm /R1148 Do Q q 5.3 0 0 -5.6 223.2 187.9 cm /R1076 Do Q q 3.7 0 0 -7.5 228.9 189.8 cm /R1084 Do Q q 2.6 0 0 -8.1 233.6 190.6 cm /R1116 Do Q q 5.1 0 0 -5.6 236.9 187.9 cm /R1092 Do Q q 5.7 0 0 -5.3 242.8 187.8 cm /R1080 Do Q q 5.7 0 0 -7.6 253 187.8 cm /R1132 Do Q q 5.3 0 0 -5.6 259.6 187.9 cm /R1076 Do Q q 3.9 0 0 -5.3 265.4 187.8 cm /R1104 Do Q q 5.3 0 0 -5.6 270 187.9 cm /R1076 Do Q q 5.7 0 0 -8.5 275.8 190.8 cm /R1088 Do Q q 2.6 0 0 -8.1 282.3 190.6 cm /R1116 Do Q q 5.4 0 0 -8 285.7 187.9 cm /R1140 Do Q q 9.1 0 0 -5.3 291.5 187.8 cm /R1144 Do Q q 5.7 0 0 -8.5 305.2 190.8 cm /R1120 Do Q q 5.3 0 0 -5.6 311.8 187.9 cm /R1076 Do Q q 3.8 0 0 -5.6 317.6 187.9 cm /R1096 Do Q q 4.4 0 0 -5.6 322.1 187.9 cm /R1068 Do Q q 5.7 0 0 -8.5 327.3 190.8 cm /R1088 Do Q q 5.1 0 0 -5.6 337.9 187.9 cm /R1092 Do Q q 5.7 0 0 -5.3 343.7 187.8 cm /R1080 Do Q q 5.3 0 0 -5.6 354.3 187.9 cm /R1076 Do Q q 3.9 0 0 -5.3 364 187.8 cm /R1104 Do Q q 4.4 0 0 -5.6 368.6 187.9 cm /R1068 Do Q q 9.1 0 0 -5.3 373.7 187.8 cm /R1144 Do Q q 5.1 0 0 -5.6 383.6 187.9 cm /R1092 Do Q q 3.7 0 0 -7.5 389.4 189.8 cm /R1084 Do Q q 4.4 0 0 -5.6 394 187.9 cm /R1068 Do Q q 5.7 0 0 -7.6 403.1 187.8 cm /R1132 Do Q q 3.9 0 0 -5.3 409.6 187.8 cm /R1104 Do Q q 5.1 0 0 -5.6 414.2 187.9 cm /R1092 Do Q q 4.4 0 0 -5.6 420.4 187.9 cm /R1148 Do Q q 4.4 0 0 -5.6 425.6 187.9 cm /R1068 Do Q q 5.7 0 0 -8.5 430.7 190.8 cm /R1088 Do Q q 5.7 0 0 -5.5 437.2 187.8 cm /R1100 Do Q q 3.9 0 0 -5.3 443.7 187.8 cm /R1104 Do Q q 4.4 0 0 -5.6 448.3 187.9 cm /R1068 Do Q q 4.4 0 0 -5.6 457.5 187.9 cm /R1148 Do Q q 5.3 0 0 -5.6 462.8 187.9 cm /R1076 Do Q q 2.6 0 0 -8.3 468.5 190.8 cm /R1112 Do Q q 2.6 0 0 -8.3 471.9 190.8 cm /R1112 Do Q q 9.1 0 0 -5.3 479 187.8 cm /R1144 Do Q q 4.4 0 0 -5.6 488.8 187.9 cm /R1068 Do Q q 4.4 0 0 -5.6 494 187.9 cm /R1148 Do Q q 5.7 0 0 -8.3 498.8 190.8 cm /R1108 Do Q q 5.3 0 0 -5.6 505.4 187.9 cm /R1076 Do Q q 5.7 0 0 -5.3 511.1 187.8 cm /R1080 Do Q q 2.6 0 0 -8.1 517.6 190.6 cm /R1116 Do Q q 3.8 0 0 -5.6 521 187.9 cm /R1096 Do Q q 9.1 0 0 -5.3 525.5 187.8 cm /R1144 Do Q q 1.4 0 0 -3.5 536 183.7 cm /R1204 Do Q q 2.6 0 0 -8.3 542.6 190.8 cm /R1112 Do Q q 2.6 0 0 -8.1 545.9 190.6 cm /R1116 Do Q q 5.5 0 0 -8.3 549.3 190.8 cm /R1228 Do Q q 4.4 0 0 -5.6 555.1 187.9 cm /R1068 Do Q q 8 0 0 -8.5 92.1 176.6 cm /R1176 Do Q q 4.4 0 0 -5.6 100.9 173.5 cm /R1148 Do Q q 3.7 0 0 -7.5 105.9 175.4 cm /R1084 Do Q q 2.6 0 0 -8.1 110.6 176.2 cm /R1116 Do Q q 5.6 0 0 -5.4 113.8 173.3 cm /R1136 Do Q q 4.4 0 0 -5.6 119.7 173.5 cm /R1068 Do Q q 9.5 0 0 -8.2 128.8 176.3 cm /R1212 Do Q q 4.4 0 0 -5.6 139.3 173.5 cm /R1068 Do Q q 3.8 0 0 -5.6 144.4 173.5 cm /R1096 Do Q q 3.8 0 0 -5.6 149 173.5 cm /R1096 Do Q q 5.3 0 0 -5.6 153.6 173.5 cm /R1076 Do Q q 5.4 0 0 -8 159.4 173.5 cm /R1140 Do Q q 4.4 0 0 -5.6 165.3 173.5 cm /R1068 Do Q q 3.8 0 0 -5.6 170.5 173.5 cm /R1096 Do Q q 1.8 0 0 -12 179.7 177.1 cm /R1192 Do Q q 3.9 0 0 -7.9 182.7 176 cm /R1376 Do Q q 4.7 0 0 -7.9 188.2 176 cm /R1196 Do Q q 1.8 0 0 -12 193.8 177.1 cm /R1200 Do Q q 1.3 0 0 -1.2 197.7 169.3 cm /R1152 Do Q q 9.5 0 0 -8.2 205.6 176.3 cm /R1212 Do Q q 4.4 0 0 -5.6 216.1 173.5 cm /R1068 Do Q q 3.8 0 0 -5.6 221.2 173.5 cm /R1096 Do Q q 3.8 0 0 -5.6 225.8 173.5 cm /R1096 Do Q q 5.3 0 0 -5.6 230.4 173.5 cm /R1076 Do Q q 5.4 0 0 -8 236.2 173.5 cm /R1140 Do Q q 4.4 0 0 -5.6 242.1 173.5 cm /R1068 Do Q q 3.8 0 0 -5.6 247.3 173.5 cm /R1096 Do Q q 5.3 0 0 -5.6 255.9 173.5 cm /R1076 Do Q q 3.9 0 0 -5.3 261.7 173.4 cm /R1104 Do Q q 4.4 0 0 -5.6 266.2 173.5 cm /R1068 Do Q q 5.7 0 0 -8.3 275 176.4 cm /R1108 Do Q q 5.3 0 0 -5.6 281.6 173.5 cm /R1076 Do Q q 5.7 0 0 -5.3 287.3 173.4 cm /R1080 Do Q q 5.7 0 0 -8.5 293.8 176.4 cm /R1088 Do Q q 2.6 0 0 -8.3 300.3 176.4 cm /R1112 Do Q q 4.4 0 0 -5.6 303.7 173.5 cm /R1068 Do Q q 5.7 0 0 -8.5 308.8 176.4 cm /R1088 Do Q q 5.7 0 0 -8.5 318.9 176.4 cm /R1120 Do Q q 5.6 0 0 -7.6 324.9 173.3 cm /R1124 Do Q q 8.9 0 0 -5.5 335.5 173.4 cm /R1276 Do Q q 4.1 0 0 -5.5 345.5 173.4 cm /R1008 Do Q q 4.1 0 0 -5.5 350.3 173.4 cm /R1044 Do Q q 4.1 0 0 -5.5 355.1 173.4 cm /R1044 Do Q q 5.1 0 0 -5.5 360.3 173.4 cm /R1032 Do Q q 5.2 0 0 -7.7 365.7 173.4 cm /R1384 Do Q q 4.1 0 0 -5.5 371.9 173.4 cm /R1008 Do Q q 5.5 0 0 -8.5 380.4 176.4 cm /R1316 Do Q q 5.1 0 0 -5.5 386.8 173.4 cm /R1032 Do Q q 5.9 0 0 -5.5 392.6 173.4 cm /R1036 Do Q q 5.4 0 0 -8.5 399.4 176.4 cm /R1040 Do Q q 2.6 0 0 -8.5 405.8 176.4 cm /R1004 Do Q q 4.1 0 0 -5.5 409.2 173.4 cm /R1008 Do Q q 4.7 0 0 -5.5 414.2 173.4 cm /R1264 Do Q q 4.1 0 0 -5.5 418.9 173.4 cm /R1044 Do Q endstream endobj 1391 0 obj 13254 endobj 1392 0 obj << /Type /XObject /Name /R1392 /Subtype /Image /Length 1393 0 R /ImageMask true /Width 13 /Height 75 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 13 /BlackIs1 true >>] >> stream 05l%&IJXPmmf2a*r7U$;0E$A06OH'Xs8:Qe#Q,tK)ZCR%!.Y=~> endstream endobj 1393 0 obj 52 endobj 1394 0 obj << /Length 1395 0 R >> stream q 1.3 0 0 -7.5 423.9 173.3 cm /R1392 Do Q q 4.4 0 0 -5.6 430.1 173.5 cm /R1068 Do Q q 5.3 0 0 -5.6 435.4 173.5 cm /R1076 Do Q q 4.4 0 0 -5.6 441.2 173.5 cm /R1148 Do Q q 5.7 0 0 -8.3 446 176.4 cm /R1108 Do Q q 9.1 0 0 -5.3 456.2 173.4 cm /R1144 Do Q q 4.4 0 0 -5.6 466 173.5 cm /R1068 Do Q q 3.8 0 0 -5.6 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Do Q q 4.4 0 0 -5.6 422.8 515.3 cm /R1559 Do Q q 5.7 0 0 -8.3 427.6 518.2 cm /R1475 Do Q q 2.6 0 0 -8.1 437.3 518 cm /R1531 Do Q q 3.8 0 0 -5.6 440.7 515.3 cm /R1487 Do Q q 5.3 0 0 -5.6 448.4 515.3 cm /R1491 Do Q q 5.7 0 0 -8.3 457.3 518.2 cm /R1475 Do Q q 5.3 0 0 -5.6 463.8 515.3 cm /R1491 Do Q q 3.9 0 0 -5.3 469.6 515.2 cm /R1519 Do Q q 5.7 0 0 -8.5 474.2 518.2 cm /R1511 Do Q q 7.9 0 0 -5.4 480.6 515.1 cm /R1555 Do Q q 5.3 0 0 -5.6 488.8 515.3 cm /R1491 Do Q q 3.9 0 0 -5.3 494.6 515.2 cm /R1519 Do Q q 4.4 0 0 -5.6 499.1 515.3 cm /R1479 Do Q q 5.7 0 0 -8.5 507.4 518.2 cm /R1511 Do Q q 4.4 0 0 -5.6 513.9 515.3 cm /R1479 Do Q q 5.7 0 0 -7.6 519.1 515.2 cm /R1523 Do Q q 4.4 0 0 -5.6 525.9 515.3 cm /R1479 Do Q q 5.7 0 0 -5.3 531.1 515.2 cm /R1507 Do Q q 5.7 0 0 -8.5 537.5 518.2 cm /R1511 Do Q q 4.4 0 0 -5.6 544 515.3 cm /R1479 Do Q q 5.7 0 0 -5.3 549.2 515.2 cm /R1507 Do Q q 3.7 0 0 -7.5 555.2 517.2 cm /R1471 Do Q q 5.1 0 0 -5.6 121.4 500.7 cm /R1527 Do Q q 5.7 0 0 -7.6 127.3 500.6 cm /R1523 Do Q q 4.4 0 0 -5.6 134.1 500.7 cm /R1479 Do Q q 3.9 0 0 -5.3 139.3 500.6 cm /R1519 Do Q q 5.3 0 0 -5.6 143.9 500.7 cm /R1491 Do Q q 3.7 0 0 -7.5 149.6 502.6 cm /R1471 Do Q q 2.6 0 0 -8.1 154.3 503.4 cm /R1531 Do Q q 5.1 0 0 -5.6 157.6 500.7 cm /R1527 Do Q q 5.7 0 0 -5.3 163.5 500.6 cm /R1507 Do Q q 5.3 0 0 -5.6 173.8 500.7 cm /R1491 Do Q q 5.7 0 0 -5.3 179.6 500.6 cm /R1507 Do Q q 5.7 0 0 -8.5 186.1 503.6 cm /R1511 Do Q q 3.7 0 0 -7.5 196.3 502.6 cm /R1471 Do Q q 5.7 0 0 -8.3 200.9 503.6 cm /R1475 Do Q q 5.7 0 0 -5.5 207.1 500.6 cm /R1535 Do Q q 3.8 0 0 -5.6 213.5 500.7 cm /R1487 Do Q q 2.6 0 0 -8.1 222.2 503.4 cm /R1531 Do Q q 9.1 0 0 -5.3 225.5 500.6 cm /R1483 Do Q q 5.7 0 0 -7.6 235.4 500.6 cm /R1523 Do Q q 5.3 0 0 -5.6 242 500.7 cm /R1491 Do Q q 2.6 0 0 -8.1 247.7 503.4 cm /R1531 Do Q q 3.9 0 0 -5.3 251.1 500.6 cm /R1519 Do Q q 3.8 0 0 -5.6 255.7 500.7 cm /R1487 Do Q q 3.7 0 0 -7.5 263.7 502.6 cm /R1471 Do Q q 5.7 0 0 -8.3 268.4 503.6 cm /R1475 Do Q q 4.4 0 0 -5.6 274.9 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506.1 cm /R2305 Do Q q 5.7 0 0 -8.5 251.5 507.1 cm /R2349 Do Q q 4.4 0 0 -5.6 258.3 504.2 cm /R2317 Do Q q 3.8 0 0 -5.6 268.6 504.2 cm /R2321 Do Q q 3.7 0 0 -7.5 273.1 506.1 cm /R2305 Do Q q 5.1 0 0 -5.6 277.7 504.2 cm /R2353 Do Q q 3.9 0 0 -5.3 283.6 504.1 cm /R2313 Do Q q 4.4 0 0 -5.6 288.2 504.2 cm /R2317 Do Q q 5.7 0 0 -8.5 293.3 507.1 cm /R2365 Do Q q 2.6 0 0 -8.1 305 506.9 cm /R2301 Do Q q 5.7 0 0 -5.3 308.3 504.1 cm /R2337 Do Q q 3.7 0 0 -7.5 319.8 506.1 cm /R2305 Do Q q 5.7 0 0 -8.3 324.4 507.1 cm /R2333 Do Q q 4.4 0 0 -5.6 330.9 504.2 cm /R2317 Do Q q 5.7 0 0 -7.6 341.2 504.1 cm /R2369 Do Q q 3.9 0 0 -5.3 347.7 504.1 cm /R2313 Do Q q 5.1 0 0 -5.6 352.3 504.2 cm /R2353 Do Q q 5.7 0 0 -7.6 358.1 504.1 cm /R2369 Do Q q 4.4 0 0 -5.6 365 504.2 cm /R2317 Do Q q 3.9 0 0 -5.3 370.1 504.1 cm /R2313 Do Q q 9.1 0 0 -5.3 379.7 504.1 cm /R2345 Do Q q 4.4 0 0 -5.6 389.6 504.2 cm /R2317 Do Q q 9.1 0 0 -5.3 394.7 504.1 cm /R2345 Do Q q 5.1 0 0 -5.6 404.6 504.2 cm /R2353 Do Q q 3.9 0 0 -5.3 410.5 504.1 cm /R2313 Do Q q 5.6 0 0 -7.6 414.9 504 cm /R2309 Do Q q 2.6 0 0 -8.3 426.2 507.1 cm /R2361 Do Q q 5.1 0 0 -5.6 429.5 504.2 cm /R2353 Do Q q 4.4 0 0 -5.6 435.8 504.2 cm /R2289 Do Q q 5.3 0 0 -5.6 441 504.2 cm /R2293 Do Q q 3.7 0 0 -7.5 446.7 506.1 cm /R2305 Do Q q 2.6 0 0 -8.1 451.4 506.9 cm /R2301 Do Q q 5.1 0 0 -5.6 454.7 504.2 cm /R2353 Do Q q 5.7 0 0 -5.3 460.6 504.1 cm /R2337 Do Q q 5.1 0 0 -5.6 471.9 504.2 cm /R2353 Do Q q 4 0 0 -8.4 477.7 507.2 cm /R2357 Do Q q 3.7 0 0 -7.5 486.3 506.1 cm /R2305 Do Q q 5.7 0 0 -8.3 491 507.1 cm /R2333 Do Q q 4.4 0 0 -5.6 497.5 504.2 cm /R2317 Do Q q 5.7 0 0 -7.6 507.8 504.1 cm /R2369 Do Q q 3.9 0 0 -5.3 514.3 504.1 cm /R2313 Do Q q 5.1 0 0 -5.6 518.8 504.2 cm /R2353 Do Q q 4.4 0 0 -5.6 525.1 504.2 cm /R2289 Do Q q 4.4 0 0 -5.6 530.2 504.2 cm /R2317 Do Q q 3.8 0 0 -5.6 535.4 504.2 cm /R2321 Do Q q 3.8 0 0 -5.6 539.9 504.2 cm /R2321 Do Q q 5.1 0 0 -5.6 549.8 504.2 cm /R2353 Do Q q 3.9 0 0 -5.3 555.7 504.1 cm /R2313 Do Q q 3.7 0 0 -7.5 92 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 96.7 492.7 cm /R2333 Do Q q 3.9 0 0 -5.3 103.1 489.7 cm /R2313 Do Q q 4.4 0 0 -5.6 107.7 489.8 cm /R2317 Do Q q 5.3 0 0 -5.6 113 489.8 cm /R2293 Do Q q 5.7 0 0 -8.5 118.7 492.7 cm /R2365 Do Q q 3.7 0 0 -7.5 129.1 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 133.7 492.7 cm /R2333 Do Q q 5.3 0 0 -5.6 140.3 489.8 cm /R2293 Do Q q 3.7 0 0 -7.5 146 491.7 cm /R2305 Do Q q 9.1 0 0 -5.3 154.6 489.7 cm /R2345 Do Q q 5.3 0 0 -5.6 164.6 489.8 cm /R2293 Do Q q 5.7 0 0 -8.5 170.3 492.7 cm /R2365 Do Q q 4.4 0 0 -5.6 176.8 489.8 cm /R2317 Do Q q 3.7 0 0 -7.5 185.7 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 190.4 492.7 cm /R2333 Do Q q 4.4 0 0 -5.6 196.9 489.8 cm /R2317 Do Q q 3.9 0 0 -5.3 206 489.7 cm /R2313 Do Q q 4.4 0 0 -5.6 210.5 489.8 cm /R2317 Do Q q 5.7 0 0 -7.6 215.7 489.7 cm /R2397 Do Q q 5.7 0 0 -5.5 221.8 489.7 cm /R2341 Do Q q 4.4 0 0 -5.6 228.3 489.8 cm /R2317 Do Q q 3.8 0 0 -5.6 233.5 489.8 cm /R2321 Do Q q 3.7 0 0 -7.5 237.9 491.7 cm /R2305 Do Q q 7.9 0 0 -5.4 246.6 489.6 cm /R2373 Do Q q 2.6 0 0 -8.1 255.1 492.5 cm /R2301 Do Q q 3.7 0 0 -7.5 258.3 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 263 492.7 cm /R2333 Do Q q 5.1 0 0 -5.6 269.5 489.8 cm /R2353 Do Q q 5.7 0 0 -5.5 275.3 489.7 cm /R2341 Do Q q 3.7 0 0 -7.5 281.7 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 290.2 492.7 cm /R2333 Do Q q 5.3 0 0 -5.6 296.8 489.8 cm /R2293 Do Q q 5.6 0 0 -5.4 302.1 489.6 cm /R2297 Do Q q 2.6 0 0 -8.1 308.3 492.5 cm /R2301 Do Q q 5.7 0 0 -5.3 311.7 489.7 cm /R2337 Do Q q 5.4 0 0 -8 318.2 489.8 cm /R2381 Do Q q 3.7 0 0 -7.5 327.8 491.7 cm /R2305 Do Q q 5.7 0 0 -8.3 332.5 492.7 cm /R2333 Do Q q 4.4 0 0 -5.6 338.9 489.8 cm /R2317 Do Q q 5.3 0 0 -5.6 348.2 489.8 cm /R2293 Do Q q 5.7 0 0 -7.6 353.9 489.7 cm /R2369 Do Q q 5.7 0 0 -7.6 360.4 489.7 cm /R2369 Do Q q 2.6 0 0 -8.3 366.9 492.7 cm /R2361 Do Q q 2.6 0 0 -8.1 370.3 492.5 cm /R2301 Do Q q 4.4 0 0 -5.6 373.6 489.8 cm /R2289 Do Q q 5.3 0 0 -5.6 378.9 489.8 cm /R2293 Do Q q 3.7 0 0 -7.5 384.6 491.7 cm /R2305 Do Q q 2.6 0 0 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Do Q q 3.8 0 0 -5.6 274 446.5 cm /R2321 Do Q q 4.4 0 0 -5.6 278.6 446.5 cm /R2317 Do Q q 3.7 0 0 -7.5 283.6 448.4 cm /R2305 Do Q q 5.7 0 0 -8.5 288.3 449.4 cm /R2349 Do Q q 5.3 0 0 -5.6 294.9 446.5 cm /R2293 Do Q q 4.4 0 0 -5.6 300.7 446.5 cm /R2289 Do Q q 5.5 0 0 -8.3 305.5 449.4 cm /R2549 Do Q q 3.8 0 0 -5.6 311.6 446.5 cm /R2321 Do Q q 1.3 0 0 -1.2 316.7 442.3 cm /R2325 Do Q q 9.5 0 0 -8.2 326.9 449.3 cm /R2401 Do Q q 4.4 0 0 -5.6 337.4 446.5 cm /R2317 Do Q q 3.8 0 0 -5.6 342.5 446.5 cm /R2321 Do Q q 5.7 0 0 -8.3 347.1 449.4 cm /R2333 Do Q q 3.9 0 0 -5.3 358.3 446.4 cm /R2313 Do Q q 4.4 0 0 -5.6 362.8 446.5 cm /R2317 Do Q q 5.8 0 0 -8.4 367.9 449.5 cm /R2521 Do Q q 5.7 0 0 -5.3 374.5 446.4 cm /R2337 Do Q q 4.4 0 0 -5.6 380.9 446.5 cm /R2317 Do Q q 9.1 0 0 -5.3 386.1 446.4 cm /R2345 Do Q q 4.4 0 0 -5.6 395.9 446.5 cm /R2317 Do Q q 5.7 0 0 -5.3 401.1 446.4 cm /R2337 Do Q q 3.7 0 0 -7.5 407.1 448.4 cm /R2305 Do Q q 3.7 0 0 -7.5 416.4 448.4 cm /R2305 Do Q q 5.3 0 0 -5.6 421.1 446.5 cm /R2293 Do Q q 5.5 0 0 -8.3 426.9 449.4 cm /R2549 Do Q q 4.4 0 0 -5.6 432.7 446.5 cm /R2317 Do Q q 3.8 0 0 -5.6 437.8 446.5 cm /R2321 Do Q q 5.7 0 0 -7.6 447.1 446.4 cm /R2369 Do Q q 2.6 0 0 -8.3 453.5 449.4 cm /R2361 Do Q q 5.3 0 0 -5.6 457 446.5 cm /R2293 Do Q q 4.4 0 0 -5.6 462.8 446.5 cm /R2289 Do Q q 4.4 0 0 -5.6 467.9 446.5 cm /R2317 Do Q q 5.7 0 0 -8.5 477.5 449.4 cm /R2349 Do Q q 4.4 0 0 -5.6 484.4 446.5 cm /R2317 Do Q q 4.4 0 0 -5.6 489.5 446.5 cm /R2289 Do Q q 5.3 0 0 -5.6 494.8 446.5 cm /R2293 Do Q q 5.7 0 0 -5.5 500.6 446.4 cm /R2341 Do Q q 3.8 0 0 -5.6 507.1 446.5 cm /R2321 Do Q q 4.4 0 0 -5.6 511.6 446.5 cm /R2317 Do Q q 5.1 0 0 -5.6 521.5 446.5 cm /R2353 Do Q q 4 0 0 -8.4 527.2 449.5 cm /R2357 Do Q q 2.6 0 0 -8.3 535.4 449.4 cm /R2361 Do Q q 5.3 0 0 -5.6 538.8 446.5 cm /R2293 Do Q q 3.9 0 0 -5.3 544.6 446.4 cm /R2313 Do Q q 5.4 0 0 -8 549.2 446.5 cm /R2381 Do Q q 4.4 0 0 -5.6 555.1 446.5 cm /R2317 Do Q q 5.6 0 0 -5.4 92 431.8 cm /R2297 Do Q q 5.3 0 0 -5.6 97.7 432 cm /R2293 Do Q q 3.9 0 0 -5.3 103.5 431.9 cm /R2313 Do Q q 2.6 0 0 -8.1 108.1 434.7 cm /R2301 Do Q q 5.3 0 0 -5.6 111.5 432 cm /R2293 Do Q q 5.7 0 0 -8.5 117.3 434.9 cm /R2349 Do Q q 2.6 0 0 -8.1 123.8 434.7 cm /R2301 Do Q q 2.6 0 0 -8.3 127.1 434.9 cm /R2361 Do Q q 2.6 0 0 -8.1 130.5 434.7 cm /R2301 Do Q q 3.7 0 0 -7.5 133.8 433.9 cm /R2305 Do Q q 5.6 0 0 -7.6 138 431.8 cm /R2309 Do Q q 2.6 0 0 -8.1 146.9 434.7 cm /R2301 Do Q q 5.7 0 0 -5.3 150.3 431.9 cm /R2337 Do Q q 3.7 0 0 -7.5 159.7 433.9 cm /R2305 Do Q q 5.7 0 0 -8.3 164.3 434.9 cm /R2333 Do Q q 4.4 0 0 -5.6 170.8 432 cm /R2317 Do Q q 4.4 0 0 -5.6 179.2 432 cm /R2317 Do Q q 3.9 0 0 -5.3 184.4 431.9 cm /R2313 Do Q q 3.9 0 0 -5.3 188.9 431.9 cm /R2313 Do Q q 5.1 0 0 -5.6 193.5 432 cm /R2353 Do Q q 3.9 0 0 -5.3 199.4 431.9 cm /R2313 Do Q q 5.1 0 0 -5.6 207.1 432 cm /R2353 Do Q q 4 0 0 -8.4 212.8 435 cm /R2357 Do Q q 3.7 0 0 -7.5 219.4 433.9 cm /R2305 Do Q q 5.7 0 0 -8.3 224.1 434.9 cm /R2333 Do Q q 4.4 0 0 -5.6 230.6 432 cm /R2317 Do Q q 3.8 0 0 -5.6 239 432 cm /R2321 Do Q q 5.1 0 0 -5.6 243.5 432 cm /R2353 Do Q q 2.6 0 0 -8.3 249.4 434.9 cm /R2361 Do Q q 5.7 0 0 -5.5 252.8 431.9 cm /R2341 Do Q q 3.7 0 0 -7.5 259.2 433.9 cm /R2305 Do Q q 2.6 0 0 -8.1 263.8 434.7 cm /R2301 Do Q q 5.1 0 0 -5.6 267.2 432 cm /R2353 Do Q q 5.7 0 0 -5.3 273.1 431.9 cm /R2337 Do Q q 1.3 0 0 -1.2 280.1 427.8 cm /R2325 Do Q q 6.7 0 0 -8.2 287.7 434.8 cm /R2553 Do Q q 5.1 0 0 -5.6 294.3 432 cm /R2353 Do Q q 3.9 0 0 -5.3 300.2 431.9 cm /R2313 Do Q q 5.3 0 0 -5.6 307.8 432 cm /R2293 Do Q q 5.7 0 0 -7.6 313.6 431.9 cm /R2369 Do Q q 5.7 0 0 -7.6 320.1 431.9 cm /R2369 Do Q q 2.6 0 0 -8.3 326.6 434.9 cm /R2361 Do Q q 2.6 0 0 -8.1 329.9 434.7 cm /R2301 Do Q q 4.4 0 0 -5.6 333.3 432 cm /R2289 Do Q q 5.3 0 0 -5.6 338.6 432 cm /R2293 Do Q q 3.7 0 0 -7.5 344.2 433.9 cm /R2305 Do Q q 2.6 0 0 -8.1 348.9 434.7 cm /R2301 Do Q q 5.1 0 0 -5.6 352.3 432 cm /R2353 Do Q q 5.7 0 0 -5.3 358.1 431.9 cm /R2337 Do Q q 3.8 0 0 -5.6 364.6 432 cm /R2321 Do Q q 3.8 0 0 -5.6 372.1 432 cm /R2321 Do Q q 5.7 0 0 -5.5 376.6 431.9 cm /R2341 Do Q q 4.4 0 0 -5.6 383.1 432 cm /R2289 Do Q q 5.7 0 0 -8.3 387.9 434.9 cm /R2333 Do Q q 5.3 0 0 -5.6 397.7 432 cm /R2293 Do Q q 3.8 0 0 -5.6 403.5 432 cm /R2321 Do Q q 4.4 0 0 -5.6 411.3 432 cm /R2289 Do Q q 3.9 0 0 -5.3 416.5 431.9 cm /R2313 Do Q q 5.3 0 0 -5.6 421.1 432 cm /R2293 Do Q q 4.4 0 0 -5.6 426.9 432 cm /R2289 Do Q q 5.5 0 0 -8.3 431.7 434.9 cm /R2549 Do Q q 5.7 0 0 -7.6 441.1 431.9 cm /R2369 Do Q q 3.9 0 0 -5.3 447.5 431.9 cm /R2313 Do Q q 5.1 0 0 -5.6 452.1 432 cm /R2353 Do Q q 5.7 0 0 -7.6 458 431.9 cm /R2369 Do Q q 5.3 0 0 -5.6 464.6 432 cm /R2293 Do Q q 5.4 0 0 -8 470.3 432 cm /R2381 Do Q q 5.3 0 0 -5.6 476.3 432 cm /R2293 Do Q q 3.7 0 0 -7.5 482 433.9 cm /R2305 Do Q q 2.6 0 0 -8.1 486.7 434.7 cm /R2301 Do Q q 5.1 0 0 -5.6 490 432 cm /R2353 Do Q q 5.7 0 0 -5.3 495.9 431.9 cm /R2337 Do Q q 1.4 0 0 -3.5 503 427.8 cm /R2377 Do Q q 3.9 0 0 -5.3 508.7 431.9 cm /R2313 Do Q q 4.4 0 0 -5.6 513.3 432 cm /R2317 Do Q q 9.1 0 0 -5.3 518.5 431.9 cm /R2345 Do Q q 4.4 0 0 -5.6 528.3 432 cm /R2317 Do Q q 3.8 0 0 -5.6 533.5 432 cm /R2321 Do Q q 5.7 0 0 -8.3 538 434.9 cm /R2333 Do Q q 2.6 0 0 -8.1 544.5 434.7 cm /R2301 Do Q q 5.7 0 0 -5.3 547.9 431.9 cm /R2337 Do Q q 5.4 0 0 -8 554.3 432 cm /R2381 Do Q q 2.6 0 0 -8.1 92.1 420.3 cm /R2301 Do Q q 3.8 0 0 -5.6 95.5 417.6 cm /R2321 Do Q q 3.9 0 0 -5.3 104.7 417.5 cm /R2313 Do Q q 4.4 0 0 -5.6 109.3 417.6 cm /R2317 Do Q q 5.7 0 0 -7.6 114.4 417.5 cm /R2397 Do Q q 5.7 0 0 -5.5 120.5 417.5 cm /R2341 Do Q q 2.6 0 0 -8.1 127 420.3 cm /R2301 Do Q q 3.9 0 0 -5.3 130.4 417.5 cm /R2313 Do Q q 4.4 0 0 -5.6 134.9 417.6 cm /R2317 Do Q q 5.7 0 0 -8.5 140.1 420.5 cm /R2365 Do Q q 3.7 0 0 -7.5 151.2 419.5 cm /R2305 Do Q q 5.1 0 0 -5.6 155.8 417.6 cm /R2353 Do Q q 5.7 0 0 -8.3 166.4 420.5 cm /R2333 Do Q q 5.3 0 0 -5.6 173 417.6 cm /R2293 Do Q q 5.7 0 0 -5.3 178.7 417.5 cm /R2337 Do Q q 5.7 0 0 -8.5 185.2 420.5 cm /R2365 Do Q q 2.6 0 0 -8.3 191.7 420.5 cm /R2361 Do Q q 4.4 0 0 -5.6 195.1 417.6 cm /R2317 Do Q q 4.4 0 0 -5.6 204.9 417.6 cm /R2289 Do Q q 5.7 0 0 -8.3 209.7 420.5 cm /R2333 Do Q q 5.3 0 0 -5.6 216.3 417.6 cm /R2293 Do Q q 5.7 0 0 -5.3 222.1 417.5 cm /R2337 Do Q q 5.4 0 0 -8 228.5 417.6 cm /R2381 Do Q q 4.4 0 0 -5.6 234.4 417.6 cm /R2317 Do Q q 3.8 0 0 -5.6 239.6 417.6 cm /R2321 Do Q q 2.6 0 0 -8.1 248.9 420.3 cm /R2301 Do Q q 5.7 0 0 -5.3 252.3 417.5 cm /R2337 Do Q q 3.7 0 0 -7.5 263.4 419.5 cm /R2305 Do Q q 5.7 0 0 -8.3 268 420.5 cm /R2333 Do Q q 4.4 0 0 -5.6 274.5 417.6 cm /R2317 Do Q q 3.7 0 0 -7.5 284.2 419.5 cm /R2305 Do Q q 5.1 0 0 -5.6 288.9 417.6 cm /R2353 Do Q q 5.7 0 0 -7.6 294.8 417.5 cm /R2369 Do Q q 5.1 0 0 -5.6 301.6 417.6 cm /R2353 Do Q q 2.6 0 0 -8.3 307.5 420.5 cm /R2361 Do Q q 5.1 0 0 -5.6 310.9 417.6 cm /R2353 Do Q q 5.4 0 0 -8 316.7 417.6 cm /R2381 Do Q q 5.6 0 0 -7.6 322.5 417.4 cm /R2309 Do Q q 5.3 0 0 -5.6 333.3 417.6 cm /R2293 Do Q q 5.7 0 0 -5.3 339.1 417.5 cm /R2337 Do Q q 5.7 0 0 -8.5 345.5 420.5 cm /R2365 Do Q q 5.4 0 0 -8 356.8 417.6 cm /R2381 Do Q q 4.4 0 0 -5.6 362.7 417.6 cm /R2317 Do Q q 5.1 0 0 -5.6 367.9 417.6 cm /R2353 Do Q q 9.1 0 0 -5.3 373.7 417.5 cm /R2345 Do Q q 4.4 0 0 -5.6 383.6 417.6 cm /R2317 Do Q q 3.7 0 0 -7.5 388.6 419.5 cm /R2305 Do Q q 3.9 0 0 -5.3 393.3 417.5 cm /R2313 Do Q q 5.6 0 0 -7.6 397.8 417.4 cm /R2309 Do Q q 5.1 0 0 -5.6 408.5 417.6 cm /R2353 Do Q q 4 0 0 -8.4 414.3 420.6 cm /R2357 Do Q q 3.7 0 0 -7.5 422.6 419.5 cm /R2305 Do Q q 5.7 0 0 -8.3 427.3 420.5 cm /R2333 Do Q q 4.4 0 0 -5.6 433.7 417.6 cm /R2317 Do Q q 9.1 0 0 -5.3 443.6 417.5 cm /R2345 Do Q q 4.4 0 0 -5.6 453.4 417.6 cm /R2317 Do Q q 3.8 0 0 -5.6 458.6 417.6 cm /R2321 Do Q q 5.7 0 0 -8.3 463.1 420.5 cm /R2333 Do Q q 1.3 0 0 -1.2 470.2 413.4 cm /R2325 Do Q q 5.3 0 0 -8.7 480.7 420.6 cm /R2389 Do Q q 4.4 0 0 -5.6 487 417.6 cm /R2317 Do Q q 3.7 0 0 -7.5 492.1 419.5 cm /R2305 Do Q q 5.7 0 0 -8.5 496.7 420.5 cm /R2349 Do Q q 5.3 0 0 -5.6 503.3 417.6 cm /R2293 Do Q q 4.4 0 0 -5.6 509.1 417.6 cm /R2289 Do Q q 5.5 0 0 -8.3 513.9 420.5 cm /R2549 Do Q q 3.8 0 0 -5.6 520 417.6 cm /R2321 Do Q q 2.6 0 0 -8.1 529.5 420.3 cm /R2301 Do Q q 5.7 0 0 -5.3 532.9 417.5 cm /R2337 Do Q q 3.7 0 0 -7.5 543.8 419.5 cm /R2305 Do Q q 5.7 0 0 -8.3 548.5 420.5 cm /R2333 Do Q q 4.4 0 0 -5.6 554.9 417.6 cm /R2317 Do Q q 5.7 0 0 -7.6 92.1 403.1 cm /R2369 Do Q q 3.9 0 0 -5.3 98.6 403.1 cm /R2313 Do Q q 5.1 0 0 -5.6 103.1 403.2 cm /R2353 Do Q q 5.4 0 0 -8 109 403.2 cm /R2381 Do Q q 3.9 0 0 -5.3 114.9 403.1 cm /R2313 Do Q q 4.4 0 0 -5.6 119.5 403.2 cm /R2317 Do Q q 3.8 0 0 -5.6 124.6 403.2 cm /R2321 Do Q q 3.8 0 0 -5.6 129.2 403.2 cm /R2321 Do Q q 5.1 0 0 -5.6 137.8 403.2 cm /R2353 Do Q q 4 0 0 -8.4 143.6 406.2 cm /R2357 Do Q q 3.7 0 0 -7.5 151 405.1 cm /R2305 Do Q q 5.7 0 0 -8.3 155.7 406.1 cm /R2333 Do Q q 4.4 0 0 -5.6 162.2 403.2 cm /R2317 Do Q q 5.3 0 0 -5.6 171.5 403.2 cm /R2293 Do Q q 2.6 0 0 -8.3 177.3 406.1 cm /R2361 Do Q q 5.4 0 0 -8 180.7 403.2 cm /R2381 Do Q q 5.1 0 0 -5.6 186.5 403.2 cm /R2353 Do Q q 3.9 0 0 -5.3 192.4 403.1 cm /R2313 Do Q q 2.6 0 0 -8.1 197 405.9 cm /R2301 Do Q q 3.7 0 0 -7.5 200.2 405.1 cm /R2305 Do Q q 5.7 0 0 -8.3 204.9 406.1 cm /R2333 Do Q q 9.1 0 0 -5.3 211.4 403.1 cm /R2345 Do Q q 2.8 0 0 -12 225.5 406.8 cm /R2421 Do Q q 2.6 0 0 -8.1 229.3 405.9 cm /R2301 Do Q q 5.7 0 0 -5.3 232.6 403.1 cm /R2337 Do Q q 4.4 0 0 -5.6 242.9 403.2 cm /R2289 Do Q q 4.4 0 0 -5.6 248.1 403.2 cm /R2317 Do Q q 3.9 0 0 -5.3 253.3 403.1 cm /R2313 Do Q q 3.7 0 0 -7.5 257.7 405.1 cm /R2305 Do Q q 5.3 0 0 -5.6 262.5 403.2 cm /R2293 Do Q q 2.6 0 0 -8.1 268.3 405.9 cm /R2301 Do Q q 5.7 0 0 -5.3 271.6 403.1 cm /R2337 Do Q q 3.9 0 0 -5.3 282.1 403.1 cm /R2313 Do Q q 4.4 0 0 -5.6 286.6 403.2 cm /R2317 Do Q q 5.4 0 0 -8 291.8 403.2 cm /R2381 Do Q q 2.6 0 0 -8.1 297.7 405.9 cm /R2301 Do Q q 5.1 0 0 -5.6 301 403.2 cm /R2353 Do Q q 5.7 0 0 -5.3 306.9 403.1 cm /R2337 Do Q q 3.8 0 0 -5.6 313.4 403.2 cm /R2321 Do Q q 2.8 0 0 -12 318.1 406.8 cm /R2425 Do Q q 5.1 0 0 -5.6 326.3 403.2 cm /R2353 Do Q q 4.4 0 0 -5.6 332.6 403.2 cm /R2289 Do Q q 4.4 0 0 -5.6 337.7 403.2 cm /R2289 Do Q q 5.7 0 0 -5.5 342.9 403.1 cm /R2341 Do Q q 3.9 0 0 -5.3 349.4 403.1 cm /R2313 Do Q q 5.7 0 0 -8.5 357.9 406.1 cm /R2349 Do Q q 4.4 0 0 -5.6 364.7 403.2 cm /R2317 Do Q q 4.4 0 0 -5.6 369.9 403.2 cm /R2289 Do Q q 5.3 0 0 -5.6 375.2 403.2 cm /R2293 Do Q q 5.7 0 0 -5.5 380.9 403.1 cm /R2341 Do Q q 3.8 0 0 -5.6 387.4 403.2 cm /R2321 Do Q q 4.4 0 0 -5.6 392 403.2 cm /R2317 Do Q q 5.1 0 0 -5.6 401.2 403.2 cm /R2353 Do Q q 4 0 0 -8.4 407 406.2 cm /R2357 Do Q q 4.4 0 0 -5.6 414.7 403.2 cm /R2289 Do Q q 5.1 0 0 -5.6 419.8 403.2 cm /R2353 Do Q q 5.7 0 0 -5.3 425.7 403.1 cm /R2337 Do Q q 4.4 0 0 -5.6 432.2 403.2 cm /R2289 Do Q q 5.7 0 0 -5.5 437.3 403.1 cm /R2341 Do Q q 3.9 0 0 -5.3 443.8 403.1 cm /R2313 Do Q q 3.9 0 0 -5.3 448.4 403.1 cm /R2313 Do Q q 4.4 0 0 -5.6 452.9 403.2 cm /R2317 Do Q q 5.7 0 0 -5.3 458.1 403.1 cm /R2337 Do Q q 4.4 0 0 -5.6 464.6 403.2 cm /R2289 Do Q q 5.6 0 0 -7.6 469.6 403 cm /R2309 Do Q q 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Do Q q 3.8 0 0 -5.6 234.2 345.3 cm /R2321 Do Q q 4.4 0 0 -5.6 238.7 345.3 cm /R2317 Do Q q 3.7 0 0 -7.5 247.6 347.2 cm /R2305 Do Q q 5.7 0 0 -8.3 252.3 348.2 cm /R2333 Do Q q 4.4 0 0 -5.6 258.8 345.3 cm /R2317 Do Q q 5.6 0 0 -7.6 263.8 345.1 cm /R2309 Do Q q 5.6 0 0 -5.4 273.8 345.1 cm /R2297 Do Q q 2.6 0 0 -8.1 280 348 cm /R2301 Do Q q 5.1 0 0 -5.6 283.4 345.3 cm /R2353 Do Q q 2.6 0 0 -8.3 289.3 348.2 cm /R2361 Do Q q 5.3 0 0 -5.6 292.7 345.3 cm /R2293 Do Q q 3.7 0 0 -7.5 298.4 347.2 cm /R2305 Do Q q 4.4 0 0 -5.6 303.1 345.3 cm /R2317 Do Q q 4.4 0 0 -5.6 311.7 345.3 cm /R2289 Do Q q 4.4 0 0 -5.6 316.9 345.3 cm /R2317 Do Q q 3.9 0 0 -5.3 322 345.2 cm /R2313 Do Q q 3.7 0 0 -7.5 326.5 347.2 cm /R2305 Do Q q 5.3 0 0 -5.6 331.2 345.3 cm /R2293 Do Q q 2.6 0 0 -8.1 337 348 cm /R2301 Do Q q 5.7 0 0 -5.3 340.4 345.2 cm /R2337 Do Q q 3.9 0 0 -5.3 350.6 345.2 cm /R2313 Do Q q 5.7 0 0 -5.5 355.1 345.2 cm /R2341 Do Q q 2.6 0 0 -8.3 361.6 348.2 cm /R2361 Do Q q 4.4 0 0 -5.6 365 345.3 cm /R2317 Do Q q 3.8 0 0 -5.6 370.1 345.3 cm /R2321 Do Q q 3.9 0 0 -5.3 378.3 345.2 cm /R2313 Do Q q 4.4 0 0 -5.6 382.9 345.3 cm /R2317 Do Q q 5.7 0 0 -7.6 388 345.2 cm /R2397 Do Q q 5.7 0 0 -5.5 394.1 345.2 cm /R2341 Do Q q 2.6 0 0 -8.1 400.6 348 cm /R2301 Do Q q 3.9 0 0 -5.3 404 345.2 cm /R2313 Do Q q 4.4 0 0 -5.6 408.5 345.3 cm /R2317 Do Q q 5.7 0 0 -8.5 413.7 348.2 cm /R2365 Do Q q 4 0 0 -8.4 423.9 348.3 cm /R2357 Do Q q 5.1 0 0 -5.6 427.6 345.3 cm /R2353 Do Q q 3.9 0 0 -5.3 433.5 345.2 cm /R2313 Do Q q 3.7 0 0 -7.5 441.6 347.2 cm /R2305 Do Q q 5.7 0 0 -8.3 446.2 348.2 cm /R2333 Do Q q 4.4 0 0 -5.6 452.7 345.3 cm /R2317 Do Q q 4.4 0 0 -5.6 461.6 345.3 cm /R2289 Do Q q 5.1 0 0 -5.6 466.7 345.3 cm /R2353 Do Q q 3.9 0 0 -5.3 472.6 345.2 cm /R2313 Do Q q 3.9 0 0 -5.3 477.2 345.2 cm /R2313 Do Q q 4.4 0 0 -5.6 481.7 345.3 cm /R2317 Do Q q 4.4 0 0 -5.6 486.9 345.3 cm /R2289 Do Q q 3.7 0 0 -7.5 492 347.2 cm /R2305 Do Q q 5.7 0 0 -5.3 496.6 345.2 cm /R2337 Do Q q 4.4 0 0 -5.6 503.1 345.3 cm /R2317 Do Q q 3.8 0 0 -5.6 508.3 345.3 cm /R2321 Do Q q 3.8 0 0 -5.6 512.8 345.3 cm /R2321 Do Q q 5.3 0 0 -5.6 521.4 345.3 cm /R2293 Do Q q 5.7 0 0 -5.3 527.2 345.2 cm /R2337 Do Q q 5.7 0 0 -8.5 533.7 348.2 cm /R2365 Do Q q 3.7 0 0 -7.5 543.8 347.2 cm /R2305 Do Q q 5.7 0 0 -8.3 548.5 348.2 cm /R2333 Do Q q 4.4 0 0 -5.6 554.9 345.3 cm /R2317 Do Q q 5.7 0 0 -7.6 92.1 330.8 cm /R2397 Do Q q 5.7 0 0 -5.5 98.2 330.8 cm /R2341 Do Q q 5.3 0 0 -5.6 104.8 330.9 cm /R2293 Do Q q 2.6 0 0 -8.3 110.6 333.8 cm /R2361 Do Q q 2.6 0 0 -8.1 113.9 333.6 cm /R2301 Do Q q 3.7 0 0 -7.5 117.2 332.8 cm /R2305 Do Q q 5.6 0 0 -7.6 121.4 330.7 cm /R2309 Do Q q 5.1 0 0 -5.6 131.7 330.9 cm /R2353 Do Q q 4 0 0 -8.4 137.5 333.9 cm /R2357 Do Q q 3.7 0 0 -7.5 145.2 332.8 cm /R2305 Do Q q 5.7 0 0 -8.3 149.8 333.8 cm /R2333 Do Q q 4.4 0 0 -5.6 156.3 330.9 cm /R2317 Do Q q 9.1 0 0 -5.3 165.7 330.8 cm /R2345 Do Q q 4.4 0 0 -5.6 175.5 330.9 cm /R2317 Do Q q 3.8 0 0 -5.6 180.7 330.9 cm /R2321 Do Q q 5.7 0 0 -8.3 185.2 333.8 cm /R2333 Do Q q 1.3 0 0 -1.2 192.3 326.7 cm /R2325 Do Q q 7.7 0 0 -8.2 200.8 333.7 cm /R2329 Do Q q 5.7 0 0 -8.3 209.2 333.8 cm /R2333 Do Q q 4.4 0 0 -5.6 215.7 330.9 cm /R2317 Do Q q 4.4 0 0 -5.6 225.2 330.9 cm /R2289 Do Q q 5.1 0 0 -5.6 230.3 330.9 cm /R2353 Do Q q 9.1 0 0 -5.3 236.2 330.8 cm /R2345 Do Q q 5.7 0 0 -7.6 246.1 330.8 cm /R2369 Do Q q 5.7 0 0 -5.5 252.5 330.8 cm /R2341 Do Q q 3.7 0 0 -7.5 258.9 332.8 cm /R2305 Do Q q 5.3 0 0 -5.6 263.7 330.9 cm /R2293 Do Q q 3.7 0 0 -7.5 269.4 332.8 cm /R2305 Do Q q 2.6 0 0 -8.1 274 333.6 cm /R2301 Do Q q 5.1 0 0 -5.6 277.4 330.9 cm /R2353 Do Q q 5.7 0 0 -5.3 283.3 330.8 cm /R2337 Do Q q 4 0 0 -8.4 293.5 333.9 cm /R2357 Do Q q 5.1 0 0 -5.6 297.2 330.9 cm /R2353 Do Q q 3.9 0 0 -5.3 303.1 330.8 cm /R2313 Do Q q 4.4 0 0 -5.6 311.7 330.9 cm /R2289 Do Q q 3.9 0 0 -5.3 316.9 330.8 cm /R2313 Do Q q 4.4 0 0 -5.6 321.4 330.9 cm /R2317 Do Q q 5.3 0 0 -5.6 326.7 330.9 cm /R2293 Do Q q 3.7 0 0 -7.5 332.4 332.8 cm /R2305 Do Q q 2.6 0 0 -8.1 337 333.6 cm /R2301 Do Q q 5.7 0 0 -5.3 340.4 330.8 cm /R2337 Do Q q 5.4 0 0 -8 346.9 330.9 cm /R2381 Do Q q 5.3 0 0 -5.6 356.9 330.9 cm /R2293 Do Q q 5.7 0 0 -5.3 362.7 330.8 cm /R2337 Do Q q 5.7 0 0 -8.5 369.2 333.8 cm /R2365 Do Q q 3.8 0 0 -5.6 379.9 330.9 cm /R2321 Do Q q 4.4 0 0 -5.6 384.4 330.9 cm /R2317 Do Q q 2.6 0 0 -8.3 389.6 333.8 cm /R2361 Do Q q 4.4 0 0 -5.6 392.9 330.9 cm /R2317 Do Q q 4.4 0 0 -5.6 398.1 330.9 cm /R2289 Do Q q 3.7 0 0 -7.5 403.2 332.8 cm /R2305 Do Q q 2.6 0 0 -8.1 407.8 333.6 cm /R2301 Do Q q 5.7 0 0 -5.3 411.2 330.8 cm /R2337 Do Q q 5.4 0 0 -8 417.7 330.9 cm /R2381 Do Q q 3.7 0 0 -7.5 427.5 332.8 cm /R2305 Do Q q 5.7 0 0 -8.3 432.2 333.8 cm /R2333 Do Q q 4.4 0 0 -5.6 438.7 330.9 cm /R2317 Do Q q 3.8 0 0 -5.6 443.8 330.9 cm /R2321 Do Q q 4.4 0 0 -5.6 448.4 330.9 cm /R2317 Do Q q 5.7 0 0 -7.6 457.7 330.8 cm /R2369 Do Q q 5.1 0 0 -5.6 464.6 330.9 cm /R2353 Do Q q 2.6 0 0 -8.1 470.5 333.6 cm /R2301 Do Q q 5.7 0 0 -5.3 473.8 330.8 cm /R2337 Do Q q 3.7 0 0 -7.5 479.8 332.8 cm /R2305 Do Q q 3.8 0 0 -5.6 484.5 330.9 cm /R2321 Do Q q 5.3 0 0 -5.6 493.2 330.9 cm /R2293 Do Q q 5.7 0 0 -5.3 499 330.8 cm /R2337 Do Q q 5.7 0 0 -8.5 505.5 333.8 cm /R2365 Do Q q 4.4 0 0 -5.6 516.2 330.9 cm /R2317 Do Q q 2.6 0 0 -8.3 521.3 333.8 cm /R2361 Do Q q 4.4 0 0 -5.6 524.7 330.9 cm /R2317 Do Q q 9.1 0 0 -5.3 529.9 330.8 cm /R2345 Do Q q 4.4 0 0 -5.6 539.7 330.9 cm /R2317 Do Q q 5.7 0 0 -5.3 544.9 330.8 cm /R2337 Do Q q 3.7 0 0 -7.5 550.9 332.8 cm /R2305 Do Q q 3.8 0 0 -5.6 555.5 330.9 cm /R2321 Do Q q 9.1 0 0 -5.3 92.1 316.3 cm /R2345 Do Q q 5.7 0 0 -5.5 101.6 316.3 cm /R2341 Do Q q 3.8 0 0 -5.6 108.1 316.4 cm /R2321 Do Q q 3.7 0 0 -7.5 112.5 318.3 cm /R2305 Do Q q 5.7 0 0 -8.5 121.6 319.3 cm /R2349 Do Q q 4.4 0 0 -5.6 128.5 316.4 cm /R2317 Do Q q 5.7 0 0 -7.6 137.9 316.3 cm /R2369 Do Q q 4.4 0 0 -5.6 144.8 316.4 cm /R2317 Do Q q 3.9 0 0 -5.3 149.9 316.3 cm /R2313 Do Q q 4 0 0 -8.4 154.4 319.4 cm /R2357 Do Q q 5.1 0 0 -5.6 158.1 316.4 cm /R2353 Do Q q 3.9 0 0 -5.3 164 316.3 cm /R2313 Do Q q 9.1 0 0 -5.3 168.5 316.3 cm /R2345 Do Q q 4.4 0 0 -5.6 178.4 316.4 cm /R2317 Do Q q 5.7 0 0 -8.5 183.5 319.3 cm /R2365 Do Q q 5.3 0 0 -5.6 194.3 316.4 cm /R2293 Do Q q 5.4 0 0 -8 200.1 316.4 cm /R2381 Do Q q 5.3 0 0 -5.6 206.1 316.4 cm /R2293 Do Q q 2.6 0 0 -8.1 211.9 319.1 cm /R2301 Do Q q 5.7 0 0 -5.3 215.2 316.3 cm /R2337 Do Q q 2.6 0 0 -8.1 225.9 319.1 cm /R2301 Do Q q 5.7 0 0 -5.3 229.3 316.3 cm /R2337 Do Q q 3.7 0 0 -7.5 239.8 318.3 cm /R2305 Do Q q 5.7 0 0 -8.3 244.5 319.3 cm /R2333 Do Q q 4.4 0 0 -5.6 251 316.4 cm /R2317 Do Q q 4 0 0 -8.4 260.5 319.4 cm /R2357 Do Q q 5.7 0 0 -5.5 264.2 316.3 cm /R2341 Do Q q 3.7 0 0 -7.5 270.6 318.3 cm /R2305 Do Q q 5.7 0 0 -5.5 275.2 316.3 cm /R2341 Do Q q 3.9 0 0 -5.3 281.7 316.3 cm /R2313 Do Q q 4.4 0 0 -5.6 286.3 316.4 cm /R2317 Do Q q 1.3 0 0 -1.2 292 312.2 cm /R2325 Do Q q 7.7 0 0 -8.2 301.1 319.2 cm /R2329 Do Q q 5.7 0 0 -8.3 309.5 319.3 cm /R2333 Do Q q 2.6 0 0 -8.1 316 319.1 cm /R2301 Do Q q 3.8 0 0 -5.6 319.4 316.4 cm /R2321 Do Q q 3.7 0 0 -7.5 328.2 318.3 cm /R2305 Do Q q 5.6 0 0 -7.6 332.4 316.2 cm /R2309 Do Q q 5.7 0 0 -7.6 338.6 316.3 cm /R2369 Do Q q 4.4 0 0 -5.6 345.4 316.4 cm /R2317 Do Q q 5.1 0 0 -5.6 355 316.4 cm /R2353 Do Q q 4 0 0 -8.4 360.8 319.4 cm /R2357 Do Q q 3.8 0 0 -5.6 368.7 316.4 cm /R2321 Do Q q 4.4 0 0 -5.6 373.3 316.4 cm /R2317 Do Q q 3.7 0 0 -7.5 378.3 318.3 cm /R2305 Do Q q 5.7 0 0 -8.5 383 319.3 cm /R2349 Do Q q 5.3 0 0 -5.6 389.6 316.4 cm /R2293 Do Q q 4.4 0 0 -5.6 395.3 316.4 cm /R2289 Do Q q 5.5 0 0 -8.3 400.1 319.3 cm /R2549 Do Q q 2.6 0 0 -8.1 410.8 319.1 cm /R2301 Do Q q 5.7 0 0 -5.3 414.2 316.3 cm /R2337 Do Q q 3.7 0 0 -7.5 420.2 318.3 cm /R2305 Do Q q 3.9 0 0 -5.3 424.9 316.3 cm /R2313 Do Q q 5.1 0 0 -5.6 429.4 316.4 cm /R2353 Do Q q 5.7 0 0 -8.5 435.7 319.3 cm /R2365 Do Q q 5.7 0 0 -5.5 442.1 316.3 cm /R2341 Do Q q 4.4 0 0 -5.6 448.6 316.4 cm /R2289 Do Q q 4.4 0 0 -5.6 453.8 316.4 cm /R2317 Do Q q 3.8 0 0 -5.6 458.9 316.4 cm /R2321 Do Q q 5.3 0 0 -5.6 468 316.4 cm /R2293 Do Q q 5.7 0 0 -8.5 473.8 319.3 cm /R2365 Do Q q 5.7 0 0 -8.5 480.3 319.3 cm /R2365 Do Q q 2.6 0 0 -8.1 486.8 319.1 cm /R2301 Do Q q 3.7 0 0 -7.5 490 318.3 cm /R2305 Do Q q 2.6 0 0 -8.1 494.7 319.1 cm /R2301 Do Q q 5.1 0 0 -5.6 498.1 316.4 cm /R2353 Do Q q 5.7 0 0 -5.3 503.9 316.3 cm /R2337 Do Q q 5.3 0 0 -5.6 510.5 316.4 cm /R2293 Do Q q 2.6 0 0 -8.3 516.3 319.3 cm /R2361 Do Q q 3.8 0 0 -5.6 523.6 316.4 cm /R2321 Do Q q 5.1 0 0 -5.6 528.2 316.4 cm /R2353 Do Q q 5.7 0 0 -5.5 534.1 316.3 cm /R2341 Do Q q 3.9 0 0 -5.3 540.5 316.3 cm /R2313 Do Q q 4.4 0 0 -5.6 545.1 316.4 cm /R2289 Do Q q 4.4 0 0 -5.6 550.3 316.4 cm /R2317 Do Q q 3.8 0 0 -5.6 555.4 316.4 cm /R2321 Do Q q 5.1 0 0 -5.6 92.1 302 cm /R2353 Do Q q 4 0 0 -8.4 97.9 305 cm /R2357 Do Q q 2.6 0 0 -8.3 105.5 304.9 cm /R2361 Do Q q 5.1 0 0 -5.6 108.9 302 cm /R2353 Do Q q 5.3 0 0 -5.6 114.9 302 cm /R2293 Do Q q 5.7 0 0 -8.5 120.7 304.9 cm /R2365 Do Q q 2.6 0 0 -8.1 131 304.7 cm /R2301 Do Q q 9.1 0 0 -5.3 134.3 301.9 cm /R2345 Do Q q 5.7 0 0 -8.5 143.8 304.9 cm /R2349 Do Q q 5.3 0 0 -5.6 150.4 302 cm /R2293 Do Q q 2.6 0 0 -8.3 156.2 304.9 cm /R2361 Do Q q 5.3 0 0 -5.6 159.6 302 cm /R2293 Do Q q 5.7 0 0 -5.3 165.4 301.9 cm /R2337 Do Q q 4.4 0 0 -5.6 171.9 302 cm /R2289 Do Q q 4.4 0 0 -5.6 177.1 302 cm /R2317 Do Q q 7.9 0 0 -5.4 185.8 301.8 cm /R2373 Do Q q 5.7 0 0 -8.3 194.3 304.9 cm /R2333 Do Q q 2.6 0 0 -8.1 200.8 304.7 cm /R2301 Do Q q 4.4 0 0 -5.6 204.2 302 cm /R2289 Do Q q 5.7 0 0 -8.3 209 304.9 cm /R2333 Do Q q 2.6 0 0 -8.1 219.5 304.7 cm /R2301 Do Q q 3.8 0 0 -5.6 222.9 302 cm /R2321 Do Q q 4.4 0 0 -5.6 231.3 302 cm /R2317 Do Q q 5.8 0 0 -5.2 236.3 301.8 cm /R2385 Do Q q 5.3 0 0 -5.6 242.7 302 cm /R2293 Do Q q 4.4 0 0 -5.6 248.5 302 cm /R2289 Do Q q 4.4 0 0 -5.6 253.6 302 cm /R2317 Do Q q 3.9 0 0 -5.3 258.8 301.9 cm /R2313 Do Q q 5.7 0 0 -8.5 263.3 304.9 cm /R2349 Do Q q 5.3 0 0 -5.6 269.9 302 cm /R2293 Do Q q 3.7 0 0 -7.5 275.6 303.9 cm /R2305 Do Q q 4.4 0 0 -5.6 280.3 302 cm /R2317 Do Q q 5.7 0 0 -8.5 285.4 304.9 cm /R2365 Do Q q 5.7 0 0 -8.5 296.1 304.9 cm /R2349 Do Q q 5.6 0 0 -7.6 302.1 301.8 cm /R2309 Do Q q 3.7 0 0 -7.5 312.3 303.9 cm /R2305 Do Q q 5.7 0 0 -8.3 317 304.9 cm /R2333 Do Q q 4.4 0 0 -5.6 323.5 302 cm /R2317 Do Q q 5.6 0 0 -5.4 332.5 301.8 cm /R2297 Do Q q 5.3 0 0 -5.6 338.2 302 cm /R2293 Do Q q 3.9 0 0 -5.3 344 301.9 cm /R2313 Do Q q 2.6 0 0 -8.1 348.5 304.7 cm /R2301 Do Q q 5.3 0 0 -5.6 352 302 cm /R2293 Do Q q 5.7 0 0 -8.5 357.8 304.9 cm /R2349 Do Q q 2.6 0 0 -8.3 364.3 304.9 cm /R2361 Do Q q 4.4 0 0 -5.6 367.6 302 cm /R2317 Do Q q 5.3 0 0 -5.6 376.7 302 cm /R2293 Do Q q 5.7 0 0 -5.3 382.5 301.9 cm /R2337 Do Q q 5.7 0 0 -8.5 389 304.9 cm /R2365 Do Q q 5.7 0 0 -5.5 399.4 301.9 cm /R2341 Do Q q 5.7 0 0 -5.3 405.9 301.9 cm /R2337 Do Q q 5.7 0 0 -7.6 412.4 301.9 cm /R2369 Do Q q 3.9 0 0 -5.3 418.9 301.9 cm /R2313 Do Q q 4.4 0 0 -5.6 423.4 302 cm /R2317 Do Q q 5.7 0 0 -8.5 428.6 304.9 cm /R2365 Do Q q 2.6 0 0 -8.1 435.1 304.7 cm /R2301 Do Q q 4.4 0 0 -5.6 438.4 302 cm /R2289 Do Q q 3.7 0 0 -7.5 443.5 303.9 cm /R2305 Do Q q 5.3 0 0 -5.6 448.2 302 cm /R2293 Do Q q 5.7 0 0 -8.5 454 304.9 cm /R2349 Do Q q 2.6 0 0 -8.3 460.5 304.9 cm /R2361 Do Q q 4.4 0 0 -5.6 463.9 302 cm /R2317 Do Q q 4.4 0 0 -5.6 473 302 cm /R2289 Do Q q 5.1 0 0 -5.6 478.1 302 cm /R2353 Do Q q 9.1 0 0 -5.3 484 301.9 cm /R2345 Do Q q 5.7 0 0 -7.6 493.9 301.9 cm /R2369 Do Q q 5.7 0 0 -5.5 500.3 301.9 cm /R2341 Do Q q 3.7 0 0 -7.5 506.7 303.9 cm /R2305 Do Q q 5.3 0 0 -5.6 511.5 302 cm /R2293 Do Q q 3.7 0 0 -7.5 517.2 303.9 cm /R2305 Do Q q 2.6 0 0 -8.1 521.8 304.7 cm /R2301 Do Q q 5.1 0 0 -5.6 525.2 302 cm /R2353 Do Q q 5.7 0 0 -5.3 531.1 301.9 cm /R2337 Do Q q 5.3 0 0 -5.6 541.4 302 cm /R2293 Do Q q 5.7 0 0 -5.3 547.1 301.9 cm /R2337 Do Q q 5.7 0 0 -8.5 553.6 304.9 cm /R2365 Do Q q 4.4 0 0 -5.6 92.1 287.6 cm /R2289 Do Q q 5.1 0 0 -5.6 97.3 287.6 cm /R2353 Do Q q 9.1 0 0 -5.3 103.1 287.5 cm /R2345 Do Q q 9.1 0 0 -5.3 113 287.5 cm /R2345 Do Q q 5.7 0 0 -5.5 122.5 287.5 cm /R2341 Do Q q 5.7 0 0 -5.3 128.9 287.5 cm /R2337 Do Q q 2.6 0 0 -8.1 135.4 290.3 cm /R2301 Do Q q 4.4 0 0 -5.6 138.8 287.6 cm /R2289 Do Q q 5.3 0 0 -5.6 144 287.6 cm /R2293 Do Q q 3.7 0 0 -7.5 149.7 289.5 cm /R2305 Do Q q 2.6 0 0 -8.1 154.4 290.3 cm /R2301 Do Q q 5.1 0 0 -5.6 157.7 287.6 cm /R2353 Do Q q 5.7 0 0 -5.3 163.6 287.5 cm /R2337 Do Q q 5.7 0 0 -7.6 173.7 287.5 cm /R2369 Do Q q 5.3 0 0 -5.6 180.3 287.6 cm /R2293 Do Q q 3.7 0 0 -7.5 186 289.5 cm /R2305 Do Q q 3.7 0 0 -7.5 190.5 289.5 cm /R2305 Do Q q 4.4 0 0 -5.6 195.2 287.6 cm /R2317 Do Q q 3.9 0 0 -5.3 200.3 287.5 cm /R2313 Do Q q 5.7 0 0 -5.3 204.9 287.5 cm /R2337 Do Q q 3.8 0 0 -5.6 211.4 287.6 cm /R2321 Do Q q 2.6 0 0 -8.1 220 290.3 cm /R2301 Do Q q 5.7 0 0 -5.3 223.4 287.5 cm /R2337 Do Q q 4.4 0 0 -5.6 233.7 287.6 cm /R2317 Do Q q 5.3 0 0 -5.6 239 287.6 cm /R2293 Do Q q 4.4 0 0 -5.6 244.7 287.6 cm /R2289 Do Q q 5.7 0 0 -8.3 249.5 290.5 cm /R2333 Do Q q 3.9 0 0 -5.3 260 287.5 cm /R2313 Do Q q 4.4 0 0 -5.6 264.5 287.6 cm /R2317 Do Q q 5.4 0 0 -8 269.7 287.6 cm /R2381 Do Q q 2.6 0 0 -8.1 275.6 290.3 cm /R2301 Do Q q 5.1 0 0 -5.6 278.9 287.6 cm /R2353 Do Q q 5.7 0 0 -5.3 284.8 287.5 cm /R2337 Do Q q 5.1 0 0 -5.6 295.1 287.6 cm /R2353 Do Q q 4 0 0 -8.4 300.9 290.6 cm /R2357 Do Q q 3.7 0 0 -7.5 308.4 289.5 cm /R2305 Do Q q 5.7 0 0 -8.3 313 290.5 cm /R2333 Do Q q 4.4 0 0 -5.6 319.5 287.6 cm /R2317 Do Q q 9.1 0 0 -5.3 328.6 287.5 cm /R2345 Do Q q 4.4 0 0 -5.6 338.5 287.6 cm /R2317 Do Q q 3.8 0 0 -5.6 343.6 287.6 cm /R2321 Do Q q 5.7 0 0 -8.3 348.2 290.5 cm /R2333 Do Q q 1.3 0 0 -1.2 355.3 283.4 cm /R2325 Do Q q 3.5 0 0 -8.2 109.7 275.9 cm /R2545 Do Q q 5.7 0 0 -5.3 113.9 273 cm /R2337 Do Q q 3.8 0 0 -5.6 123.2 273.1 cm /R2321 Do Q q 5.7 0 0 -5.5 127.7 273 cm /R2341 Do Q q 9.1 0 0 -5.3 134.2 273 cm /R2345 Do Q q 9.1 0 0 -5.3 144.1 273 cm /R2345 Do Q q 5.3 0 0 -5.6 154 273.1 cm /R2293 Do Q q 3.9 0 0 -5.3 159.8 273 cm /R2313 Do Q q 5.6 0 0 -7.6 164.2 272.9 cm /R2309 Do Q q 1.4 0 0 -3.5 170.1 268.9 cm /R2377 Do Q q 3.7 0 0 -7.5 175.6 275 cm /R2305 Do Q q 5.7 0 0 -8.3 180.3 276 cm /R2333 Do Q q 4.4 0 0 -5.6 186.8 273.1 cm /R2317 Do Q q 4.4 0 0 -5.6 194.8 273.1 cm /R2289 Do Q q 5.1 0 0 -5.6 200 273.1 cm /R2353 Do Q q 9.1 0 0 -5.3 205.9 273 cm /R2345 Do Q q 9.1 0 0 -5.3 215.7 273 cm /R2345 Do Q q 5.7 0 0 -5.5 225.2 273 cm /R2341 Do Q q 5.7 0 0 -5.3 231.7 273 cm /R2337 Do Q q 2.6 0 0 -8.1 238.1 275.8 cm /R2301 Do Q q 4.4 0 0 -5.6 241.5 273.1 cm /R2289 Do Q q 5.3 0 0 -5.6 246.8 273.1 cm /R2293 Do Q q 3.7 0 0 -7.5 252.4 275 cm /R2305 Do Q q 2.6 0 0 -8.1 257.1 275.8 cm /R2301 Do Q q 5.1 0 0 -5.6 260.5 273.1 cm /R2353 Do Q q 5.7 0 0 -5.3 266.3 273 cm /R2337 Do Q q 3.9 0 0 -5.3 275.3 273 cm /R2313 Do Q q 4.4 0 0 -5.6 279.9 273.1 cm /R2317 Do Q q 5.7 0 0 -7.6 285.1 273 cm /R2397 Do Q q 5.7 0 0 -5.5 291.2 273 cm /R2341 Do Q q 2.6 0 0 -8.1 297.7 275.8 cm /R2301 Do Q q 3.9 0 0 -5.3 301 273 cm /R2313 Do Q q 4.4 0 0 -5.6 305.6 273.1 cm /R2317 Do Q q 9.1 0 0 -5.3 310.7 273 cm /R2345 Do Q q 4.4 0 0 -5.6 320.6 273.1 cm 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>>] >> stream 4r+]A!X//jf3&VI4[/oGs8W-!s8W-!s8E!@!W~> endstream endobj 2777 0 obj 40 endobj 2778 0 obj << /Length 2779 0 R >> stream q 3.3 0 0 -3.5 170.3 742.7 cm /R2776 Do Q endstream endobj 2779 0 obj 42 endobj 2780 0 obj << /Type /XObject /Name /R2780 /Subtype /Image /Length 2781 0 R /ImageMask true /Width 53 /Height 35 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 53 /BlackIs1 true >>] >> stream -D:_H$3G_Ws8W-!s8W-!s8W-!s8W,nIAX6cCD#1>1_-f&FOt60(emCPJV&CX!.Y~> endstream endobj 2781 0 obj 66 endobj 2782 0 obj << /Length 2783 0 R >> stream q 5.3 0 0 -3.5 174.5 742.8 cm /R2780 Do Q endstream endobj 2783 0 obj 42 endobj 2784 0 obj << /Type /XObject /Name /R2784 /Subtype /Image /Length 2785 0 R /ImageMask true /Width 36 /Height 47 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 36 /BlackIs1 true >>] >> stream 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endobj 2793 0 obj 37 endobj 2794 0 obj << /Length 2795 0 R >> stream q 2.1 0 0 -3.5 188.5 742.8 cm /R2792 Do Q endstream endobj 2795 0 obj 42 endobj 2796 0 obj << /Type /XObject /Name /R2796 /Subtype /Image /Length 2797 0 R /ImageMask true /Width 43 /Height 36 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 43 /BlackIs1 true >>] >> stream ..D[-X_@E+tFSA09Hmb`HTCodFs8W,,HJ7hr'#RogCYFLXW*r5IO9#=m~> endstream endobj 2797 0 obj 58 endobj 2798 0 obj << /Length 2799 0 R >> stream q 4.3 0 0 -3.6 192.3 742.8 cm /R2796 Do Q endstream endobj 2799 0 obj 42 endobj 2800 0 obj << /Type /XObject /Name /R2800 /Subtype /Image /Length 2801 0 R /ImageMask true /Width 25 /Height 46 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 25 /BlackIs1 true >>] >> stream -OKhQs8W-!s8W-!S.-S93)BRq@+Th^2unI7~> endstream endobj 2801 0 obj 38 endobj 2802 0 obj << /Length 2803 0 R >> stream q 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/Columns 10 /BlackIs1 true >>] >> stream -D<[(s8W-!s8VY/higm/s*t@TJ,~> endstream endobj 2817 0 obj 30 endobj 2818 0 obj << /Length 2819 0 R >> stream q 1 0 0 -4.6 238.8 743.9 cm /R2816 Do Q endstream endobj 2819 0 obj 40 endobj 2820 0 obj << /Type /XObject /Name /R2820 /Subtype /Image /Length 2821 0 R /ImageMask true /Width 36 /Height 34 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 36 /BlackIs1 true >>] >> stream 3"8+Om"J3j]6 endstream endobj 2821 0 obj 41 endobj 2822 0 obj << /Length 2823 0 R >> stream q 3.6 0 0 -3.4 239.9 742.7 cm /R2820 Do Q q 4 0 0 -3.6 243.3 742.8 cm /R2788 Do Q endstream endobj 2823 0 obj 82 endobj 2824 0 obj << /Type /XObject /Name /R2824 /Subtype /Image /Length 2825 0 R /ImageMask true /Width 11 /Height 20 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 11 /BlackIs1 true >>] >> stream ,M7@\KA4,taPfA`^]XX&~> endstream endobj 2825 0 obj 23 endobj 2826 0 obj << /Length 2827 0 R >> stream q 1.1 0 0 -2 247.9 740.2 cm /R2824 Do Q endstream endobj 2827 0 obj 40 endobj 2828 0 obj << /Type /XObject /Name /R2828 /Subtype /Image /Length 2829 0 R /ImageMask true /Width 56 /Height 34 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 56 /BlackIs1 true >>] >> stream 3eSmf?`3aM^X[OXrDUdi\JY9lfDhuHl_X(Ls7L5WFPm,u<]ei]HN3G.Fl2ri9je#&+9~> endstream endobj 2829 0 obj 70 endobj 2830 0 obj << /Length 2831 0 R >> stream q 5.6 0 0 -3.4 250.9 742.7 cm /R2828 Do Q q 1 0 0 -4.6 257 743.9 cm /R2816 Do Q endstream endobj 2831 0 obj 80 endobj 2832 0 obj << /Type /XObject /Name /R2832 /Subtype /Image /Length 2833 0 R /ImageMask true /Width 25 /Height 44 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 25 /BlackIs1 true >>] >> stream +bs&tiFF endstream endobj 2833 0 obj 37 endobj 2834 0 obj << /Length 2835 0 R >> stream 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699.178 137.4 699.178 c 137.324 699.178 137.263 699.121 137.263 699.051 c f 137.263 700.745 m 137.263 700.674 137.324 700.618 137.4 700.618 c 137.476 700.618 137.537 700.674 137.537 700.745 c 137.537 704.133 l 137.537 704.203 137.476 704.26 137.4 704.26 c 137.324 704.26 137.263 704.203 137.263 704.133 c f 137.263 705.827 m 137.263 705.757 137.324 705.7 137.4 705.7 c 137.476 705.7 137.537 705.757 137.537 705.827 c 137.537 709.215 l 137.537 709.285 137.476 709.342 137.4 709.342 c 137.324 709.342 137.263 709.285 137.263 709.215 c f 137.263 710.909 m 137.263 710.839 137.324 710.782 137.4 710.782 c 137.476 710.782 137.537 710.839 137.537 710.909 c 137.537 714.298 l 137.537 714.368 137.476 714.425 137.4 714.425 c 137.324 714.425 137.263 714.368 137.263 714.298 c f 137.263 715.992 m 137.263 715.922 137.324 715.865 137.4 715.865 c 137.476 715.865 137.537 715.922 137.537 715.992 c 137.537 719.38 l 137.537 719.45 137.476 719.507 137.4 719.507 c 137.324 719.507 137.263 719.45 137.263 719.38 c f 148.763 588.848 m 148.763 588.778 148.824 588.721 148.9 588.721 c 148.976 588.721 149.037 588.778 149.037 588.848 c 149.037 591.813 l 149.037 591.883 148.976 591.94 148.9 591.94 c 148.824 591.94 148.763 591.883 148.763 591.813 c f 160.263 587.408 m 160.263 587.338 160.324 587.281 160.4 587.281 c 160.476 587.281 160.537 587.338 160.537 587.408 c 160.537 588.848 l 160.537 588.918 160.476 588.975 160.4 588.975 c 160.324 588.975 160.263 588.918 160.263 588.848 c f 171.763 586.476 m 171.763 586.406 171.824 586.349 171.9 586.349 c 171.976 586.349 172.037 586.406 172.037 586.476 c 172.037 587.323 l 172.037 587.394 171.976 587.451 171.9 587.451 c 171.824 587.451 171.763 587.394 171.763 587.323 c f 183.263 585.883 m 183.263 585.813 183.324 585.756 183.4 585.756 c 183.476 585.756 183.537 585.813 183.537 585.883 c 183.537 586.307 l 183.537 586.377 183.476 586.434 183.4 586.434 c 183.324 586.434 183.263 586.377 183.263 586.307 c f 194.763 585.629 m 194.763 585.559 194.824 585.502 194.9 585.502 c 194.976 585.502 195.037 585.559 195.037 585.629 c 195.037 586.053 l 195.037 586.123 194.976 586.18 194.9 586.18 c 194.824 586.18 194.763 586.123 194.763 586.053 c f 206.263 585.545 m 206.263 585.474 206.324 585.418 206.4 585.418 c 206.476 585.418 206.537 585.474 206.537 585.545 c 206.537 585.714 l 206.537 585.784 206.476 585.841 206.4 585.841 c 206.324 585.841 206.263 585.784 206.263 585.714 c f 217.763 586.222 m 217.763 586.152 217.824 586.095 217.9 586.095 c 217.976 586.095 218.037 586.152 218.037 586.222 c 218.037 586.646 l 218.037 586.716 217.976 586.773 217.9 586.773 c 217.824 586.773 217.763 586.716 217.763 586.646 c f 229.163 585.714 m 229.163 585.644 229.224 585.587 229.3 585.587 c 229.376 585.587 229.437 585.644 229.437 585.714 c 229.437 585.883 l 229.437 585.954 229.376 586.011 229.3 586.011 c 229.224 586.011 229.163 585.954 229.163 585.883 c f 240.663 585.883 m 240.663 585.813 240.724 585.756 240.8 585.756 c 240.876 585.756 240.937 585.813 240.937 585.883 c 240.937 586.138 l 240.937 586.208 240.876 586.265 240.8 586.265 c 240.724 586.265 240.663 586.208 240.663 586.138 c f 252.27 585.248 m 252.346 585.248 252.407 585.305 252.407 585.375 c 252.407 585.445 252.346 585.502 252.27 585.502 c 252.195 585.502 252.133 585.445 252.133 585.375 c 252.133 585.305 252.195 585.248 252.27 585.248 c f 263.663 585.291 m 263.663 585.22 263.724 585.163 263.8 585.163 c 263.876 585.163 263.937 585.22 263.937 585.291 c 263.937 585.375 l 263.937 585.445 263.876 585.502 263.8 585.502 c 263.724 585.502 263.663 585.445 263.663 585.375 c f 275.27 585.079 m 275.345 585.079 275.407 585.136 275.407 585.206 c 275.407 585.276 275.345 585.333 275.27 585.333 c 275.194 585.333 275.133 585.276 275.133 585.206 c 275.133 585.136 275.194 585.079 275.27 585.079 c f 286.769 585.079 m 286.845 585.079 286.906 585.136 286.906 585.206 c 286.906 585.276 286.845 585.333 286.769 585.333 c 286.694 585.333 286.633 585.276 286.633 585.206 c 286.633 585.136 286.694 585.079 286.769 585.079 c f 298.163 585.121 m 298.163 585.051 298.224 584.994 298.3 584.994 c 298.376 584.994 298.437 585.051 298.437 585.121 c 298.437 585.206 l 298.437 585.276 298.376 585.333 298.3 585.333 c 298.224 585.333 298.163 585.276 298.163 585.206 c f 309.663 585.121 m 309.663 585.051 309.724 584.994 309.8 584.994 c 309.876 584.994 309.937 585.051 309.937 585.121 c 309.937 585.206 l 309.937 585.276 309.876 585.333 309.8 585.333 c 309.724 585.333 309.663 585.276 309.663 585.206 c f 135.813 690.846 m 135.636 690.846 135.493 690.714 135.493 690.55 c 135.493 690.386 135.636 690.254 135.813 690.254 c 138.916 690.254 l 139.092 690.254 139.235 690.386 139.235 690.55 c 139.235 690.714 139.092 690.846 138.916 690.846 c f 135.813 720.146 m 135.636 720.146 135.493 720.014 135.493 719.85 c 135.493 719.686 135.636 719.554 135.813 719.554 c 138.916 719.554 l 139.092 719.554 139.235 719.686 139.235 719.85 c 139.235 720.014 139.092 720.146 138.916 720.146 c f 147.313 589.146 m 147.136 589.146 146.993 589.014 146.993 588.85 c 146.993 588.686 147.136 588.554 147.313 588.554 c 150.416 588.554 l 150.592 588.554 150.735 588.686 150.735 588.85 c 150.735 589.014 150.592 589.146 150.416 589.146 c f 147.313 592.146 m 147.136 592.146 146.993 592.014 146.993 591.85 c 146.993 591.686 147.136 591.554 147.313 591.554 c 150.416 591.554 l 150.592 591.554 150.735 591.686 150.735 591.85 c 150.735 592.014 150.592 592.146 150.416 592.146 c f 158.812 587.746 m 158.636 587.746 158.493 587.614 158.493 587.45 c 158.493 587.286 158.636 587.154 158.812 587.154 c 161.915 587.154 l 162.092 587.154 162.235 587.286 162.235 587.45 c 162.235 587.614 162.092 587.746 161.915 587.746 c f 158.812 589.146 m 158.636 589.146 158.493 589.014 158.493 588.85 c 158.493 588.686 158.636 588.554 158.812 588.554 c 161.915 588.554 l 162.092 588.554 162.235 588.686 162.235 588.85 c 162.235 589.014 162.092 589.146 161.915 589.146 c f 170.312 586.746 m 170.136 586.746 169.993 586.614 169.993 586.45 c 169.993 586.286 170.136 586.154 170.312 586.154 c 173.415 586.154 l 173.592 586.154 173.735 586.286 173.735 586.45 c 173.735 586.614 173.592 586.746 173.415 586.746 c f 170.312 587.646 m 170.136 587.646 169.993 587.514 169.993 587.35 c 169.993 587.186 170.136 587.054 170.312 587.054 c 173.415 587.054 l 173.592 587.054 173.735 587.186 173.735 587.35 c 173.735 587.514 173.592 587.646 173.415 587.646 c f 181.812 586.146 m 181.635 586.146 181.492 586.014 181.492 585.85 c 181.492 585.686 181.635 585.554 181.812 585.554 c 184.915 585.554 l 185.091 585.554 185.234 585.686 185.234 585.85 c 185.234 586.014 185.091 586.146 184.915 586.146 c f 181.812 586.646 m 181.635 586.646 181.492 586.514 181.492 586.35 c 181.492 586.186 181.635 586.054 181.812 586.054 c 184.915 586.054 l 185.091 586.054 185.234 586.186 185.234 586.35 c 185.234 586.514 185.091 586.646 184.915 586.646 c f 193.311 585.946 m 193.135 585.946 192.992 585.814 192.992 585.65 c 192.992 585.486 193.135 585.354 193.311 585.354 c 196.415 585.354 l 196.591 585.354 196.734 585.486 196.734 585.65 c 196.734 585.814 196.591 585.946 196.415 585.946 c f 193.311 586.346 m 193.135 586.346 192.992 586.214 192.992 586.05 c 192.992 585.886 193.135 585.754 193.311 585.754 c 196.415 585.754 l 196.591 585.754 196.734 585.886 196.734 586.05 c 196.734 586.214 196.591 586.346 196.415 586.346 c f 204.811 585.846 m 204.635 585.846 204.492 585.714 204.492 585.55 c 204.492 585.386 204.635 585.254 204.811 585.254 c 207.914 585.254 l 208.091 585.254 208.234 585.386 208.234 585.55 c 208.234 585.714 208.091 585.846 207.914 585.846 c f 204.811 586.046 m 204.635 586.046 204.492 585.914 204.492 585.75 c 204.492 585.586 204.635 585.454 204.811 585.454 c 207.914 585.454 l 208.091 585.454 208.234 585.586 208.234 585.75 c 208.234 585.914 208.091 586.046 207.914 586.046 c f 216.311 586.546 m 216.134 586.546 215.991 586.414 215.991 586.25 c 215.991 586.086 216.134 585.954 216.311 585.954 c 219.414 585.954 l 219.59 585.954 219.733 586.086 219.733 586.25 c 219.733 586.414 219.59 586.546 219.414 586.546 c f 216.311 586.946 m 216.134 586.946 215.991 586.814 215.991 586.65 c 215.991 586.486 216.134 586.354 216.311 586.354 c 219.414 586.354 l 219.59 586.354 219.733 586.486 219.733 586.65 c 219.733 586.814 219.59 586.946 219.414 586.946 c f 227.719 586.046 m 227.543 586.046 227.4 585.914 227.4 585.75 c 227.4 585.586 227.543 585.454 227.719 585.454 c 230.822 585.454 l 230.999 585.454 231.142 585.586 231.142 585.75 c 231.142 585.914 230.999 586.046 230.822 586.046 c f 227.719 586.146 m 227.543 586.146 227.4 586.014 227.4 585.85 c 227.4 585.686 227.543 585.554 227.719 585.554 c 230.822 585.554 l 230.999 585.554 231.142 585.686 231.142 585.85 c 231.142 586.014 230.999 586.146 230.822 586.146 c f 239.219 586.146 m 239.043 586.146 238.9 586.014 238.9 585.85 c 238.9 585.686 239.043 585.554 239.219 585.554 c 242.322 585.554 l 242.499 585.554 242.642 585.686 242.642 585.85 c 242.642 586.014 242.499 586.146 242.322 586.146 c f 239.219 586.446 m 239.043 586.446 238.9 586.314 238.9 586.15 c 238.9 585.986 239.043 585.854 239.219 585.854 c 242.322 585.854 l 242.499 585.854 242.642 585.986 242.642 586.15 c 242.642 586.314 242.499 586.446 242.322 586.446 c f 250.719 585.646 m 250.542 585.646 250.399 585.514 250.399 585.35 c 250.399 585.186 250.542 585.054 250.719 585.054 c 253.822 585.054 l 253.998 585.054 254.141 585.186 254.141 585.35 c 254.141 585.514 253.998 585.646 253.822 585.646 c f 250.719 585.646 m 250.542 585.646 250.399 585.514 250.399 585.35 c 250.399 585.186 250.542 585.054 250.719 585.054 c 253.822 585.054 l 253.998 585.054 254.141 585.186 254.141 585.35 c 254.141 585.514 253.998 585.646 253.822 585.646 c f 262.218 585.546 m 262.042 585.546 261.899 585.414 261.899 585.25 c 261.899 585.086 262.042 584.954 262.218 584.954 c 265.322 584.954 l 265.498 584.954 265.641 585.086 265.641 585.25 c 265.641 585.414 265.498 585.546 265.322 585.546 c f 262.218 585.646 m 262.042 585.646 261.899 585.514 261.899 585.35 c 261.899 585.186 262.042 585.054 262.218 585.054 c 265.322 585.054 l 265.498 585.054 265.641 585.186 265.641 585.35 c 265.641 585.514 265.498 585.646 265.322 585.646 c f 273.718 585.546 m 273.542 585.546 273.399 585.414 273.399 585.25 c 273.399 585.086 273.542 584.954 273.718 584.954 c 276.821 584.954 l 276.998 584.954 277.141 585.086 277.141 585.25 c 277.141 585.414 276.998 585.546 276.821 585.546 c f 273.718 585.546 m 273.542 585.546 273.399 585.414 273.399 585.25 c 273.399 585.086 273.542 584.954 273.718 584.954 c 276.821 584.954 l 276.998 584.954 277.141 585.086 277.141 585.25 c 277.141 585.414 276.998 585.546 276.821 585.546 c f 285.218 585.546 m 285.041 585.546 284.898 585.414 284.898 585.25 c 284.898 585.086 285.041 584.954 285.218 584.954 c 288.321 584.954 l 288.497 584.954 288.64 585.086 288.64 585.25 c 288.64 585.414 288.497 585.546 288.321 585.546 c f 285.218 585.546 m 285.041 585.546 284.898 585.414 284.898 585.25 c 284.898 585.086 285.041 584.954 285.218 584.954 c 288.321 584.954 l 288.497 584.954 288.64 585.086 288.64 585.25 c 288.64 585.414 288.497 585.546 288.321 585.546 c f 296.718 585.446 m 296.541 585.446 296.398 585.314 296.398 585.15 c 296.398 584.986 296.541 584.854 296.718 584.854 c 299.821 584.854 l 299.997 584.854 300.14 584.986 300.14 585.15 c 300.14 585.314 299.997 585.446 299.821 585.446 c f 296.718 585.546 m 296.541 585.546 296.398 585.414 296.398 585.25 c 296.398 585.086 296.541 584.954 296.718 584.954 c 299.821 584.954 l 299.997 584.954 300.14 585.086 300.14 585.25 c 300.14 585.414 299.997 585.546 299.821 585.546 c f 308.217 585.446 m 308.041 585.446 307.898 585.314 307.898 585.15 c 307.898 584.986 308.041 584.854 308.217 584.854 c 311.32 584.854 l 311.497 584.854 311.64 584.986 311.64 585.15 c 311.64 585.314 311.497 585.446 311.32 585.446 c f 308.217 585.546 m 308.041 585.546 307.898 585.414 307.898 585.25 c 307.898 585.086 308.041 584.954 308.217 584.954 c 311.32 584.954 l 311.497 584.954 311.64 585.086 311.64 585.25 c 311.64 585.414 311.497 585.546 311.32 585.546 c f 0.862745 g 139.007 585.121 3.28564 57.0918 re f* 138.863 585.121 m 139.137 585.121 l 139.137 642.213 l 139.007 642.2 l 139.007 642.327 l 138.863 642.327 l f 139.007 642.327 m 139.007 642.073 l 142.293 642.073 l 142.3 642.213 l 142.437 642.213 l 142.437 642.327 l f 142.437 642.213 m 142.163 642.213 l 142.163 585.121 l 142.293 585.1 l 142.293 584.973 l 142.437 584.973 l f 142.293 584.973 m 142.293 585.227 l 139.007 585.227 l 139 585.121 l 138.863 585.121 l 138.863 584.973 l f 150.507 585.121 3.28562 2.37178 re f* 150.363 585.121 m 150.637 585.121 l 150.637 587.493 l 150.507 587.5 l 150.507 587.627 l 150.363 587.627 l f 150.507 587.627 m 150.507 587.373 l 153.793 587.373 l 153.8 587.493 l 153.937 587.493 l 153.937 587.627 l f 153.937 587.493 m 153.663 587.493 l 153.663 585.121 l 153.793 585.1 l 153.793 584.973 l 153.937 584.973 l f 153.793 584.973 m 153.793 585.227 l 150.507 585.227 l 150.5 585.121 l 150.363 585.121 l 150.363 584.973 l f 162.007 585.121 3.28564 1.44001 re f* 161.863 585.121 m 162.137 585.121 l 162.137 586.561 l 162.007 586.6 l 162.007 586.727 l 161.863 586.727 l f 162.007 586.727 m 162.007 586.473 l 165.292 586.473 l 165.3 586.561 l 165.437 586.561 l 165.437 586.727 l f 165.437 586.561 m 165.163 586.561 l 165.163 585.121 l 165.292 585.1 l 165.292 584.973 l 165.437 584.973 l f 165.292 584.973 m 165.292 585.227 l 162.007 585.227 l 162 585.121 l 161.863 585.121 l 161.863 584.973 l f 173.506 585.121 3.19438 0.762354 re f* 173.363 585.121 m 173.637 585.121 l 173.637 585.883 l 173.506 585.9 l 173.506 586.027 l 173.363 586.027 l f 173.506 586.027 m 173.506 585.773 l 176.701 585.773 l 176.7 585.883 l 176.837 585.883 l 176.837 586.027 l f 176.837 585.883 m 176.563 585.883 l 176.563 585.121 l 176.701 585.1 l 176.701 584.973 l 176.837 584.973 l f 176.701 584.973 m 176.701 585.227 l 173.506 585.227 l 173.5 585.121 l 173.363 585.121 l 173.363 584.973 l f 185.006 585.121 3.19436 0.677661 re f* 184.863 585.121 m 185.137 585.121 l 185.137 585.799 l 185.006 585.8 l 185.006 585.927 l 184.863 585.927 l f 185.006 585.927 m 185.006 585.673 l 188.2 585.673 l 188.2 585.799 l 188.337 585.799 l 188.337 585.927 l f 188.337 585.799 m 188.063 585.799 l 188.063 585.121 l 188.2 585.1 l 188.2 584.973 l 188.337 584.973 l f 188.2 584.973 m 188.2 585.227 l 185.006 585.227 l 185 585.121 l 184.863 585.121 l 184.863 584.973 l f 196.506 585.121 3.19436 0.254126 re f* 196.363 585.121 m 196.637 585.121 l 196.637 585.375 l 196.506 585.4 l 196.506 585.527 l 196.363 585.527 l f 196.506 585.527 m 196.506 585.273 l 199.7 585.273 l 199.7 585.375 l 199.837 585.375 l 199.837 585.527 l f 199.837 585.375 m 199.563 585.375 l 199.563 585.121 l 199.7 585.1 l 199.7 584.973 l 199.837 584.973 l f 199.7 584.973 m 199.7 585.227 l 196.506 585.227 l 196.5 585.121 l 196.363 585.121 l 196.363 584.973 l f 208.006 585.121 3.19436 0.254126 re f* 207.863 585.121 m 208.137 585.121 l 208.137 585.375 l 208.006 585.4 l 208.006 585.527 l 207.863 585.527 l f 208.006 585.527 m 208.006 585.273 l 211.2 585.273 l 211.2 585.375 l 211.337 585.375 l 211.337 585.527 l f 211.337 585.375 m 211.063 585.375 l 211.063 585.121 l 211.2 585.1 l 211.2 584.973 l 211.337 584.973 l f 211.2 584.973 m 211.2 585.227 l 208.006 585.227 l 208 585.121 l 207.863 585.121 l 207.863 584.973 l f 219.414 585.121 3.28562 0.592944 re f* 219.263 585.121 m 219.537 585.121 l 219.537 585.714 l 219.414 585.7 l 219.414 585.827 l 219.263 585.827 l f 219.414 585.827 m 219.414 585.573 l 222.7 585.573 l 222.7 585.714 l 222.837 585.714 l 222.837 585.827 l f 222.837 585.714 m 222.563 585.714 l 222.563 585.121 l 222.7 585.1 l 222.7 584.973 l 222.837 584.973 l f 222.7 584.973 m 222.7 585.227 l 219.414 585.227 l 219.4 585.121 l 219.263 585.121 l 219.263 584.973 l f 230.914 585.121 3.28564 0.338843 re f* 230.763 585.121 m 231.037 585.121 l 231.037 585.46 l 230.914 585.5 l 230.914 585.627 l 230.763 585.627 l f 230.914 585.627 m 230.914 585.373 l 234.199 585.373 l 234.2 585.46 l 234.337 585.46 l 234.337 585.627 l f 234.337 585.46 m 234.063 585.46 l 234.063 585.121 l 234.199 585.1 l 234.199 584.973 l 234.337 584.973 l f 234.199 584.973 m 234.199 585.227 l 230.914 585.227 l 230.9 585.121 l 230.763 585.121 l 230.763 584.973 l f 242.413 585.121 3.28562 0.423535 re f* 242.263 585.121 m 242.537 585.121 l 242.537 585.545 l 242.413 585.5 l 242.413 585.627 l 242.263 585.627 l f 242.413 585.627 m 242.413 585.373 l 245.699 585.373 l 245.7 585.545 l 245.837 585.545 l 245.837 585.627 l f 245.837 585.545 m 245.563 585.545 l 245.563 585.121 l 245.699 585.1 l 245.699 584.973 l 245.837 584.973 l f 245.699 584.973 m 245.699 585.227 l 242.413 585.227 l 242.4 585.121 l 242.263 585.121 l 242.263 584.973 l f 253.913 585.121 3.28562 0.0847168 re f* 253.763 585.121 m 254.037 585.121 l 254.037 585.206 l 253.913 585.2 l 253.913 585.327 l 253.763 585.327 l f 253.913 585.327 m 253.913 585.073 l 257.199 585.073 l 257.2 585.206 l 257.337 585.206 l 257.337 585.327 l f 257.337 585.206 m 257.063 585.206 l 257.063 585.121 l 257.199 585.1 l 257.199 584.973 l 257.337 584.973 l f 257.199 584.973 m 257.199 585.227 l 253.913 585.227 l 253.9 585.121 l 253.763 585.121 l 253.763 584.973 l f 265.413 585.121 3.28564 0.0847168 re f* 265.263 585.121 m 265.537 585.121 l 265.537 585.206 l 265.413 585.2 l 265.413 585.327 l 265.263 585.327 l f 265.413 585.327 m 265.413 585.073 l 268.698 585.073 l 268.7 585.206 l 268.837 585.206 l 268.837 585.327 l f 268.837 585.206 m 268.563 585.206 l 268.563 585.121 l 268.698 585.1 l 268.698 584.973 l 268.837 584.973 l f 268.698 584.973 m 268.698 585.227 l 265.413 585.227 l 265.4 585.121 l 265.263 585.121 l 265.263 584.973 l f 276.913 585.121 3.28562 0.0847168 re f* 276.763 585.121 m 277.037 585.121 l 277.037 585.206 l 276.913 585.2 l 276.913 585.327 l 276.763 585.327 l f 276.913 585.327 m 276.913 585.073 l 280.198 585.073 l 280.2 585.206 l 280.337 585.206 l 280.337 585.327 l f 280.337 585.206 m 280.063 585.206 l 280.063 585.121 l 280.198 585.1 l 280.198 584.973 l 280.337 584.973 l f 280.198 584.973 m 280.198 585.227 l 276.913 585.227 l 276.9 585.121 l 276.763 585.121 l 276.763 584.973 l f 288.412 585.121 3.28564 0.0847168 re f* 288.263 585.121 m 288.537 585.121 l 288.537 585.206 l 288.412 585.2 l 288.412 585.327 l 288.263 585.327 l f 288.412 585.327 m 288.412 585.073 l 291.698 585.073 l 291.7 585.206 l 291.837 585.206 l 291.837 585.327 l f 291.837 585.206 m 291.563 585.206 l 291.563 585.121 l 291.698 585.1 l 291.698 584.973 l 291.837 584.973 l f 291.698 584.973 m 291.698 585.227 l 288.412 585.227 l 288.4 585.121 l 288.263 585.121 l 288.263 584.973 l f 299.912 585.121 3.19438 0.0847168 re f* 299.763 585.121 m 300.037 585.121 l 300.037 585.206 l 299.912 585.2 l 299.912 585.327 l 299.763 585.327 l f 299.912 585.327 m 299.912 585.073 l 303.106 585.073 l 303.1 585.206 l 303.237 585.206 l 303.237 585.327 l f 303.237 585.206 m 302.963 585.206 l 302.963 585.121 l 303.106 585.1 l 303.106 584.973 l 303.237 584.973 l f 303.106 584.973 m 303.106 585.227 l 299.912 585.227 l 299.9 585.121 l 299.763 585.121 l 299.763 584.973 l f 0 g 138.863 585.121 m 138.863 585.051 138.924 584.994 139 584.994 c 139.076 584.994 139.137 585.051 139.137 585.121 c 139.137 642.213 l 139.007 642.2 l 139.007 642.327 l 138.863 642.327 l f 139.007 642.327 m 139.007 642.073 l 142.293 642.073 l 142.3 642.213 l 142.437 642.213 l 142.437 642.327 l f 142.437 642.213 m 142.163 642.213 l 142.163 585.121 l 142.293 585.1 l 142.293 584.973 l 142.437 584.973 l f 142.293 584.973 m 142.293 585.227 l 139.007 585.227 l 138.932 585.227 138.87 585.17 138.87 585.1 c 138.87 585.03 138.932 584.973 139.007 584.973 c f 150.363 585.121 m 150.363 585.051 150.424 584.994 150.5 584.994 c 150.576 584.994 150.637 585.051 150.637 585.121 c 150.637 587.493 l 150.507 587.5 l 150.507 587.627 l 150.363 587.627 l f 150.507 587.627 m 150.507 587.373 l 153.793 587.373 l 153.8 587.493 l 153.937 587.493 l 153.937 587.627 l f 153.937 587.493 m 153.663 587.493 l 153.663 585.121 l 153.793 585.1 l 153.793 584.973 l 153.937 584.973 l f 153.793 584.973 m 153.793 585.227 l 150.507 585.227 l 150.431 585.227 150.37 585.17 150.37 585.1 c 150.37 585.03 150.431 584.973 150.507 584.973 c f 161.863 585.121 m 161.863 585.051 161.924 584.994 162 584.994 c 162.076 584.994 162.137 585.051 162.137 585.121 c 162.137 586.561 l 162.007 586.6 l 162.007 586.727 l 161.863 586.727 l f 162.007 586.727 m 162.007 586.473 l 165.292 586.473 l 165.3 586.561 l 165.437 586.561 l 165.437 586.727 l f 165.437 586.561 m 165.163 586.561 l 165.163 585.121 l 165.292 585.1 l 165.292 584.973 l 165.437 584.973 l f 165.292 584.973 m 165.292 585.227 l 162.007 585.227 l 161.931 585.227 161.87 585.17 161.87 585.1 c 161.87 585.03 161.931 584.973 162.007 584.973 c f 173.363 585.121 m 173.363 585.051 173.424 584.994 173.5 584.994 c 173.576 584.994 173.637 585.051 173.637 585.121 c 173.637 585.883 l 173.506 585.9 l 173.506 586.027 l 173.363 586.027 l f 173.506 586.027 m 173.506 585.773 l 176.701 585.773 l 176.7 585.883 l 176.837 585.883 l 176.837 586.027 l f 176.837 585.883 m 176.563 585.883 l 176.563 585.121 l 176.701 585.1 l 176.701 584.973 l 176.837 584.973 l f 176.701 584.973 m 176.701 585.227 l 173.506 585.227 l 173.431 585.227 173.369 585.17 173.369 585.1 c 173.369 585.03 173.431 584.973 173.506 584.973 c f 184.863 585.121 m 184.863 585.051 184.924 584.994 185 584.994 c 185.076 584.994 185.137 585.051 185.137 585.121 c 185.137 585.799 l 185.006 585.8 l 185.006 585.927 l 184.863 585.927 l f 185.006 585.927 m 185.006 585.673 l 188.2 585.673 l 188.2 585.799 l 188.337 585.799 l 188.337 585.927 l f 188.337 585.799 m 188.063 585.799 l 188.063 585.121 l 188.2 585.1 l 188.2 584.973 l 188.337 584.973 l f 188.2 584.973 m 188.2 585.227 l 185.006 585.227 l 184.93 585.227 184.869 585.17 184.869 585.1 c 184.869 585.03 184.93 584.973 185.006 584.973 c f 196.363 585.121 m 196.363 585.051 196.424 584.994 196.5 584.994 c 196.576 584.994 196.637 585.051 196.637 585.121 c 196.637 585.375 l 196.506 585.4 l 196.506 585.527 l 196.363 585.527 l f 196.506 585.527 m 196.506 585.273 l 199.7 585.273 l 199.7 585.375 l 199.837 585.375 l 199.837 585.527 l f 199.837 585.375 m 199.563 585.375 l 199.563 585.121 l 199.7 585.1 l 199.7 584.973 l 199.837 584.973 l f 199.7 584.973 m 199.7 585.227 l 196.506 585.227 l 196.43 585.227 196.369 585.17 196.369 585.1 c 196.369 585.03 196.43 584.973 196.506 584.973 c f 207.863 585.121 m 207.863 585.051 207.924 584.994 208 584.994 c 208.076 584.994 208.137 585.051 208.137 585.121 c 208.137 585.375 l 208.006 585.4 l 208.006 585.527 l 207.863 585.527 l f 208.006 585.527 m 208.006 585.273 l 211.2 585.273 l 211.2 585.375 l 211.337 585.375 l 211.337 585.527 l f 211.337 585.375 m 211.063 585.375 l 211.063 585.121 l 211.2 585.1 l 211.2 584.973 l 211.337 584.973 l f 211.2 584.973 m 211.2 585.227 l 208.006 585.227 l 207.93 585.227 207.869 585.17 207.869 585.1 c 207.869 585.03 207.93 584.973 208.006 584.973 c f 219.263 585.121 m 219.263 585.051 219.324 584.994 219.4 584.994 c 219.476 584.994 219.537 585.051 219.537 585.121 c 219.537 585.714 l 219.414 585.7 l 219.414 585.827 l 219.263 585.827 l f 219.414 585.827 m 219.414 585.573 l 222.7 585.573 l 222.7 585.714 l 222.837 585.714 l 222.837 585.827 l f 222.837 585.714 m 222.563 585.714 l 222.563 585.121 l 222.7 585.1 l 222.7 584.973 l 222.837 584.973 l f 222.7 584.973 m 222.7 585.227 l 219.414 585.227 l 219.338 585.227 219.277 585.17 219.277 585.1 c 219.277 585.03 219.338 584.973 219.414 584.973 c f 230.763 585.121 m 230.763 585.051 230.824 584.994 230.9 584.994 c 230.976 584.994 231.037 585.051 231.037 585.121 c 231.037 585.46 l 230.914 585.5 l 230.914 585.627 l 230.763 585.627 l f 230.914 585.627 m 230.914 585.373 l 234.199 585.373 l 234.2 585.46 l 234.337 585.46 l 234.337 585.627 l f 234.337 585.46 m 234.063 585.46 l 234.063 585.121 l 234.199 585.1 l 234.199 584.973 l 234.337 584.973 l f 234.199 584.973 m 234.199 585.227 l 230.914 585.227 l 230.838 585.227 230.777 585.17 230.777 585.1 c 230.777 585.03 230.838 584.973 230.914 584.973 c f 242.263 585.121 m 242.263 585.051 242.324 584.994 242.4 584.994 c 242.476 584.994 242.537 585.051 242.537 585.121 c 242.537 585.545 l 242.413 585.5 l 242.413 585.627 l 242.263 585.627 l f 242.413 585.627 m 242.413 585.373 l 245.699 585.373 l 245.7 585.545 l 245.837 585.545 l 245.837 585.627 l f 245.837 585.545 m 245.563 585.545 l 245.563 585.121 l 245.699 585.1 l 245.699 584.973 l 245.837 584.973 l f 245.699 584.973 m 245.699 585.227 l 242.413 585.227 l 242.338 585.227 242.277 585.17 242.277 585.1 c 242.277 585.03 242.338 584.973 242.413 584.973 c f 253.763 585.121 m 253.763 585.051 253.824 584.994 253.9 584.994 c 253.976 584.994 254.037 585.051 254.037 585.121 c 254.037 585.206 l 253.913 585.2 l 253.913 585.327 l 253.763 585.327 l f 253.913 585.327 m 253.913 585.073 l 257.199 585.073 l 257.2 585.206 l 257.337 585.206 l 257.337 585.327 l f 257.337 585.206 m 257.063 585.206 l 257.063 585.121 l 257.199 585.1 l 257.199 584.973 l 257.337 584.973 l f 257.199 584.973 m 257.199 585.227 l 253.913 585.227 l 253.838 585.227 253.776 585.17 253.776 585.1 c 253.776 585.03 253.838 584.973 253.913 584.973 c f 265.263 585.121 m 265.263 585.051 265.324 584.994 265.4 584.994 c 265.476 584.994 265.537 585.051 265.537 585.121 c 265.537 585.206 l 265.413 585.2 l 265.413 585.327 l 265.263 585.327 l f 265.413 585.327 m 265.413 585.073 l 268.698 585.073 l 268.7 585.206 l 268.837 585.206 l 268.837 585.327 l f 268.837 585.206 m 268.563 585.206 l 268.563 585.121 l 268.698 585.1 l 268.698 584.973 l 268.837 584.973 l f 268.698 584.973 m 268.698 585.227 l 265.413 585.227 l 265.337 585.227 265.276 585.17 265.276 585.1 c 265.276 585.03 265.337 584.973 265.413 584.973 c f 276.763 585.121 m 276.763 585.051 276.824 584.994 276.9 584.994 c 276.976 584.994 277.037 585.051 277.037 585.121 c 277.037 585.206 l 276.913 585.2 l 276.913 585.327 l 276.763 585.327 l f 276.913 585.327 m 276.913 585.073 l 280.198 585.073 l 280.2 585.206 l 280.337 585.206 l 280.337 585.327 l f 280.337 585.206 m 280.063 585.206 l 280.063 585.121 l 280.198 585.1 l 280.198 584.973 l 280.337 584.973 l f 280.198 584.973 m 280.198 585.227 l 276.913 585.227 l 276.837 585.227 276.776 585.17 276.776 585.1 c 276.776 585.03 276.837 584.973 276.913 584.973 c f 288.263 585.121 m 288.263 585.051 288.324 584.994 288.4 584.994 c 288.476 584.994 288.537 585.051 288.537 585.121 c 288.537 585.206 l 288.412 585.2 l 288.412 585.327 l 288.263 585.327 l f 288.412 585.327 m 288.412 585.073 l 291.698 585.073 l 291.7 585.206 l 291.837 585.206 l 291.837 585.327 l f 291.837 585.206 m 291.563 585.206 l 291.563 585.121 l 291.698 585.1 l 291.698 584.973 l 291.837 584.973 l f 291.698 584.973 m 291.698 585.227 l 288.412 585.227 l 288.337 585.227 288.275 585.17 288.275 585.1 c 288.275 585.03 288.337 584.973 288.412 584.973 c f 299.763 585.121 m 299.763 585.051 299.824 584.994 299.9 584.994 c 299.976 584.994 300.037 585.051 300.037 585.121 c 300.037 585.206 l 299.912 585.2 l 299.912 585.327 l 299.763 585.327 l f 299.912 585.327 m 299.912 585.073 l 303.106 585.073 l 303.1 585.206 l 303.237 585.206 l 303.237 585.327 l f 303.237 585.206 m 302.963 585.206 l 302.963 585.121 l 303.106 585.1 l 303.106 584.973 l 303.237 584.973 l f 303.106 584.973 m 303.106 585.227 l 299.912 585.227 l 299.836 585.227 299.775 585.17 299.775 585.1 c 299.775 585.03 299.836 584.973 299.912 584.973 c f 140.563 634.42 m 140.563 634.35 140.624 634.293 140.7 634.293 c 140.776 634.293 140.837 634.35 140.837 634.42 c 140.837 637.808 l 140.837 637.878 140.776 637.935 140.7 637.935 c 140.624 637.935 140.563 637.878 140.563 637.808 c f 140.563 639.502 m 140.563 639.432 140.624 639.375 140.7 639.375 c 140.776 639.375 140.837 639.432 140.837 639.502 c 140.837 642.891 l 140.837 642.961 140.776 643.018 140.7 643.018 c 140.624 643.018 140.563 642.961 140.563 642.891 c f 140.563 644.585 m 140.563 644.514 140.624 644.458 140.7 644.458 c 140.776 644.458 140.837 644.514 140.837 644.585 c 140.837 647.973 l 140.837 648.043 140.776 648.1 140.7 648.1 c 140.624 648.1 140.563 648.043 140.563 647.973 c f 140.563 649.667 m 140.563 649.597 140.624 649.54 140.7 649.54 c 140.776 649.54 140.837 649.597 140.837 649.667 c 140.837 653.055 l 140.837 653.125 140.776 653.182 140.7 653.182 c 140.624 653.182 140.563 653.125 140.563 653.055 c f 151.963 586.985 m 151.963 586.915 152.024 586.858 152.1 586.858 c 152.176 586.858 152.237 586.915 152.237 586.985 c 152.237 588.34 l 152.237 588.41 152.176 588.467 152.1 588.467 c 152.024 588.467 151.963 588.41 151.963 588.34 c f 163.463 586.138 m 163.463 586.067 163.524 586.011 163.6 586.011 c 163.676 586.011 163.737 586.067 163.737 586.138 c 163.737 587.408 l 163.737 587.478 163.676 587.535 163.6 587.535 c 163.524 587.535 163.463 587.478 163.463 587.408 c f 174.963 585.714 m 174.963 585.644 175.024 585.587 175.1 585.587 c 175.176 585.587 175.237 585.644 175.237 585.714 c 175.237 586.138 l 175.237 586.208 175.176 586.265 175.1 586.265 c 175.024 586.265 174.963 586.208 174.963 586.138 c f 186.463 585.46 m 186.463 585.39 186.524 585.333 186.6 585.333 c 186.676 585.333 186.737 585.39 186.737 585.46 c 186.737 588.848 l 186.737 588.918 186.676 588.975 186.6 588.975 c 186.524 588.975 186.463 588.918 186.463 588.848 c f 197.963 585.375 m 197.963 585.305 198.024 585.248 198.1 585.248 c 198.176 585.248 198.237 585.305 198.237 585.375 c 198.237 585.46 l 198.237 585.53 198.176 585.587 198.1 585.587 c 198.024 585.587 197.963 585.53 197.963 585.46 c f 209.463 585.291 m 209.463 585.22 209.524 585.163 209.6 585.163 c 209.676 585.163 209.737 585.22 209.737 585.291 c 209.737 585.375 l 209.737 585.445 209.676 585.502 209.6 585.502 c 209.524 585.502 209.463 585.445 209.463 585.375 c f 220.963 585.629 m 220.963 585.559 221.024 585.502 221.1 585.502 c 221.176 585.502 221.237 585.559 221.237 585.629 c 221.237 585.799 l 221.237 585.869 221.176 585.926 221.1 585.926 c 221.024 585.926 220.963 585.869 220.963 585.799 c f 232.463 585.375 m 232.463 585.305 232.524 585.248 232.6 585.248 c 232.676 585.248 232.737 585.305 232.737 585.375 c 232.737 585.46 l 232.737 585.53 232.676 585.587 232.6 585.587 c 232.524 585.587 232.463 585.53 232.463 585.46 c f 243.963 585.46 m 243.963 585.39 244.024 585.333 244.1 585.333 c 244.176 585.333 244.237 585.39 244.237 585.46 c 244.237 585.545 l 244.237 585.615 244.176 585.672 244.1 585.672 c 244.024 585.672 243.963 585.615 243.963 585.545 c f 255.463 585.206 m 255.463 585.136 255.524 585.079 255.6 585.079 c 255.676 585.079 255.737 585.136 255.737 585.206 c 255.737 585.291 l 255.737 585.361 255.676 585.418 255.6 585.418 c 255.524 585.418 255.463 585.361 255.463 585.291 c f 266.963 585.206 m 266.963 585.136 267.024 585.079 267.1 585.079 c 267.176 585.079 267.237 585.136 267.237 585.206 c 267.237 585.291 l 267.237 585.361 267.176 585.418 267.1 585.418 c 267.024 585.418 266.963 585.361 266.963 585.291 c f 278.555 585.079 m 278.631 585.079 278.692 585.136 278.692 585.206 c 278.692 585.276 278.631 585.333 278.555 585.333 c 278.48 585.333 278.418 585.276 278.418 585.206 c 278.418 585.136 278.48 585.079 278.555 585.079 c f 289.963 585.121 m 289.963 585.051 290.024 584.994 290.1 584.994 c 290.176 584.994 290.237 585.051 290.237 585.121 c 290.237 585.206 l 290.237 585.276 290.176 585.333 290.1 585.333 c 290.024 585.333 289.963 585.276 289.963 585.206 c f 301.463 585.121 m 301.463 585.051 301.524 584.994 301.6 584.994 c 301.676 584.994 301.737 585.051 301.737 585.121 c 301.737 585.206 l 301.737 585.276 301.676 585.333 301.6 585.333 c 301.524 585.333 301.463 585.276 301.463 585.206 c f 139.098 634.746 m 138.922 634.746 138.779 634.614 138.779 634.45 c 138.779 634.286 138.922 634.154 139.098 634.154 c 142.202 634.154 l 142.378 634.154 142.521 634.286 142.521 634.45 c 142.521 634.614 142.378 634.746 142.202 634.746 c f 139.098 653.646 m 138.922 653.646 138.779 653.514 138.779 653.35 c 138.779 653.186 138.922 653.054 139.098 653.054 c 142.202 653.054 l 142.378 653.054 142.521 653.186 142.521 653.35 c 142.521 653.514 142.378 653.646 142.202 653.646 c f 150.598 587.246 m 150.422 587.246 150.279 587.114 150.279 586.95 c 150.279 586.786 150.422 586.654 150.598 586.654 c 153.701 586.654 l 153.878 586.654 154.021 586.786 154.021 586.95 c 154.021 587.114 153.878 587.246 153.701 587.246 c f 150.598 588.646 m 150.422 588.646 150.279 588.514 150.279 588.35 c 150.279 588.186 150.422 588.054 150.598 588.054 c 153.701 588.054 l 153.878 588.054 154.021 588.186 154.021 588.35 c 154.021 588.514 153.878 588.646 153.701 588.646 c f 162.098 586.446 m 161.921 586.446 161.778 586.314 161.778 586.15 c 161.778 585.986 161.921 585.854 162.098 585.854 c 165.201 585.854 l 165.377 585.854 165.52 585.986 165.52 586.15 c 165.52 586.314 165.377 586.446 165.201 586.446 c f 162.098 587.746 m 161.921 587.746 161.778 587.614 161.778 587.45 c 161.778 587.286 161.921 587.154 162.098 587.154 c 165.201 587.154 l 165.377 587.154 165.52 587.286 165.52 587.45 c 165.52 587.614 165.377 587.746 165.201 587.746 c f 173.598 586.046 m 173.421 586.046 173.278 585.914 173.278 585.75 c 173.278 585.586 173.421 585.454 173.598 585.454 c 176.701 585.454 l 176.877 585.454 177.02 585.586 177.02 585.75 c 177.02 585.914 176.877 586.046 176.701 586.046 c f 173.598 586.446 m 173.421 586.446 173.278 586.314 173.278 586.15 c 173.278 585.986 173.421 585.854 173.598 585.854 c 176.701 585.854 l 176.877 585.854 177.02 585.986 177.02 586.15 c 177.02 586.314 176.877 586.446 176.701 586.446 c f 185.097 585.746 m 184.921 585.746 184.778 585.614 184.778 585.45 c 184.778 585.286 184.921 585.154 185.097 585.154 c 188.2 585.154 l 188.377 585.154 188.52 585.286 188.52 585.45 c 188.52 585.614 188.377 585.746 188.2 585.746 c f 185.097 589.946 m 184.921 589.946 184.778 589.814 184.778 589.65 c 184.778 589.486 184.921 589.354 185.097 589.354 c 188.2 589.354 l 188.377 589.354 188.52 589.486 188.52 589.65 c 188.52 589.814 188.377 589.946 188.2 589.946 c f 196.506 585.646 m 196.329 585.646 196.186 585.514 196.186 585.35 c 196.186 585.186 196.329 585.054 196.506 585.054 c 199.609 585.054 l 199.785 585.054 199.928 585.186 199.928 585.35 c 199.928 585.514 199.785 585.646 199.609 585.646 c f 196.506 585.746 m 196.329 585.746 196.186 585.614 196.186 585.45 c 196.186 585.286 196.329 585.154 196.506 585.154 c 199.609 585.154 l 199.785 585.154 199.928 585.286 199.928 585.45 c 199.928 585.614 199.785 585.746 199.609 585.746 c f 208.006 585.546 m 207.829 585.546 207.686 585.414 207.686 585.25 c 207.686 585.086 207.829 584.954 208.006 584.954 c 211.109 584.954 l 211.285 584.954 211.428 585.086 211.428 585.25 c 211.428 585.414 211.285 585.546 211.109 585.546 c f 208.006 585.646 m 207.829 585.646 207.686 585.514 207.686 585.35 c 207.686 585.186 207.829 585.054 208.006 585.054 c 211.109 585.054 l 211.285 585.054 211.428 585.186 211.428 585.35 c 211.428 585.514 211.285 585.646 211.109 585.646 c f 219.505 585.946 m 219.329 585.946 219.186 585.814 219.186 585.65 c 219.186 585.486 219.329 585.354 219.505 585.354 c 222.608 585.354 l 222.785 585.354 222.928 585.486 222.928 585.65 c 222.928 585.814 222.785 585.946 222.608 585.946 c f 219.505 586.046 m 219.329 586.046 219.186 585.914 219.186 585.75 c 219.186 585.586 219.329 585.454 219.505 585.454 c 222.608 585.454 l 222.785 585.454 222.928 585.586 222.928 585.75 c 222.928 585.914 222.785 586.046 222.608 586.046 c f 231.005 585.646 m 230.829 585.646 230.685 585.514 230.685 585.35 c 230.685 585.186 230.829 585.054 231.005 585.054 c 234.108 585.054 l 234.284 585.054 234.427 585.186 234.427 585.35 c 234.427 585.514 234.284 585.646 234.108 585.646 c f 231.005 585.746 m 230.829 585.746 230.685 585.614 230.685 585.45 c 230.685 585.286 230.829 585.154 231.005 585.154 c 234.108 585.154 l 234.284 585.154 234.427 585.286 234.427 585.45 c 234.427 585.614 234.284 585.746 234.108 585.746 c f 242.505 585.746 m 242.328 585.746 242.185 585.614 242.185 585.45 c 242.185 585.286 242.328 585.154 242.505 585.154 c 245.608 585.154 l 245.784 585.154 245.927 585.286 245.927 585.45 c 245.927 585.614 245.784 585.746 245.608 585.746 c f 242.505 585.846 m 242.328 585.846 242.185 585.714 242.185 585.55 c 242.185 585.386 242.328 585.254 242.505 585.254 c 245.608 585.254 l 245.784 585.254 245.927 585.386 245.927 585.55 c 245.927 585.714 245.784 585.846 245.608 585.846 c f 254.004 585.546 m 253.828 585.546 253.685 585.414 253.685 585.25 c 253.685 585.086 253.828 584.954 254.004 584.954 c 257.107 584.954 l 257.284 584.954 257.427 585.086 257.427 585.25 c 257.427 585.414 257.284 585.546 257.107 585.546 c f 254.004 585.546 m 253.828 585.546 253.685 585.414 253.685 585.25 c 253.685 585.086 253.828 584.954 254.004 584.954 c 257.107 584.954 l 257.284 584.954 257.427 585.086 257.427 585.25 c 257.427 585.414 257.284 585.546 257.107 585.546 c f 265.504 585.546 m 265.328 585.546 265.185 585.414 265.185 585.25 c 265.185 585.086 265.328 584.954 265.504 584.954 c 268.607 584.954 l 268.784 584.954 268.927 585.086 268.927 585.25 c 268.927 585.414 268.784 585.546 268.607 585.546 c f 265.504 585.546 m 265.328 585.546 265.185 585.414 265.185 585.25 c 265.185 585.086 265.328 584.954 265.504 584.954 c 268.607 584.954 l 268.784 584.954 268.927 585.086 268.927 585.25 c 268.927 585.414 268.784 585.546 268.607 585.546 c f 277.004 585.546 m 276.827 585.546 276.684 585.414 276.684 585.25 c 276.684 585.086 276.827 584.954 277.004 584.954 c 280.107 584.954 l 280.283 584.954 280.426 585.086 280.426 585.25 c 280.426 585.414 280.283 585.546 280.107 585.546 c f 277.004 585.546 m 276.827 585.546 276.684 585.414 276.684 585.25 c 276.684 585.086 276.827 584.954 277.004 584.954 c 280.107 584.954 l 280.283 584.954 280.426 585.086 280.426 585.25 c 280.426 585.414 280.283 585.546 280.107 585.546 c f 288.504 585.446 m 288.327 585.446 288.184 585.314 288.184 585.15 c 288.184 584.986 288.327 584.854 288.504 584.854 c 291.607 584.854 l 291.783 584.854 291.926 584.986 291.926 585.15 c 291.926 585.314 291.783 585.446 291.607 585.446 c f 288.504 585.546 m 288.327 585.546 288.184 585.414 288.184 585.25 c 288.184 585.086 288.327 584.954 288.504 584.954 c 291.607 584.954 l 291.783 584.954 291.926 585.086 291.926 585.25 c 291.926 585.414 291.783 585.546 291.607 585.546 c f 300.003 585.446 m 299.827 585.446 299.684 585.314 299.684 585.15 c 299.684 584.986 299.827 584.854 300.003 584.854 c 303.106 584.854 l 303.283 584.854 303.426 584.986 303.426 585.15 c 303.426 585.314 303.283 585.446 303.106 585.446 c f 300.003 585.546 m 299.827 585.546 299.684 585.414 299.684 585.25 c 299.684 585.086 299.827 584.954 300.003 584.954 c 303.106 584.954 l 303.283 584.954 303.426 585.086 303.426 585.25 c 303.426 585.414 303.283 585.546 303.106 585.546 c f 0 1 0 rg 142.293 585.121 3.19436 26.6823 re f* 142.163 585.121 m 142.437 585.121 l 142.437 611.803 l 142.293 611.8 l 142.293 611.927 l 142.163 611.927 l f 142.293 611.927 m 142.293 611.673 l 145.487 611.673 l 145.5 611.803 l 145.637 611.803 l 145.637 611.927 l f 145.637 611.803 m 145.363 611.803 l 145.363 585.121 l 145.487 585.1 l 145.487 584.973 l 145.637 584.973 l f 145.487 584.973 m 145.487 585.227 l 142.293 585.227 l 142.3 585.121 l 142.163 585.121 l 142.163 584.973 l f 153.793 585.121 3.19436 1.18589 re f* 153.663 585.121 m 153.937 585.121 l 153.937 586.307 l 153.793 586.3 l 153.793 586.427 l 153.663 586.427 l f 153.793 586.427 m 153.793 586.173 l 156.987 586.173 l 157 586.307 l 157.137 586.307 l 157.137 586.427 l f 157.137 586.307 m 156.863 586.307 l 156.863 585.121 l 156.987 585.1 l 156.987 584.973 l 157.137 584.973 l f 156.987 584.973 m 156.987 585.227 l 153.793 585.227 l 153.8 585.121 l 153.663 585.121 l 153.663 584.973 l f 165.292 585.121 3.19436 0.762354 re f* 165.163 585.121 m 165.437 585.121 l 165.437 585.883 l 165.292 585.9 l 165.292 586.027 l 165.163 586.027 l f 165.292 586.027 m 165.292 585.773 l 168.487 585.773 l 168.5 585.883 l 168.637 585.883 l 168.637 586.027 l f 168.637 585.883 m 168.363 585.883 l 168.363 585.121 l 168.487 585.1 l 168.487 584.973 l 168.637 584.973 l f 168.487 584.973 m 168.487 585.227 l 165.292 585.227 l 165.3 585.121 l 165.163 585.121 l 165.163 584.973 l f 176.701 585.121 3.28562 0.338843 re f* 176.563 585.121 m 176.837 585.121 l 176.837 585.46 l 176.701 585.5 l 176.701 585.627 l 176.563 585.627 l f 176.701 585.627 m 176.701 585.373 l 179.986 585.373 l 180 585.46 l 180.137 585.46 l 180.137 585.627 l f 180.137 585.46 m 179.863 585.46 l 179.863 585.121 l 179.986 585.1 l 179.986 584.973 l 180.137 584.973 l f 179.986 584.973 m 179.986 585.227 l 176.701 585.227 l 176.7 585.121 l 176.563 585.121 l 176.563 584.973 l f 188.2 585.121 3.28564 0.254126 re f* 188.063 585.121 m 188.337 585.121 l 188.337 585.375 l 188.2 585.4 l 188.2 585.527 l 188.063 585.527 l f 188.2 585.527 m 188.2 585.273 l 191.486 585.273 l 191.5 585.375 l 191.637 585.375 l 191.637 585.527 l f 191.637 585.375 m 191.363 585.375 l 191.363 585.121 l 191.486 585.1 l 191.486 584.973 l 191.637 584.973 l f 191.486 584.973 m 191.486 585.227 l 188.2 585.227 l 188.2 585.121 l 188.063 585.121 l 188.063 584.973 l f 199.7 585.121 3.28564 0.0847168 re f* 199.563 585.121 m 199.837 585.121 l 199.837 585.206 l 199.7 585.2 l 199.7 585.327 l 199.563 585.327 l f 199.7 585.327 m 199.7 585.073 l 202.986 585.073 l 203 585.206 l 203.137 585.206 l 203.137 585.327 l f 203.137 585.206 m 202.863 585.206 l 202.863 585.121 l 202.986 585.1 l 202.986 584.973 l 203.137 584.973 l f 202.986 584.973 m 202.986 585.227 l 199.7 585.227 l 199.7 585.121 l 199.563 585.121 l 199.563 584.973 l f 211.2 585.121 3.28562 0.0847168 re f* 211.063 585.121 m 211.337 585.121 l 211.337 585.206 l 211.2 585.2 l 211.2 585.327 l 211.063 585.327 l f 211.2 585.327 m 211.2 585.073 l 214.485 585.073 l 214.5 585.206 l 214.637 585.206 l 214.637 585.327 l f 214.637 585.206 m 214.363 585.206 l 214.363 585.121 l 214.485 585.1 l 214.485 584.973 l 214.637 584.973 l f 214.485 584.973 m 214.485 585.227 l 211.2 585.227 l 211.2 585.121 l 211.063 585.121 l 211.063 584.973 l f 222.7 585.121 3.28564 0.254126 re f* 222.563 585.121 m 222.837 585.121 l 222.837 585.375 l 222.7 585.4 l 222.7 585.527 l 222.563 585.527 l f 222.7 585.527 m 222.7 585.273 l 225.985 585.273 l 226 585.375 l 226.137 585.375 l 226.137 585.527 l f 226.137 585.375 m 225.863 585.375 l 225.863 585.121 l 225.985 585.1 l 225.985 584.973 l 226.137 584.973 l f 225.985 584.973 m 225.985 585.227 l 222.7 585.227 l 222.7 585.121 l 222.563 585.121 l 222.563 584.973 l f 234.199 585.121 3.28562 0.169409 re f* 234.063 585.121 m 234.337 585.121 l 234.337 585.291 l 234.199 585.3 l 234.199 585.427 l 234.063 585.427 l f 234.199 585.427 m 234.199 585.173 l 237.485 585.173 l 237.5 585.291 l 237.637 585.291 l 237.637 585.427 l f 237.637 585.291 m 237.363 585.291 l 237.363 585.121 l 237.485 585.1 l 237.485 584.973 l 237.637 584.973 l f 237.485 584.973 m 237.485 585.227 l 234.199 585.227 l 234.2 585.121 l 234.063 585.121 l 234.063 584.973 l f 245.699 585.121 3.28564 0.169409 re f* 245.563 585.121 m 245.837 585.121 l 245.837 585.291 l 245.699 585.3 l 245.699 585.427 l 245.563 585.427 l f 245.699 585.427 m 245.699 585.173 l 248.985 585.173 l 249 585.291 l 249.137 585.291 l 249.137 585.427 l f 249.137 585.291 m 248.863 585.291 l 248.863 585.121 l 248.985 585.1 l 248.985 584.973 l 249.137 584.973 l f 248.985 584.973 m 248.985 585.227 l 245.699 585.227 l 245.7 585.121 l 245.563 585.121 l 245.563 584.973 l f 257.199 585.121 3.28564 0.0847168 re f* 257.063 585.121 m 257.337 585.121 l 257.337 585.206 l 257.199 585.2 l 257.199 585.327 l 257.063 585.327 l f 257.199 585.327 m 257.199 585.073 l 260.484 585.073 l 260.5 585.206 l 260.637 585.206 l 260.637 585.327 l f 260.637 585.206 m 260.363 585.206 l 260.363 585.121 l 260.484 585.1 l 260.484 584.973 l 260.637 584.973 l f 260.484 584.973 m 260.484 585.227 l 257.199 585.227 l 257.2 585.121 l 257.063 585.121 l 257.063 584.973 l f 268.698 585.121 3.19436 0.0847168 re f* 268.563 585.121 m 268.837 585.121 l 268.837 585.206 l 268.698 585.2 l 268.698 585.327 l 268.563 585.327 l f 268.698 585.327 m 268.698 585.073 l 271.893 585.073 l 271.9 585.206 l 272.037 585.206 l 272.037 585.327 l f 272.037 585.206 m 271.763 585.206 l 271.763 585.121 l 271.893 585.1 l 271.893 584.973 l 272.037 584.973 l f 271.893 584.973 m 271.893 585.227 l 268.698 585.227 l 268.7 585.121 l 268.563 585.121 l 268.563 584.973 l f 280.198 585.121 3.19436 0.0847168 re f* 280.063 585.121 m 280.337 585.121 l 280.337 585.206 l 280.198 585.2 l 280.198 585.327 l 280.063 585.327 l f 280.198 585.327 m 280.198 585.073 l 283.393 585.073 l 283.4 585.206 l 283.537 585.206 l 283.537 585.327 l f 283.537 585.206 m 283.263 585.206 l 283.263 585.121 l 283.393 585.1 l 283.393 584.973 l 283.537 584.973 l f 283.393 584.973 m 283.393 585.227 l 280.198 585.227 l 280.2 585.121 l 280.063 585.121 l 280.063 584.973 l f 291.698 585.121 3.19436 0.0847168 re f* 291.563 585.121 m 291.837 585.121 l 291.837 585.206 l 291.698 585.2 l 291.698 585.327 l 291.563 585.327 l f 291.698 585.327 m 291.698 585.073 l 294.892 585.073 l 294.9 585.206 l 295.037 585.206 l 295.037 585.327 l f 295.037 585.206 m 294.763 585.206 l 294.763 585.121 l 294.892 585.1 l 294.892 584.973 l 295.037 584.973 l f 294.892 584.973 m 294.892 585.227 l 291.698 585.227 l 291.7 585.121 l 291.563 585.121 l 291.563 584.973 l f 0 g 142.163 585.121 m 142.163 585.051 142.224 584.994 142.3 584.994 c 142.376 584.994 142.437 585.051 142.437 585.121 c 142.437 611.803 l 142.293 611.8 l 142.293 611.927 l 142.163 611.927 l f 142.293 611.927 m 142.293 611.673 l 145.487 611.673 l 145.5 611.803 l 145.637 611.803 l 145.637 611.927 l f 145.637 611.803 m 145.363 611.803 l 145.363 585.121 l 145.487 585.1 l 145.487 584.973 l 145.637 584.973 l f 145.487 584.973 m 145.487 585.227 l 142.293 585.227 l 142.217 585.227 142.156 585.17 142.156 585.1 c 142.156 585.03 142.217 584.973 142.293 584.973 c f 153.663 585.121 m 153.663 585.051 153.724 584.994 153.8 584.994 c 153.876 584.994 153.937 585.051 153.937 585.121 c 153.937 586.307 l 153.793 586.3 l 153.793 586.427 l 153.663 586.427 l f 153.793 586.427 m 153.793 586.173 l 156.987 586.173 l 157 586.307 l 157.137 586.307 l 157.137 586.427 l f 157.137 586.307 m 156.863 586.307 l 156.863 585.121 l 156.987 585.1 l 156.987 584.973 l 157.137 584.973 l f 156.987 584.973 m 156.987 585.227 l 153.793 585.227 l 153.717 585.227 153.656 585.17 153.656 585.1 c 153.656 585.03 153.717 584.973 153.793 584.973 c f 165.163 585.121 m 165.163 585.051 165.224 584.994 165.3 584.994 c 165.376 584.994 165.437 585.051 165.437 585.121 c 165.437 585.883 l 165.292 585.9 l 165.292 586.027 l 165.163 586.027 l f 165.292 586.027 m 165.292 585.773 l 168.487 585.773 l 168.5 585.883 l 168.637 585.883 l 168.637 586.027 l f 168.637 585.883 m 168.363 585.883 l 168.363 585.121 l 168.487 585.1 l 168.487 584.973 l 168.637 584.973 l f 168.487 584.973 m 168.487 585.227 l 165.292 585.227 l 165.217 585.227 165.155 585.17 165.155 585.1 c 165.155 585.03 165.217 584.973 165.292 584.973 c f 176.563 585.121 m 176.563 585.051 176.624 584.994 176.7 584.994 c 176.776 584.994 176.837 585.051 176.837 585.121 c 176.837 585.46 l 176.701 585.5 l 176.701 585.627 l 176.563 585.627 l f 176.701 585.627 m 176.701 585.373 l 179.986 585.373 l 180 585.46 l 180.137 585.46 l 180.137 585.627 l f 180.137 585.46 m 179.863 585.46 l 179.863 585.121 l 179.986 585.1 l 179.986 584.973 l 180.137 584.973 l f 179.986 584.973 m 179.986 585.227 l 176.701 585.227 l 176.625 585.227 176.564 585.17 176.564 585.1 c 176.564 585.03 176.625 584.973 176.701 584.973 c f 188.063 585.121 m 188.063 585.051 188.124 584.994 188.2 584.994 c 188.276 584.994 188.337 585.051 188.337 585.121 c 188.337 585.375 l 188.2 585.4 l 188.2 585.527 l 188.063 585.527 l f 188.2 585.527 m 188.2 585.273 l 191.486 585.273 l 191.5 585.375 l 191.637 585.375 l 191.637 585.527 l f 191.637 585.375 m 191.363 585.375 l 191.363 585.121 l 191.486 585.1 l 191.486 584.973 l 191.637 584.973 l f 191.486 584.973 m 191.486 585.227 l 188.2 585.227 l 188.125 585.227 188.064 585.17 188.064 585.1 c 188.064 585.03 188.125 584.973 188.2 584.973 c f 199.563 585.121 m 199.563 585.051 199.624 584.994 199.7 584.994 c 199.776 584.994 199.837 585.051 199.837 585.121 c 199.837 585.206 l 199.7 585.2 l 199.7 585.327 l 199.563 585.327 l f 199.7 585.327 m 199.7 585.073 l 202.986 585.073 l 203 585.206 l 203.137 585.206 l 203.137 585.327 l f 203.137 585.206 m 202.863 585.206 l 202.863 585.121 l 202.986 585.1 l 202.986 584.973 l 203.137 584.973 l f 202.986 584.973 m 202.986 585.227 l 199.7 585.227 l 199.625 585.227 199.563 585.17 199.563 585.1 c 199.563 585.03 199.625 584.973 199.7 584.973 c f 211.063 585.121 m 211.063 585.051 211.124 584.994 211.2 584.994 c 211.276 584.994 211.337 585.051 211.337 585.121 c 211.337 585.206 l 211.2 585.2 l 211.2 585.327 l 211.063 585.327 l f 211.2 585.327 m 211.2 585.073 l 214.485 585.073 l 214.5 585.206 l 214.637 585.206 l 214.637 585.327 l f 214.637 585.206 m 214.363 585.206 l 214.363 585.121 l 214.485 585.1 l 214.485 584.973 l 214.637 584.973 l f 214.485 584.973 m 214.485 585.227 l 211.2 585.227 l 211.124 585.227 211.063 585.17 211.063 585.1 c 211.063 585.03 211.124 584.973 211.2 584.973 c f 222.563 585.121 m 222.563 585.051 222.624 584.994 222.7 584.994 c 222.776 584.994 222.837 585.051 222.837 585.121 c 222.837 585.375 l 222.7 585.4 l 222.7 585.527 l 222.563 585.527 l f 222.7 585.527 m 222.7 585.273 l 225.985 585.273 l 226 585.375 l 226.137 585.375 l 226.137 585.527 l f 226.137 585.375 m 225.863 585.375 l 225.863 585.121 l 225.985 585.1 l 225.985 584.973 l 226.137 584.973 l f 225.985 584.973 m 225.985 585.227 l 222.7 585.227 l 222.624 585.227 222.563 585.17 222.563 585.1 c 222.563 585.03 222.624 584.973 222.7 584.973 c f 234.063 585.121 m 234.063 585.051 234.124 584.994 234.2 584.994 c 234.276 584.994 234.337 585.051 234.337 585.121 c 234.337 585.291 l 234.199 585.3 l 234.199 585.427 l 234.063 585.427 l f 234.199 585.427 m 234.199 585.173 l 237.485 585.173 l 237.5 585.291 l 237.637 585.291 l 237.637 585.427 l f 237.637 585.291 m 237.363 585.291 l 237.363 585.121 l 237.485 585.1 l 237.485 584.973 l 237.637 584.973 l f 237.485 584.973 m 237.485 585.227 l 234.199 585.227 l 234.124 585.227 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585.086 291.521 584.954 291.698 584.954 c 294.801 584.954 l 294.977 584.954 295.12 585.086 295.12 585.25 c 295.12 585.414 294.977 585.546 294.801 585.546 c f 129.063 585.121 m 129.063 585.051 129.124 584.994 129.2 584.994 c 129.276 584.994 129.337 585.051 129.337 585.121 c 129.337 727.427 l 129.15 727.4 l 129.15 727.527 l 129.063 727.527 l f 129.15 727.527 m 129.15 727.273 l 313.055 727.273 l 313.1 727.427 l 313.237 727.427 l 313.237 727.527 l f 313.237 727.427 m 312.963 727.427 l 312.963 585.121 l 313.055 585.1 l 313.055 584.973 l 313.237 584.973 l f 313.055 584.973 m 313.055 585.227 l 129.15 585.227 l 129.075 585.227 129.013 585.17 129.013 585.1 c 129.013 585.03 129.075 584.973 129.15 584.973 c f 1 0.541176 0 rg 191.121 703.286 12.7775 6.26824 re f* 191.121 703.427 m 191.121 703.173 l 204.037 703.173 l 204.037 703.286 l 203.9 703.286 l 203.898 703.427 l f 203.763 703.286 m 204.037 703.286 l 204.037 709.727 l 203.898 709.727 l 203.898 709.6 l 203.763 709.554 l f 203.898 709.473 m 203.898 709.727 l 190.963 709.727 l 190.963 709.554 l 191.1 709.554 l 191.121 709.473 l f 191.237 709.554 m 190.963 709.554 l 190.963 703.173 l 191.121 703.173 l 191.121 703.3 l 191.237 703.286 l f 0 g 191.121 703.427 m 191.045 703.427 190.984 703.37 190.984 703.3 c 190.984 703.23 191.045 703.173 191.121 703.173 c 204.037 703.173 l 204.037 703.286 l 203.9 703.286 l 203.898 703.427 l f 203.763 703.286 m 204.037 703.286 l 204.037 709.727 l 203.898 709.727 l 203.898 709.6 l 203.763 709.554 l f 203.898 709.473 m 203.898 709.727 l 190.963 709.727 l 190.963 709.554 l 191.1 709.554 l 191.121 709.473 l f 191.237 709.554 m 190.963 709.554 l 190.963 703.286 l 190.963 703.216 191.024 703.159 191.1 703.159 c 191.176 703.159 191.237 703.216 191.237 703.286 c f q 3 0 0 -3.7 206.9 708.3 cm /R2708 Do Q q 3 0 0 -3.8 209.9 708.3 cm /R2696 Do Q q 3 0 0 -3.8 213 708.3 cm /R2696 Do Q q 3 0 0 -3.8 216 708.3 cm /R2696 Do Q q 3.2 0 0 -3.7 219.1 708.3 cm /R2880 Do Q 0.862745 g 191.121 697.018 12.7775 6.26821 re f* 191.121 697.127 m 191.121 696.873 l 204.037 696.873 l 204.037 697.018 l 203.9 697.018 l 203.898 697.127 l f 203.763 697.018 m 204.037 697.018 l 204.037 703.427 l 203.898 703.427 l 203.898 703.3 l 203.763 703.286 l f 203.898 703.173 m 203.898 703.427 l 190.963 703.427 l 190.963 703.286 l 191.1 703.286 l 191.121 703.173 l f 191.237 703.286 m 190.963 703.286 l 190.963 696.873 l 191.121 696.873 l 191.121 697 l 191.237 697.018 l f 0 g 191.121 697.127 m 191.045 697.127 190.984 697.07 190.984 697 c 190.984 696.93 191.045 696.873 191.121 696.873 c 204.037 696.873 l 204.037 697.018 l 203.9 697.018 l 203.898 697.127 l f 203.763 697.018 m 204.037 697.018 l 204.037 703.427 l 203.898 703.427 l 203.898 703.3 l 203.763 703.286 l f 203.898 703.173 m 203.898 703.427 l 190.963 703.427 l 190.963 703.286 l 191.1 703.286 l 191.121 703.173 l f 191.237 703.286 m 190.963 703.286 l 190.963 697.018 l 190.963 696.947 191.024 696.891 191.1 696.891 c 191.176 696.891 191.237 696.947 191.237 697.018 c f q 2.3 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Do Q q 9.1 0 0 -5.3 364.4 438 cm /R3098 Do Q q 5.7 0 0 -5.5 373.9 438 cm /R3038 Do Q q 5.7 0 0 -5.3 380.3 438 cm /R3090 Do Q q 2.6 0 0 -8.1 386.8 440.8 cm /R3030 Do Q q 4.4 0 0 -5.6 390.2 438.1 cm /R3114 Do Q q 5.3 0 0 -5.6 395.4 438.1 cm /R3062 Do Q q 3.7 0 0 -7.5 401.1 440 cm /R3078 Do Q q 2.6 0 0 -8.1 405.8 440.8 cm /R3030 Do Q q 5.1 0 0 -5.6 409.1 438.1 cm /R3086 Do Q q 5.7 0 0 -5.3 415 438 cm /R3090 Do Q q 1.3 0 0 -1.2 422.1 433.9 cm /R3122 Do Q endstream endobj 3241 0 obj 2374 endobj 3242 0 obj << /Type /XObject /Name /R3242 /Subtype /Image /Length 3243 0 R /ImageMask true /Width 80 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 80 /BlackIs1 true >>] >> stream -D4V-#*8dD(a>Wccp6-[=8u]0)T12,[Cq(`_I)WC nA!Q1IijEZ=[2@Z$iAQL[tXk:9E2n3HN.2lrYL"Kqd81qfCuK-YMng@df8jkrke]hs2/3tJ-Z.*~> endstream endobj 3243 0 obj 119 endobj 3244 0 obj << /Length 3245 0 R >> stream q 8 0 0 -8.5 430.1 441.2 cm /R3242 Do Q q 9.1 0 0 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/R3090 Do Q q 3.7 0 0 -7.5 534 440 cm /R3078 Do Q q 5.7 0 0 -8.3 538.6 441 cm /R3106 Do Q q 4.4 0 0 -5.6 545.1 438.1 cm /R3046 Do Q q 3.8 0 0 -5.6 550.3 438.1 cm /R3074 Do Q q 4.4 0 0 -5.6 554.8 438.1 cm /R3046 Do Q q 3.8 0 0 -5.6 92.1 423.7 cm /R3074 Do Q q 5.6 0 0 -7.6 96.6 423.5 cm /R3158 Do Q q 3.8 0 0 -5.6 102.8 423.7 cm /R3074 Do Q q 3.7 0 0 -7.5 107.2 425.6 cm /R3078 Do Q q 4.4 0 0 -5.6 111.9 423.7 cm /R3046 Do Q q 9.1 0 0 -5.3 117.1 423.6 cm /R3098 Do Q q 3.8 0 0 -5.6 126.9 423.7 cm /R3074 Do Q q 2.6 0 0 -8.1 136.1 426.4 cm /R3030 Do Q q 3.8 0 0 -5.6 139.5 423.7 cm /R3074 Do Q q 3.7 0 0 -7.5 148.3 425.6 cm /R3078 Do Q q 5.7 0 0 -8.3 152.9 426.6 cm /R3106 Do Q q 5.3 0 0 -5.6 159.5 423.7 cm /R3062 Do Q q 3.7 0 0 -7.5 165.2 425.6 cm /R3078 Do Q q 5.7 0 0 -7.6 174.3 423.6 cm /R3110 Do Q q 4.4 0 0 -5.6 181.1 423.7 cm /R3046 Do Q q 3.9 0 0 -5.3 186.3 423.6 cm /R3042 Do Q q 4 0 0 -8.4 190.8 426.7 cm /R3094 Do Q q 5.1 0 0 -5.6 194.5 423.7 cm /R3086 Do Q q 3.9 0 0 -5.3 200.3 423.6 cm 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cm /R3062 Do Q q 3.9 0 0 -5.3 369.5 423.6 cm /R3042 Do Q q 5.4 0 0 -8 374.1 423.7 cm /R3034 Do Q q 4.4 0 0 -5.6 380 423.7 cm /R3046 Do Q q 2.6 0 0 -8.3 389.5 426.6 cm /R3138 Do Q q 5.3 0 0 -5.6 392.9 423.7 cm /R3062 Do Q q 3.7 0 0 -7.5 398.6 425.6 cm /R3078 Do Q q 4.4 0 0 -5.6 403.3 423.7 cm /R3046 Do Q q 5.7 0 0 -5.3 408.4 423.6 cm /R3090 Do Q q 4.4 0 0 -5.6 414.9 423.7 cm /R3114 Do Q q 5.6 0 0 -7.6 420 423.5 cm /R3158 Do Q q 4.4 0 0 -5.6 430.6 423.7 cm /R3046 Do Q q 5.6 0 0 -5.4 435.7 423.5 cm /R3146 Do Q q 4.4 0 0 -5.6 441.5 423.7 cm /R3046 Do Q q 5.7 0 0 -5.3 446.7 423.6 cm /R3090 Do Q q 3.7 0 0 -7.5 452.7 425.6 cm /R3078 Do Q q 3.8 0 0 -5.6 457.4 423.7 cm /R3074 Do Q q 3.8 0 0 -5.6 466.6 423.7 cm /R3074 Do Q q 5.7 0 0 -5.5 471.2 423.6 cm /R3038 Do Q q 4.4 0 0 -5.6 477.7 423.7 cm /R3114 Do Q q 5.7 0 0 -8.3 482.5 426.6 cm /R3106 Do Q q 5.3 0 0 -5.6 493.6 423.7 cm /R3062 Do Q q 3.8 0 0 -5.6 499.4 423.7 cm /R3074 Do Q q 5.7 0 0 -8.5 508.5 426.6 cm /R3134 Do Q q 2.6 0 0 -8.1 515 426.4 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394.7 cm /R3110 Do Q q 4.4 0 0 -5.6 351.2 394.8 cm /R3046 Do Q q 3.9 0 0 -5.3 356.3 394.7 cm /R3042 Do Q q 4 0 0 -8.4 360.8 397.8 cm /R3094 Do Q q 5.1 0 0 -5.6 364.5 394.8 cm /R3086 Do Q q 3.9 0 0 -5.3 370.4 394.7 cm /R3042 Do Q q 9.1 0 0 -5.3 374.9 394.7 cm /R3098 Do Q q 5.3 0 0 -5.6 384.9 394.8 cm /R3062 Do Q q 5.7 0 0 -5.3 390.7 394.7 cm /R3090 Do Q q 4.4 0 0 -5.6 397.1 394.8 cm /R3114 Do Q q 4.4 0 0 -5.6 402.3 394.8 cm /R3046 Do Q q 1.3 0 0 -1.2 408.1 390.6 cm /R3122 Do Q q 8 0 0 -8.5 419.9 397.9 cm /R3242 Do Q q 3.8 0 0 -5.6 428.7 394.8 cm /R3074 Do Q q 5.3 0 0 -5.6 438.8 394.8 cm /R3062 Do Q q 3.9 0 0 -5.3 449.8 394.7 cm /R3042 Do Q q 4.4 0 0 -5.6 454.4 394.8 cm /R3046 Do Q q 3.8 0 0 -5.6 459.5 394.8 cm /R3074 Do Q q 5.7 0 0 -5.5 464.1 394.7 cm /R3038 Do Q q 2.6 0 0 -8.3 470.6 397.7 cm /R3138 Do Q q 3.7 0 0 -7.5 473.8 396.7 cm /R3078 Do Q q 1.4 0 0 -3.5 479.1 390.6 cm /R3150 Do Q q 5.7 0 0 -7.6 487.4 394.7 cm /R3110 Do Q q 3.9 0 0 -5.3 493.9 394.7 cm /R3042 Do Q q 5.1 0 0 -5.6 498.4 394.8 cm /R3086 Do Q q 4.4 0 0 -5.6 504.7 394.8 cm /R3114 Do Q q 4.4 0 0 -5.6 509.8 394.8 cm /R3046 Do Q q 3.8 0 0 -5.6 515 394.8 cm /R3074 Do Q q 3.8 0 0 -5.6 519.5 394.8 cm /R3074 Do Q q 5.1 0 0 -5.6 524.1 394.8 cm /R3086 Do Q q 3.9 0 0 -5.3 530 394.7 cm /R3042 Do Q q 3.8 0 0 -5.6 534.5 394.8 cm /R3074 Do Q q 5.3 0 0 -5.6 544.6 394.8 cm /R3062 Do Q q 3.9 0 0 -5.3 550.4 394.7 cm /R3042 Do Q q 4.4 0 0 -5.6 554.9 394.8 cm /R3046 Do Q q 7.9 0 0 -5.4 92 380.2 cm /R3102 Do Q q 5.3 0 0 -5.6 100.2 380.4 cm /R3062 Do Q q 3.8 0 0 -5.6 106 380.4 cm /R3074 Do Q q 3.7 0 0 -7.5 110.5 382.3 cm /R3078 Do Q q 2.6 0 0 -8.1 115.1 383.1 cm /R3030 Do Q q 5.7 0 0 -5.3 118.5 380.3 cm /R3090 Do Q q 5.4 0 0 -8 125 380.4 cm /R3034 Do Q q 9.1 0 0 -5.3 135.9 380.3 cm /R3098 Do Q q 5.1 0 0 -5.6 145.7 380.4 cm /R3086 Do Q q 3.9 0 0 -5.3 151.6 380.3 cm /R3042 Do Q q 4.4 0 0 -5.6 156.2 380.4 cm /R3046 Do Q q 5.3 0 0 -5.6 166.5 380.4 cm /R3062 Do Q q 5.7 0 0 -5.3 172.3 380.3 cm /R3090 Do Q q 5.7 0 0 -8.5 178.7 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207 cm /R3086 Do Q q 5.7 0 0 -5.5 244.4 206.9 cm /R3038 Do Q q 5.7 0 0 -5.3 250.9 206.9 cm /R3090 Do Q q 3.7 0 0 -7.5 256.9 208.9 cm /R3078 Do Q q 3.8 0 0 -5.6 261.5 207 cm /R3074 Do Q q 5.1 0 0 -5.6 270.2 207 cm /R3086 Do Q q 4 0 0 -8.4 276 210 cm /R3094 Do Q q 9.1 0 0 -5.3 283.6 206.9 cm /R3098 Do Q q 4.4 0 0 -5.6 293.5 207 cm /R3046 Do Q q 9.1 0 0 -5.3 298.6 206.9 cm /R3098 Do Q q 5.1 0 0 -5.6 308.5 207 cm /R3086 Do Q q 3.9 0 0 -5.3 314.3 206.9 cm /R3042 Do Q q 5.6 0 0 -7.6 318.8 206.8 cm /R3158 Do Q q 4 0 0 -8.4 328.9 210 cm /R3094 Do Q q 5.1 0 0 -5.6 332.6 207 cm /R3086 Do Q q 3.9 0 0 -5.3 338.5 206.9 cm /R3042 Do Q q 3.7 0 0 -7.5 347 208.9 cm /R3078 Do Q q 5.7 0 0 -8.3 351.7 209.9 cm /R3106 Do Q q 4.4 0 0 -5.6 358.1 207 cm /R3046 Do Q q 2.6 0 0 -8.3 367.4 209.9 cm /R3138 Do Q q 5.1 0 0 -5.6 370.7 207 cm /R3086 Do Q q 7.9 0 0 -5.4 376.2 206.8 cm /R3102 Do Q q 4.4 0 0 -5.6 384.3 207 cm /R3046 Do Q q 3.9 0 0 -5.3 389.5 206.9 cm /R3042 Do Q q 2.6 0 0 -8.3 398.1 209.9 cm /R3138 Do Q q 5.3 0 0 -5.6 401.6 207 cm /R3062 Do Q q 5.6 0 0 -7.6 406.9 206.8 cm /R3158 Do Q q 4.4 0 0 -5.6 412.7 207 cm /R3046 Do Q q 3.9 0 0 -5.3 417.9 206.9 cm /R3042 Do Q q 2.8 0 0 -12 427.3 210.6 cm /R3058 Do Q q 3.8 0 0 -5.6 431.1 207 cm /R3074 Do Q q 5.7 0 0 -5.5 435.7 206.9 cm /R3038 Do Q q 4.4 0 0 -5.6 442.1 207 cm /R3114 Do Q q 5.7 0 0 -8.3 446.9 209.9 cm /R3106 Do Q q 5.3 0 0 -5.6 457.8 207 cm /R3062 Do Q q 4.4 0 0 -5.6 467.6 207 cm /R3114 Do Q q 5.1 0 0 -5.6 472.7 207 cm /R3086 Do Q q 5.7 0 0 -5.3 478.6 206.9 cm /R3090 Do Q q 5.8 0 0 -8.4 485 210 cm /R3298 Do Q q 5.4 0 0 -8 491.6 207 cm /R3034 Do Q q 5.7 0 0 -5.5 497.5 206.9 cm /R3038 Do Q q 3.9 0 0 -5.3 503.9 206.9 cm /R3042 Do Q q 5.3 0 0 -5.6 508.6 207 cm /R3062 Do Q q 3.7 0 0 -7.5 514.3 208.9 cm /R3078 Do Q q 2.6 0 0 -8.1 518.9 209.7 cm /R3030 Do Q q 5.1 0 0 -5.6 522.3 207 cm /R3086 Do Q q 5.7 0 0 -5.3 528.2 206.9 cm /R3090 Do Q q 9.1 0 0 -5.3 538.7 206.9 cm /R3098 Do Q q 5.3 0 0 -5.6 548.7 207 cm /R3062 Do Q q 5.6 0 0 -7.6 554 206.8 cm /R3158 Do Q q 5.3 0 0 -5.6 92.2 192.6 cm /R3062 Do Q q 3.9 0 0 -5.3 98 192.5 cm /R3042 Do Q q 2.6 0 0 -8.1 102.5 195.3 cm /R3030 Do Q q 3.8 0 0 -5.6 105.9 192.6 cm /R3074 Do Q q 4.4 0 0 -5.6 110.5 192.6 cm /R3046 Do Q q 5.7 0 0 -5.3 121.4 192.5 cm /R3090 Do Q q 5.3 0 0 -5.6 128 192.6 cm /R3062 Do Q q 3.7 0 0 -7.5 133.6 194.5 cm /R3078 Do Q q 5.7 0 0 -5.5 138.3 192.5 cm /R3038 Do Q q 3.9 0 0 -5.3 144.8 192.5 cm /R3042 Do Q q 5.3 0 0 -5.6 149.4 192.6 cm /R3062 Do Q q 2.6 0 0 -8.3 155.2 195.5 cm /R3138 Do Q q 2.6 0 0 -8.3 158.6 195.5 cm /R3138 Do Q q 5.6 0 0 -7.6 161.8 192.4 cm /R3158 Do Q q 7.9 0 0 -5.4 173.5 192.4 cm /R3102 Do Q q 5.7 0 0 -8.3 182 195.5 cm /R3106 Do Q q 4.4 0 0 -5.6 188.5 192.6 cm /R3046 Do Q q 5.7 0 0 -5.3 193.6 192.5 cm /R3090 Do Q q 5.1 0 0 -5.6 206 192.6 cm /R3086 Do Q q 3.9 0 0 -5.3 211.9 192.5 cm /R3042 Do Q q 5.4 0 0 -8 216.4 192.6 cm /R3034 Do Q q 5.3 0 0 -5.6 222.4 192.6 cm /R3062 Do Q q 5.7 0 0 -5.3 228.2 192.5 cm /R3090 Do Q q 2.6 0 0 -8.1 234.7 195.3 cm /R3030 Do Q q 4.3 0 0 -5.2 238 192.4 cm /R3118 Do Q q 5.3 0 0 -5.6 243.3 192.6 cm /R3062 Do Q q 3.7 0 0 -7.5 249 194.5 cm /R3078 Do Q q 2.6 0 0 -8.1 253.6 195.3 cm /R3030 Do Q q 5.1 0 0 -5.6 257 192.6 cm /R3086 Do Q q 5.7 0 0 -5.3 262.9 192.5 cm /R3090 Do Q q 3.8 0 0 -5.6 269.3 192.6 cm /R3074 Do Q q 4.4 0 0 -5.6 279.4 192.6 cm /R3114 Do Q q 5.7 0 0 -8.3 284.2 195.5 cm /R3106 Do Q q 5.1 0 0 -5.6 290.7 192.6 cm /R3086 Do Q q 5.1 0 0 -5.6 296.9 192.6 cm /R3086 Do Q q 3.8 0 0 -5.6 302.8 192.6 cm /R3074 Do Q q 4.4 0 0 -5.6 307.4 192.6 cm /R3046 Do Q q 3.7 0 0 -7.5 318.3 194.5 cm /R3078 Do Q q 5.1 0 0 -5.6 323 192.6 cm /R3086 Do Q q 5.7 0 0 -5.5 334.5 192.5 cm /R3038 Do Q q 5.7 0 0 -7.6 341 192.5 cm /R3110 Do Q q 5.4 0 0 -8 347.5 192.6 cm /R3034 Do Q q 3.9 0 0 -5.3 353.3 192.5 cm /R3042 Do Q q 5.3 0 0 -5.6 358 192.6 cm /R3062 Do Q q 5.7 0 0 -8.5 363.8 195.5 cm /R3134 Do Q q 4.4 0 0 -5.6 370.3 192.6 cm /R3046 Do Q q 4.4 0 0 -5.6 381.3 192.6 cm /R3114 Do Q q 2.6 0 0 -8.3 386.5 195.5 cm /R3138 Do Q q 5.7 0 0 -5.5 389.8 192.5 cm /R3038 Do Q q 3.8 0 0 -5.6 396.3 192.6 cm /R3074 Do Q q 3.7 0 0 -7.5 400.8 194.5 cm /R3078 Do Q q 4.4 0 0 -5.6 405.4 192.6 cm /R3046 Do Q q 3.9 0 0 -5.3 410.6 192.5 cm /R3042 Do Q q 3.8 0 0 -5.6 415.1 192.6 cm /R3074 Do Q q 5.1 0 0 -5.6 425.5 192.6 cm /R3086 Do Q q 3.9 0 0 -5.3 431.3 192.5 cm /R3042 Do Q q 5.7 0 0 -7.6 441.7 192.5 cm /R3110 Do Q q 5.3 0 0 -5.6 448.2 192.6 cm /R3062 Do Q q 3.9 0 0 -5.3 454 192.5 cm /R3042 Do Q q 5.3 0 0 -5.6 458.7 192.6 cm /R3062 Do Q q 2.6 0 0 -8.3 464.5 195.5 cm /R3138 Do Q q 2.6 0 0 -8.3 467.8 195.5 cm /R3138 Do Q q 4.4 0 0 -5.6 471.2 192.6 cm /R3046 Do Q q 2.6 0 0 -8.3 476.3 195.5 cm /R3138 Do Q q 9.1 0 0 -5.3 485.1 192.5 cm /R3098 Do Q q 5.3 0 0 -5.6 495 192.6 cm /R3062 Do Q q 4.4 0 0 -5.6 500.8 192.6 cm /R3114 Do Q q 5.7 0 0 -8.3 505.6 195.5 cm /R3106 Do Q q 2.6 0 0 -8.1 512.1 195.3 cm /R3030 Do Q q 5.7 0 0 -5.3 515.5 192.5 cm /R3090 Do Q q 4.4 0 0 -5.6 521.9 192.6 cm /R3046 Do Q q 3.8 0 0 -5.6 527.1 192.6 cm /R3074 Do Q q 7.9 0 0 -5.4 537.3 192.4 cm /R3102 Do Q q 2.6 0 0 -8.1 545.8 195.3 cm /R3030 Do Q q 3.7 0 0 -7.5 549.1 194.5 cm /R3078 Do Q q 5.7 0 0 -8.3 553.7 195.5 cm /R3106 Do Q q 5.7 0 0 -5.3 92.1 178 cm /R3090 Do Q q 4.4 0 0 -5.6 98.6 178.1 cm /R3046 Do Q q 7.9 0 0 -5.4 103.6 177.9 cm /R3102 Do Q q 4.4 0 0 -5.6 111.8 178.1 cm /R3046 Do Q q 3.9 0 0 -5.3 116.9 178 cm /R3042 Do Q q 5.7 0 0 -8.3 127.5 181 cm /R3106 Do Q q 5.3 0 0 -5.6 134.1 178.1 cm /R3062 Do Q q 3.9 0 0 -5.3 139.9 178 cm /R3042 Do Q q 5.7 0 0 -8.5 144.4 181 cm /R3134 Do Q q 7.9 0 0 -5.4 150.8 177.9 cm /R3102 Do Q q 5.3 0 0 -5.6 159 178.1 cm /R3062 Do Q q 3.9 0 0 -5.3 164.8 178 cm /R3042 Do Q q 4.4 0 0 -5.6 169.4 178.1 cm /R3046 Do Q q 1.4 0 0 -3.5 175.1 173.9 cm /R3150 Do Q q 5.7 0 0 -8.5 184 181 cm /R3082 Do Q q 5.7 0 0 -5.5 190.5 178 cm /R3038 Do Q q 3.7 0 0 -7.5 196.9 180 cm /R3078 Do Q q 3.8 0 0 -5.6 207.3 178.1 cm /R3074 Do Q q 3.7 0 0 -7.5 211.8 180 cm /R3078 Do Q q 2.6 0 0 -8.1 216.4 180.8 cm /R3030 Do Q q 2.6 0 0 -8.3 219.8 181 cm /R3138 Do Q q 2.6 0 0 -8.3 223.1 181 cm /R3138 Do Q q 7.9 0 0 -5.4 231.8 177.9 cm /R3102 Do Q q 2.6 0 0 -8.1 240.3 180.8 cm /R3030 Do Q q 3.8 0 0 -5.6 243.7 178.1 cm /R3074 Do Q q 5.7 0 0 -8.3 248.2 181 cm /R3106 Do Q q 3.7 0 0 -7.5 260.4 180 cm /R3078 Do Q q 5.1 0 0 -5.6 265 178.1 cm /R3086 Do Q q 9.1 0 0 -5.3 276.7 178 cm /R3098 Do Q q 5.3 0 0 -5.6 286.6 178.1 cm /R3062 Do Q q 5.5 0 0 -8.3 292.4 181 cm /R3130 Do Q q 4.4 0 0 -5.6 298.1 178.1 cm /R3046 Do Q q 5.7 0 0 -5.5 308.9 178 cm /R3038 Do Q q 3.8 0 0 -5.6 315.4 178.1 cm /R3074 Do Q q 4.4 0 0 -5.6 320 178.1 cm /R3046 Do Q q 5.1 0 0 -5.6 331 178.1 cm /R3086 Do Q q 4 0 0 -8.4 336.8 181.1 cm /R3094 Do Q q 3.7 0 0 -7.5 346 180 cm /R3078 Do Q q 5.7 0 0 -8.3 350.7 181 cm /R3106 Do Q q 4.4 0 0 -5.6 357.2 178.1 cm /R3046 Do Q q 5.1 0 0 -5.6 368.2 178.1 cm /R3086 Do Q q 2.6 0 0 -8.3 374.1 181 cm /R3138 Do Q q 5.7 0 0 -8.5 377.5 181 cm /R3134 Do Q q 4.4 0 0 -5.6 383.9 178.1 cm /R3046 Do Q q 3.9 0 0 -5.3 389.1 178 cm /R3042 Do Q q 9.1 0 0 -5.3 399.3 178 cm /R3098 Do Q q 5.3 0 0 -5.6 409.2 178.1 cm /R3062 Do Q q 4.4 0 0 -5.6 415 178.1 cm /R3114 Do Q q 5.7 0 0 -8.3 419.8 181 cm /R3106 Do Q q 2.6 0 0 -8.1 426.3 180.8 cm /R3030 Do Q q 5.7 0 0 -5.3 429.7 178 cm /R3090 Do Q q 4.4 0 0 -5.6 436.1 178.1 cm /R3046 Do Q q 3.8 0 0 -5.6 441.3 178.1 cm /R3074 Do Q q 2.8 0 0 -12 446.1 181.7 cm /R3066 Do Q q 1.3 0 0 -1.2 451 173.9 cm /R3122 Do Q q 7.7 0 0 -8.2 464.2 180.9 cm /R3262 Do Q q 5.7 0 0 -8.3 472.6 181 cm /R3106 Do Q q 4.4 0 0 -5.6 479.1 178.1 cm /R3046 Do Q q 9.5 0 0 -8.2 490.3 180.9 cm /R3230 Do Q q 8.2 0 0 -8.5 500.9 180.9 cm /R3370 Do Q q 7.7 0 0 -8.2 508.5 180.9 cm /R3262 Do Q q 5.3 0 0 -8.7 517.1 181.1 cm /R3302 Do Q q 5.3 0 0 -5.6 529.2 178.1 cm /R3062 Do Q q 2.6 0 0 -8.3 535 181 cm /R3138 Do Q q 2.6 0 0 -8.3 538.4 181 cm /R3138 Do Q q 5.1 0 0 -5.6 541.7 178.1 cm /R3086 Do Q q 7.9 0 0 -5.4 547.2 177.9 cm /R3102 Do Q q 3.8 0 0 -5.6 555.7 178.1 cm /R3074 Do Q q 5.3 0 0 -5.6 92.2 163.7 cm /R3062 Do Q q 5.7 0 0 -7.6 98 163.6 cm /R3110 Do Q q 5.7 0 0 -7.6 104.5 163.6 cm /R3110 Do Q q 2.6 0 0 -8.3 110.9 166.6 cm /R3138 Do Q q 2.6 0 0 -8.1 114.3 166.4 cm /R3030 Do Q q 4.4 0 0 -5.6 117.7 163.7 cm /R3114 Do Q q 5.3 0 0 -5.6 122.9 163.7 cm /R3062 Do Q q 3.7 0 0 -7.5 128.6 165.6 cm /R3078 Do Q q 2.6 0 0 -8.1 133.3 166.4 cm /R3030 Do Q q 5.1 0 0 -5.6 136.6 163.7 cm /R3086 Do Q q 5.7 0 0 -5.3 142.5 163.6 cm /R3090 Do Q q 3.8 0 0 -5.6 149 163.7 cm /R3074 Do Q q 3.7 0 0 -7.5 158 165.6 cm /R3078 Do Q q 5.1 0 0 -5.6 162.7 163.7 cm /R3086 Do Q q 4.4 0 0 -5.6 173.2 163.7 cm /R3114 Do Q q 3.9 0 0 -5.3 178.4 163.6 cm /R3042 Do Q q 4.4 0 0 -5.6 182.9 163.7 cm /R3046 Do Q q 5.3 0 0 -5.6 188.2 163.7 cm /R3062 Do Q q 3.7 0 0 -7.5 193.9 165.6 cm /R3078 Do Q q 4.4 0 0 -5.6 198.5 163.7 cm /R3046 Do Q endstream endobj 3373 0 obj 18956 endobj 3374 0 obj << /Type /XObject /Name /R3374 /Subtype /Image /Length 3375 0 R /ImageMask true /Width 57 /Height 76 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream -D7+Eq;@V=qu.\rs*qf-a+&[GY_hk!KBY=(S(%*+Do8fK s*i`drsnr*iJ7C2s*+JBIdd%2R@Cs@pYj$f5Pr.oDSPW>,Wf4W%_ho*0[Ni=9r3k0BJ?M!0MhcM&-~> endstream endobj 3375 0 obj 126 endobj 3376 0 obj << /Length 3377 0 R >> stream q 5.7 0 0 -7.6 208.3 163.6 cm /R3374 Do Q q 4.1 0 0 -5.5 214.9 163.6 cm /R3294 Do Q q 4.7 0 0 -5.5 219.9 163.6 cm /R3290 Do Q q 4.1 0 0 -5.5 224.6 163.6 cm /R3286 Do Q q 4.5 0 0 -5.5 229.4 163.6 cm /R3266 Do Q q 2.6 0 0 -8.5 235 166.6 cm /R3342 Do Q q 5.1 0 0 -5.5 238.2 163.6 cm /R3322 Do Q q 3.3 0 0 -7.7 244 165.8 cm /R3274 Do Q q 2.9 0 0 -8.1 247.9 166.2 cm /R3330 Do Q q 4.5 0 0 -5.5 251.9 163.6 cm /R3266 Do Q q 5.9 0 0 -5.5 257.5 163.6 cm /R3318 Do Q q 4.5 0 0 -5.5 269.3 163.6 cm /R3266 Do Q endstream endobj 3377 0 obj 500 endobj 3378 0 obj << /Type /XObject /Name /R3378 /Subtype /Image /Length 3379 0 R /ImageMask true /Width 41 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 41 /BlackIs1 true >>] >> stream -PO?%7//gZ_G/Hs^72'>_sRK= DR]Xos2,BEmsjg)rnlW%J+p^qrt#"a])MZ1LL8-*)@LDYj1&N:@(>Y)n&,0\n,E:chuD#T+8ODW!.Y=~> endstream endobj 3379 0 obj 108 endobj 3380 0 obj << /Length 3381 0 R >> stream q 4.1 0 0 -8.5 275.1 166.6 cm /R3378 Do Q endstream endobj 3381 0 obj 42 endobj 3382 0 obj << /Type /XObject /Name /R3382 /Subtype /Image /Length 3383 0 R /ImageMask true /Width 45 /Height 103 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 45 /BlackIs1 true >>] >> stream 3%Q1kJ^GLN0Z2lH%rM@(DXRcG )tlGH772$OCPs5[;@#P\,Re,V`:~> endstream endobj 3383 0 obj 104 endobj 3384 0 obj << /Length 3385 0 R >> stream q 4.5 0 0 -10.3 279 166.2 cm /R3382 Do Q q 4.1 0 0 -5.5 284.3 163.6 cm /R3294 Do Q q 4.1 0 0 -5.5 289.1 163.6 cm /R3286 Do Q q 3.3 0 0 -7.7 294.1 165.8 cm /R3274 Do Q q 4.1 0 0 -5.5 297.7 163.6 cm /R3334 Do Q q 7.9 0 0 -5.4 306.6 163.5 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5.1 0 0 -5.6 273.2 533.1 cm /R3401 Do Q q 5.7 0 0 -7.6 284.9 533 cm /R3477 Do Q q 3.9 0 0 -5.3 291.4 533 cm /R3405 Do Q q 5.1 0 0 -5.6 296 533.1 cm /R3401 Do Q q 4.4 0 0 -5.6 302.2 533.1 cm /R3457 Do Q q 4.4 0 0 -5.6 307.4 533.1 cm /R3413 Do Q q 3.8 0 0 -5.6 312.5 533.1 cm /R3417 Do Q q 3.8 0 0 -5.6 317.1 533.1 cm /R3417 Do Q q 5.1 0 0 -5.6 321.7 533.1 cm /R3401 Do Q q 3.9 0 0 -5.3 327.5 533 cm /R3405 Do Q q 2.6 0 0 -8.1 338 535.8 cm /R3469 Do Q q 5.7 0 0 -5.3 341.3 533 cm /R3429 Do Q q 3.7 0 0 -7.5 353.5 535 cm /R3433 Do Q q 5.7 0 0 -8.3 358.1 536 cm /R3421 Do Q q 4.4 0 0 -5.6 364.6 533.1 cm /R3413 Do Q q 5.7 0 0 -7.6 375.7 533 cm /R3477 Do Q q 5.3 0 0 -5.6 382.2 533.1 cm /R3461 Do Q q 3.9 0 0 -5.3 388 533 cm /R3405 Do Q q 5.3 0 0 -5.6 392.7 533.1 cm /R3461 Do Q q 2.6 0 0 -8.3 398.5 536 cm /R3473 Do Q q 2.6 0 0 -8.3 401.8 536 cm /R3473 Do Q q 4.4 0 0 -5.6 405.2 533.1 cm /R3413 Do Q q 2.6 0 0 -8.3 410.3 536 cm /R3473 Do Q q 3.8 0 0 -5.6 419.2 533.1 cm /R3417 Do Q q 5.6 0 0 -7.6 423.7 532.9 cm /R3509 Do Q q 3.8 0 0 -5.6 429.9 533.1 cm /R3417 Do Q q 3.7 0 0 -7.5 434.4 535 cm /R3433 Do Q q 4.4 0 0 -5.6 439 533.1 cm /R3413 Do Q q 9.1 0 0 -5.3 444.2 533 cm /R3409 Do Q q 2.6 0 0 -8.1 460 535.8 cm /R3469 Do Q q 5.7 0 0 -5.3 463.4 533 cm /R3429 Do Q q 5.3 0 0 -5.6 475.7 533.1 cm /R3461 Do Q q 5.7 0 0 -5.3 481.5 533 cm /R3429 Do Q q 5.6 0 0 -7.6 487.5 532.9 cm /R3509 Do Q q 5.3 0 0 -5.6 499.7 533.1 cm /R3461 Do Q q 5.7 0 0 -7.6 505.5 533 cm /R3477 Do Q q 5.7 0 0 -7.6 512 533 cm /R3477 Do Q q 2.6 0 0 -8.3 518.5 536 cm /R3473 Do Q q 2.6 0 0 -8.1 521.8 535.8 cm /R3469 Do Q q 4.4 0 0 -5.6 525.2 533.1 cm /R3457 Do Q q 5.3 0 0 -5.6 530.4 533.1 cm /R3461 Do Q q 3.7 0 0 -7.5 536.1 535 cm /R3433 Do Q q 2.6 0 0 -8.1 540.8 535.8 cm /R3469 Do Q q 5.1 0 0 -5.6 544.1 533.1 cm /R3401 Do Q q 5.7 0 0 -5.3 550 533 cm /R3429 Do Q q 3.2 0 0 -0.8 556.3 530.6 cm /R3537 Do Q q 5.7 0 0 -8.5 92.1 521.6 cm /R3513 Do Q q 4.4 0 0 -5.6 98.6 518.7 cm /R3413 Do Q q 5.8 0 0 -8.4 103.6 521.7 cm /R3425 Do Q q 5.7 0 0 -5.3 110.2 518.6 cm /R3429 Do Q q 4.4 0 0 -5.6 116.7 518.7 cm /R3413 Do Q q 5.7 0 0 -8.5 121.9 521.6 cm /R3513 Do Q q 9.1 0 0 -5.3 133.6 518.6 cm /R3409 Do Q q 5.3 0 0 -5.6 143.6 518.7 cm /R3461 Do Q q 5.7 0 0 -5.3 149.3 518.6 cm /R3429 Do Q q 5.7 0 0 -5.3 155.8 518.6 cm /R3429 Do Q q 4.4 0 0 -5.6 162.3 518.7 cm /R3413 Do Q q 3.9 0 0 -5.3 167.5 518.6 cm /R3405 Do Q q 1.3 0 0 -1.2 172.6 514.5 cm /R3437 Do Q q 7.7 0 0 -8.2 184.1 521.5 cm /R3565 Do Q q 5.7 0 0 -8.3 192.5 521.6 cm /R3421 Do Q q 4.4 0 0 -5.6 199 518.7 cm /R3413 Do Q q 9.5 0 0 -8.2 209.7 521.5 cm /R3529 Do Q q 5.1 0 0 -5.6 220.1 518.7 cm /R3401 Do Q q 5.7 0 0 -8.5 226 521.6 cm /R3453 Do Q q 2.6 0 0 -8.1 232.5 521.4 cm /R3469 Do Q q 2.6 0 0 -8.3 235.9 521.6 cm /R3473 Do Q q 4.4 0 0 -5.6 239.2 518.7 cm /R3413 Do Q q 7.9 0 0 -8.7 249.5 521.7 cm /R3517 Do Q q 5.7 0 0 -8.5 258.4 521.6 cm /R3453 Do Q q 3 0 0 -10.5 264.6 521.4 cm /R3481 Do Q q 4.4 0 0 -5.6 269.1 518.7 cm /R3413 Do Q q 4.4 0 0 -5.6 274.3 518.7 cm /R3457 Do Q q 3.7 0 0 -7.5 279.3 520.6 cm /R3433 Do Q q 6.4 0 0 -8.2 289.4 521.5 cm /R3569 Do Q q 5.3 0 0 -5.6 296.7 518.7 cm /R3461 Do Q q 5.6 0 0 -7.6 302 518.5 cm /R3509 Do Q q 4.4 0 0 -5.6 307.9 518.7 cm /R3413 Do Q q 3.9 0 0 -5.3 313 518.6 cm /R3405 Do Q q 9.1 0 0 -5.3 322.7 518.6 cm /R3409 Do Q q 5.3 0 0 -5.6 332.7 518.7 cm /R3461 Do Q q 5.5 0 0 -8.3 338.5 521.6 cm /R3449 Do Q q 4.4 0 0 -5.6 344.2 518.7 cm /R3413 Do Q q 3.8 0 0 -5.6 349.4 518.7 cm /R3417 Do Q q 5.7 0 0 -5.5 359.2 518.6 cm /R3501 Do Q q 3.8 0 0 -5.6 365.7 518.7 cm /R3417 Do Q q 4.4 0 0 -5.6 370.3 518.7 cm /R3413 Do Q q 5.1 0 0 -5.6 380.6 518.7 cm /R3401 Do Q q 4 0 0 -8.4 386.4 521.7 cm /R3397 Do Q q 5.3 0 0 -5.6 395.2 518.7 cm /R3461 Do Q q 5.7 0 0 -8.5 406.1 521.6 cm /R3513 Do Q q 2.6 0 0 -8.1 412.6 521.4 cm /R3469 Do Q q 3.8 0 0 -5.6 416 518.7 cm /R3417 Do Q q 3.7 0 0 -7.5 420.4 520.6 cm /R3433 Do Q q 3.9 0 0 -5.3 425.1 518.6 cm /R3405 Do Q q 2.6 0 0 -8.1 429.7 521.4 cm /R3469 Do Q q 5.7 0 0 -8.5 433 521.6 cm /R3453 Do Q q 5.7 0 0 -5.5 439.5 518.6 cm /R3501 Do Q q 3.7 0 0 -7.5 445.9 520.6 cm /R3433 Do Q q 4.4 0 0 -5.6 450.5 518.7 cm /R3413 Do Q q 5.7 0 0 -8.5 455.7 521.6 cm /R3513 Do Q q 5.7 0 0 -8.5 467.2 521.6 cm /R3513 Do Q q 2.6 0 0 -8.1 473.7 521.4 cm /R3469 Do Q q 3.9 0 0 -5.3 477.1 518.6 cm /R3405 Do Q q 4.4 0 0 -5.6 481.6 518.7 cm /R3413 Do Q q 4.4 0 0 -5.6 486.8 518.7 cm /R3457 Do Q q 3.7 0 0 -7.5 491.8 520.6 cm /R3433 Do Q q 5.1 0 0 -5.6 496.5 518.7 cm /R3401 Do Q q 3.9 0 0 -5.3 502.4 518.6 cm /R3405 Do Q q 5.6 0 0 -7.6 506.8 518.5 cm /R3509 Do Q q 5.7 0 0 -7.6 518.2 518.6 cm /R3477 Do Q q 3.9 0 0 -5.3 524.7 518.6 cm /R3405 Do Q q 5.1 0 0 -5.6 529.3 518.7 cm /R3401 Do Q q 3.7 0 0 -7.5 535 520.6 cm /R3433 Do Q q 5.1 0 0 -5.6 539.7 518.7 cm /R3401 Do Q q 4.4 0 0 -5.6 545.9 518.7 cm /R3457 Do Q q 5.1 0 0 -5.6 551.1 518.7 cm /R3401 Do Q q 2.6 0 0 -8.3 557 521.6 cm /R3473 Do Q q 2.6 0 0 -8.1 92.1 506.9 cm /R3469 Do Q q 5.7 0 0 -5.3 95.5 504.1 cm /R3429 Do Q q 7.9 0 0 -5.4 106.2 504 cm /R3445 Do Q q 5.7 0 0 -8.3 114.7 507.1 cm /R3421 Do Q q 2.6 0 0 -8.1 121.1 506.9 cm /R3469 Do Q q 4.4 0 0 -5.6 124.5 504.2 cm /R3457 Do Q q 5.7 0 0 -8.3 129.3 507.1 cm /R3421 Do Q q 9.1 0 0 -5.3 140.2 504.1 cm /R3409 Do Q q 4.4 0 0 -5.6 150.1 504.2 cm /R3413 Do Q q 3.8 0 0 -5.6 155.2 504.2 cm /R3417 Do Q q 3.8 0 0 -5.6 159.8 504.2 cm /R3417 Do Q q 5.3 0 0 -5.6 164.4 504.2 cm /R3461 Do Q q 5.4 0 0 -8 170.2 504.2 cm /R3497 Do Q q 4.4 0 0 -5.6 176.1 504.2 cm /R3413 Do Q q 3.8 0 0 -5.6 181.3 504.2 cm /R3417 Do Q q 5.3 0 0 -5.6 190.5 504.2 cm /R3461 Do Q q 3.9 0 0 -5.3 196.3 504.1 cm /R3405 Do Q q 4.4 0 0 -5.6 200.8 504.2 cm /R3413 Do Q q 3.8 0 0 -5.6 210.4 504.2 cm /R3417 Do Q q 4.4 0 0 -5.6 215 504.2 cm /R3413 Do Q q 5.7 0 0 -5.3 220.1 504.1 cm /R3429 Do Q q 3.7 0 0 -7.5 226.2 506.1 cm /R3433 Do Q q 3.7 0 0 -7.5 235.3 506.1 cm /R3433 Do Q q 5.1 0 0 -5.6 239.9 504.2 cm /R3401 Do Q q 5.7 0 0 -7.6 250.1 504.1 cm /R3477 Do Q q 3.9 0 0 -5.3 256.6 504.1 cm /R3405 Do Q q 5.1 0 0 -5.6 261.2 504.2 cm /R3401 Do Q q 4.4 0 0 -5.6 267.4 504.2 cm /R3457 Do Q q 4.4 0 0 -5.6 272.6 504.2 cm /R3413 Do Q q 3.8 0 0 -5.6 277.7 504.2 cm /R3417 Do Q q 3.8 0 0 -5.6 282.3 504.2 cm /R3417 Do Q q 5.1 0 0 -5.6 286.9 504.2 cm /R3401 Do Q q 3.9 0 0 -5.3 292.7 504.1 cm /R3405 Do Q q 3.8 0 0 -5.6 297.3 504.2 cm /R3417 Do Q q 7.9 0 0 -5.4 306.3 504 cm /R3445 Do Q q 5.7 0 0 -8.3 314.8 507.1 cm /R3421 Do Q q 4.4 0 0 -5.6 321.3 504.2 cm /R3413 Do Q q 3.9 0 0 -5.3 326.5 504.1 cm /R3405 Do Q q 4.4 0 0 -5.6 331 504.2 cm /R3413 Do Q q 9.5 0 0 -8.2 340.9 507 cm /R3529 Do Q q 5.1 0 0 -5.6 351.4 504.2 cm /R3401 Do Q q 5.7 0 0 -8.5 357.3 507.1 cm /R3453 Do Q q 2.6 0 0 -8.1 363.8 506.9 cm /R3469 Do Q q 2.6 0 0 -8.3 367.1 507.1 cm /R3473 Do Q q 4.4 0 0 -5.6 370.5 504.2 cm /R3413 Do Q q 7.9 0 0 -8.7 380.1 507.2 cm /R3517 Do Q q 5.7 0 0 -8.5 389 507.1 cm /R3453 Do Q q 3 0 0 -10.5 395.2 506.9 cm /R3481 Do Q q 4.4 0 0 -5.6 399.7 504.2 cm /R3413 Do Q q 4.4 0 0 -5.6 404.8 504.2 cm /R3457 Do Q q 3.7 0 0 -7.5 409.9 506.1 cm /R3433 Do Q q 3.8 0 0 -5.6 414.5 504.2 cm /R3417 Do Q q 5.3 0 0 -5.6 423.8 504.2 cm /R3461 Do Q q 3.9 0 0 -5.3 429.5 504.1 cm /R3405 Do Q q 4.4 0 0 -5.6 434.1 504.2 cm /R3413 Do Q q 5.7 0 0 -8.5 443.7 507.1 cm /R3453 Do Q q 4.4 0 0 -5.6 450.5 504.2 cm /R3413 Do Q q 2.6 0 0 -8.3 455.7 507.1 cm /R3473 Do Q q 2.6 0 0 -8.1 459.1 506.9 cm /R3469 Do Q q 4.4 0 0 -5.6 462.4 504.2 cm /R3413 Do Q q 5.6 0 0 -5.4 467.5 504 cm /R3465 Do Q q 4.4 0 0 -5.6 473.3 504.2 cm /R3413 Do Q q 5.7 0 0 -8.5 478.5 507.1 cm /R3513 Do Q q 3.7 0 0 -7.5 489.3 506.1 cm /R3433 Do Q q 5.1 0 0 -5.6 494 504.2 cm /R3401 Do Q q 3.9 0 0 -5.3 504.2 504.1 cm /R3405 Do Q q 4.4 0 0 -5.6 508.7 504.2 cm /R3413 Do Q q 3.8 0 0 -5.6 513.9 504.2 cm /R3417 Do Q q 2.6 0 0 -8.1 518.5 506.9 cm /R3469 Do Q q 5.7 0 0 -8.5 521.8 507.1 cm /R3513 Do Q q 4.4 0 0 -5.6 528.3 504.2 cm /R3413 Do Q q 1.4 0 0 -3.5 534.1 500 cm /R3493 Do Q q 5.3 0 0 -5.6 541.4 504.2 cm /R3461 Do Q q 5.7 0 0 -5.3 547.1 504.1 cm /R3429 Do Q q 5.7 0 0 -8.5 553.6 507.1 cm /R3513 Do Q q 3.7 0 0 -7.5 92 491.7 cm /R3433 Do Q q 5.7 0 0 -8.3 96.7 492.7 cm /R3421 Do Q q 4.4 0 0 -5.6 103.1 489.8 cm /R3413 Do Q q 5.7 0 0 -5.3 108.3 489.7 cm /R3429 Do Q q 4 0 0 -8.4 120.1 492.8 cm /R3397 Do Q q 5.1 0 0 -5.6 123.8 489.8 cm /R3401 Do Q q 3.9 0 0 -5.3 129.7 489.7 cm /R3405 Do Q q 7.9 0 0 -5.4 134.1 489.6 cm /R3445 Do Q q 5.3 0 0 -5.6 142.4 489.8 cm /R3461 Do Q q 3.9 0 0 -5.3 148.1 489.7 cm /R3405 Do Q q 5.7 0 0 -8.5 152.7 492.7 cm /R3513 Do Q q 4.4 0 0 -5.6 159.2 489.8 cm /R3413 Do Q q 5.7 0 0 -8.5 164.3 492.7 cm /R3513 Do Q q 2.6 0 0 -8.1 176.1 492.5 cm /R3469 Do Q q 4 0 0 -8.4 179.4 492.8 cm /R3397 Do Q q 3.7 0 0 -7.5 188 491.7 cm /R3433 Do Q q 5.7 0 0 -8.3 192.7 492.7 cm /R3421 Do Q q 2.6 0 0 -8.1 199.1 492.5 cm /R3469 Do Q q 3.8 0 0 -5.6 202.5 489.8 cm /R3417 Do Q q 2.6 0 0 -8.3 212.3 492.7 cm /R3473 Do Q q 5.1 0 0 -5.6 215.7 489.8 cm /R3401 Do Q q 4.4 0 0 -5.6 221.9 489.8 cm /R3457 Do Q q 5.3 0 0 -5.6 227.2 489.8 cm /R3461 Do Q q 3.7 0 0 -7.5 232.9 491.7 cm /R3433 Do Q q 2.6 0 0 -8.1 237.5 492.5 cm /R3469 Do Q q 5.1 0 0 -5.6 240.9 489.8 cm /R3401 Do Q q 5.7 0 0 -5.3 246.8 489.7 cm /R3429 Do Q q 3.7 0 0 -7.5 258.1 491.7 cm /R3433 Do Q q 5.7 0 0 -5.5 262.7 489.7 cm /R3501 Do Q q 3.9 0 0 -5.3 269.2 489.7 cm /R3405 Do Q q 5.7 0 0 -5.3 273.8 489.7 cm /R3429 Do Q q 3.8 0 0 -5.6 280.3 489.8 cm /R3417 Do Q q 5.1 0 0 -5.6 290.1 489.8 cm /R3401 Do Q q 5.7 0 0 -5.5 296 489.7 cm /R3501 Do Q q 3.7 0 0 -7.5 302.4 491.7 cm /R3433 Do Q q 3.7 0 0 -7.5 312.2 491.7 cm /R3433 Do Q q 5.1 0 0 -5.6 316.9 489.8 cm /R3401 Do Q q 5.7 0 0 -8.5 327.9 492.7 cm /R3453 Do Q q 4.4 0 0 -5.6 334.7 489.8 cm /R3413 Do Q q 2.6 0 0 -8.1 345.2 492.5 cm /R3469 Do Q q 5.7 0 0 -5.3 348.5 489.7 cm /R3429 Do Q q 4.4 0 0 -5.6 355 489.8 cm /R3457 Do Q q 5.1 0 0 -5.6 360.2 489.8 cm /R3401 Do Q q 3.9 0 0 -5.3 366.1 489.7 cm /R3405 Do Q q 3.9 0 0 -5.3 370.6 489.7 cm /R3405 Do Q q 4.4 0 0 -5.6 375.2 489.8 cm /R3413 Do Q q 4.4 0 0 -5.6 380.3 489.8 cm /R3457 Do Q q 3.7 0 0 -7.5 385.4 491.7 cm /R3433 Do Q q 1.8 0 0 -12 396.1 493.4 cm /R3573 Do Q q 3.9 0 0 -7.9 399.2 492.3 cm /R3557 Do Q q 4.9 0 0 -8.2 404.6 492.3 cm /R3577 Do Q q 1.8 0 0 -12 410.1 493.4 cm /R3581 Do Q q 1.3 0 0 -1.2 414.1 485.6 cm /R3437 Do Q q 7.7 0 0 -8.2 425.9 492.6 cm /R3565 Do Q q 5.7 0 0 -8.3 434.3 492.7 cm /R3421 Do Q q 2.6 0 0 -8.1 440.8 492.5 cm /R3469 Do Q q 3.8 0 0 -5.6 444.2 489.8 cm /R3417 Do Q q 5.7 0 0 -8.5 454 492.7 cm /R3513 Do Q q 2.6 0 0 -8.1 460.5 492.5 cm /R3469 Do Q q 3.9 0 0 -5.3 463.9 489.7 cm /R3405 Do Q q 4.4 0 0 -5.6 468.4 489.8 cm /R3413 Do Q q 4.4 0 0 -5.6 473.6 489.8 cm /R3457 Do Q q 3.7 0 0 -7.5 478.6 491.7 cm /R3433 Do Q q 5.1 0 0 -5.6 483.3 489.8 cm /R3401 Do Q q 3.9 0 0 -5.3 489.2 489.7 cm /R3405 Do Q q 5.6 0 0 -7.6 493.6 489.6 cm /R3509 Do Q q 5.7 0 0 -7.6 505.1 489.7 cm /R3477 Do Q q 3.9 0 0 -5.3 511.6 489.7 cm /R3405 Do Q q 5.1 0 0 -5.6 516.2 489.8 cm /R3401 Do Q q 3.7 0 0 -7.5 522 491.7 cm /R3433 Do Q q 5.1 0 0 -5.6 526.6 489.8 cm /R3401 Do Q q 4.4 0 0 -5.6 532.9 489.8 cm /R3457 Do Q q 5.1 0 0 -5.6 538 489.8 cm /R3401 Do Q q 2.6 0 0 -8.3 543.9 492.7 cm /R3473 Do Q q 2.6 0 0 -8.1 552.3 492.5 cm /R3469 Do Q q 3.8 0 0 -5.6 555.7 489.8 cm /R3417 Do Q q 5.7 0 0 -8.3 92.1 478.3 cm /R3421 Do Q q 4.4 0 0 -5.6 98.6 475.4 cm /R3413 Do Q q 5.3 0 0 -5.6 103.8 475.4 cm /R3461 Do Q q 5.6 0 0 -5.4 109.2 475.2 cm /R3465 Do Q q 2.6 0 0 -8.1 115.4 478.1 cm /R3469 Do Q q 2.6 0 0 -8.3 118.7 478.3 cm /R3473 Do Q q 5.6 0 0 -7.6 122 475.2 cm /R3509 Do Q q 5.7 0 0 -8.5 133.6 478.3 cm /R3513 Do Q q 4.4 0 0 -5.6 140.1 475.4 cm /R3413 Do Q q 5.7 0 0 -7.6 145.3 475.3 cm /R3477 Do Q q 4.4 0 0 -5.6 152.1 475.4 cm /R3413 Do Q q 5.7 0 0 -5.3 157.3 475.3 cm /R3429 Do Q q 5.7 0 0 -8.5 163.7 478.3 cm /R3513 Do Q q 4.4 0 0 -5.6 170.2 475.4 cm /R3413 Do Q q 5.7 0 0 -5.3 175.4 475.3 cm /R3429 Do Q q 3.7 0 0 -7.5 181.4 477.3 cm /R3433 Do Q q 5.7 0 0 -5.5 191.7 475.3 cm /R3501 Do Q q 5.7 0 0 -7.6 198.2 475.3 cm /R3477 Do Q q 5.1 0 0 -5.6 205 475.4 cm /R3401 Do Q q 5.7 0 0 -5.3 210.9 475.3 cm /R3429 Do Q q 3.9 0 0 -5.3 222.8 475.3 cm /R3405 Do Q q 4.4 0 0 -5.6 227.3 475.4 cm /R3413 Do Q q 9.1 0 0 -5.3 232.5 475.3 cm /R3409 Do Q q 5.1 0 0 -5.6 242.3 475.4 cm /R3401 Do Q q 3.7 0 0 -7.5 248.1 477.3 cm /R3433 Do Q q 4.4 0 0 -5.6 252.8 475.4 cm /R3413 Do Q q 5.7 0 0 -7.6 263.2 475.3 cm /R3477 Do Q q 3.9 0 0 -5.3 269.7 475.3 cm /R3405 Do Q q 5.1 0 0 -5.6 274.3 475.4 cm /R3401 Do Q q 4.4 0 0 -5.6 280.5 475.4 cm /R3457 Do Q q 4.4 0 0 -5.6 285.7 475.4 cm /R3413 Do Q q 5.7 0 0 -8.5 290.8 478.3 cm /R3513 Do Q q 5.7 0 0 -5.5 297.3 475.3 cm /R3501 Do Q q 3.9 0 0 -5.3 303.8 475.3 cm /R3405 Do Q q 4.4 0 0 -5.6 308.3 475.4 cm /R3413 Do Q q 2.6 0 0 -8.1 319 478.1 cm /R3469 Do Q q 5.7 0 0 -5.3 322.4 475.3 cm /R3429 Do Q q 5.6 0 0 -5.4 328.4 475.2 cm /R3465 Do Q q 5.1 0 0 -5.6 334.3 475.4 cm /R3401 Do Q q 4.4 0 0 -5.6 340.5 475.4 cm /R3457 Do Q q 5.3 0 0 -5.6 345.8 475.4 cm /R3461 Do Q q 3.7 0 0 -7.5 351.4 477.3 cm /R3433 Do Q q 2.6 0 0 -8.1 356.1 478.1 cm /R3469 Do Q q 5.1 0 0 -5.6 359.5 475.4 cm /R3401 Do Q q 5.7 0 0 -5.3 365.3 475.3 cm /R3429 Do Q q 1.4 0 0 -3.5 372.4 471.2 cm /R3493 Do Q q 5.1 0 0 -5.6 380.7 475.4 cm /R3401 Do Q q 3.9 0 0 -5.3 386.6 475.3 cm /R3405 Do Q q 3.8 0 0 -5.6 396.4 475.4 cm /R3417 Do Q q 4.4 0 0 -5.6 401 475.4 cm /R3413 Do Q q 5.7 0 0 -5.3 406.1 475.3 cm /R3429 Do Q q 5.7 0 0 -8.5 412.6 478.3 cm /R3513 Do Q q 2.6 0 0 -8.1 419.1 478.1 cm /R3469 Do Q q 5.7 0 0 -5.3 422.5 475.3 cm /R3429 Do Q q 5.4 0 0 -8 428.9 475.4 cm /R3497 Do Q q 5.3 0 0 -5.6 440.4 475.4 cm /R3461 Do Q q 9.1 0 0 -5.3 451.5 475.3 cm /R3409 Do Q q 4.4 0 0 -5.6 461.3 475.4 cm /R3413 Do Q q 3.8 0 0 -5.6 466.5 475.4 cm /R3417 Do Q q 3.8 0 0 -5.6 471.1 475.4 cm /R3417 Do Q q 5.3 0 0 -5.6 475.7 475.4 cm /R3461 Do Q q 5.4 0 0 -8 481.5 475.4 cm /R3497 Do Q q 4.4 0 0 -5.6 487.4 475.4 cm /R3413 Do Q q 3.7 0 0 -7.5 498 477.3 cm /R3433 Do Q q 5.1 0 0 -5.6 502.6 475.4 cm /R3401 Do Q q 5.3 0 0 -5.6 513.9 475.4 cm /R3461 Do Q q 3.9 0 0 -5.3 525.1 475.3 cm /R3405 Do Q q 4.4 0 0 -5.6 529.6 475.4 cm /R3413 Do Q q 9.1 0 0 -5.3 534.8 475.3 cm /R3409 Do Q q 5.1 0 0 -5.6 544.6 475.4 cm /R3401 Do Q q 3.7 0 0 -7.5 550.4 477.3 cm /R3433 Do Q q 4.4 0 0 -5.6 555.1 475.4 cm /R3413 Do Q q 5.7 0 0 -7.6 92.1 460.8 cm /R3477 Do Q q 3.9 0 0 -5.3 98.6 460.8 cm /R3405 Do Q q 5.1 0 0 -5.6 103.1 460.9 cm /R3401 Do Q q 4.4 0 0 -5.6 109.4 460.9 cm /R3457 Do Q q 4.4 0 0 -5.6 114.5 460.9 cm /R3413 Do Q q 3.8 0 0 -5.6 119.7 460.9 cm /R3417 Do Q q 3.8 0 0 -5.6 124.3 460.9 cm /R3417 Do Q q 5.1 0 0 -5.6 128.8 460.9 cm /R3401 Do Q q 3.9 0 0 -5.3 134.7 460.8 cm /R3405 Do Q q 7.9 0 0 -5.4 144.3 460.7 cm /R3445 Do Q q 5.7 0 0 -8.3 152.8 463.8 cm /R3421 Do Q q 2.6 0 0 -8.1 159.3 463.6 cm /R3469 Do Q q 4.4 0 0 -5.6 162.7 460.9 cm /R3457 Do Q q 5.7 0 0 -8.3 167.5 463.8 cm /R3421 Do Q q 3.8 0 0 -5.6 179 460.9 cm /R3417 Do Q q 5.7 0 0 -7.6 183.5 460.8 cm /R3477 Do Q q 4.4 0 0 -5.6 190.4 460.9 cm /R3413 Do Q q 4.4 0 0 -5.6 195.5 460.9 cm /R3457 Do Q q 2.6 0 0 -8.1 200.7 463.6 cm /R3469 Do Q q 5.8 0 0 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cm /R3477 Do Q q 2.6 0 0 -8.3 187.9 282 cm /R3473 Do Q q 2.6 0 0 -8.1 191.2 281.8 cm /R3469 Do Q q 4 0 0 -8.4 194.5 282.1 cm /R3397 Do Q q 5.6 0 0 -7.6 198.1 278.9 cm /R3509 Do Q q 9.1 0 0 -5.3 209 279 cm /R3409 Do Q q 5.3 0 0 -5.6 218.9 279.1 cm /R3461 Do Q q 2.6 0 0 -8.1 224.7 281.8 cm /R3469 Do Q q 5.7 0 0 -5.3 228.1 279 cm /R3429 Do Q q 3.7 0 0 -7.5 234.1 281 cm /R3433 Do Q q 5.3 0 0 -5.6 238.8 279.1 cm /R3461 Do Q q 2.6 0 0 -8.1 244.6 281.8 cm /R3469 Do Q q 5.7 0 0 -5.3 248 279 cm /R3429 Do Q q 2.6 0 0 -8.1 254.5 281.8 cm /R3469 Do Q q 5.7 0 0 -5.3 257.8 279 cm /R3429 Do Q q 5.4 0 0 -8 264.3 279.1 cm /R3497 Do Q q 5.3 0 0 -5.6 274.8 279.1 cm /R3461 Do Q q 5.7 0 0 -5.3 280.6 279 cm /R3429 Do Q q 5.7 0 0 -8.5 287.1 282 cm /R3513 Do Q q 5.7 0 0 -7.6 298.5 279 cm /R3477 Do Q q 5.1 0 0 -5.6 305.3 279.1 cm /R3401 Do Q q 3.9 0 0 -5.3 311.2 279 cm /R3405 Do Q q 3.7 0 0 -7.5 315.7 281 cm /R3433 Do Q q 2.6 0 0 -8.1 320.3 281.8 cm /R3469 Do Q q 5.7 0 0 -5.3 323.7 279 cm /R3429 Do Q q 5.4 0 0 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/R3513 Do Q q 7.9 0 0 -5.4 512.5 278.9 cm /R3445 Do Q q 5.3 0 0 -5.6 520.7 279.1 cm /R3461 Do Q q 3.9 0 0 -5.3 526.5 279 cm /R3405 Do Q q 4.4 0 0 -5.6 531.1 279.1 cm /R3413 Do Q q 5.3 0 0 -5.6 541.4 279.1 cm /R3461 Do Q q 5.7 0 0 -5.3 547.1 279 cm /R3429 Do Q q 5.7 0 0 -8.5 553.6 282 cm /R3513 Do Q q 3.8 0 0 -5.6 92.1 264.7 cm /R3417 Do Q q 5.1 0 0 -5.6 96.7 264.7 cm /R3401 Do Q q 4 0 0 -8.4 102.4 267.7 cm /R3397 Do Q q 3.7 0 0 -7.5 106 266.6 cm /R3433 Do Q q 7.9 0 0 -5.4 110.2 264.5 cm /R3445 Do Q q 5.3 0 0 -5.6 118.5 264.7 cm /R3461 Do Q q 3.9 0 0 -5.3 124.3 264.6 cm /R3405 Do Q q 4.4 0 0 -5.6 128.8 264.7 cm /R3413 Do Q q 5.7 0 0 -7.6 138.5 264.6 cm /R3477 Do Q q 2.6 0 0 -8.3 145 267.6 cm /R3473 Do Q q 5.3 0 0 -5.6 148.5 264.7 cm /R3461 Do Q q 3.7 0 0 -7.5 154.2 266.6 cm /R3433 Do Q q 4 0 0 -8.4 158.7 267.7 cm /R3397 Do Q q 5.1 0 0 -5.6 162.4 264.7 cm /R3401 Do Q q 3.9 0 0 -5.3 168.3 264.6 cm /R3405 Do Q q 9.1 0 0 -5.3 172.9 264.6 cm /R3409 Do Q q 3.8 0 0 -5.6 182.7 264.7 cm /R3417 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0.4 re 97.7 590.1 153.6 0.4 re 251.5 590.1 2.6 0.4 re 254.2 590.1 88.6 0.4 re 97.7 590.5 153.6 0.4 re 251.4 590.5 91.4 0.4 re 97.7 590.9 245.1 0.4 re 97.7 591.3 245.1 0.1 re 97.7 591.4 245.1 163.9 re 97.7 755.3 245.1 0.1 re n 1 i 0.375 w 252.8 734.547 m 252.8 584.547 l S Q q W 97.8 755.38 m 97.8 575.38 l 342.8 575.38 l 342.8 755.38 l h n 1 i 0.375 w 251.3 591.397 m 252.8 585.397 l 254.3 591.397 l S BT /R3808 12 Tf 1 0 0 1 234.05 738.297 Tm (Process 1) Tj /R3808 9 Tf 1 0 0 1 215.3 595.797 Tm (Interrupt) Tj 1 0 0 1 215.3 584.547 Tm (Mode) Tj 1 0 0 1 290.3 595.797 Tm (Polling) Tj 1 0 0 1 290.3 584.547 Tm (Mode) Tj ET Q q W 97.7 575.3 245.1 97.6 re 97.7 672.9 245.1 0.1 re 97.7 673 155.3 0.1 re 253.2 673 89.6 0.1 re 97.7 673.1 154.8 0.1 re 253.2 673.1 89.6 0.1 re 97.7 673.2 154.3 0.1 re 253.2 673.2 89.6 0.1 re 97.7 673.3 153.8 0.1 re 253.3 673.3 89.5 0.1 re 97.7 673.4 153.3 0.1 re 253.3 673.4 89.5 0.1 re 97.7 673.5 152.8 0.1 re 253.3 673.5 89.5 0.1 re 97.7 673.6 152.2 0.1 re 253.3 673.6 89.5 0.1 re 97.7 673.7 151.7 0.1 re 253.3 673.7 89.5 0.1 re 97.7 673.8 151.2 0.1 re 253.4 673.8 89.4 0.1 re 97.7 673.9 150.7 0.1 re 253.4 673.9 89.4 0.1 re 97.7 674 150.2 0.1 re 253.4 674 89.4 0.1 re 97.7 674.1 149.7 0.1 re 253.4 674.1 89.4 0.1 re 97.7 674.2 149.2 0.1 re 253.4 674.2 89.4 0.1 re 97.7 674.3 148.6 0.1 re 253.5 674.3 89.3 0.1 re 97.7 674.4 150.3 0.1 re 253.5 674.4 89.3 0.1 re 97.7 674.5 152.4 0.1 re 253.5 674.5 89.3 0.1 re 97.7 674.6 154.3 0.1 re 253.5 674.6 89.3 0.1 re 97.7 674.7 154.3 0.1 re 253.5 674.7 89.3 0.1 re 97.7 674.8 154.1 0.1 re 253.5 674.8 89.3 0.1 re 97.7 674.9 153.9 0.1 re 253.6 674.9 89.2 0.1 re 97.7 675 153.7 0.1 re 253.6 675 89.2 0.1 re 97.7 675.1 153.5 0.1 re 253.6 675.1 89.2 0.1 re 97.7 675.2 153.3 0.1 re 253.6 675.2 89.2 0.1 re 97.7 675.3 153.1 0.1 re 253.6 675.3 89.2 0.1 re 97.7 675.4 152.9 0.1 re 253.7 675.4 89.1 0.1 re 97.7 675.5 152.6 0.1 re 253.7 675.5 89.1 0.1 re 97.7 675.6 152.4 0.1 re 253.7 675.6 89.1 0.1 re 97.7 675.7 152.2 0.1 re 253.7 675.7 89.1 0.1 re 97.7 675.8 152 0.1 re 253.7 675.8 89.1 0.1 re 97.7 675.9 151.8 0.1 re 253.2 675.9 89.6 0.1 re 97.7 676 151.6 0.1 re 252.7 676 90.1 0.1 re 97.7 676.1 151.4 0.1 re 252.2 676.1 90.6 0.1 re 97.7 676.2 151.1 0.1 re 251.7 676.2 91.1 0.1 re 97.7 676.3 150.9 0.1 re 251.2 676.3 91.6 0.1 re 97.7 676.4 150.7 0.1 re 250.7 676.4 92.1 0.1 re 97.7 676.5 150.5 0.1 re 250.1 676.5 92.7 0.1 re 97.7 676.6 150.3 0.1 re 249.6 676.6 93.2 0.1 re 97.7 676.7 150.1 0.1 re 249.1 676.7 93.7 0.1 re 97.7 676.8 149.9 0.1 re 248.6 676.8 94.2 0.1 re 97.7 676.9 149.7 0.1 re 248.1 676.9 94.7 0.1 re 97.7 677 149.4 0.1 re 247.6 677 95.2 0.1 re 97.7 677.1 149.2 0.1 re 247.1 677.1 95.7 0.1 re 97.7 677.2 245.1 0.1 re 97.7 677.3 245.1 0.1 re 97.7 677.4 245.1 77.9 re 97.7 755.3 245.1 0.1 re n [ 3 ] 0 d 1 i 0.375 w 136.55 697.047 m 252.8 674.547 l S Q q W 97.8 755.38 m 97.8 575.38 l 342.8 575.38 l 342.8 755.38 l h n 1 i 0.375 w 245.8 674.397 m 252 674.697 l 246.35 677.347 l S [ 0.75 2.25 ] 2.25 d 252.8 674.547 m 286.55 674.547 l S Q q W 97.7 575.3 245.1 8.4 re 97.7 583.7 245.1 0.1 re 97.7 583.8 187.4 1.5 re 288 583.8 54.8 1.5 re 97.7 585.3 187.4 0.1 re 286.5 585.3 0.1 0.1 re 288 585.3 54.8 0.1 re 97.7 585.4 187.4 0.1 re 286.5 585.4 0.1 0.1 re 288 585.4 54.8 0.1 re 97.7 585.5 187.4 0.4 re 286.4 585.5 0.3 0.4 re 288 585.5 54.8 0.4 re 97.7 585.9 187.4 0.4 re 286.3 585.9 0.5 0.4 re 288 585.9 54.8 0.4 re 97.7 586.3 187.4 0.4 re 286.2 586.3 0.7 0.4 re 288 586.3 54.8 0.4 re 97.7 586.7 187.4 0.4 re 286.1 586.7 0.9 0.4 re 288 586.7 54.8 0.4 re 97.7 587.1 187.4 0.4 re 286 587.1 1.1 0.4 re 288 587.1 54.8 0.4 re 97.7 587.5 187.4 0.4 re 285.9 587.5 1.3 0.4 re 288 587.5 54.8 0.4 re 97.7 587.9 187.4 0.4 re 285.8 587.9 1.5 0.4 re 288 587.9 54.8 0.4 re 97.7 588.3 187.4 0.4 re 285.7 588.3 1.7 0.4 re 288 588.3 54.8 0.4 re 97.7 588.7 187.4 0.4 re 285.6 588.7 1.9 0.4 re 288 588.7 54.8 0.4 re 97.7 589.1 187.4 0.4 re 285.5 589.1 2.1 0.4 re 288 589.1 54.8 0.4 re 97.7 589.5 187.4 0.4 re 285.4 589.5 2.3 0.4 re 288 589.5 54.8 0.4 re 97.7 589.9 187.4 0.4 re 285.3 589.9 2.5 0.4 re 288 589.9 54.8 0.4 re 97.7 590.3 187.4 0.4 re 285.2 590.3 2.7 0.4 re 288 590.3 54.8 0.4 re 97.7 590.7 245.1 0.4 re 97.7 591.1 245.1 0.2 re 97.7 591.3 245.1 0.1 re 97.7 591.4 245.1 163.9 re 97.7 755.3 245.1 0.1 re n 1 i 0.375 w 286.55 674.547 m 286.55 584.547 l S Q q W 97.8 755.38 m 97.8 575.38 l 342.8 575.38 l 342.8 755.38 l h n 1 i 0.375 w 285.05 591.397 m 286.55 585.397 l 288.05 591.397 l S 249.05 633.297 7.5 41.25 re f* 249.05 633.297 7.5 41.25 re S 282.8 607.047 7.5 41.25 re f* 282.8 607.047 7.5 41.25 re S Q q W 97.7 575.3 245.1 78.9 re 97.7 654.2 245.1 0.1 re 97.7 654.3 145 0.1 re 249.7 654.3 93.1 0.1 re 97.7 654.4 145.4 0.1 re 249.7 654.4 93.1 0.1 re 97.7 654.5 145.8 0.1 re 249.7 654.5 93.1 0.1 re 97.7 654.6 146.2 0.1 re 249.7 654.6 93.1 0.1 re 97.7 654.7 146.6 0.1 re 249.7 654.7 93.1 0.1 re 97.7 654.8 147 0.1 re 249.7 654.8 93.1 0.1 re 97.7 654.9 147.4 0.1 re 249.7 654.9 93.1 0.1 re 97.7 655 147.8 0.1 re 249.7 655 93.1 0.1 re 97.7 655.1 148.2 0.1 re 249.7 655.1 93.1 0.1 re 97.7 655.2 148.6 0.1 re 249.7 655.2 93.1 0.1 re 97.7 655.3 149 0.1 re 249.7 655.3 93.1 0.1 re 97.7 655.4 149.4 0.1 re 249.7 655.4 93.1 0.1 re 97.7 655.5 149.8 0.1 re 249.7 655.5 93.1 0.1 re 97.7 655.6 150.2 0.1 re 249.7 655.6 93.1 0.1 re 97.7 655.7 150.5 0.1 re 249.7 655.7 93.1 0.1 re 97.7 655.8 150.5 0.1 re 249.7 655.8 93.1 0.1 re 97.7 655.9 150.1 0.1 re 249.7 655.9 93.1 0.1 re 97.7 656 149.7 0.1 re 249.7 656 93.1 0.1 re 97.7 656.1 149.3 0.1 re 249.7 656.1 93.1 0.1 re 97.7 656.2 148.9 0.1 re 249.7 656.2 93.1 0.1 re 97.7 656.3 148.5 0.1 re 249.7 656.3 93.1 0.1 re 97.7 656.4 148.1 0.1 re 249.7 656.4 93.1 0.1 re 97.7 656.5 147.7 0.1 re 249.7 656.5 93.1 0.1 re 97.7 656.6 147.3 0.1 re 249.7 656.6 93.1 0.1 re 97.7 656.7 146.9 0.1 re 249.7 656.7 93.1 0.1 re 97.7 656.8 146.5 0.1 re 249.7 656.8 93.1 0.1 re 97.7 656.9 146.1 0.1 re 249.7 656.9 93.1 0.1 re 97.7 657 145.7 0.1 re 249.7 657 93.1 0.1 re 97.7 657.1 145.3 0.1 re 249.7 657.1 93.1 0.1 re 97.7 657.2 245.1 0.1 re 97.7 657.3 245.1 98 re 97.7 755.3 245.1 0.1 re n 1 i 0.375 w 222.8 633.297 m 222.8 655.797 l 249.05 655.797 l S Q q W 97.8 755.38 m 97.8 575.38 l 342.8 575.38 l 342.8 755.38 l h n 1 i 0.375 w 242.2 654.297 m 248.2 655.797 l 242.2 657.297 l S Q q W 97.7 575.3 245.1 52.7 re 97.7 628 245.1 0.1 re 97.7 628.1 178.9 0.1 re 283.5 628.1 59.3 0.1 re 97.7 628.2 179.3 0.1 re 283.5 628.2 59.3 0.1 re 97.7 628.3 179.7 0.1 re 283.5 628.3 59.3 0.1 re 97.7 628.4 180.1 0.1 re 283.5 628.4 59.3 0.1 re 97.7 628.5 180.5 0.1 re 283.5 628.5 59.3 0.1 re 97.7 628.6 180.9 0.1 re 283.5 628.6 59.3 0.1 re 97.7 628.7 181.3 0.1 re 283.5 628.7 59.3 0.1 re 97.7 628.8 181.7 0.1 re 283.5 628.8 59.3 0.1 re 97.7 628.9 182.1 0.1 re 283.5 628.9 59.3 0.1 re 97.7 629 182.5 0.1 re 283.5 629 59.3 0.1 re 97.7 629.1 182.9 0.1 re 283.5 629.1 59.3 0.1 re 97.7 629.2 183.3 0.1 re 283.5 629.2 59.3 0.1 re 97.7 629.3 183.7 0.1 re 283.5 629.3 59.3 0.1 re 97.7 629.4 184.1 0.1 re 283.5 629.4 59.3 0.1 re 97.7 629.5 184.3 0.1 re 283.5 629.5 59.3 0.1 re 97.7 629.6 184.1 0.1 re 283.5 629.6 59.3 0.1 re 97.7 629.7 183.7 0.1 re 283.5 629.7 59.3 0.1 re 97.7 629.8 183.3 0.1 re 283.5 629.8 59.3 0.1 re 97.7 629.9 182.9 0.1 re 283.5 629.9 59.3 0.1 re 97.7 630 182.5 0.1 re 283.5 630 59.3 0.1 re 97.7 630.1 182.1 0.1 re 283.5 630.1 59.3 0.1 re 97.7 630.2 181.7 0.1 re 283.5 630.2 59.3 0.1 re 97.7 630.3 181.3 0.1 re 283.5 630.3 59.3 0.1 re 97.7 630.4 180.9 0.1 re 283.5 630.4 59.3 0.1 re 97.7 630.5 180.5 0.1 re 283.5 630.5 59.3 0.1 re 97.7 630.6 180.1 0.1 re 283.5 630.6 59.3 0.1 re 97.7 630.7 179.7 0.1 re 283.5 630.7 59.3 0.1 re 97.7 630.8 179.3 0.1 re 283.5 630.8 59.3 0.1 re 97.7 630.9 178.9 0.1 re 283.5 630.9 59.3 0.1 re 97.7 631 245.1 0.1 re 97.7 631.1 245.1 124.2 re 97.7 755.3 245.1 0.1 re n 1 i 0.375 w 222.8 629.547 m 282.8 629.547 l S Q q W 97.8 755.38 m 97.8 575.38 l 342.8 575.38 l 342.8 755.38 l h n 1 i 0.375 w 275.95 628.047 m 281.95 629.547 l 275.95 631.047 l S 203.85 584.547 m 204.25 584.547 l S BT /R3808 9 Tf 1 0 0 1 140.3 723.297 Tm (lapi_init\(\)) Tj 1 0 0 1 256.55 723.297 Tm (lapi_init\(\)) Tj 1 0 0 1 140.3 700.797 Tm (LAPI function) Tj 1 0 0 1 294.05 644.547 Tm (lapi_poll\(\)) Tj 1 0 0 1 189.05 637.047 Tm (User) Tj 1 0 0 1 189.05 625.797 Tm (Handler) Tj ET Q q W 0 0 612.1 653.9 re 0 653.9 612.1 0.1 re 0 654 612.1 0.8 re 0 654.8 612.1 0.1 re 0 654.9 612.1 6.5 re 0 661.4 612.1 0.1 re 0 661.5 612.1 130.5 re 0 792 612.1 0.1 re n 1 i 0.413265 w 363.564 696.145 m 363.564 654.819 l S Q q W 0 0 m 612 0 l 612 792 l 0 792 l h n 1 i 0.413265 w 365.217 661.431 m 363.564 654.819 l 361.911 661.431 l S BT /R3808 9.91837 Tf 1 0 0 1 355.299 700.278 Tm (Time) Tj ET Q q W 0 0 612.1 575.4 re 0 575.4 612.1 0.1 re 0 575.5 612.1 0.7 re 0 576.2 612.1 0.1 re 0 576.3 612.1 6.6 re 0 582.9 612.1 0.1 re 0 583 612.1 209 re 0 792 612.1 0.1 re n 1 i 0.413265 w 388.36 741.604 m 388.36 576.298 l S Q q W 0 0 m 612 0 l 612 792 l 0 792 l h n 1 i 0.413265 w 390.013 582.911 m 388.36 576.298 l 386.707 582.911 l S BT /R3808 13.2245 Tf 1 0 0 1 367.697 745.737 Tm (Process 0) Tj ET Q q W 0 0 612.1 575.4 re 0 575.4 612.1 0.1 re 0 575.5 612.1 0.7 re 0 576.2 612.1 0.1 re 0 576.3 612.1 6.6 re 0 582.9 612.1 0.1 re 0 583 612.1 209 re 0 792 612.1 0.1 re n 1 i 0.413265 w 516.473 741.604 m 516.473 576.298 l S Q q W 0 0 m 612 0 l 612 792 l 0 792 l h n 1 i 0.413265 w 518.126 582.911 m 516.473 576.298 l 514.819 582.911 l S BT /R3808 13.2245 Tf 1 0 0 1 495.809 745.737 Tm (Process 1) Tj ET Q q W 0 0 612.1 792.1 re n [ 3.30612 ] 0 d 1 i 0.413265 w 388.36 704.411 m 516.473 683.747 l S Q q W 0 0 m 612 0 l 612 792 l 0 792 l h n 1 i 0.413265 w 510.191 686.447 m 516.473 683.747 l 509.695 683.141 l S 512.34 630.023 8.26531 37.1939 re f* 512.34 630.023 8.26531 37.1939 re S BT /R3808 9.91837 Tf 1 0 0 1 392.493 729.207 Tm (dmcs_init\(\)) Tj 1 0 0 1 520.605 729.207 Tm (dmcs_init\(\)) Tj 1 0 0 1 392.493 708.543 Tm (dmcs_rsr\(\)) Tj 1 0 0 1 520.605 667.217 Tm (dmcs_poll\(\)) Tj 1 0 0 1 442.085 675.482 Tm (User Handler) Tj 1 0 0 1 442.085 663.084 Tm (Execution) Tj ET Q q W 0 0 612.1 665.5 re 0 665.5 612.1 0.1 re 0 665.6 612.1 1.6 re 0 667.2 612.1 0.1 re 0 667.3 612.1 1.5 re 0 668.8 612.1 0.1 re 0 668.9 612.1 123.1 re 0 792 612.1 0.1 re n 1 i 0.413265 w 487.544 667.217 m 512.34 667.217 l S Q q W 0 0 m 612 0 l 612 792 l 0 792 l h n 1 i 0.413265 w 505.728 668.87 m 512.34 667.217 l 505.728 665.564 l S Q q W 0 0 612 792 re n endstream endobj 3810 0 obj 12960 endobj 3811 0 obj << /Type /XObject /Name /R3811 /Subtype /Image /Length 3812 0 R /ImageMask true /Width 64 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 64 /BlackIs1 true >>] >> stream ,Cs5$BF[E2&CFMh_>F7fiW%fMrV-?hs8W,s5K!O#&-)\0s8W-!s8W-!s8W-!s)=Tm_b^:4&-2~> endstream endobj 3812 0 obj 76 endobj 3813 0 obj << /Length 3814 0 R >> stream q 6.4 0 0 -8.2 161.2 569.2 cm /R3811 Do Q endstream endobj 3814 0 obj 42 endobj 3815 0 obj << /Type /XObject /Name /R3815 /Subtype 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cm /R3851 Do Q q 5.7 0 0 -5.3 246.2 307.7 cm /R3859 Do Q q 5.4 0 0 -8 252.7 307.8 cm /R3891 Do Q q 5.7 0 0 -5.3 262 307.7 cm /R3859 Do Q q 5.1 0 0 -5.6 268.5 307.8 cm /R3855 Do Q q 5.7 0 0 -5.3 274.4 307.7 cm /R3859 Do Q q 3.2 0 0 -0.8 280.7 305.3 cm /R3963 Do Q q 5.7 0 0 -8.5 284.8 310.7 cm /R3971 Do Q q 2.6 0 0 -8.3 291.3 310.7 cm /R3871 Do Q q 5.1 0 0 -5.6 294.7 307.8 cm /R3855 Do Q q 4.4 0 0 -5.6 300.9 307.8 cm /R3839 Do Q q 5.5 0 0 -8.3 305.7 310.7 cm /R3955 Do Q q 2.6 0 0 -8.1 311.8 310.5 cm /R3851 Do Q q 5.7 0 0 -5.3 315.2 307.7 cm /R3859 Do Q q 5.4 0 0 -8 321.7 307.8 cm /R3891 Do Q q 2.6 0 0 -8.1 331.1 310.5 cm /R3851 Do Q q 9.1 0 0 -5.3 334.5 307.7 cm /R3923 Do Q q 9.1 0 0 -5.3 344.3 307.7 cm /R3923 Do Q q 4.4 0 0 -5.6 354.2 307.8 cm /R3835 Do Q q 5.7 0 0 -8.5 359.3 310.7 cm /R3867 Do Q q 2.6 0 0 -8.1 365.8 310.5 cm /R3851 Do Q q 5.3 0 0 -5.6 369.3 307.8 cm /R3907 Do Q q 3.7 0 0 -7.5 375 309.7 cm /R3847 Do Q q 4.4 0 0 -5.6 379.6 307.8 cm /R3835 Do Q q 3.8 0 0 -5.6 388.3 307.8 cm /R3911 Do Q q 4.4 0 0 -5.6 392.8 307.8 cm /R3835 Do Q q 5.7 0 0 -5.3 398 307.7 cm /R3859 Do Q q 5.7 0 0 -8.5 404.5 310.7 cm /R3867 Do Q q 5.1 0 0 -5.6 414.9 307.8 cm /R3855 Do Q q 5.7 0 0 -7.6 420.8 307.7 cm /R3943 Do Q q 4.4 0 0 -5.6 427.6 307.8 cm /R3835 Do Q q 3.9 0 0 -5.3 432.8 307.7 cm /R3895 Do Q q 5.3 0 0 -5.6 437.4 307.8 cm /R3907 Do Q q 3.7 0 0 -7.5 443.1 309.7 cm /R3847 Do Q q 2.6 0 0 -8.1 447.8 310.5 cm /R3851 Do Q q 5.1 0 0 -5.6 451.1 307.8 cm /R3855 Do Q q 5.7 0 0 -5.3 457 307.7 cm /R3859 Do Q q 3.8 0 0 -5.6 463.5 307.8 cm /R3911 Do Q q 1.4 0 0 -3.5 468.7 303.6 cm /R3947 Do Q q 5.3 0 0 -5.6 475.1 307.8 cm /R3907 Do Q q 5.7 0 0 -5.3 480.9 307.7 cm /R3859 Do Q q 5.7 0 0 -8.5 487.4 310.7 cm /R3867 Do Q q 3.8 0 0 -5.6 497.6 307.8 cm /R3911 Do Q q 5.6 0 0 -7.6 502 307.6 cm /R3951 Do Q q 5.7 0 0 -5.3 508.3 307.7 cm /R3859 Do Q q 4.4 0 0 -5.6 514.7 307.8 cm /R3839 Do Q q 5.7 0 0 -8.3 519.5 310.7 cm /R3919 Do Q q 3.9 0 0 -5.3 526 307.7 cm /R3895 Do Q q 5.1 0 0 -5.6 530.6 307.8 cm /R3855 Do Q q 5.7 0 0 -5.3 536.5 307.7 cm /R3859 Do Q q 5.1 0 0 -5.6 542.9 307.8 cm /R3855 Do Q q 5.7 0 0 -5.5 548.8 307.7 cm /R3843 Do Q q 3.8 0 0 -5.6 555.3 307.8 cm /R3911 Do Q q 3.8 0 0 -5.6 92.1 293.4 cm /R3911 Do Q q 4.4 0 0 -5.6 96.7 293.4 cm /R3835 Do Q q 5.7 0 0 -5.3 101.8 293.3 cm /R3859 Do Q q 5.7 0 0 -8.5 108.3 296.3 cm /R3867 Do Q q 5.1 0 0 -5.6 120.5 293.4 cm /R3855 Do Q q 5.7 0 0 -7.6 126.4 293.3 cm /R3943 Do Q q 4.4 0 0 -5.6 133.3 293.4 cm /R3835 Do Q q 3.9 0 0 -5.3 138.4 293.3 cm /R3895 Do Q q 5.3 0 0 -5.6 143.1 293.4 cm /R3907 Do Q q 3.7 0 0 -7.5 148.8 295.3 cm /R3847 Do Q q 2.6 0 0 -8.1 153.4 296.1 cm /R3851 Do Q q 5.1 0 0 -5.6 156.8 293.4 cm /R3855 Do Q q 5.7 0 0 -5.3 162.7 293.3 cm /R3859 Do Q q 3.8 0 0 -5.6 169.1 293.4 cm /R3911 Do Q q 1.4 0 0 -3.5 174.3 289.2 cm /R3947 Do Q q 5.7 0 0 -8.5 182.9 296.3 cm /R3971 Do Q q 5.7 0 0 -5.5 189.4 293.3 cm /R3843 Do Q q 3.7 0 0 -7.5 195.8 295.3 cm /R3847 Do Q q 3.7 0 0 -7.5 206 295.3 cm /R3847 Do Q q 5.7 0 0 -8.3 210.7 296.3 cm /R3919 Do Q q 4.4 0 0 -5.6 217.1 293.4 cm /R3835 Do Q q 3.8 0 0 -5.6 222.3 293.4 cm /R3911 Do Q q 4.4 0 0 -5.6 226.9 293.4 cm /R3835 Do Q q 5.6 0 0 -5.4 237.7 293.2 cm /R3927 Do Q q 5.3 0 0 -5.6 243.4 293.4 cm /R3907 Do Q q 3.9 0 0 -5.3 249.2 293.3 cm /R3895 Do Q q 2.6 0 0 -8.1 253.7 296.1 cm /R3851 Do Q q 5.3 0 0 -5.6 257.2 293.4 cm /R3907 Do Q q 3.7 0 0 -7.5 262.9 295.3 cm /R3847 Do Q q 2.6 0 0 -8.1 267.5 296.1 cm /R3851 Do Q q 5.1 0 0 -5.6 270.9 293.4 cm /R3855 Do Q q 5.7 0 0 -5.3 276.8 293.3 cm /R3859 Do Q q 3.8 0 0 -5.6 283.3 293.4 cm /R3911 Do Q q 5.7 0 0 -8.5 293.2 296.3 cm /R3867 Do Q q 5.1 0 0 -5.6 299.7 293.4 cm /R3855 Do Q q 5.7 0 0 -5.3 311.2 293.3 cm /R3859 Do Q q 5.1 0 0 -5.6 317.7 293.4 cm /R3855 Do Q q 3.7 0 0 -7.5 323.5 295.3 cm /R3847 Do Q q 3.8 0 0 -5.6 333.7 293.4 cm /R3911 Do Q q 2.6 0 0 -8.1 338.2 296.1 cm /R3851 Do Q q 5.4 0 0 -8 341.6 293.4 cm /R3891 Do Q q 5.7 0 0 -5.3 347.5 293.3 cm /R3859 Do Q q 2.6 0 0 -8.1 353.9 296.1 cm /R3851 Do Q q 5.8 0 0 -8.4 357.2 296.4 cm /R3967 Do Q q 4.4 0 0 -5.6 363.8 293.4 cm /R3839 Do Q q 5.3 0 0 -5.6 369 293.4 cm /R3907 Do Q q 5.7 0 0 -5.3 374.8 293.3 cm /R3859 Do Q q 3.7 0 0 -7.5 380.8 295.3 cm /R3847 Do Q q 2.6 0 0 -8.3 385.5 296.3 cm /R3871 Do Q q 5.6 0 0 -7.6 388.8 293.2 cm /R3951 Do Q q 5.3 0 0 -5.6 400.6 293.4 cm /R3907 Do Q q 2.6 0 0 -8.3 406.4 296.3 cm /R3871 Do Q q 3.7 0 0 -7.5 409.6 295.3 cm /R3847 Do Q q 4.4 0 0 -5.6 414.3 293.4 cm /R3835 Do Q q 3.9 0 0 -5.3 419.5 293.3 cm /R3895 Do Q q 3.7 0 0 -7.5 429.4 295.3 cm /R3847 Do Q q 5.7 0 0 -8.3 434.1 296.3 cm /R3919 Do Q q 4.4 0 0 -5.6 440.6 293.4 cm /R3835 Do Q q 5.7 0 0 -8.5 451.4 296.3 cm /R3971 Do Q q 5.3 0 0 -5.6 458 293.4 cm /R3907 Do Q q 3.8 0 0 -5.6 463.7 293.4 cm /R3911 Do Q q 2.6 0 0 -8.1 468.3 296.1 cm /R3851 Do Q q 4.4 0 0 -5.6 471.7 293.4 cm /R3839 Do Q q 4.4 0 0 -5.6 482.5 293.4 cm /R3839 Do Q q 5.1 0 0 -5.6 487.6 293.4 cm /R3855 Do Q q 9.1 0 0 -5.3 493.5 293.3 cm /R3923 Do Q q 9.1 0 0 -5.3 503.3 293.3 cm /R3923 Do Q q 5.7 0 0 -5.5 512.8 293.3 cm /R3843 Do Q q 5.7 0 0 -5.3 519.3 293.3 cm /R3859 Do Q q 2.6 0 0 -8.1 525.8 296.1 cm /R3851 Do Q q 4.4 0 0 -5.6 529.1 293.4 cm /R3839 Do Q q 5.3 0 0 -5.6 534.4 293.4 cm /R3907 Do Q q 3.7 0 0 -7.5 540.1 295.3 cm /R3847 Do Q q 2.6 0 0 -8.1 544.7 296.1 cm /R3851 Do Q q 5.1 0 0 -5.6 548.1 293.4 cm /R3855 Do Q q 5.7 0 0 -5.3 554 293.3 cm /R3859 Do Q q 9.1 0 0 -5.3 92.1 278.9 cm /R3923 Do Q q 5.1 0 0 -5.6 101.9 279 cm /R3855 Do Q q 5.7 0 0 -8.5 108.2 281.9 cm /R3867 Do Q q 4.4 0 0 -5.6 114.7 279 cm /R3835 Do Q q 2.6 0 0 -8.3 119.8 281.9 cm /R3871 Do Q q 5.1 0 0 -5.6 128.2 279 cm /R3855 Do Q q 4 0 0 -8.4 134 282 cm /R3959 Do Q q 9.5 0 0 -8.2 142.9 281.8 cm /R3863 Do Q q 6.8 0 0 -8.2 153.5 281.8 cm /R3819 Do Q q 3.5 0 0 -8.2 161.3 281.8 cm /R3823 Do Q q 1.3 0 0 -1.2 166.1 274.8 cm /R3975 Do Q q 6.7 0 0 -8.2 174.2 281.8 cm /R3887 Do Q q 5.1 0 0 -5.6 180.8 279 cm /R3855 Do Q q 3.9 0 0 -5.3 186.7 278.9 cm /R3895 Do Q q 9.1 0 0 -5.3 196.3 278.9 cm /R3923 Do Q q 5.3 0 0 -5.6 206.2 279 cm /R3907 Do Q q 5.7 0 0 -5.3 212 278.9 cm /R3859 Do Q q 5.6 0 0 -7.6 218 278.8 cm /R3951 Do Q q 3.7 0 0 -7.5 229.3 280.9 cm /R3847 Do Q q 5.6 0 0 -7.6 233.5 278.8 cm /R3951 Do Q q 5.7 0 0 -7.6 239.7 278.9 cm /R3943 Do Q q 4.4 0 0 -5.6 246.5 279 cm /R3835 Do Q q 3.8 0 0 -5.6 251.7 279 cm /R3911 Do Q q 5.1 0 0 -5.6 261.5 279 cm /R3855 Do Q q 4 0 0 -8.4 267.3 282 cm /R3959 Do Q q 5.3 0 0 -5.6 276.3 279 cm /R3907 Do Q q 5.7 0 0 -7.6 282.1 278.9 cm /R3943 Do Q q 5.7 0 0 -7.6 288.5 278.9 cm /R3943 Do Q q 2.6 0 0 -8.3 295 281.9 cm /R3871 Do Q q 2.6 0 0 -8.1 298.4 281.7 cm /R3851 Do Q q 4.4 0 0 -5.6 301.7 279 cm /R3839 Do Q q 5.3 0 0 -5.6 307 279 cm /R3907 Do Q q 3.7 0 0 -7.5 312.7 280.9 cm /R3847 Do Q q 2.6 0 0 -8.1 317.3 281.7 cm /R3851 Do Q q 5.1 0 0 -5.6 320.7 279 cm /R3855 Do Q q 5.7 0 0 -5.3 326.6 278.9 cm /R3859 Do Q q 3.8 0 0 -5.6 333.1 279 cm /R3911 Do Q q 1.4 0 0 -3.5 338.2 274.8 cm /R3947 Do Q q 5.7 0 0 -7.6 346 278.9 cm /R3943 Do Q q 5.3 0 0 -5.6 352.6 279 cm /R3907 Do Q q 3.9 0 0 -5.3 358.4 278.9 cm /R3895 Do Q q 3.7 0 0 -7.5 362.8 280.9 cm /R3847 Do Q q 2.6 0 0 -8.1 367.5 281.7 cm /R3851 Do Q q 4.4 0 0 -5.6 370.9 279 cm /R3839 Do Q q 5.7 0 0 -5.5 376 278.9 cm /R3843 Do Q q 2.6 0 0 -8.3 382.5 281.9 cm /R3871 Do Q q 5.3 0 0 -5.6 386 279 cm /R3907 Do Q q 3.9 0 0 -5.3 391.7 278.9 cm /R3895 Do Q q 2.6 0 0 -8.3 396.3 281.9 cm /R3871 Do Q q 5.6 0 0 -7.6 399.6 278.8 cm /R3951 Do Q q 3.7 0 0 -7.5 410.6 280.9 cm /R3847 Do Q q 5.7 0 0 -8.3 415.3 281.9 cm /R3919 Do Q q 5.1 0 0 -5.6 421.7 279 cm /R3855 Do Q q 3.8 0 0 -5.6 427.6 279 cm /R3911 Do Q q 4.4 0 0 -5.6 432.2 279 cm /R3835 Do Q q 3.7 0 0 -7.5 442.5 280.9 cm /R3847 Do Q q 5.7 0 0 -8.3 447.2 281.9 cm /R3919 Do Q q 5.3 0 0 -5.6 453.8 279 cm /R3907 Do Q q 3.7 0 0 -7.5 459.4 280.9 cm /R3847 Do Q q 2.6 0 0 -8.1 469.3 281.7 cm /R3851 Do Q q 5.7 0 0 -5.3 472.6 278.9 cm /R3859 Do Q q 5.6 0 0 -5.4 478.6 278.8 cm /R3927 Do Q q 5.1 0 0 -5.6 484.5 279 cm /R3855 Do Q q 2.6 0 0 -8.3 490.4 281.9 cm /R3871 Do Q q 5.6 0 0 -5.4 493.6 278.8 cm /R3927 Do Q q 4.4 0 0 -5.6 499.5 279 cm /R3835 Do Q q 5.7 0 0 -8.5 509.8 281.9 cm /R3971 Do Q q 5.7 0 0 -5.5 516.3 278.9 cm /R3843 Do Q q 2.6 0 0 -8.3 522.8 281.9 cm /R3871 Do Q q 5.5 0 0 -8.3 526.1 281.9 cm /R3955 Do Q q 5.7 0 0 -8.5 537.4 281.9 cm /R3867 Do Q q 5.3 0 0 -5.6 544 279 cm /R3907 Do Q q 3.7 0 0 -7.5 549.7 280.9 cm /R3847 Do Q q 5.3 0 0 -5.6 554.4 279 cm /R3907 Do Q q 3.7 0 0 -7.5 92 266.4 cm /R3847 Do Q q 3.9 0 0 -5.3 96.7 264.4 cm /R3895 Do Q q 5.3 0 0 -5.6 101.3 264.5 cm /R3907 Do Q q 5.7 0 0 -5.3 107.1 264.4 cm /R3859 Do Q q 3.8 0 0 -5.6 113.6 264.5 cm /R3911 Do Q q 4 0 0 -8.4 118 267.5 cm /R3959 Do Q q 4.4 0 0 -5.6 121.7 264.5 cm /R3835 Do Q q 3.9 0 0 -5.3 126.9 264.4 cm /R3895 Do Q q 3.8 0 0 -5.6 131.5 264.5 cm /R3911 Do Q q 1.4 0 0 -3.5 136.6 260.3 cm /R3947 Do Q q 3.7 0 0 -7.5 145 266.4 cm /R3847 Do Q q 5.7 0 0 -8.3 149.7 267.4 cm /R3919 Do Q q 2.6 0 0 -8.1 156.2 267.2 cm /R3851 Do Q q 3.8 0 0 -5.6 159.5 264.5 cm /R3911 Do Q q 2.6 0 0 -8.1 169.4 267.2 cm /R3851 Do Q q 3.8 0 0 -5.6 172.7 264.5 cm /R3911 Do Q q 5.3 0 0 -5.6 182.6 264.5 cm /R3907 Do Q q 5.7 0 0 -5.3 188.3 264.4 cm /R3859 Do Q q 5.3 0 0 -5.6 200.3 264.5 cm /R3907 Do Q q 4.4 0 0 -5.6 206.1 264.5 cm /R3839 Do Q q 4.4 0 0 -5.6 211.3 264.5 cm /R3839 Do Q q 4.4 0 0 -5.6 216.4 264.5 cm /R3835 Do Q q 5.7 0 0 -7.6 221.6 264.4 cm /R3943 Do Q q 3.7 0 0 -7.5 228 266.4 cm /R3847 Do Q q 5.3 0 0 -5.6 232.7 264.5 cm /R3907 Do Q q 5.7 0 0 -8.5 238.5 267.4 cm /R3971 Do Q q 2.6 0 0 -8.3 245 267.4 cm /R3871 Do Q q 4.4 0 0 -5.6 248.3 264.5 cm /R3835 Do Q q 4.4 0 0 -5.6 258.8 264.5 cm /R3839 Do Q q 5.1 0 0 -5.6 263.9 264.5 cm /R3855 Do Q q 9.1 0 0 -5.3 269.8 264.4 cm /R3923 Do Q q 9.1 0 0 -5.3 279.7 264.4 cm /R3923 Do Q q 5.7 0 0 -5.5 289.1 264.4 cm /R3843 Do Q q 5.7 0 0 -5.3 295.6 264.4 cm /R3859 Do Q q 2.6 0 0 -8.1 302.1 267.2 cm /R3851 Do Q q 4.4 0 0 -5.6 305.5 264.5 cm /R3839 Do Q q 5.3 0 0 -5.6 310.7 264.5 cm /R3907 Do Q q 3.7 0 0 -7.5 316.4 266.4 cm /R3847 Do Q q 2.6 0 0 -8.1 321.1 267.2 cm /R3851 Do Q q 5.1 0 0 -5.6 324.4 264.5 cm /R3855 Do Q q 5.7 0 0 -5.3 330.3 264.4 cm /R3859 Do Q q 9.1 0 0 -5.3 341.8 264.4 cm /R3923 Do Q q 5.1 0 0 -5.6 351.7 264.5 cm /R3855 Do Q q 5.7 0 0 -8.5 357.9 267.4 cm /R3867 Do Q q 4.4 0 0 -5.6 364.4 264.5 cm /R3835 Do Q q 2.6 0 0 -8.3 369.5 267.4 cm /R3871 Do Q q 1.3 0 0 -1.2 373.5 260.3 cm /R3975 Do Q q 6.7 0 0 -8.2 385.5 267.3 cm /R3887 Do Q q 5.1 0 0 -5.6 392.1 264.5 cm /R3855 Do Q q 3.9 0 0 -5.3 398 264.4 cm /R3895 Do Q q 5.1 0 0 -5.6 407.8 264.5 cm /R3855 Do Q q 3.7 0 0 -7.5 413.6 266.4 cm /R3847 Do Q q 5.7 0 0 -8.3 418.3 267.4 cm /R3919 Do Q q 4.4 0 0 -5.6 424.7 264.5 cm /R3835 Do Q q 3.9 0 0 -5.3 429.9 264.4 cm /R3895 Do Q q 5.3 0 0 -5.6 439.8 264.5 cm /R3907 Do Q q 5.7 0 0 -7.6 445.6 264.4 cm /R3943 Do Q q 5.7 0 0 -7.6 452.1 264.4 cm /R3943 Do Q q 2.6 0 0 -8.3 458.6 267.4 cm /R3871 Do Q q 2.6 0 0 -8.1 461.9 267.2 cm /R3851 Do Q q 4.4 0 0 -5.6 465.3 264.5 cm /R3839 Do Q q 5.3 0 0 -5.6 470.6 264.5 cm /R3907 Do Q q 3.7 0 0 -7.5 476.2 266.4 cm /R3847 Do Q q 2.6 0 0 -8.1 480.9 267.2 cm /R3851 Do Q q 5.1 0 0 -5.6 484.3 264.5 cm /R3855 Do Q q 5.7 0 0 -5.3 490.1 264.4 cm /R3859 Do Q q 3.7 0 0 -7.5 501.6 266.4 cm /R3847 Do Q q 5.6 0 0 -7.6 505.8 264.3 cm /R3951 Do Q q 5.7 0 0 -7.6 512 264.4 cm /R3943 Do Q q 4.4 0 0 -5.6 518.8 264.5 cm /R3835 Do Q q 3.8 0 0 -5.6 524 264.5 cm /R3911 Do Q q 1.4 0 0 -3.5 529.1 260.3 cm /R3947 Do Q q 3.8 0 0 -5.6 537.7 264.5 cm /R3911 Do Q q 5.7 0 0 -5.5 542.2 264.4 cm /R3843 Do Q q 4.4 0 0 -5.6 548.7 264.5 cm /R3839 Do Q q 5.7 0 0 -8.3 553.5 267.4 cm /R3919 Do Q q 5.3 0 0 -5.6 92.2 250.1 cm /R3907 Do Q q 3.8 0 0 -5.6 98 250.1 cm /R3911 Do Q q 3.7 0 0 -7.5 106.6 252 cm /R3847 Do Q q 5.7 0 0 -8.3 111.3 253 cm /R3919 Do Q q 5.1 0 0 -5.6 117.8 250.1 cm /R3855 Do Q q 3.8 0 0 -5.6 123.7 250.1 cm /R3911 Do Q q 4.4 0 0 -5.6 128.2 250.1 cm /R3835 Do Q q 3.7 0 0 -7.5 137.5 252 cm /R3847 Do Q q 5.7 0 0 -8.3 142.1 253 cm /R3919 Do Q q 5.3 0 0 -5.6 148.7 250.1 cm /R3907 Do Q q 3.7 0 0 -7.5 154.4 252 cm /R3847 Do Q q 9.1 0 0 -5.3 163.1 250 cm /R3923 Do Q q 5.3 0 0 -5.6 173.1 250.1 cm /R3907 Do Q q 5.5 0 0 -8.3 178.9 253 cm /R3955 Do Q q 4.4 0 0 -5.6 184.6 250.1 cm /R3835 Do Q q 5.7 0 0 -5.5 194 250 cm /R3843 Do Q q 3.8 0 0 -5.6 200.5 250.1 cm /R3911 Do Q q 4.4 0 0 -5.6 205 250.1 cm /R3835 Do Q q 5.1 0 0 -5.6 214.5 250.1 cm /R3855 Do Q q 4 0 0 -8.4 220.3 253.1 cm /R3959 Do Q q 5.7 0 0 -8.5 228.1 253 cm /R3867 Do Q q 5.6 0 0 -7.6 234.4 249.9 cm /R3951 Do Q q 5.7 0 0 -5.3 240.7 250 cm /R3859 Do Q q 5.3 0 0 -5.6 247.2 250.1 cm /R3907 Do Q q 9.1 0 0 -5.3 253 250 cm /R3923 Do Q q 2.6 0 0 -8.1 262.9 252.8 cm /R3851 Do Q q 4.4 0 0 -5.6 266.2 250.1 cm /R3839 Do Q q 3.9 0 0 -5.3 275.3 250 cm /R3895 Do Q q 5.7 0 0 -5.5 279.9 250 cm /R3843 Do Q q 5.7 0 0 -5.3 286.4 250 cm /R3859 Do Q q 3.7 0 0 -7.5 292.4 252 cm /R3847 Do Q q 2.6 0 0 -8.1 297.1 252.8 cm /R3851 Do Q q 9.1 0 0 -5.3 300.4 250 cm /R3923 Do Q q 4.4 0 0 -5.6 310.3 250.1 cm /R3835 Do Q q 2.6 0 0 -8.3 319.5 253 cm /R3871 Do Q q 5.1 0 0 -5.6 322.9 250.1 cm /R3855 Do Q q 5.3 0 0 -5.6 328.8 250.1 cm /R3907 Do Q q 5.7 0 0 -8.5 334.6 253 cm /R3867 Do Q q 5.7 0 0 -8.5 345.1 253 cm /R3971 Do Q q 5.3 0 0 -5.6 351.6 250.1 cm /R3907 Do Q q 2.6 0 0 -8.3 357.4 253 cm /R3871 Do Q q 5.3 0 0 -5.6 360.9 250.1 cm /R3907 Do Q q 5.7 0 0 -5.3 366.7 250 cm /R3859 Do Q q 4.4 0 0 -5.6 373.1 250.1 cm /R3839 Do Q q 2.6 0 0 -8.1 378.3 252.8 cm /R3851 Do Q q 5.7 0 0 -5.3 381.7 250 cm /R3859 Do Q q 5.4 0 0 -8 388.1 250.1 cm /R3891 Do Q q 5.1 0 0 -5.6 398 250.1 cm /R3855 Do Q q 3.9 0 0 -5.3 403.9 250 cm /R3895 Do Q q 5.7 0 0 -5.5 412.5 250 cm /R3843 Do Q q 5.7 0 0 -5.3 419 250 cm /R3859 Do Q q 3.8 0 0 -5.6 425.5 250.1 cm /R3911 Do Q q 3.7 0 0 -7.5 429.9 252 cm /R3847 Do Q q 3.9 0 0 -5.3 434.6 250 cm /R3895 Do Q q 5.7 0 0 -5.5 439.1 250 cm /R3843 Do Q q 4.4 0 0 -5.6 445.6 250.1 cm /R3839 Do Q q 3.7 0 0 -7.5 450.7 252 cm /R3847 Do Q q 5.7 0 0 -5.5 455.3 250 cm /R3843 Do Q q 3.9 0 0 -5.3 461.8 250 cm /R3895 Do Q q 4.4 0 0 -5.6 466.4 250.1 cm /R3835 Do Q q 5.7 0 0 -8.5 471.5 253 cm /R3867 Do Q q 4.4 0 0 -5.6 482.5 250.1 cm /R3839 Do Q q 5.1 0 0 -5.6 487.6 250.1 cm /R3855 Do Q q 9.1 0 0 -5.3 493.5 250 cm /R3923 Do Q q 9.1 0 0 -5.3 503.3 250 cm /R3923 Do Q q 5.7 0 0 -5.5 512.8 250 cm /R3843 Do Q q 5.7 0 0 -5.3 519.3 250 cm /R3859 Do Q q 2.6 0 0 -8.1 525.8 252.8 cm /R3851 Do Q q 4.4 0 0 -5.6 529.1 250.1 cm /R3839 Do Q q 5.3 0 0 -5.6 534.4 250.1 cm /R3907 Do Q q 3.7 0 0 -7.5 540.1 252 cm /R3847 Do Q q 2.6 0 0 -8.1 544.7 252.8 cm /R3851 Do Q q 5.1 0 0 -5.6 548.1 250.1 cm /R3855 Do Q q 5.7 0 0 -5.3 554 250 cm /R3859 Do Q q 5.7 0 0 -7.6 92.1 235.4 cm /R3943 Do Q q 5.3 0 0 -5.6 98.7 235.5 cm /R3907 Do Q q 3.7 0 0 -7.5 104.4 237.4 cm /R3847 Do Q q 3.7 0 0 -7.5 108.9 237.4 cm /R3847 Do Q q 4.4 0 0 -5.6 113.6 235.5 cm /R3835 Do Q q 3.9 0 0 -5.3 118.7 235.4 cm /R3895 Do Q q 5.7 0 0 -5.3 123.3 235.4 cm /R3859 Do Q q 3.8 0 0 -5.6 129.8 235.5 cm /R3911 Do Q q 1.4 0 0 -3.5 134.9 231.3 cm /R3947 Do Q q 5.3 0 0 -5.6 143.7 235.5 cm /R3907 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cm /R4142 Do Q q 3.9 0 0 -5.3 372.1 663.1 cm /R4190 Do Q q 2.6 0 0 -8.1 376.6 665.9 cm /R4166 Do Q q 9.1 0 0 -5.3 380 663.1 cm /R4214 Do Q q 4.4 0 0 -5.6 389.8 663.2 cm /R4150 Do Q q 5.7 0 0 -5.3 395 663.1 cm /R4178 Do Q q 3.7 0 0 -7.5 401 665.1 cm /R4142 Do Q q 5.3 0 0 -5.6 405.8 663.2 cm /R4154 Do Q q 2.6 0 0 -8.3 411.5 666.1 cm /R4162 Do Q q 2.6 0 0 -8.1 417.9 665.9 cm /R4166 Do Q q 9.1 0 0 -5.3 421.3 663.1 cm /R4214 Do Q q 5.7 0 0 -7.6 431.1 663.1 cm /R4158 Do Q q 5.3 0 0 -5.6 437.7 663.2 cm /R4154 Do Q q 4.4 0 0 -5.6 443.5 663.2 cm /R4170 Do Q q 3.7 0 0 -7.5 448.5 665.1 cm /R4142 Do Q q 5.1 0 0 -5.6 456.2 663.2 cm /R4174 Do Q q 5.7 0 0 -5.3 462.1 663.1 cm /R4178 Do Q q 5.7 0 0 -7.6 471.7 663.1 cm /R4158 Do Q q 4.4 0 0 -5.6 478.5 663.2 cm /R4150 Do Q q 3.9 0 0 -5.3 483.7 663.1 cm /R4190 Do Q q 4 0 0 -8.4 488.1 666.2 cm /R4254 Do Q q 5.1 0 0 -5.6 491.8 663.2 cm /R4174 Do Q q 3.9 0 0 -5.3 497.7 663.1 cm /R4190 Do Q q 9.1 0 0 -5.3 502.3 663.1 cm /R4214 Do Q q 5.3 0 0 -5.6 512.2 663.2 cm /R4154 Do Q q 5.7 0 0 -5.3 518 663.1 cm /R4178 Do Q q 4.4 0 0 -5.6 524.5 663.2 cm /R4170 Do Q q 4.4 0 0 -5.6 529.6 663.2 cm /R4150 Do Q q 1.4 0 0 -3.5 535.4 659 cm /R4218 Do Q q 5.3 0 0 -5.6 541.4 663.2 cm /R4154 Do Q q 5.7 0 0 -5.3 547.1 663.1 cm /R4178 Do Q q 5.7 0 0 -8.5 553.6 666.1 cm /R4182 Do Q q 9.1 0 0 -5.3 92.1 648.6 cm /R4214 Do Q q 5.3 0 0 -5.6 102 648.7 cm /R4154 Do Q q 5.6 0 0 -7.6 107.4 648.5 cm /R4246 Do Q q 5.3 0 0 -5.6 117.4 648.7 cm /R4154 Do Q q 2.6 0 0 -8.3 123.2 651.6 cm /R4162 Do Q q 3.8 0 0 -5.6 126.5 648.7 cm /R4206 Do Q q 5.1 0 0 -5.6 131.1 648.7 cm /R4174 Do Q q 3.7 0 0 -7.5 140.4 650.6 cm /R4142 Do Q q 5.7 0 0 -8.3 145 651.6 cm /R4146 Do Q q 3.9 0 0 -5.3 151.5 648.6 cm /R4190 Do Q q 5.3 0 0 -5.6 156.2 648.7 cm /R4154 Do Q q 3.8 0 0 -5.6 161.9 648.7 cm /R4206 Do Q q 5.7 0 0 -8.3 166.5 651.6 cm /R4146 Do Q q 9.1 0 0 -5.3 176.7 648.6 cm /R4214 Do Q q 4.4 0 0 -5.6 186.5 648.7 cm /R4150 Do Q q 9.1 0 0 -5.3 191.7 648.6 cm /R4214 Do Q q 5.1 0 0 -5.6 201.5 648.7 cm /R4174 Do Q q 3.9 0 0 -5.3 207.4 648.6 cm /R4190 Do Q q 5.6 0 0 -7.6 211.9 648.5 cm /R4246 Do Q q 1.4 0 0 -3.5 217.7 644.5 cm /R4218 Do Q q 4.4 0 0 -5.6 224 648.7 cm /R4170 Do Q q 5.3 0 0 -5.6 229.2 648.7 cm /R4154 Do Q q 5.7 0 0 -5.5 235 648.6 cm /R4202 Do Q q 3.8 0 0 -5.6 241.5 648.7 cm /R4206 Do Q q 2.6 0 0 -8.1 246.1 651.4 cm /R4166 Do Q q 5.7 0 0 -5.3 249.4 648.6 cm /R4178 Do Q q 5.4 0 0 -8 255.9 648.7 cm /R4222 Do Q q 5.3 0 0 -5.6 265.5 648.7 cm /R4154 Do Q q 5.7 0 0 -5.3 271.3 648.6 cm /R4178 Do Q q 5.7 0 0 -5.5 281.5 648.6 cm /R4202 Do Q q 5.7 0 0 -5.3 287.9 648.6 cm /R4178 Do Q q 5.7 0 0 -5.3 294.4 648.6 cm /R4178 Do Q q 4.4 0 0 -5.6 300.9 648.7 cm /R4150 Do Q q 4.4 0 0 -5.6 306.1 648.7 cm /R4170 Do Q q 4.4 0 0 -5.6 311.2 648.7 cm /R4150 Do Q q 3.8 0 0 -5.6 316.4 648.7 cm /R4206 Do Q q 3.8 0 0 -5.6 320.9 648.7 cm /R4206 Do Q q 5.3 0 0 -5.6 325.6 648.7 cm /R4154 Do Q q 3.9 0 0 -5.3 331.4 648.6 cm /R4190 Do Q q 2.6 0 0 -8.1 335.9 651.4 cm /R4166 Do Q q 2.6 0 0 -8.3 339.3 651.6 cm /R4162 Do Q q 5.6 0 0 -7.6 342.6 648.5 cm /R4246 Do Q q 2.6 0 0 -8.3 352.5 651.6 cm /R4162 Do Q q 5.3 0 0 -5.6 356 648.7 cm /R4154 Do Q q 3.9 0 0 -5.3 361.7 648.6 cm /R4190 Do Q q 5.4 0 0 -8 366.3 648.7 cm /R4222 Do Q q 4.4 0 0 -5.6 372.2 648.7 cm /R4150 Do Q q 5.7 0 0 -5.3 380.8 648.6 cm /R4178 Do Q q 5.7 0 0 -5.5 386.9 648.6 cm /R4202 Do Q q 9.1 0 0 -5.3 393.4 648.6 cm /R4214 Do Q q 5.7 0 0 -8.5 402.9 651.6 cm /R4250 Do Q q 4.4 0 0 -5.6 409.7 648.7 cm /R4150 Do Q q 3.9 0 0 -5.3 414.9 648.6 cm /R4190 Do Q q 5.1 0 0 -5.6 423.2 648.7 cm /R4174 Do Q q 4 0 0 -8.4 429 651.7 cm /R4254 Do Q q 5.7 0 0 -7.6 436.3 648.6 cm /R4158 Do Q q 5.3 0 0 -5.6 442.8 648.7 cm /R4154 Do Q q 5.4 0 0 -8 448.6 648.7 cm /R4222 Do Q q 4.4 0 0 -5.6 454.5 648.7 cm /R4150 Do Q q 4 0 0 -8.4 463.3 651.7 cm /R4254 Do Q q 5.3 0 0 -5.6 467.1 648.7 cm /R4154 Do Q q 5.7 0 0 -5.5 472.9 648.6 cm /R4202 Do Q q 2.6 0 0 -8.3 479.3 651.6 cm /R4162 Do Q q 3.7 0 0 -7.5 482.6 650.6 cm /R4142 Do Q q 3.8 0 0 -5.6 487.3 648.7 cm /R4206 Do Q q 1.3 0 0 -1.2 492.4 644.5 cm /R4194 Do Q q 7.2 0 0 -8.2 500.2 651.5 cm /R4198 Do Q q 5.6 0 0 -7.6 508.3 648.5 cm /R4246 Do Q q 5.3 0 0 -5.6 518.3 648.7 cm /R4154 Do Q q 2.6 0 0 -8.3 524.1 651.6 cm /R4162 Do Q q 2.6 0 0 -8.3 527.5 651.6 cm /R4162 Do Q q 5.1 0 0 -5.6 530.8 648.7 cm /R4174 Do Q q 7.9 0 0 -5.4 536.2 648.5 cm /R4242 Do Q q 2.6 0 0 -8.1 544.7 651.4 cm /R4166 Do Q q 5.7 0 0 -5.3 548.1 648.6 cm /R4178 Do Q q 5.4 0 0 -8 554.6 648.7 cm /R4222 Do Q q 5.7 0 0 -5.5 92.1 634.2 cm /R4202 Do Q q 3.8 0 0 -5.6 98.6 634.3 cm /R4206 Do Q q 4.4 0 0 -5.6 103.1 634.3 cm /R4150 Do Q q 3.9 0 0 -5.3 108.3 634.2 cm /R4190 Do Q q 5.7 0 0 -8.3 116.2 637.2 cm /R4146 Do Q q 5.3 0 0 -5.6 122.8 634.3 cm /R4154 Do Q q 5.7 0 0 -5.3 128.6 634.2 cm /R4178 Do Q q 5.7 0 0 -8.5 135.1 637.2 cm /R4182 Do Q q 2.6 0 0 -8.3 141.5 637.2 cm /R4162 Do Q q 4.4 0 0 -5.6 144.9 634.3 cm /R4150 Do Q q 3.9 0 0 -5.3 150.1 634.2 cm /R4190 Do Q q 3.8 0 0 -5.6 154.6 634.3 cm /R4206 Do Q q 3.7 0 0 -7.5 162.3 636.2 cm /R4142 Do Q q 5.1 0 0 -5.6 167 634.3 cm /R4174 Do Q q 4.4 0 0 -5.6 176.1 634.3 cm /R4150 Do Q q 5.8 0 0 -5.2 181.1 634.1 cm /R4210 Do Q q 4.4 0 0 -5.6 187.4 634.3 cm /R4150 Do Q q 4.4 0 0 -5.6 192.5 634.3 cm /R4170 Do Q q 5.7 0 0 -5.5 197.7 634.2 cm /R4202 Do Q q 3.7 0 0 -7.5 204.1 636.2 cm /R4142 Do Q q 4.4 0 0 -5.6 208.7 634.3 cm /R4150 Do Q q 5.1 0 0 -5.6 217.4 634.3 cm /R4174 Do Q q 5.7 0 0 -5.3 223.3 634.2 cm /R4178 Do Q q 2.6 0 0 -8.3 229.7 637.2 cm /R4162 Do Q q 5.6 0 0 -7.6 233 634.1 cm /R4246 Do Q q 7.9 0 0 -5.4 242.2 634.1 cm /R4242 Do Q q 5.7 0 0 -8.3 250.7 637.2 cm /R4146 Do Q q 4.4 0 0 -5.6 257.2 634.3 cm /R4150 Do Q q 5.7 0 0 -5.3 262.4 634.2 cm /R4178 Do Q q 5.7 0 0 -7.6 272 634.2 cm /R4270 Do Q q 4.5 0 0 -5.5 278.6 634.2 cm /R4274 Do Q q 2.6 0 0 -8.5 284.2 637.2 cm /R4278 Do Q q 2.6 0 0 -8.5 287.8 637.2 cm /R4278 Do Q q 5.1 0 0 -5.6 293.5 634.3 cm /R4174 Do Q q 5.7 0 0 -7.6 299.3 634.2 cm /R4158 Do Q q 4.4 0 0 -5.6 306.2 634.3 cm /R4150 Do Q q 3.9 0 0 -5.3 311.3 634.2 cm /R4190 Do Q q 5.3 0 0 -5.6 316 634.3 cm /R4154 Do Q q 3.7 0 0 -7.5 321.7 636.2 cm /R4142 Do Q q 2.6 0 0 -8.1 326.3 637 cm /R4166 Do Q q 5.1 0 0 -5.6 329.7 634.3 cm /R4174 Do Q q 5.7 0 0 -5.3 335.6 634.2 cm /R4178 Do Q q 3.8 0 0 -5.6 342.1 634.3 cm /R4206 Do Q q 5.3 0 0 -5.6 349.8 634.3 cm /R4154 Do Q q 3.9 0 0 -5.3 355.6 634.2 cm /R4190 Do Q q 4.4 0 0 -5.6 360.2 634.3 cm /R4150 Do Q q 4.4 0 0 -5.6 368.6 634.3 cm /R4150 Do Q q 5.8 0 0 -5.2 373.5 634.1 cm /R4210 Do Q q 4.4 0 0 -5.6 379.9 634.3 cm /R4150 Do Q q 4.4 0 0 -5.6 385 634.3 cm /R4170 Do Q q 5.7 0 0 -5.5 390.2 634.2 cm /R4202 Do Q q 3.7 0 0 -7.5 396.6 636.2 cm /R4142 Do Q q 4.4 0 0 -5.6 401.2 634.3 cm /R4150 Do Q q 5.7 0 0 -8.5 406.4 637.2 cm /R4182 Do Q q 1.4 0 0 -3.5 413.5 630.1 cm /R4218 Do Q q 7.9 0 0 -5.4 419.6 634.1 cm /R4242 Do Q q 4.4 0 0 -5.6 427.7 634.3 cm /R4150 Do Q q 4.4 0 0 -5.6 436.3 634.3 cm /R4170 Do Q q 5.3 0 0 -5.6 441.5 634.3 cm /R4154 Do Q q 5.7 0 0 -5.3 447.3 634.2 cm /R4178 Do Q q 5.3 0 0 -5.6 457.1 634.3 cm /R4154 Do Q q 5.6 0 0 -5.4 462.4 634.1 cm /R4186 Do Q q 5.1 0 0 -5.6 468.3 634.3 cm /R4174 Do Q q 2.6 0 0 -8.1 474.2 637 cm /R4166 Do Q q 5.7 0 0 -8.5 477.5 637.2 cm /R4182 Do Q q 3.8 0 0 -5.6 487.3 634.3 cm /R4206 Do Q q 5.7 0 0 -5.5 491.8 634.2 cm /R4202 Do Q q 4.4 0 0 -5.6 498.3 634.3 cm /R4170 Do Q q 5.7 0 0 -8.3 503.1 637.2 cm /R4146 Do Q q 5.7 0 0 -8.5 512.9 637.2 cm /R4250 Do Q q 4.4 0 0 -5.6 519.8 634.3 cm /R4150 Do Q q 5.7 0 0 -8.3 524.9 637.2 cm /R4146 Do Q q 5.3 0 0 -5.6 531.5 634.3 cm /R4154 Do Q q 5.6 0 0 -5.4 536.8 634.1 cm /R4186 Do Q q 2.6 0 0 -8.1 543.1 637 cm /R4166 Do Q q 5.1 0 0 -5.6 546.4 634.3 cm /R4174 Do Q q 3.9 0 0 -5.3 552.3 634.2 cm /R4190 Do Q q 1.3 0 0 -1.2 557.5 630.1 cm /R4194 Do Q q 7.9 0 0 -8.2 109.8 622.6 cm /R4226 Do Q q 9.5 0 0 -8.2 118.9 622.6 cm /R4230 Do Q q 7.2 0 0 -8.7 129.6 622.8 cm /R4234 Do Q q 5.3 0 0 -8.7 138 622.8 cm /R4238 Do Q q 5.3 0 0 -5.6 149.6 619.8 cm /R4154 Do Q q 2.6 0 0 -8.3 155.3 622.7 cm /R4162 Do Q q 3.8 0 0 -5.6 158.7 619.8 cm /R4206 Do Q q 5.1 0 0 -5.6 163.3 619.8 cm /R4174 Do Q q 5.7 0 0 -7.6 174.2 619.7 cm /R4158 Do Q q 3.9 0 0 -5.3 180.7 619.7 cm /R4190 Do Q q 5.1 0 0 -5.6 185.2 619.8 cm /R4174 Do Q q 5.6 0 0 -5.4 190.6 619.6 cm /R4186 Do Q q 2.6 0 0 -8.1 196.9 622.5 cm /R4166 Do Q q 5.7 0 0 -8.5 200.2 622.7 cm /R4182 Do Q q 4.4 0 0 -5.6 206.7 619.8 cm /R4150 Do Q q 3.8 0 0 -5.6 211.9 619.8 cm /R4206 Do Q q 5.3 0 0 -5.6 221.7 619.8 cm /R4154 Do Q q 3.8 0 0 -5.6 232.6 619.8 cm /R4206 Do Q q 2.6 0 0 -8.1 237.2 622.5 cm /R4166 Do Q q 5.7 0 0 -5.3 240.5 619.7 cm /R4178 Do Q q 5.4 0 0 -8 247 619.8 cm /R4222 Do Q q 2.6 0 0 -8.3 252.9 622.7 cm /R4162 Do Q q 4.4 0 0 -5.6 256.3 619.8 cm /R4150 Do Q q 3.2 0 0 -0.8 261.2 617.3 cm /R4262 Do Q q 3.8 0 0 -5.6 265.4 619.8 cm /R4206 Do Q q 2.6 0 0 -8.1 269.9 622.5 cm /R4166 Do Q q 5.7 0 0 -8.5 273.3 622.7 cm /R4182 Do Q q 4.4 0 0 -5.6 279.8 619.8 cm /R4150 Do Q q 5.7 0 0 -8.5 284.9 622.7 cm /R4182 Do Q q 4.4 0 0 -5.6 296.5 619.8 cm /R4170 Do Q q 5.1 0 0 -5.6 301.6 619.8 cm /R4174 Do Q q 9.1 0 0 -5.3 307.5 619.7 cm /R4214 Do Q q 9.1 0 0 -5.3 317.3 619.7 cm /R4214 Do Q q 5.7 0 0 -5.5 326.8 619.7 cm /R4202 Do Q q 5.7 0 0 -5.3 333.3 619.7 cm /R4178 Do Q q 2.6 0 0 -8.1 339.8 622.5 cm /R4166 Do Q q 4.4 0 0 -5.6 343.1 619.8 cm /R4170 Do Q q 5.3 0 0 -5.6 348.4 619.8 cm /R4154 Do Q q 3.7 0 0 -7.5 354.1 621.7 cm /R4142 Do Q q 2.6 0 0 -8.1 358.7 622.5 cm /R4166 Do Q q 5.1 0 0 -5.6 362.1 619.8 cm /R4174 Do Q q 5.7 0 0 -5.3 368 619.7 cm /R4178 Do Q q 5.7 0 0 -7.6 379.3 619.7 cm /R4158 Do Q q 5.3 0 0 -5.6 385.8 619.8 cm /R4154 Do Q q 3.9 0 0 -5.3 391.6 619.7 cm /R4190 Do Q q 5.3 0 0 -5.6 396.3 619.8 cm /R4154 Do Q q 5.7 0 0 -8.5 402.1 622.7 cm /R4182 Do Q q 2.6 0 0 -8.1 408.5 622.5 cm /R4166 Do Q q 5.4 0 0 -8 411.9 619.8 cm /R4222 Do Q q 9.1 0 0 -5.3 417.8 619.7 cm /R4214 Do Q q 1.4 0 0 -3.5 428.2 615.6 cm /R4218 Do Q q 9.1 0 0 -5.3 436 619.7 cm /R4214 Do Q q 4.4 0 0 -5.6 445.9 619.8 cm /R4150 Do Q q 5.3 0 0 -5.6 451.1 619.8 cm /R4154 Do Q q 5.7 0 0 -5.3 456.9 619.7 cm /R4178 Do Q q 2.6 0 0 -8.1 463.4 622.5 cm /R4166 Do Q q 5.7 0 0 -5.3 466.7 619.7 cm /R4178 Do Q q 5.4 0 0 -8 473.2 619.8 cm /R4222 Do Q q 3.7 0 0 -7.5 484 621.7 cm /R4142 Do Q q 5.7 0 0 -8.3 488.7 622.7 cm /R4146 Do Q q 5.3 0 0 -5.6 495.3 619.8 cm /R4154 Do Q q 3.7 0 0 -7.5 501 621.7 cm /R4142 Do Q q 3.8 0 0 -5.6 510.8 619.8 cm /R4206 Do Q q 4.4 0 0 -5.6 515.3 619.8 cm /R4150 Do Q q 5.7 0 0 -5.3 520.5 619.7 cm /R4178 Do Q q 5.7 0 0 -8.5 527 622.7 cm /R4182 Do Q q 2.6 0 0 -8.1 533.5 622.5 cm /R4166 Do Q q 5.7 0 0 -5.3 536.8 619.7 cm /R4178 Do Q q 5.4 0 0 -8 543.3 619.8 cm /R4222 Do Q q 5.3 0 0 -5.6 554.4 619.8 cm /R4154 Do Q q 9.1 0 0 -5.3 92.1 605.3 cm /R4214 Do Q q 4.4 0 0 -5.6 101.9 605.4 cm /R4150 Do Q q 3.8 0 0 -5.6 107.1 605.4 cm /R4206 Do Q q 3.8 0 0 -5.6 111.7 605.4 cm /R4206 Do Q q 5.3 0 0 -5.6 116.3 605.4 cm /R4154 Do Q q 5.4 0 0 -8 122.1 605.4 cm /R4222 Do Q q 4.4 0 0 -5.6 128 605.4 cm /R4150 Do Q q 3.7 0 0 -7.5 138.6 607.3 cm /R4142 Do Q q 5.1 0 0 -5.6 143.2 605.4 cm /R4174 Do Q q 5.3 0 0 -5.6 154.6 605.4 cm /R4154 Do Q q 3.9 0 0 -5.3 165.8 605.3 cm /R4190 Do Q q 4.4 0 0 -5.6 170.3 605.4 cm /R4150 Do Q q 9.1 0 0 -5.3 175.5 605.3 cm /R4214 Do Q q 5.1 0 0 -5.6 185.3 605.4 cm /R4174 Do Q q 3.7 0 0 -7.5 191.1 607.3 cm /R4142 Do Q q 4.4 0 0 -5.6 195.8 605.4 cm /R4150 Do Q q 5.7 0 0 -5.3 206.3 605.3 cm /R4178 Do Q q 5.1 0 0 -5.6 212.8 605.4 cm /R4174 Do Q q 5.7 0 0 -8.5 219.1 608.3 cm /R4182 Do Q q 4.4 0 0 -5.6 225.5 605.4 cm /R4150 Do Q q 5.7 0 0 -8.5 236.1 608.3 cm /R4182 Do Q q 5.1 0 0 -5.6 242.6 605.4 cm /R4174 Do Q q 4.4 0 0 -5.6 248.8 605.4 cm /R4150 Do Q q 3.8 0 0 -5.6 254 605.4 cm /R4206 Do Q q 5.7 0 0 -5.3 264.1 605.3 cm /R4178 Do Q q 5.1 0 0 -5.6 270.5 605.4 cm /R4174 Do Q q 3.7 0 0 -7.5 276.3 607.3 cm /R4142 Do Q q 3.9 0 0 -5.3 286.4 605.3 cm /R4190 Do Q q 4.4 0 0 -5.6 290.9 605.4 cm /R4150 Do Q q 5.7 0 0 -7.6 296.1 605.3 cm /R4282 Do Q q 5.7 0 0 -5.5 302.2 605.3 cm /R4202 Do Q q 2.6 0 0 -8.1 308.7 608.1 cm /R4166 Do Q q 3.9 0 0 -5.3 312.1 605.3 cm /R4190 Do Q q 4.4 0 0 -5.6 316.6 605.4 cm /R4150 Do Q q 5.3 0 0 -5.6 327.3 605.4 cm /R4154 Do Q q 5.7 0 0 -5.3 333.1 605.3 cm /R4178 Do Q q 4.4 0 0 -5.6 344.9 605.4 cm /R4150 Do Q q 5.8 0 0 -5.2 349.9 605.2 cm /R4210 Do Q q 5.7 0 0 -7.6 356.2 605.3 cm /R4158 Do Q q 2.6 0 0 -8.3 362.7 608.3 cm /R4162 Do Q q 2.6 0 0 -8.1 366.1 608.1 cm /R4166 Do Q q 4.4 0 0 -5.6 369.4 605.4 cm /R4170 Do Q q 2.6 0 0 -8.1 374.6 608.1 cm /R4166 Do Q q 3.7 0 0 -7.5 377.8 607.3 cm /R4142 Do Q q 5.1 0 0 -5.6 387.8 605.4 cm /R4174 Do Q q 5.7 0 0 -7.6 393.7 605.3 cm /R4158 Do Q q 4.4 0 0 -5.6 400.5 605.4 cm /R4150 Do Q q 3.9 0 0 -5.3 405.7 605.3 cm /R4190 Do Q q 5.3 0 0 -5.6 410.3 605.4 cm /R4154 Do Q q 3.7 0 0 -7.5 416 607.3 cm /R4142 Do Q q 2.6 0 0 -8.1 420.7 608.1 cm /R4166 Do Q q 5.1 0 0 -5.6 424 605.4 cm /R4174 Do Q q 5.7 0 0 -5.3 429.9 605.3 cm /R4178 Do Q q 3.7 0 0 -7.5 441.6 607.3 cm /R4142 Do Q q 5.1 0 0 -5.6 446.2 605.4 cm /R4174 Do Q q 3.9 0 0 -5.3 457.5 605.3 cm /R4190 Do Q q 4.4 0 0 -5.6 462.1 605.4 cm /R4150 Do Q q 4.4 0 0 -5.6 467.2 605.4 cm /R4170 Do Q q 4.4 0 0 -5.6 472.4 605.4 cm /R4150 Do Q q 2.6 0 0 -8.1 477.5 608.1 cm /R4166 Do Q q 5.6 0 0 -5.4 480.8 605.2 cm /R4186 Do Q q 4.4 0 0 -5.6 486.7 605.4 cm /R4150 Do Q q 3.7 0 0 -7.5 497.2 607.3 cm /R4142 Do Q q 5.7 0 0 -8.3 501.9 608.3 cm /R4146 Do Q q 4.4 0 0 -5.6 508.4 605.4 cm /R4150 Do Q q 9.1 0 0 -5.3 519.1 605.3 cm /R4214 Do Q q 4.4 0 0 -5.6 528.9 605.4 cm /R4150 Do Q q 3.8 0 0 -5.6 534.1 605.4 cm /R4206 Do Q q 3.8 0 0 -5.6 538.6 605.4 cm /R4206 Do Q q 5.3 0 0 -5.6 543.3 605.4 cm /R4154 Do Q q 5.4 0 0 -8 549.1 605.4 cm /R4222 Do Q q 4.4 0 0 -5.6 554.9 605.4 cm /R4150 Do Q q 5.1 0 0 -5.6 92.1 591 cm /R4174 Do Q q 5.7 0 0 -5.3 98 590.9 cm /R4178 Do Q q 3.7 0 0 -7.5 109.3 592.9 cm /R4142 Do Q q 5.7 0 0 -8.3 113.9 593.9 cm /R4146 Do Q q 4.4 0 0 -5.6 120.4 591 cm /R4150 Do Q q 3.7 0 0 -7.5 130.4 592.9 cm /R4142 Do Q q 5.3 0 0 -5.6 135.2 591 cm /R4154 Do Q q 3.9 0 0 -5.3 140.9 590.9 cm /R4190 Do Q q 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cm /R4158 Do Q q 2.6 0 0 -8.3 345.8 493.7 cm /R4162 Do Q q 5.3 0 0 -5.6 349.2 490.8 cm /R4154 Do Q q 3.7 0 0 -7.5 354.9 492.7 cm /R4142 Do Q q 4 0 0 -8.4 359.5 493.8 cm /R4254 Do Q q 5.1 0 0 -5.6 363.2 490.8 cm /R4174 Do Q q 3.9 0 0 -5.3 369.1 490.7 cm /R4190 Do Q q 9.1 0 0 -5.3 373.6 490.7 cm /R4214 Do Q q 3.8 0 0 -5.6 383.5 490.8 cm /R4206 Do Q q 5.3 0 0 -5.6 392.4 490.8 cm /R4154 Do Q q 5.7 0 0 -5.3 398.2 490.7 cm /R4178 Do Q q 5.7 0 0 -8.5 404.7 493.7 cm /R4182 Do Q q 3.7 0 0 -7.5 415.6 492.7 cm /R4142 Do Q q 5.7 0 0 -8.3 420.3 493.7 cm /R4146 Do Q q 4.4 0 0 -5.6 426.8 490.8 cm /R4150 Do Q q 4.4 0 0 -5.6 436.5 490.8 cm /R4170 Do Q q 5.1 0 0 -5.6 441.7 490.8 cm /R4174 Do Q q 9.1 0 0 -5.3 447.5 490.7 cm /R4214 Do Q q 5.7 0 0 -7.6 457.4 490.7 cm /R4158 Do Q q 2.6 0 0 -8.3 463.9 493.7 cm /R4162 Do Q q 4.4 0 0 -5.6 467.2 490.8 cm /R4150 Do Q q 5.8 0 0 -5.2 472.2 490.6 cm /R4210 Do Q q 2.6 0 0 -8.1 478.5 493.5 cm /R4166 Do Q q 3.7 0 0 -7.5 481.8 492.7 cm /R4142 Do Q q 5.6 0 0 -7.6 486 490.6 cm /R4246 Do Q q 5.7 0 0 -7.6 496.7 490.7 cm /R4158 Do Q q 3.9 0 0 -5.3 503.2 490.7 cm /R4190 Do Q q 4.4 0 0 -5.6 507.8 490.8 cm /R4150 Do Q q 3.8 0 0 -5.6 512.9 490.8 cm /R4206 Do Q q 4.4 0 0 -5.6 517.5 490.8 cm /R4150 Do Q q 5.7 0 0 -5.3 522.7 490.7 cm /R4178 Do Q q 3.7 0 0 -7.5 528.7 492.7 cm /R4142 Do Q q 4.4 0 0 -5.6 533.3 490.8 cm /R4150 Do Q q 5.7 0 0 -8.5 538.5 493.7 cm /R4182 Do Q q 3.7 0 0 -7.5 549.7 492.7 cm /R4142 Do Q q 5.1 0 0 -5.6 554.3 490.8 cm /R4174 Do Q q 3.7 0 0 -7.5 92 478.3 cm /R4142 Do Q q 5.7 0 0 -8.3 96.7 479.3 cm /R4146 Do Q q 4.4 0 0 -5.6 103.1 476.4 cm /R4150 Do Q q 5.3 0 0 -5.6 113.9 476.4 cm /R4154 Do Q q 5.7 0 0 -7.6 119.7 476.3 cm /R4158 Do Q q 5.7 0 0 -7.6 126.2 476.3 cm /R4158 Do Q q 2.6 0 0 -8.3 132.7 479.3 cm /R4162 Do Q q 2.6 0 0 -8.1 136 479.1 cm /R4166 Do Q q 4.4 0 0 -5.6 139.4 476.4 cm /R4170 Do Q q 5.3 0 0 -5.6 144.6 476.4 cm /R4154 Do Q q 3.7 0 0 -7.5 150.3 478.3 cm /R4142 Do Q q 2.6 0 0 -8.1 155 479.1 cm /R4166 Do Q q 5.1 0 0 -5.6 158.3 476.4 cm /R4174 Do Q q 5.7 0 0 -5.3 164.2 476.3 cm /R4178 Do Q q 5.7 0 0 -8.5 175.7 479.3 cm /R4182 Do Q q 4.4 0 0 -5.6 182.2 476.4 cm /R4150 Do Q q 5.6 0 0 -5.4 187.3 476.2 cm /R4186 Do Q q 4.4 0 0 -5.6 193.1 476.4 cm /R4150 Do Q q 2.6 0 0 -8.3 198.3 479.3 cm /R4162 Do Q q 5.1 0 0 -5.6 201.7 476.4 cm /R4174 Do Q q 5.7 0 0 -7.6 207.5 476.3 cm /R4158 Do Q q 4.4 0 0 -5.6 214.4 476.4 cm /R4150 Do Q q 3.9 0 0 -5.3 219.5 476.3 cm /R4190 Do Q q 1.3 0 0 -1.2 224.7 472.2 cm /R4194 Do Q q 7.7 0 0 -8.2 237.1 479.2 cm /R4258 Do Q q 5.7 0 0 -8.3 245.5 479.3 cm /R4146 Do Q q 4.4 0 0 -5.6 251.9 476.4 cm /R4150 Do Q q 8 0 0 -8.5 262.6 479.5 cm /R4290 Do Q q 6.8 0 0 -8.2 271.5 479.2 cm /R4398 Do Q q 3.5 0 0 -8.2 279.3 479.2 cm /R4402 Do Q q 2.6 0 0 -8.3 288.9 479.3 cm /R4162 Do Q q 5.3 0 0 -5.6 292.4 476.4 cm /R4154 Do Q q 5.6 0 0 -7.6 297.7 476.2 cm /R4246 Do Q q 4.4 0 0 -5.6 303.5 476.4 cm /R4150 Do Q q 3.9 0 0 -5.3 308.7 476.3 cm /R4190 Do Q q 2.6 0 0 -8.1 318.7 479.1 cm /R4166 Do Q q 3.8 0 0 -5.6 322 476.4 cm /R4206 Do Q q 2.6 0 0 -8.1 332 479.1 cm /R4166 Do Q q 5.7 0 0 -5.3 335.3 476.3 cm /R4178 Do Q q 5.6 0 0 -5.4 341.4 476.2 cm /R4186 Do Q q 5.3 0 0 -5.6 347.1 476.4 cm /R4154 Do Q q 3.9 0 0 -5.3 352.9 476.3 cm /R4190 Do Q q 2.6 0 0 -8.1 357.4 479.1 cm /R4166 Do Q q 5.3 0 0 -5.6 360.9 476.4 cm /R4154 Do Q q 5.7 0 0 -5.3 366.7 476.3 cm /R4178 Do Q q 3.7 0 0 -7.5 372.7 478.3 cm /R4142 Do Q q 5.3 0 0 -5.6 382.6 476.4 cm /R4154 Do Q q 4.4 0 0 -5.6 388.4 476.4 cm /R4170 Do Q q 3.9 0 0 -5.3 393.5 476.3 cm /R4190 Do Q q 5.1 0 0 -5.6 398.1 476.4 cm /R4174 Do Q q 3.8 0 0 -5.6 404 476.4 cm /R4206 Do Q q 3.8 0 0 -5.6 408.5 476.4 cm /R4206 Do Q q 5.7 0 0 -7.6 418.6 476.3 cm /R4158 Do Q q 2.6 0 0 -8.3 425.1 479.3 cm /R4162 Do Q q 5.3 0 0 -5.6 428.6 476.4 cm /R4154 Do Q q 3.7 0 0 -7.5 434.2 478.3 cm /R4142 Do Q q 4 0 0 -8.4 438.8 479.4 cm /R4254 Do Q q 5.1 0 0 -5.6 442.5 476.4 cm /R4174 Do Q q 3.9 0 0 -5.3 448.4 476.3 cm /R4190 Do Q q 9.1 0 0 -5.3 452.9 476.3 cm /R4214 Do Q q 3.8 0 0 -5.6 462.8 476.4 cm /R4206 Do Q q 5.3 0 0 -5.6 472.6 476.4 cm /R4154 Do Q q 5.7 0 0 -5.3 478.4 476.3 cm /R4178 Do Q q 5.7 0 0 -8.5 484.9 479.3 cm /R4182 Do Q q 2.6 0 0 -8.1 496.7 479.1 cm /R4166 Do Q q 9.1 0 0 -5.3 500.1 476.3 cm /R4214 Do Q q 5.7 0 0 -7.6 509.9 476.3 cm /R4158 Do Q q 2.6 0 0 -8.3 516.4 479.3 cm /R4162 Do Q q 4.4 0 0 -5.6 519.8 476.4 cm /R4150 Do Q q 9.1 0 0 -5.3 524.9 476.3 cm /R4214 Do Q q 4.4 0 0 -5.6 534.8 476.4 cm /R4150 Do Q q 5.7 0 0 -5.3 539.9 476.3 cm /R4178 Do Q q 3.7 0 0 -7.5 546 478.3 cm /R4142 Do Q q 5.3 0 0 -5.6 550.7 476.4 cm /R4154 Do Q q 3.2 0 0 -0.8 556.3 473.9 cm /R4262 Do Q q 3.7 0 0 -7.5 92 463.8 cm /R4142 Do Q q 2.6 0 0 -8.1 96.7 464.6 cm /R4166 Do Q q 5.1 0 0 -5.6 100 461.9 cm /R4174 Do Q q 5.7 0 0 -5.3 105.9 461.8 cm /R4178 Do Q q 3.8 0 0 -5.6 112.4 461.9 cm /R4206 Do Q q 1.4 0 0 -3.5 117.5 457.7 cm /R4218 Do Q q 7.9 0 0 -5.4 125.6 461.7 cm /R4242 Do Q q 5.7 0 0 -8.3 134.1 464.8 cm /R4146 Do Q q 2.6 0 0 -8.1 140.6 464.6 cm /R4166 Do Q q 2.6 0 0 -8.3 143.9 464.8 cm /R4162 Do Q q 4.4 0 0 -5.6 147.3 461.9 cm /R4150 Do Q q 3.7 0 0 -7.5 157.4 463.8 cm /R4142 Do Q q 5.7 0 0 -8.3 162.1 464.8 cm /R4146 Do Q q 4.4 0 0 -5.6 168.5 461.9 cm /R4150 Do Q q 9.5 0 0 -8.2 179.1 464.7 cm /R4230 Do Q q 6.4 0 0 -8.2 189.6 464.7 cm /R4386 Do Q q 2.6 0 0 -8.3 202.1 464.8 cm /R4162 Do Q q 5.3 0 0 -5.6 205.6 461.9 cm /R4154 Do Q q 5.6 0 0 -7.6 210.9 461.7 cm /R4246 Do Q q 4.4 0 0 -5.6 216.8 461.9 cm /R4150 Do Q q 3.9 0 0 -5.3 221.9 461.8 cm /R4190 Do Q q 4.4 0 0 -5.6 231.7 461.9 cm /R4170 Do Q q 5.1 0 0 -5.6 236.8 461.9 cm /R4174 Do Q q 5.7 0 0 -5.3 242.7 461.8 cm /R4178 Do Q q 3.7 0 0 -7.5 248.7 463.8 cm /R4142 Do Q q 5.3 0 0 -5.6 253.5 461.9 cm /R4154 Do Q q 2.6 0 0 -8.1 259.3 464.6 cm /R4166 Do Q q 5.7 0 0 -5.3 262.6 461.8 cm /R4178 Do Q q 3.8 0 0 -5.6 269.1 461.9 cm /R4206 Do Q q 4.4 0 0 -5.6 278.8 461.9 cm /R4170 Do Q q 5.1 0 0 -5.6 284 461.9 cm /R4174 Do Q q 5.7 0 0 -8.5 290.2 464.8 cm /R4182 Do Q q 4.4 0 0 -5.6 296.7 461.9 cm /R4150 Do Q q 3.7 0 0 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5.1 0 0 -5.6 472 461.9 cm /R4174 Do Q q 5.7 0 0 -7.6 483.1 461.8 cm /R4158 Do Q q 5.1 0 0 -5.6 489.9 461.9 cm /R4174 Do Q q 3.9 0 0 -5.3 495.8 461.8 cm /R4190 Do Q q 3.7 0 0 -7.5 500.2 463.8 cm /R4142 Do Q q 7.9 0 0 -8.2 510 464.7 cm /R4226 Do Q q 9.5 0 0 -8.2 519.1 464.7 cm /R4230 Do Q q 7.2 0 0 -8.7 529.8 464.9 cm /R4234 Do Q q 5.3 0 0 -8.7 538.2 464.9 cm /R4238 Do Q q 3.7 0 0 -7.5 549.7 463.8 cm /R4142 Do Q q 5.1 0 0 -5.6 554.3 461.9 cm /R4174 Do Q q 5.7 0 0 -7.6 92.1 447.4 cm /R4158 Do Q q 2.6 0 0 -8.3 98.6 450.4 cm /R4162 Do Q q 5.3 0 0 -5.6 102 447.5 cm /R4154 Do Q q 3.7 0 0 -7.5 107.7 449.4 cm /R4142 Do Q q 4 0 0 -8.4 112.3 450.5 cm /R4254 Do Q q 5.1 0 0 -5.6 116 447.5 cm /R4174 Do Q q 3.9 0 0 -5.3 121.9 447.4 cm /R4190 Do Q q 9.1 0 0 -5.3 126.4 447.4 cm /R4214 Do Q q 3.8 0 0 -5.6 136.3 447.5 cm /R4206 Do Q q 3.7 0 0 -7.5 144.2 449.4 cm /R4142 Do Q q 5.7 0 0 -8.3 148.9 450.4 cm /R4146 Do Q q 5.3 0 0 -5.6 155.4 447.5 cm /R4154 Do Q q 3.7 0 0 -7.5 161.1 449.4 cm /R4142 Do Q q 3.8 0 0 -5.6 169.4 447.5 cm /R4206 Do Q q 5.7 0 0 -5.5 173.9 447.4 cm /R4202 Do Q q 5.7 0 0 -7.6 180.4 447.4 cm /R4158 Do Q q 5.7 0 0 -7.6 186.9 447.4 cm /R4158 Do Q q 5.1 0 0 -5.6 193.7 447.5 cm /R4174 Do Q q 3.9 0 0 -5.3 199.6 447.4 cm /R4190 Do Q q 3.7 0 0 -7.5 204.1 449.4 cm /R4142 Do Q q 5.7 0 0 -8.5 212.5 450.4 cm /R4182 Do Q q 2.6 0 0 -8.1 218.9 450.2 cm /R4166 Do Q q 7.3 0 0 -8.4 222.2 450.5 cm /R4406 Do Q q 4.4 0 0 -5.6 229.1 447.5 cm /R4150 Do Q q 3.9 0 0 -5.3 234.3 447.4 cm /R4190 Do Q q 4.4 0 0 -5.6 238.9 447.5 cm /R4150 Do Q q 5.7 0 0 -5.3 244 447.4 cm /R4178 Do Q q 3.7 0 0 -7.5 250 449.4 cm /R4142 Do Q q 4.4 0 0 -5.6 258.4 447.5 cm /R4170 Do Q q 5.1 0 0 -5.6 263.6 447.5 cm /R4174 Do Q q 9.1 0 0 -5.3 269.5 447.4 cm /R4214 Do Q q 9.1 0 0 -5.3 279.3 447.4 cm /R4214 Do Q q 5.7 0 0 -5.5 288.8 447.4 cm /R4202 Do Q q 5.7 0 0 -5.3 295.3 447.4 cm /R4178 Do Q q 2.6 0 0 -8.1 301.7 450.2 cm /R4166 Do Q q 4.4 0 0 -5.6 305.1 447.5 cm /R4170 Do Q q 5.3 0 0 -5.6 310.4 447.5 cm /R4154 Do Q q 3.7 0 0 -7.5 316 449.4 cm /R4142 Do Q q 2.6 0 0 -8.1 320.7 450.2 cm /R4166 Do Q q 5.1 0 0 -5.6 324.1 447.5 cm /R4174 Do Q q 5.7 0 0 -5.3 329.9 447.4 cm /R4178 Do Q q 5.7 0 0 -7.6 339.8 447.4 cm /R4158 Do Q q 5.3 0 0 -5.6 346.4 447.5 cm /R4154 Do Q q 3.9 0 0 -5.3 352.1 447.4 cm /R4190 Do Q q 5.3 0 0 -5.6 356.8 447.5 cm /R4154 Do Q q 5.7 0 0 -8.5 362.6 450.4 cm /R4182 Do Q q 2.6 0 0 -8.1 369.1 450.2 cm /R4166 Do Q q 5.4 0 0 -8 372.4 447.5 cm /R4222 Do Q q 9.1 0 0 -5.3 378.3 447.4 cm /R4214 Do Q q 3.8 0 0 -5.6 388.1 447.5 cm /R4206 Do Q q 5.3 0 0 -5.6 396.3 447.5 cm /R4154 Do Q q 5.7 0 0 -5.3 402.1 447.4 cm /R4178 Do Q q 5.7 0 0 -8.5 408.5 450.4 cm /R4182 Do Q endstream endobj 4409 0 obj 10822 endobj 4410 0 obj << /Type /XObject /Name /R4410 /Subtype /Image /Length 4411 0 R /ImageMask true /Width 47 /Height 120 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 47 /BlackIs1 true >>] >> stream 02pd&_uAQfhsfOt 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389.5 cm /R4214 Do Q q 9.1 0 0 -5.3 338.1 389.5 cm /R4214 Do Q q 5.7 0 0 -5.5 347.6 389.5 cm /R4202 Do Q q 5.7 0 0 -5.3 354.1 389.5 cm /R4178 Do Q q 2.6 0 0 -8.1 360.5 392.3 cm /R4166 Do Q q 4.4 0 0 -5.6 363.9 389.6 cm /R4170 Do Q q 5.3 0 0 -5.6 369.2 389.6 cm /R4154 Do Q q 3.7 0 0 -7.5 374.8 391.5 cm /R4142 Do Q q 2.6 0 0 -8.1 379.5 392.3 cm /R4166 Do Q q 5.1 0 0 -5.6 382.9 389.6 cm /R4174 Do Q q 5.7 0 0 -5.3 388.7 389.5 cm /R4178 Do Q q 5.7 0 0 -7.6 398.8 389.5 cm /R4158 Do Q q 3.9 0 0 -5.3 405.3 389.5 cm /R4190 Do Q q 5.1 0 0 -5.6 409.9 389.6 cm /R4174 Do Q q 3.7 0 0 -7.5 415.6 391.5 cm /R4142 Do Q q 5.1 0 0 -5.6 420.3 389.6 cm /R4174 Do Q q 4.4 0 0 -5.6 426.5 389.6 cm /R4170 Do Q q 5.1 0 0 -5.6 431.7 389.6 cm /R4174 Do Q q 2.6 0 0 -8.3 437.6 392.5 cm /R4162 Do Q q 1.3 0 0 -1.2 441.5 385.4 cm /R4194 Do Q q 7.7 0 0 -8.2 109.7 378 cm /R4258 Do Q q 5.7 0 0 -8.3 118.1 378.1 cm /R4146 Do Q q 4.4 0 0 -5.6 124.6 375.2 cm /R4150 Do Q q 9.5 0 0 -8.2 133 378 cm /R4230 Do Q q 6.4 0 0 -8.2 143.6 378 cm /R4386 Do Q q 4.4 0 0 -5.6 153.8 375.2 cm /R4170 Do Q q 5.1 0 0 -5.6 158.9 375.2 cm /R4174 Do Q q 5.7 0 0 -5.3 164.8 375.1 cm /R4178 Do Q q 3.7 0 0 -7.5 170.8 377.1 cm /R4142 Do Q q 5.3 0 0 -5.6 175.6 375.2 cm /R4154 Do Q q 2.6 0 0 -8.1 181.4 377.9 cm /R4166 Do Q q 5.7 0 0 -5.3 184.7 375.1 cm /R4178 Do Q q 3.8 0 0 -5.6 191.2 375.2 cm /R4206 Do Q q 5.3 0 0 -5.6 198.8 375.2 cm /R4154 Do Q q 2.6 0 0 -8.3 204.5 378.1 cm /R4162 Do Q q 2.6 0 0 -8.3 207.9 378.1 cm /R4162 Do Q q 5.7 0 0 -8.3 214 378.1 cm /R4146 Do Q q 5.3 0 0 -5.6 220.6 375.2 cm /R4154 Do Q q 3.9 0 0 -5.3 226.4 375.1 cm /R4190 Do Q q 5.7 0 0 -8.5 230.9 378.1 cm /R4182 Do Q q 7.9 0 0 -5.4 237.3 375 cm /R4242 Do Q q 5.3 0 0 -5.6 245.6 375.2 cm /R4154 Do Q q 3.9 0 0 -5.3 251.3 375.1 cm /R4190 Do Q q 4.4 0 0 -5.6 255.9 375.2 cm /R4150 Do Q q 5.1 0 0 -5.6 264.1 375.2 cm /R4174 Do Q q 3.9 0 0 -5.3 269.9 375.1 cm /R4190 Do Q q 3.8 0 0 -5.6 277.4 375.2 cm /R4206 Do Q q 5.1 0 0 -5.6 281.9 375.2 cm /R4174 Do Q q 4 0 0 -8.4 287.7 378.2 cm /R4254 Do Q q 3.7 0 0 -7.5 291.3 377.1 cm /R4142 Do Q q 7.9 0 0 -5.4 295.5 375 cm /R4242 Do Q q 5.3 0 0 -5.6 303.8 375.2 cm /R4154 Do Q q 3.9 0 0 -5.3 309.5 375.1 cm /R4190 Do Q q 4.4 0 0 -5.6 314.1 375.2 cm /R4150 Do Q q 4.4 0 0 -5.6 322.3 375.2 cm /R4170 Do Q q 5.1 0 0 -5.6 327.4 375.2 cm /R4174 Do Q q 9.1 0 0 -5.3 333.3 375.1 cm /R4214 Do Q q 9.1 0 0 -5.3 343.1 375.1 cm /R4214 Do Q q 5.7 0 0 -5.5 352.6 375.1 cm /R4202 Do Q q 5.7 0 0 -5.3 359.1 375.1 cm /R4178 Do Q q 2.6 0 0 -8.1 365.6 377.9 cm /R4166 Do Q q 4.4 0 0 -5.6 368.9 375.2 cm /R4170 Do Q q 5.3 0 0 -5.6 374.2 375.2 cm /R4154 Do Q q 3.7 0 0 -7.5 379.9 377.1 cm /R4142 Do Q q 2.6 0 0 -8.1 384.5 377.9 cm /R4166 Do Q q 5.1 0 0 -5.6 387.9 375.2 cm /R4174 Do Q q 5.7 0 0 -5.3 393.8 375.1 cm /R4178 Do Q q 3.8 0 0 -5.6 402.9 375.2 cm /R4206 Do Q q 5.7 0 0 -7.6 407.5 375.1 cm /R4158 Do Q q 4.4 0 0 -5.6 414.3 375.2 cm /R4150 Do Q q 4.4 0 0 -5.6 419.5 375.2 cm /R4170 Do Q q 2.6 0 0 -8.1 424.6 377.9 cm /R4166 Do Q q 5.8 0 0 -8.4 427.9 378.2 cm /R4266 Do Q q 4.4 0 0 -5.6 434.5 375.2 cm /R4170 Do Q q 4.4 0 0 -5.6 442.7 375.2 cm /R4170 Do Q q 5.1 0 0 -5.6 447.9 375.2 cm /R4174 Do Q q 5.7 0 0 -8.5 454.1 378.1 cm /R4182 Do Q q 4.4 0 0 -5.6 460.6 375.2 cm /R4150 Do Q q 1.4 0 0 -3.5 466.4 371 cm /R4218 Do Q q 5.3 0 0 -5.6 472.2 375.2 cm /R4154 Do Q q 5.7 0 0 -5.3 478 375.1 cm /R4178 Do Q q 5.7 0 0 -8.5 484.5 378.1 cm /R4182 Do Q q 2.6 0 0 -8.1 494 377.9 cm /R4166 Do Q q 3.7 0 0 -7.5 497.2 377.1 cm /R4142 Do Q q 3.8 0 0 -5.6 501.9 375.2 cm /R4206 Do Q q 5.7 0 0 -7.6 509.3 375.1 cm /R4158 Do Q q 5.7 0 0 -5.5 515.8 375.1 cm /R4202 Do Q q 3.9 0 0 -5.3 522.3 375.1 cm /R4190 Do Q q 5.7 0 0 -7.6 526.9 375.1 cm /R4158 Do Q q 5.1 0 0 -5.6 533.7 375.2 cm /R4174 Do Q q 3.8 0 0 -5.6 539.6 375.2 cm /R4206 Do Q q 4.4 0 0 -5.6 544.1 375.2 cm /R4150 Do Q q 2.6 0 0 -8.1 552.3 377.9 cm /R4166 Do Q q 3.8 0 0 -5.6 555.7 375.2 cm /R4206 Do Q q 3.7 0 0 -7.5 92 362.7 cm /R4142 Do Q q 5.1 0 0 -5.6 96.7 360.8 cm /R4174 Do Q q 2.6 0 0 -8.1 106.1 363.5 cm /R4166 Do Q q 3.8 0 0 -5.6 109.5 360.8 cm /R4206 Do Q q 5.1 0 0 -5.6 114.1 360.8 cm /R4174 Do Q q 2.6 0 0 -8.3 119.9 363.7 cm /R4162 Do Q q 5.3 0 0 -5.6 123.4 360.8 cm /R4154 Do Q q 3.7 0 0 -7.5 129.1 362.7 cm /R4142 Do Q q 4.4 0 0 -5.6 133.7 360.8 cm /R4150 Do Q q 4.4 0 0 -5.6 142.4 360.8 cm /R4170 Do Q q 5.1 0 0 -5.6 147.5 360.8 cm /R4174 Do Q q 5.7 0 0 -8.5 153.8 363.7 cm /R4182 Do Q q 4.4 0 0 -5.6 160.3 360.8 cm /R4150 Do Q q 3.7 0 0 -7.5 168.9 362.7 cm /R4142 Do Q q 5.7 0 0 -8.3 173.6 363.7 cm /R4146 Do Q q 5.3 0 0 -5.6 180.2 360.8 cm /R4154 Do Q q 3.7 0 0 -7.5 185.8 362.7 cm /R4142 Do Q q 5.7 0 0 -5.3 194.1 360.7 cm /R4178 Do Q q 4.4 0 0 -5.6 200.6 360.8 cm /R4150 Do Q q 4.4 0 0 -5.6 205.7 360.8 cm /R4150 Do Q q 5.7 0 0 -8.5 210.9 363.7 cm /R4182 Do Q q 3.8 0 0 -5.6 217.4 360.8 cm /R4206 Do Q q 3.7 0 0 -7.5 225.6 362.7 cm /R4142 Do Q q 5.1 0 0 -5.6 230.2 360.8 cm /R4174 Do Q q 5.7 0 0 -8.5 239.7 363.7 cm /R4250 Do Q q 4.4 0 0 -5.6 246.5 360.8 cm /R4150 Do Q q 9.1 0 0 -5.3 255.3 360.7 cm /R4214 Do Q q 5.1 0 0 -5.6 265.1 360.8 cm /R4174 Do Q q 5.7 0 0 -8.5 271.4 363.7 cm /R4182 Do Q q 2.6 0 0 -8.1 277.9 363.5 cm /R4166 Do Q q 5.8 0 0 -8.4 281.1 363.8 cm /R4266 Do Q q 4.4 0 0 -5.6 287.7 360.8 cm /R4150 Do Q q 5.7 0 0 -8.5 292.9 363.7 cm /R4182 Do Q q 4 0 0 -8.4 302.7 363.8 cm /R4254 Do Q q 5.1 0 0 -5.6 306.4 360.8 cm /R4174 Do Q q 3.9 0 0 -5.3 312.3 360.7 cm /R4190 Do Q q 5.7 0 0 -7.6 320.5 360.7 cm /R4158 Do Q q 5.1 0 0 -5.6 327.3 360.8 cm /R4174 Do Q q 3.9 0 0 -5.3 333.2 360.7 cm /R4190 Do Q q 3.7 0 0 -7.5 337.6 362.7 cm /R4142 Do Q q 5.3 0 0 -5.6 342.4 360.8 cm /R4154 Do Q q 5.7 0 0 -8.5 348.2 363.7 cm /R4250 Do Q q 2.6 0 0 -8.1 354.7 363.5 cm /R4166 Do Q q 2.6 0 0 -8.3 358 363.7 cm /R4162 Do Q q 2.6 0 0 -8.1 361.4 363.5 cm /R4166 Do Q q 3.7 0 0 -7.5 364.6 362.7 cm /R4142 Do Q q 5.6 0 0 -7.6 368.8 360.6 cm /R4246 Do Q q 3.9 0 0 -5.3 378.3 360.7 cm /R4190 Do Q q 4.4 0 0 -5.6 382.9 360.8 cm /R4150 Do Q q 5.3 0 0 -5.6 388.1 360.8 cm /R4154 Do Q q 3.8 0 0 -5.6 393.9 360.8 cm /R4206 Do Q q 5.1 0 0 -5.6 398.5 360.8 cm /R4174 Do Q q 5.7 0 0 -5.3 404.3 360.7 cm /R4178 Do Q q 3.8 0 0 -5.6 410.8 360.8 cm /R4206 Do Q q 1.3 0 0 -1.2 416 356.6 cm /R4194 Do Q q 7.7 0 0 -8.2 423.9 363.6 cm /R4258 Do Q q 5.7 0 0 -8.3 432.3 363.7 cm /R4146 Do Q q 4.4 0 0 -5.6 438.8 360.8 cm /R4150 Do Q q 4 0 0 -8.4 447.6 363.8 cm /R4254 Do Q q 5.7 0 0 -5.5 451.3 360.7 cm /R4202 Do Q q 5.7 0 0 -5.3 457.7 360.7 cm /R4178 Do Q q 4.4 0 0 -5.6 464.2 360.8 cm /R4170 Do Q q 3.7 0 0 -7.5 469.3 362.7 cm /R4142 Do Q q 2.6 0 0 -8.1 473.9 363.5 cm /R4166 Do Q q 5.1 0 0 -5.6 477.3 360.8 cm /R4174 Do Q q 5.7 0 0 -5.3 483.2 360.7 cm /R4178 Do Q q 5.3 0 0 -5.6 489.8 360.8 cm /R4154 Do Q q 2.6 0 0 -8.3 495.5 363.7 cm /R4162 Do Q q 2.6 0 0 -8.1 498.9 363.5 cm /R4166 Do Q q 3.7 0 0 -7.5 502.2 362.7 cm /R4142 Do Q q 5.6 0 0 -7.6 506.4 360.6 cm /R4246 Do Q q 5.7 0 0 -7.6 515.9 360.7 cm /R4158 Do Q q 3.9 0 0 -5.3 522.4 360.7 cm /R4190 Do Q q 5.1 0 0 -5.6 527 360.8 cm /R4174 Do Q q 5.6 0 0 -5.4 532.4 360.6 cm /R4186 Do Q q 2.6 0 0 -8.1 538.6 363.5 cm /R4166 Do Q q 5.7 0 0 -8.5 542 363.7 cm /R4182 Do Q q 4.4 0 0 -5.6 548.5 360.8 cm /R4150 Do Q q 5.7 0 0 -8.5 553.6 363.7 cm /R4182 Do Q q 5.7 0 0 -8.5 92.1 349.2 cm /R4250 Do Q q 5.6 0 0 -7.6 98.1 346.1 cm /R4246 Do Q q 3.7 0 0 -7.5 108.1 348.2 cm /R4142 Do Q q 5.7 0 0 -8.3 112.7 349.2 cm /R4146 Do Q q 4.4 0 0 -5.6 119.2 346.3 cm /R4150 Do Q q 9.5 0 0 -8.2 128.3 349.1 cm /R4230 Do Q q 6.4 0 0 -8.2 138.9 349.1 cm /R4386 Do Q q 4.4 0 0 -5.6 149.7 346.3 cm /R4170 Do Q q 2.6 0 0 -8.3 154.9 349.2 cm /R4162 Do Q q 5.1 0 0 -5.6 158.2 346.3 cm /R4174 Do Q q 3.8 0 0 -5.6 164.1 346.3 cm /R4206 Do Q q 4.4 0 0 -5.6 168.7 346.3 cm /R4150 Do Q q 2.6 0 0 -8.3 173.8 349.2 cm /R4162 Do Q q 5.6 0 0 -7.6 177.1 346.1 cm /R4246 Do Q q 5.7 0 0 -7.6 186.9 346.2 cm /R4158 Do Q q 5.3 0 0 -5.6 193.5 346.3 cm /R4154 Do Q q 3.9 0 0 -5.3 199.3 346.2 cm /R4190 Do Q q 5.3 0 0 -5.6 203.9 346.3 cm /R4154 Do Q q 2.6 0 0 -8.3 209.7 349.2 cm /R4162 Do Q q 2.6 0 0 -8.3 213.1 349.2 cm /R4162 Do Q q 4.4 0 0 -5.6 216.4 346.3 cm /R4150 Do Q q 2.6 0 0 -8.3 221.6 349.2 cm /R4162 Do Q q 3.8 0 0 -5.6 224.9 346.3 cm /R4206 Do Q q 3.7 0 0 -7.5 232.9 348.2 cm /R4142 Do Q q 5.7 0 0 -8.3 237.5 349.2 cm /R4146 Do Q q 5.3 0 0 -5.6 244.1 346.3 cm /R4154 Do Q q 3.7 0 0 -7.5 249.8 348.2 cm /R4142 Do Q q 7.9 0 0 -5.4 258 346.1 cm /R4242 Do Q q 5.7 0 0 -8.3 266.5 349.2 cm /R4146 Do Q q 2.6 0 0 -8.1 272.9 349 cm /R4166 Do Q q 4.4 0 0 -5.6 276.3 346.3 cm /R4170 Do Q q 5.7 0 0 -8.3 281.1 349.2 cm /R4146 Do Q q 2.6 0 0 -8.1 291.3 349 cm /R4166 Do Q q 3.8 0 0 -5.6 294.7 346.3 cm /R4206 Do Q q 5.7 0 0 -7.6 302.8 346.2 cm /R4158 Do Q q 3.9 0 0 -5.3 309.3 346.2 cm /R4190 Do Q q 5.1 0 0 -5.6 313.9 346.3 cm /R4174 Do Q q 5.6 0 0 -5.4 319.3 346.1 cm /R4186 Do Q q 2.6 0 0 -8.1 325.5 349 cm /R4166 Do Q q 5.7 0 0 -8.5 328.9 349.2 cm /R4182 Do Q q 4.4 0 0 -5.6 335.3 346.3 cm /R4150 Do Q q 5.7 0 0 -8.5 340.5 349.2 cm /R4182 Do Q q 5.7 0 0 -8.5 350.7 349.2 cm /R4250 Do Q q 5.6 0 0 -7.6 356.7 346.1 cm /R4246 Do Q q 7.9 0 0 -8.2 366.8 349.1 cm /R4226 Do Q q 9.5 0 0 -8.2 375.9 349.1 cm /R4230 Do Q q 7.2 0 0 -8.7 386.5 349.3 cm /R4234 Do Q q 5.3 0 0 -8.7 394.9 349.3 cm /R4238 Do Q q 1.3 0 0 -1.2 401.8 342.1 cm /R4194 Do Q q 7.7 0 0 -8.2 408.2 349.1 cm /R4258 Do Q q 5.7 0 0 -8.3 416.6 349.2 cm /R4146 Do Q q 2.6 0 0 -8.1 423.1 349 cm /R4166 Do Q q 3.8 0 0 -5.6 426.4 346.3 cm /R4206 Do Q q 5.3 0 0 -5.6 434.8 346.3 cm /R4154 Do Q q 2.6 0 0 -8.3 440.6 349.2 cm /R4162 Do Q q 2.6 0 0 -8.3 443.9 349.2 cm /R4162 Do Q q 5.1 0 0 -5.6 447.3 346.3 cm /R4174 Do Q q 7.9 0 0 -5.4 452.7 346.1 cm /R4242 Do Q q 3.8 0 0 -5.6 461.2 346.3 cm /R4206 Do Q q 5.3 0 0 -5.6 469.4 346.3 cm /R4154 Do Q q 5.7 0 0 -5.3 475.1 346.2 cm /R4178 Do Q q 5.6 0 0 -7.6 481.2 346.1 cm /R4246 Do Q q 5.1 0 0 -5.6 491.1 346.3 cm /R4174 Do Q q 5.7 0 0 -7.6 497 346.2 cm /R4158 Do Q q 3.7 0 0 -7.5 503.4 348.2 cm /R4142 Do Q q 2.6 0 0 -8.1 508 349 cm /R4166 Do Q q 9.1 0 0 -5.3 511.4 346.2 cm 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Do Q q 5.3 0 0 -5.6 122 331.9 cm /R4154 Do Q q 5.7 0 0 -5.3 127.7 331.8 cm /R4178 Do Q q 5.7 0 0 -8.5 137.2 334.8 cm /R4250 Do Q q 4.4 0 0 -5.6 144.1 331.9 cm /R4150 Do Q q 5.7 0 0 -7.6 152.3 331.8 cm /R4158 Do Q q 3.9 0 0 -5.3 158.8 331.8 cm /R4190 Do Q q 5.1 0 0 -5.6 163.4 331.9 cm /R4174 Do Q q 5.6 0 0 -5.4 168.8 331.7 cm /R4186 Do Q q 2.6 0 0 -8.1 175 334.6 cm /R4166 Do Q q 5.7 0 0 -8.5 178.4 334.8 cm /R4182 Do Q q 4.4 0 0 -5.6 184.9 331.9 cm /R4150 Do Q q 5.7 0 0 -8.5 190 334.8 cm /R4182 Do Q q 5.7 0 0 -8.5 199.6 334.8 cm /R4250 Do Q q 5.6 0 0 -7.6 205.6 331.7 cm /R4246 Do Q q 3.7 0 0 -7.5 214.9 333.8 cm /R4142 Do Q q 5.7 0 0 -8.3 219.5 334.8 cm /R4146 Do Q q 4.4 0 0 -5.6 226 331.9 cm /R4150 Do Q q 2.6 0 0 -8.3 234.3 334.8 cm /R4162 Do Q q 5.1 0 0 -5.6 237.7 331.9 cm /R4174 Do Q q 7.9 0 0 -5.4 243.1 331.7 cm /R4242 Do Q q 3.2 0 0 -0.8 251.4 329.4 cm /R4262 Do Q q 2.6 0 0 -8.3 255.5 334.8 cm /R4162 Do Q q 4.4 0 0 -5.6 258.9 331.9 cm /R4150 Do Q q 5.6 0 0 -5.4 264 331.7 cm /R4186 Do 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Do Q q 2.6 0 0 -8.1 401 320.1 cm /R4166 Do Q q 5.6 0 0 -5.4 404.2 317.2 cm /R4186 Do Q q 4.4 0 0 -5.6 410.1 317.4 cm /R4150 Do Q q 9.5 0 0 -8.2 420.5 320.2 cm /R4230 Do Q q 4.4 0 0 -5.6 431 317.4 cm /R4150 Do Q q 3.8 0 0 -5.6 436.1 317.4 cm /R4206 Do Q q 3.8 0 0 -5.6 440.7 317.4 cm /R4206 Do Q q 5.3 0 0 -5.6 445.4 317.4 cm /R4154 Do Q q 5.4 0 0 -8 451.1 317.4 cm /R4222 Do Q q 4.4 0 0 -5.6 457 317.4 cm /R4150 Do Q q 3.8 0 0 -5.6 462.2 317.4 cm /R4206 Do Q q 5.7 0 0 -7.6 471.8 317.3 cm /R4158 Do Q q 3.9 0 0 -5.3 478.3 317.3 cm /R4190 Do Q q 5.1 0 0 -5.6 482.8 317.4 cm /R4174 Do Q q 5.6 0 0 -5.4 488.2 317.2 cm /R4186 Do Q q 2.6 0 0 -8.1 494.5 320.1 cm /R4166 Do Q q 5.7 0 0 -8.5 497.8 320.3 cm /R4182 Do Q q 4.4 0 0 -5.6 504.3 317.4 cm /R4150 Do Q q 3.8 0 0 -5.6 509.5 317.4 cm /R4206 Do Q q 9.1 0 0 -5.3 519.1 317.3 cm /R4214 Do Q q 4.4 0 0 -5.6 528.9 317.4 cm /R4150 Do Q q 3.8 0 0 -5.6 534.1 317.4 cm /R4206 Do Q q 3.8 0 0 -5.6 538.6 317.4 cm /R4206 Do Q q 5.3 0 0 -5.6 543.3 317.4 cm /R4154 Do Q q 5.4 0 0 -8 549.1 317.4 cm /R4222 Do Q q 4.4 0 0 -5.6 554.9 317.4 cm /R4150 Do Q q 5.7 0 0 -7.6 92.1 302.9 cm /R4158 Do Q q 5.3 0 0 -5.6 98.7 303 cm /R4154 Do Q q 3.8 0 0 -5.6 104.5 303 cm /R4206 Do Q q 3.8 0 0 -5.6 109 303 cm /R4206 Do Q q 2.6 0 0 -8.1 113.6 305.7 cm /R4166 Do Q q 5.7 0 0 -5.3 116.9 302.9 cm /R4178 Do Q q 5.4 0 0 -8 123.4 303 cm /R4222 Do Q q 4.4 0 0 -5.6 132.7 303 cm /R4170 Do Q q 5.3 0 0 -5.6 137.9 303 cm /R4154 Do Q q 2.6 0 0 -8.3 143.7 305.9 cm /R4162 Do Q q 2.6 0 0 -8.3 147.1 305.9 cm /R4162 Do Q q 3.8 0 0 -5.6 150.4 303 cm /R4206 Do Q q 7.9 0 0 -5.4 158 302.8 cm /R4242 Do Q q 5.7 0 0 -8.3 166.5 305.9 cm /R4146 Do Q q 2.6 0 0 -8.1 173 305.7 cm /R4166 Do Q q 4.4 0 0 -5.6 176.3 303 cm /R4170 Do Q q 5.7 0 0 -8.3 181.1 305.9 cm /R4146 Do Q q 3.7 0 0 -7.5 190.9 304.9 cm /R4142 Do Q q 5.3 0 0 -5.6 195.6 303 cm /R4154 Do Q q 5.5 0 0 -8.3 201.4 305.9 cm /R4286 Do Q q 4.4 0 0 -5.6 207.2 303 cm /R4150 Do Q q 5.7 0 0 -5.5 215.8 302.9 cm /R4202 Do Q q 5.7 0 0 -7.6 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/R4202 Do Q q 3.8 0 0 -5.6 438.7 274.1 cm /R4206 Do Q q 4.4 0 0 -5.6 443.2 274.1 cm /R4150 Do Q q 5.1 0 0 -5.6 453.4 274.1 cm /R4174 Do Q q 4 0 0 -8.4 459.2 277.1 cm /R4254 Do Q q 3.7 0 0 -7.5 467.6 276 cm /R4142 Do Q q 5.7 0 0 -8.3 472.3 277 cm /R4146 Do Q q 4.4 0 0 -5.6 478.7 274.1 cm /R4150 Do Q q 4.4 0 0 -5.6 488.8 274.1 cm /R4170 Do Q q 2.6 0 0 -8.3 494 277 cm /R4162 Do Q q 5.1 0 0 -5.6 497.3 274.1 cm /R4174 Do Q q 3.8 0 0 -5.6 503.2 274.1 cm /R4206 Do Q q 4.4 0 0 -5.6 507.8 274.1 cm /R4150 Do Q q 5.7 0 0 -7.6 517.9 274 cm /R4158 Do Q q 5.3 0 0 -5.6 524.4 274.1 cm /R4154 Do Q q 3.9 0 0 -5.3 530.2 274 cm /R4190 Do Q q 5.3 0 0 -5.6 534.9 274.1 cm /R4154 Do Q q 2.6 0 0 -8.3 540.7 277 cm /R4162 Do Q q 2.6 0 0 -8.3 544 277 cm /R4162 Do Q q 4.4 0 0 -5.6 547.4 274.1 cm /R4150 Do Q q 2.6 0 0 -8.3 552.5 277 cm /R4162 Do Q q 3.8 0 0 -5.6 555.9 274.1 cm /R4206 Do Q q 5.7 0 0 -8.5 92.1 262.6 cm /R4250 Do Q q 4.4 0 0 -5.6 98.9 259.7 cm /R4150 Do Q q 3.7 0 0 -7.5 104 261.6 cm /R4142 Do Q q 7.9 0 0 -5.4 108.2 259.5 cm /R4242 Do Q q 4.4 0 0 -5.6 116.3 259.7 cm /R4150 Do Q q 4.4 0 0 -5.6 121.5 259.7 cm /R4150 Do Q q 5.7 0 0 -5.3 126.7 259.6 cm /R4178 Do Q q 7.9 0 0 -8.2 137.8 262.5 cm /R4226 Do Q q 9.5 0 0 -8.2 146.9 262.5 cm /R4230 Do Q q 7.2 0 0 -8.7 157.6 262.7 cm /R4234 Do Q q 5.3 0 0 -8.7 166 262.7 cm /R4238 Do Q q 5.3 0 0 -5.6 176.6 259.7 cm /R4154 Do Q q 5.7 0 0 -5.3 182.3 259.6 cm /R4178 Do Q q 5.7 0 0 -8.5 188.8 262.6 cm /R4182 Do Q q 3.7 0 0 -7.5 199.5 261.6 cm /R4142 Do Q q 5.7 0 0 -8.3 204.2 262.6 cm /R4146 Do Q q 4.4 0 0 -5.6 210.7 259.7 cm /R4150 Do Q q 9.5 0 0 -8.2 220.2 262.5 cm /R4230 Do Q q 6.4 0 0 -8.2 230.8 262.5 cm /R4386 Do Q q 1.4 0 0 -3.5 238.6 255.5 cm /R4218 Do Q q 3.7 0 0 -7.5 245.5 261.6 cm /R4142 Do Q q 5.7 0 0 -8.3 250.1 262.6 cm /R4146 Do Q q 4.4 0 0 -5.6 256.6 259.7 cm /R4150 Do Q q 9.5 0 0 -8.2 266.3 262.5 cm /R4230 Do Q q 6.4 0 0 -8.2 276.9 262.5 cm /R4386 Do Q q 2.6 0 0 -8.1 288.3 262.4 cm /R4166 Do Q q 3.8 0 0 -5.6 291.7 259.7 cm /R4206 Do Q q 3.7 0 0 -7.5 300.3 261.6 cm /R4142 Do Q q 5.7 0 0 -8.3 305 262.6 cm /R4146 Do Q q 4.4 0 0 -5.6 311.5 259.7 cm /R4150 Do Q q 2.6 0 0 -8.3 320.9 262.6 cm /R4162 Do Q q 5.3 0 0 -5.6 324.4 259.7 cm /R4154 Do Q q 3.9 0 0 -5.3 330.2 259.6 cm /R4190 Do Q q 5.4 0 0 -8 334.7 259.7 cm /R4222 Do Q q 4.4 0 0 -5.6 340.6 259.7 cm /R4150 Do Q q 3.8 0 0 -5.6 345.8 259.7 cm /R4206 Do Q q 3.7 0 0 -7.5 350.2 261.6 cm /R4142 Do Q q 2.6 0 0 -8.3 359 262.6 cm /R4162 Do Q q 5.3 0 0 -5.6 362.4 259.7 cm /R4154 Do Q q 5.6 0 0 -7.6 367.8 259.5 cm /R4246 Do Q q 4.4 0 0 -5.6 373.6 259.7 cm /R4150 Do Q q 3.9 0 0 -5.3 378.8 259.6 cm /R4190 Do Q q 2.6 0 0 -8.1 387.7 262.4 cm /R4166 Do Q q 5.7 0 0 -5.3 391 259.6 cm /R4178 Do Q q 7.9 0 0 -8.2 401.7 262.5 cm /R4226 Do Q q 9.5 0 0 -8.2 410.8 262.5 cm /R4230 Do Q q 7.2 0 0 -8.7 421.5 262.7 cm /R4234 Do Q q 5.3 0 0 -8.7 429.9 262.7 cm /R4238 Do Q q 2.6 0 0 -8.1 440.5 262.4 cm /R4166 Do Q q 5.7 0 0 -5.3 443.8 259.6 cm /R4178 Do Q q 3.7 0 0 -7.5 454.3 261.6 cm /R4142 Do Q q 4.4 0 0 -5.6 458.9 259.7 cm /R4150 Do Q q 3.9 0 0 -5.3 464.1 259.6 cm /R4190 Do Q q 9.1 0 0 -5.3 468.7 259.6 cm /R4214 Do Q q 3.8 0 0 -5.6 478.5 259.7 cm /R4206 Do Q q 5.1 0 0 -5.6 487.3 259.7 cm /R4174 Do Q q 4 0 0 -8.4 493 262.7 cm /R4254 Do Q q 3.7 0 0 -7.5 500.8 261.6 cm /R4142 Do Q q 5.7 0 0 -8.3 505.5 262.6 cm /R4146 Do Q q 4.4 0 0 -5.6 512 259.7 cm /R4150 Do Q q 5.7 0 0 -5.3 521.5 259.6 cm /R4178 Do Q q 5.7 0 0 -5.5 527.6 259.6 cm /R4202 Do Q q 9.1 0 0 -5.3 534.1 259.6 cm /R4214 Do Q q 5.7 0 0 -8.5 543.5 262.6 cm /R4250 Do Q q 4.4 0 0 -5.6 550.4 259.7 cm /R4150 Do Q q 3.9 0 0 -5.3 555.5 259.6 cm /R4190 Do Q q 5.1 0 0 -5.6 92.1 245.1 cm /R4174 Do Q q 4 0 0 -8.4 97.9 248.1 cm /R4254 Do Q q 2.6 0 0 -8.3 105.4 248 cm /R4162 Do Q q 2.6 0 0 -8.1 108.8 247.8 cm /R4166 Do Q q 5.7 0 0 -5.3 112.1 245 cm /R4178 Do Q q 4.4 0 0 -5.6 118.6 245.1 cm /R4150 Do Q q 3.8 0 0 -5.6 123.8 245.1 cm /R4206 Do Q q 5.1 0 0 -5.6 132.2 245.1 cm /R4174 Do Q q 4 0 0 -8.4 138 248.1 cm /R4254 Do Q q 4.4 0 0 -5.6 145.5 245.1 cm /R4170 Do Q q 5.1 0 0 -5.6 150.7 245.1 cm /R4174 Do Q q 5.7 0 0 -8.5 156.9 248 cm /R4182 Do Q q 4.4 0 0 -5.6 163.4 245.1 cm /R4150 Do Q q 1.3 0 0 -1.2 169.1 240.9 cm /R4194 Do Q q 7.7 0 0 -8.2 109.7 233.5 cm /R4258 Do Q q 5.7 0 0 -8.3 118.1 233.6 cm /R4146 Do Q q 4.4 0 0 -5.6 124.6 230.7 cm /R4150 Do Q q 8 0 0 -8.5 135.2 233.8 cm /R4290 Do Q q 6.8 0 0 -8.2 144 233.5 cm /R4398 Do Q q 3.5 0 0 -8.2 151.9 233.5 cm /R4402 Do Q q 5.7 0 0 -7.6 161.5 230.6 cm /R4158 Do Q q 3.9 0 0 -5.3 167.9 230.6 cm /R4190 Do Q q 5.1 0 0 -5.6 172.5 230.7 cm /R4174 Do Q q 5.6 0 0 -5.4 177.9 230.5 cm /R4186 Do Q q 2.6 0 0 -8.1 184.1 233.4 cm /R4166 Do Q q 5.7 0 0 -8.5 187.5 233.6 cm /R4182 Do Q q 4.4 0 0 -5.6 194 230.7 cm /R4150 Do Q q 3.8 0 0 -5.6 199.1 230.7 cm /R4206 Do Q q 3.7 0 0 -7.5 209.1 232.6 cm /R4142 Do Q q 5.7 0 0 -8.3 213.8 233.6 cm /R4146 Do Q q 4.4 0 0 -5.6 220.3 230.7 cm /R4150 Do Q q 4 0 0 -8.4 230.7 233.7 cm /R4254 Do Q q 5.7 0 0 -5.5 234.4 230.6 cm /R4202 Do Q q 5.7 0 0 -5.3 240.9 230.6 cm /R4178 Do Q q 4.4 0 0 -5.6 247.4 230.7 cm /R4170 Do Q q 3.7 0 0 -7.5 252.4 232.6 cm /R4142 Do Q q 2.6 0 0 -8.1 257.1 233.4 cm /R4166 Do Q q 5.1 0 0 -5.6 260.5 230.7 cm /R4174 Do Q q 5.7 0 0 -5.3 266.3 230.6 cm /R4178 Do Q q 3.8 0 0 -5.6 278.1 230.7 cm /R4206 Do Q q 4.4 0 0 -5.6 282.7 230.7 cm /R4150 Do Q q 3.7 0 0 -7.5 287.7 232.6 cm /R4142 Do Q q 3.7 0 0 -7.5 297.7 232.6 cm /R4142 Do Q q 5.7 0 0 -8.3 302.3 233.6 cm /R4146 Do Q q 5.3 0 0 -5.6 308.9 230.7 cm /R4154 Do Q q 3.7 0 0 -7.5 314.6 232.6 cm /R4142 Do Q q 5.3 0 0 -5.6 324.6 230.7 cm /R4154 Do Q q 5.7 0 0 -7.6 330.4 230.6 cm /R4158 Do Q q 5.7 0 0 -7.6 336.9 230.6 cm /R4158 Do Q q 2.6 0 0 -8.3 343.4 233.6 cm /R4162 Do Q q 2.6 0 0 -8.1 346.7 233.4 cm /R4166 Do Q q 4.4 0 0 -5.6 350.1 230.7 cm /R4170 Do Q q 5.3 0 0 -5.6 355.4 230.7 cm /R4154 Do Q q 3.7 0 0 -7.5 361 232.6 cm /R4142 Do Q q 2.6 0 0 -8.1 365.7 233.4 cm /R4166 Do Q q 5.1 0 0 -5.6 369.1 230.7 cm /R4174 Do Q q 5.7 0 0 -5.3 374.9 230.6 cm /R4178 Do Q q 3.8 0 0 -5.6 381.4 230.7 cm /R4206 Do Q q 5.7 0 0 -5.5 391.1 230.6 cm /R4202 Do Q q 3.8 0 0 -5.6 397.6 230.7 cm /R4206 Do Q q 4.4 0 0 -5.6 402.2 230.7 cm /R4150 Do Q q 3.7 0 0 -7.5 412.6 232.6 cm /R4142 Do Q q 5.1 0 0 -5.6 417.3 230.7 cm /R4174 Do Q q 2.6 0 0 -8.1 428.6 233.4 cm /R4166 Do Q q 5.7 0 0 -5.3 431.9 230.6 cm /R4178 Do Q q 3.7 0 0 -7.5 438 232.6 cm /R4142 Do Q q 4.4 0 0 -5.6 442.6 230.7 cm /R4150 Do Q q 3.9 0 0 -5.3 447.8 230.6 cm /R4190 Do Q q 5.3 0 0 -5.6 452.4 230.7 cm /R4154 Do Q q 4.4 0 0 -5.6 458.2 230.7 cm /R4170 Do Q q 3.7 0 0 -7.5 463.3 232.6 cm /R4142 Do Q q 7.9 0 0 -5.4 473.1 230.5 cm /R4242 Do Q q 2.6 0 0 -8.1 481.6 233.4 cm /R4166 Do Q q 3.7 0 0 -7.5 484.9 232.6 cm /R4142 Do Q q 5.7 0 0 -8.3 489.5 233.6 cm /R4146 Do Q q 7.9 0 0 -8.2 501.4 233.5 cm /R4226 Do Q q 9.5 0 0 -8.2 510.5 233.5 cm /R4230 Do Q q 7.2 0 0 -8.7 521.2 233.7 cm /R4234 Do Q q 5.3 0 0 -8.7 529.6 233.7 cm /R4238 Do Q q 5.3 0 0 -5.6 541.4 230.7 cm /R4154 Do Q q 5.7 0 0 -5.3 547.1 230.6 cm /R4178 Do Q q 5.7 0 0 -8.5 553.6 233.6 cm /R4182 Do Q q 3.8 0 0 -5.6 92.1 216.3 cm /R4206 Do Q q 5.7 0 0 -5.5 96.7 216.2 cm /R4202 Do Q q 5.7 0 0 -8.5 103.1 219.2 cm /R4250 Do Q q 3.8 0 0 -5.6 109.6 216.3 cm /R4206 Do Q q 4.4 0 0 -5.6 114.2 216.3 cm /R4150 Do Q q 5.7 0 0 -7.6 119.3 216.2 cm /R4282 Do Q q 5.7 0 0 -5.5 125.5 216.2 cm /R4202 Do Q q 4.4 0 0 -5.6 131.9 216.3 cm /R4150 Do Q q 5.7 0 0 -5.3 137.1 216.2 cm /R4178 Do Q q 3.7 0 0 -7.5 143.1 218.2 cm /R4142 Do Q q 2.6 0 0 -8.3 147.8 219.2 cm /R4162 Do Q q 5.6 0 0 -7.6 151 216.1 cm /R4246 Do Q q 7.9 0 0 -5.4 162.8 216.1 cm /R4242 Do Q q 2.6 0 0 -8.1 171.3 219 cm /R4166 Do Q q 3.7 0 0 -7.5 174.6 218.2 cm /R4142 Do Q q 5.7 0 0 -8.3 179.2 219.2 cm /R4146 Do Q q 4.4 0 0 -5.6 190.9 216.3 cm /R4170 Do Q q 5.1 0 0 -5.6 196 216.3 cm /R4174 Do Q q 9.1 0 0 -5.3 201.9 216.2 cm /R4214 Do Q q 9.1 0 0 -5.3 211.7 216.2 cm /R4214 Do Q q 5.7 0 0 -5.5 221.2 216.2 cm /R4202 Do Q q 5.7 0 0 -5.3 227.7 216.2 cm /R4178 Do Q q 2.6 0 0 -8.1 234.2 219 cm /R4166 Do Q q 4.4 0 0 -5.6 237.5 216.3 cm /R4170 Do Q q 5.3 0 0 -5.6 242.8 216.3 cm /R4154 Do Q q 3.7 0 0 -7.5 248.5 218.2 cm /R4142 Do Q q 2.6 0 0 -8.1 253.1 219 cm /R4166 Do Q q 5.1 0 0 -5.6 256.5 216.3 cm /R4174 Do Q q 5.7 0 0 -5.3 262.4 216.2 cm /R4178 Do Q q 5.7 0 0 -8.3 273.8 219.2 cm /R4146 Do Q q 5.3 0 0 -5.6 280.4 216.3 cm /R4154 Do Q q 3.9 0 0 -5.3 286.1 216.2 cm /R4190 Do Q q 5.7 0 0 -8.5 290.7 219.2 cm /R4182 Do Q q 7.9 0 0 -5.4 297.1 216.1 cm /R4242 Do Q q 5.3 0 0 -5.6 305.3 216.3 cm /R4154 Do Q q 3.9 0 0 -5.3 311.1 216.2 cm /R4190 Do Q q 4.4 0 0 -5.6 315.7 216.3 cm /R4150 Do Q q 1.3 0 0 -1.2 321.4 212.1 cm /R4194 Do Q q 3.5 0 0 -8.2 333.4 219.1 cm /R4402 Do Q q 3.7 0 0 -7.5 337.5 218.2 cm /R4142 Do Q q 5.3 0 0 -5.6 347.6 216.3 cm /R4154 Do Q q 2.6 0 0 -8.3 353.3 219.2 cm /R4162 Do Q q 3.8 0 0 -5.6 356.7 216.3 cm /R4206 Do Q q 5.1 0 0 -5.6 361.3 216.3 cm /R4174 Do Q q 4.4 0 0 -5.6 372.2 216.3 cm /R4170 Do Q q 5.1 0 0 -5.6 377.3 216.3 cm /R4174 Do Q q 5.7 0 0 -5.3 383.2 216.2 cm /R4178 Do Q q 3.7 0 0 -7.5 389.2 218.2 cm /R4142 Do Q q 5.3 0 0 -5.6 394 216.3 cm /R4154 Do Q q 2.6 0 0 -8.1 399.8 219 cm /R4166 Do Q q 5.7 0 0 -5.3 403.1 216.2 cm /R4178 Do Q q 3.8 0 0 -5.6 409.6 216.3 cm /R4206 Do Q q 5.3 0 0 -5.6 419.6 216.3 cm /R4154 Do Q q 2.6 0 0 -8.3 425.3 219.2 cm /R4162 Do Q q 2.6 0 0 -8.3 428.7 219.2 cm /R4162 Do Q q 5.1 0 0 -5.6 437.1 216.3 cm /R4174 Do Q q 4 0 0 -8.4 442.9 219.3 cm /R4254 Do Q q 3.7 0 0 -7.5 451.6 218.2 cm /R4142 Do Q q 5.7 0 0 -8.3 456.3 219.2 cm /R4146 Do Q q 4.4 0 0 -5.6 462.8 216.3 cm /R4150 Do Q q 3.8 0 0 -5.6 473.2 216.3 cm /R4206 Do Q q 5.1 0 0 -5.6 477.8 216.3 cm /R4174 Do Q q 5.7 0 0 -5.5 483.7 216.2 cm /R4202 Do Q q 3.9 0 0 -5.3 490.1 216.2 cm /R4190 Do Q q 4.4 0 0 -5.6 494.7 216.3 cm /R4170 Do Q q 4.4 0 0 -5.6 499.9 216.3 cm /R4150 Do Q q 4.4 0 0 -5.6 510.4 216.3 cm /R4170 Do Q q 5.1 0 0 -5.6 515.6 216.3 cm /R4174 Do Q q 5.7 0 0 -8.5 521.8 219.2 cm /R4182 Do Q q 4.4 0 0 -5.6 528.3 216.3 cm /R4150 Do Q q 3.7 0 0 -7.5 538.6 218.2 cm /R4142 Do Q q 5.7 0 0 -8.3 543.3 219.2 cm /R4146 Do Q q 5.3 0 0 -5.6 549.9 216.3 cm /R4154 Do Q q 3.7 0 0 -7.5 555.6 218.2 cm /R4142 Do Q q 3.9 0 0 -5.3 92.1 201.7 cm /R4190 Do Q q 4.4 0 0 -5.6 96.7 201.8 cm /R4150 Do Q q 9.1 0 0 -5.3 101.8 201.7 cm /R4214 Do Q q 5.3 0 0 -5.6 111.8 201.8 cm /R4154 Do Q q 2.6 0 0 -8.1 117.5 204.5 cm /R4166 Do Q q 5.7 0 0 -5.3 120.9 201.7 cm /R4178 Do Q q 3.8 0 0 -5.6 127.4 201.8 cm /R4206 Do Q q 2.6 0 0 -8.1 134.7 204.5 cm /R4166 Do Q q 5.7 0 0 -5.3 138.1 201.7 cm /R4178 Do Q q 5.6 0 0 -5.4 144.1 201.6 cm /R4186 Do Q q 5.3 0 0 -5.6 149.8 201.8 cm /R4154 Do Q q 3.9 0 0 -5.3 155.6 201.7 cm /R4190 Do Q q 2.6 0 0 -8.1 160.1 204.5 cm /R4166 Do Q q 5.3 0 0 -5.6 163.6 201.8 cm /R4154 Do Q q 5.7 0 0 -5.3 169.4 201.7 cm /R4178 Do Q q 3.7 0 0 -7.5 175.4 203.7 cm /R4142 Do Q q 5.3 0 0 -5.6 182.8 201.8 cm /R4154 Do Q q 4.4 0 0 -5.6 188.6 201.8 cm /R4170 Do Q q 3.9 0 0 -5.3 193.7 201.7 cm /R4190 Do Q q 5.1 0 0 -5.6 198.3 201.8 cm /R4174 Do Q q 3.8 0 0 -5.6 204.2 201.8 cm /R4206 Do Q q 3.8 0 0 -5.6 208.7 201.8 cm /R4206 Do Q q 5.3 0 0 -5.6 216.3 201.8 cm /R4154 Do Q q 2.6 0 0 -8.3 222.1 204.7 cm /R4162 Do Q q 2.6 0 0 -8.3 225.4 204.7 cm /R4162 Do Q q 5.7 0 0 -7.6 231.3 201.7 cm /R4158 Do Q q 2.6 0 0 -8.3 237.8 204.7 cm /R4162 Do Q q 5.3 0 0 -5.6 241.2 201.8 cm /R4154 Do Q q 3.7 0 0 -7.5 246.9 203.7 cm /R4142 Do Q q 4 0 0 -8.4 251.5 204.8 cm /R4254 Do Q q 5.1 0 0 -5.6 255.2 201.8 cm /R4174 Do Q q 3.9 0 0 -5.3 261.1 201.7 cm /R4190 Do Q q 9.1 0 0 -5.3 265.6 201.7 cm /R4214 Do Q q 3.8 0 0 -5.6 275.5 201.8 cm /R4206 Do Q q 1.3 0 0 -1.2 280.6 197.6 cm /R4194 Do Q q 3.5 0 0 -8.2 287.9 204.6 cm /R4402 Do Q q 5.7 0 0 -5.3 292.1 201.7 cm /R4178 Do Q q 5.1 0 0 -5.6 301.5 201.8 cm /R4174 Do Q q 3.7 0 0 -7.5 307.3 203.7 cm /R4142 Do Q q 5.7 0 0 -8.3 311.9 204.7 cm /R4146 Do Q q 4.4 0 0 -5.6 318.4 201.8 cm /R4150 Do Q q 3.9 0 0 -5.3 323.6 201.7 cm /R4190 Do Q q 7.9 0 0 -5.4 330.8 201.6 cm /R4242 Do Q q 5.1 0 0 -5.6 338.9 201.8 cm /R4174 Do Q q 3.9 0 0 -5.3 344.8 201.7 cm /R4190 Do Q q 5.7 0 0 -8.5 349.4 204.7 cm /R4182 Do Q q 3.8 0 0 -5.6 355.9 201.8 cm /R4206 Do Q q 1.4 0 0 -3.5 361 197.6 cm /R4218 Do Q q 4.4 0 0 -5.6 366.8 201.8 cm /R4170 Do Q q 5.1 0 0 -5.6 371.9 201.8 cm /R4174 Do Q q 5.7 0 0 -8.5 378.2 204.7 cm /R4182 Do Q q 4.4 0 0 -5.6 384.7 201.8 cm /R4150 Do Q q 2.6 0 0 -8.1 392.7 204.5 cm /R4166 Do Q q 3.8 0 0 -5.6 396.1 201.8 cm /R4206 Do Q q 2.6 0 0 -8.1 403.4 204.5 cm /R4166 Do Q q 5.7 0 0 -5.3 406.7 201.7 cm /R4178 Do Q q 4.4 0 0 -5.6 413.2 201.8 cm /R4170 Do Q q 2.6 0 0 -8.3 418.4 204.7 cm /R4162 Do Q q 5.7 0 0 -5.5 421.7 201.7 cm /R4202 Do Q q 5.7 0 0 -8.5 428.2 204.7 cm /R4182 Do Q q 4.4 0 0 -5.6 434.7 201.8 cm /R4150 Do Q q 5.7 0 0 -8.5 439.9 204.7 cm /R4182 Do Q q 2.6 0 0 -8.1 449.1 204.5 cm /R4166 Do Q q 5.7 0 0 -5.3 452.5 201.7 cm /R4178 Do Q q 3.7 0 0 -7.5 461.6 203.7 cm /R4142 Do Q q 5.7 0 0 -8.3 466.3 204.7 cm /R4146 Do Q q 4.4 0 0 -5.6 472.7 201.8 cm /R4150 Do Q q 8 0 0 -8.5 480.7 204.9 cm /R4290 Do Q q 6.8 0 0 -8.2 489.5 204.6 cm /R4398 Do Q q 3.5 0 0 -8.2 497.3 204.6 cm /R4402 Do Q q 2.6 0 0 -8.3 504.4 204.7 cm /R4162 Do Q q 5.3 0 0 -5.6 507.9 201.8 cm /R4154 Do Q q 5.6 0 0 -7.6 513.2 201.6 cm /R4246 Do Q q 4.4 0 0 -5.6 519.1 201.8 cm /R4150 Do Q q 3.9 0 0 -5.3 524.2 201.7 cm /R4190 Do Q q 2.6 0 0 -8.1 531.7 204.5 cm /R4166 Do Q q 4 0 0 -8.4 534.9 204.8 cm /R4254 Do Q q 5.3 0 0 -5.6 541.4 201.8 cm /R4154 Do Q q 5.7 0 0 -5.3 547.1 201.7 cm /R4178 Do Q q 5.7 0 0 -8.5 553.6 204.7 cm /R4182 Do Q q 5.1 0 0 -5.6 92.1 187.4 cm /R4174 Do Q q 5.7 0 0 -5.3 98 187.3 cm /R4178 Do Q q 2.6 0 0 -8.3 104.5 190.3 cm /R4162 Do Q q 5.6 0 0 -7.6 107.7 187.2 cm /R4246 Do Q q 2.6 0 0 -8.1 116.9 190.1 cm /R4166 Do Q q 4 0 0 -8.4 120.2 190.4 cm /R4254 Do Q q 2.6 0 0 -8.1 126.7 190.1 cm /R4166 Do Q q 3.7 0 0 -7.5 129.9 189.3 cm /R4142 Do Q q 2.6 0 0 -8.1 137.5 190.1 cm /R4166 Do Q q 3.8 0 0 -5.6 140.8 187.4 cm /R4206 Do Q q 4.4 0 0 -5.6 148.4 187.4 cm /R4170 Do Q q 5.1 0 0 -5.6 153.5 187.4 cm /R4174 Do Q q 9.1 0 0 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193 620.7 cm /R4501 Do Q q 4.4 0 0 -5.6 199.3 620.7 cm /R4525 Do Q q 4.4 0 0 -5.6 204.4 620.7 cm /R4497 Do Q q 3.8 0 0 -5.6 209.6 620.7 cm /R4477 Do Q q 3.8 0 0 -5.6 214.1 620.7 cm /R4477 Do Q q 5.1 0 0 -5.6 218.7 620.7 cm /R4501 Do Q q 3.9 0 0 -5.3 224.6 620.6 cm /R4505 Do Q q 1.3 0 0 -1.2 229.7 616.5 cm /R4557 Do Q q 7.7 0 0 -8.2 237.5 623.5 cm /R4637 Do Q q 5.7 0 0 -8.3 245.9 623.6 cm /R4545 Do Q q 2.6 0 0 -8.1 252.4 623.4 cm /R4481 Do Q q 3.8 0 0 -5.6 255.8 620.7 cm /R4477 Do Q q 2.6 0 0 -8.1 263.6 623.4 cm /R4481 Do Q q 3.8 0 0 -5.6 266.9 620.7 cm /R4477 Do Q q 5.7 0 0 -8.5 274.7 623.6 cm /R4641 Do Q q 4.4 0 0 -5.6 281.6 620.7 cm /R4497 Do Q q 4.4 0 0 -5.6 286.7 620.7 cm /R4525 Do Q q 5.3 0 0 -5.6 292 620.7 cm /R4509 Do Q q 5.7 0 0 -5.5 297.8 620.6 cm /R4537 Do Q q 3.8 0 0 -5.6 304.3 620.7 cm /R4477 Do Q q 4.4 0 0 -5.6 308.8 620.7 cm /R4497 Do Q q 5.1 0 0 -5.6 317.5 620.7 cm /R4501 Do Q q 4 0 0 -8.4 323.2 623.7 cm /R4533 Do Q q 3.7 0 0 -7.5 330.1 622.6 cm /R4541 Do Q q 5.7 0 0 -8.3 334.7 623.6 cm /R4545 Do Q q 4.4 0 0 -5.6 341.2 620.7 cm /R4497 Do Q q 5.7 0 0 -5.3 349.7 620.6 cm /R4485 Do Q q 4.4 0 0 -5.6 356.2 620.7 cm /R4497 Do Q q 4.4 0 0 -5.6 361.4 620.7 cm /R4497 Do Q q 5.7 0 0 -8.5 366.5 623.6 cm /R4513 Do Q q 3.7 0 0 -7.5 376.3 622.6 cm /R4541 Do Q q 5.1 0 0 -5.6 380.9 620.7 cm /R4501 Do Q q 3.8 0 0 -5.6 390.1 620.7 cm /R4477 Do Q q 5.3 0 0 -5.6 394.7 620.7 cm /R4509 Do Q q 5.6 0 0 -5.4 400 620.5 cm /R4677 Do Q q 4.4 0 0 -5.6 405.9 620.7 cm /R4497 Do Q q 3.7 0 0 -7.5 414.4 622.6 cm /R4541 Do Q q 5.7 0 0 -8.3 419.1 623.6 cm /R4545 Do Q q 4.4 0 0 -5.6 425.6 620.7 cm /R4497 Do Q q 3.8 0 0 -5.6 434.1 620.7 cm /R4477 Do Q q 3.7 0 0 -7.5 438.6 622.6 cm /R4541 Do Q q 5.3 0 0 -5.6 443.3 620.7 cm /R4509 Do Q q 3.7 0 0 -7.5 449 622.6 cm /R4541 Do Q q 4.4 0 0 -5.6 453.7 620.7 cm /R4497 Do Q q 5.1 0 0 -5.6 462.2 620.7 cm /R4501 Do Q q 4 0 0 -8.4 468 623.7 cm /R4533 Do Q q 5.3 0 0 -5.6 475 620.7 cm /R4509 Do Q q 3.9 0 0 -5.3 484 620.6 cm /R4505 Do Q q 5.7 0 0 -5.5 488.6 620.6 cm /R4537 Do Q q 5.7 0 0 -5.3 495.1 620.6 cm /R4485 Do Q q 5.7 0 0 -5.3 501.5 620.6 cm /R4485 Do Q q 2.6 0 0 -8.1 508 623.4 cm /R4481 Do Q q 5.7 0 0 -5.3 511.4 620.6 cm /R4485 Do Q q 5.4 0 0 -8 517.9 620.7 cm /R4489 Do Q q 3.7 0 0 -7.5 526.9 622.6 cm /R4541 Do Q q 5.7 0 0 -8.3 531.5 623.6 cm /R4545 Do Q q 3.9 0 0 -5.3 538 620.6 cm /R4505 Do Q q 4.4 0 0 -5.6 542.6 620.7 cm /R4497 Do Q q 5.3 0 0 -5.6 547.8 620.7 cm /R4509 Do Q q 5.7 0 0 -8.5 553.6 623.6 cm /R4513 Do Q q 7.9 0 0 -5.4 92 606.1 cm /R4549 Do Q q 5.7 0 0 -8.3 100.5 609.2 cm /R4545 Do Q q 4.4 0 0 -5.6 107 606.3 cm /R4497 Do Q q 5.7 0 0 -5.3 112.1 606.2 cm /R4485 Do Q q 3.8 0 0 -5.6 122.3 606.3 cm /R4477 Do Q q 7.9 0 0 -5.4 126.8 606.1 cm /R4549 Do Q q 2.6 0 0 -8.1 135.3 609 cm /R4481 Do Q q 3.7 0 0 -7.5 138.6 608.2 cm /R4541 Do Q q 4.4 0 0 -5.6 143.2 606.3 cm /R4525 Do Q q 5.7 0 0 -8.3 148 609.2 cm /R4545 Do Q q 2.6 0 0 -8.1 154.5 609 cm /R4481 Do Q q 5.7 0 0 -5.3 157.9 606.2 cm /R4485 Do Q q 5.4 0 0 -8 164.3 606.3 cm /R4489 Do Q q 3.7 0 0 -7.5 173.6 608.2 cm /R4541 Do Q q 5.1 0 0 -5.6 178.3 606.3 cm /R4501 Do Q q 5.3 0 0 -5.6 187.7 606.3 cm /R4509 Do Q q 5.7 0 0 -5.3 197 606.2 cm /R4485 Do Q q 4.4 0 0 -5.6 203.5 606.3 cm /R4497 Do Q q 7.9 0 0 -5.4 208.5 606.1 cm /R4549 Do Q q 3.7 0 0 -7.5 220.6 608.2 cm /R4541 Do Q q 5.7 0 0 -8.3 225.3 609.2 cm /R4545 Do Q q 3.9 0 0 -5.3 231.8 606.2 cm /R4505 Do Q q 4.4 0 0 -5.6 236.3 606.3 cm /R4497 Do Q q 5.3 0 0 -5.6 241.6 606.3 cm /R4509 Do Q q 5.7 0 0 -8.5 247.4 609.2 cm /R4513 Do Q q 1.4 0 0 -3.5 254.5 602.1 cm /R4529 Do Q q 5.3 0 0 -5.6 260.8 606.3 cm /R4509 Do Q q 5.7 0 0 -5.3 266.6 606.2 cm /R4485 Do Q q 5.7 0 0 -8.5 273.1 609.2 cm /R4513 Do Q q 3.7 0 0 -7.5 283 608.2 cm /R4541 Do Q q 5.7 0 0 -8.3 287.7 609.2 cm /R4545 Do Q q 4.4 0 0 -5.6 294.2 606.3 cm /R4497 Do Q q 4 0 0 -8.4 302.7 609.3 cm /R4533 Do Q q 5.3 0 0 -5.6 306.5 606.3 cm /R4509 Do Q q 4.4 0 0 -5.6 312.3 606.3 cm /R4525 Do Q q 3.7 0 0 -7.5 317.4 608.2 cm /R4541 Do Q q 3.7 0 0 -7.5 325.5 608.2 cm /R4541 Do Q q 5.7 0 0 -8.3 330.2 609.2 cm /R4545 Do Q q 5.3 0 0 -5.6 336.8 606.3 cm /R4509 Do Q q 3.7 0 0 -7.5 342.4 608.2 cm /R4541 Do Q q 3.7 0 0 -7.5 350.5 608.2 cm /R4541 Do Q q 5.7 0 0 -8.3 355.1 609.2 cm /R4545 Do Q q 4.4 0 0 -5.6 361.6 606.3 cm /R4497 Do Q q 3.8 0 0 -5.6 370.4 606.3 cm /R4477 Do Q q 3.7 0 0 -7.5 374.8 608.2 cm /R4541 Do Q q 5.3 0 0 -5.6 379.6 606.3 cm /R4509 Do Q q 3.7 0 0 -7.5 385.3 608.2 cm /R4541 Do Q q 4.4 0 0 -5.6 389.9 606.3 cm /R4497 Do Q q 3.8 0 0 -5.6 395.1 606.3 cm /R4477 Do Q q 5.1 0 0 -5.6 403.3 606.3 cm /R4501 Do Q q 4 0 0 -8.4 409 609.3 cm /R4533 Do Q q 3.9 0 0 -5.3 416.2 606.2 cm /R4505 Do Q q 5.7 0 0 -5.5 420.8 606.2 cm /R4537 Do Q q 5.7 0 0 -5.3 427.3 606.2 cm /R4485 Do Q q 5.7 0 0 -5.3 433.7 606.2 cm /R4485 Do Q q 2.6 0 0 -8.1 440.2 609 cm /R4481 Do Q q 5.7 0 0 -5.3 443.6 606.2 cm /R4485 Do Q q 5.4 0 0 -8 450.1 606.3 cm /R4489 Do Q q 3.7 0 0 -7.5 459.3 608.2 cm /R4541 Do Q q 5.7 0 0 -8.3 464 609.2 cm /R4545 Do Q q 3.9 0 0 -5.3 470.5 606.2 cm /R4505 Do Q q 4.4 0 0 -5.6 475 606.3 cm /R4497 Do Q q 5.3 0 0 -5.6 480.3 606.3 cm /R4509 Do Q q 5.7 0 0 -8.5 486.1 609.2 cm /R4513 Do Q q 3.8 0 0 -5.6 492.5 606.3 cm /R4477 Do Q q 5.3 0 0 -5.6 500.8 606.3 cm /R4509 Do Q q 3.9 0 0 -5.3 506.6 606.2 cm /R4505 Do Q q 4.4 0 0 -5.6 511.1 606.3 cm /R4497 Do Q q 5.7 0 0 -8.5 519.8 609.2 cm /R4513 Do Q q 4.4 0 0 -5.6 526.3 606.3 cm /R4497 Do Q q 5.7 0 0 -5.3 531.4 606.2 cm /R4485 Do Q q 5.1 0 0 -5.6 537.9 606.3 cm /R4501 Do Q q 3.7 0 0 -7.5 543.7 608.2 cm /R4541 Do Q q 4.4 0 0 -5.6 548.3 606.3 cm /R4497 Do Q q 5.7 0 0 -8.5 553.5 609.2 cm /R4513 Do Q q 5.7 0 0 -8.5 92.1 594.8 cm /R4641 Do Q q 5.6 0 0 -7.6 98.1 591.7 cm /R4553 Do Q q 3.7 0 0 -7.5 109.6 593.8 cm /R4541 Do Q q 5.7 0 0 -8.3 114.3 594.8 cm /R4545 Do Q q 4.4 0 0 -5.6 120.8 591.9 cm /R4497 Do Q q 3.9 0 0 -5.3 131.3 591.8 cm /R4505 Do Q q 4.4 0 0 -5.6 135.9 591.9 cm /R4497 Do Q q 5.4 0 0 -8 141.1 591.9 cm /R4489 Do Q q 2.6 0 0 -8.1 146.9 594.6 cm /R4481 Do Q q 3.8 0 0 -5.6 150.3 591.9 cm /R4477 Do Q q 3.7 0 0 -7.5 154.8 593.8 cm /R4541 Do Q q 4.4 0 0 -5.6 159.4 591.9 cm /R4497 Do Q q 3.9 0 0 -5.3 164.6 591.8 cm /R4505 Do Q q 5.6 0 0 -5.4 174.2 591.7 cm /R4677 Do Q q 5.3 0 0 -5.6 179.9 591.9 cm /R4509 Do Q q 2.6 0 0 -8.3 185.7 594.8 cm /R4493 Do Q q 5.7 0 0 -5.5 189.1 591.8 cm /R4537 Do Q q 4.4 0 0 -5.6 195.5 591.9 cm /R4497 Do Q q 3.8 0 0 -5.6 200.7 591.9 cm /R4477 Do Q q 5.1 0 0 -5.6 210.5 591.9 cm /R4501 Do Q q 4 0 0 -8.4 216.3 594.9 cm /R4533 Do Q q 3.7 0 0 -7.5 225.2 593.8 cm /R4541 Do Q q 5.7 0 0 -8.3 229.9 594.8 cm /R4545 Do Q q 4.4 0 0 -5.6 236.3 591.9 cm /R4497 Do Q q 5.7 0 0 -7.6 246.8 591.8 cm /R4681 Do Q q 3.9 0 0 -5.3 253.3 591.8 cm /R4505 Do Q q 5.1 0 0 -5.6 257.8 591.9 cm /R4501 Do Q q 4.4 0 0 -5.6 264.1 591.9 cm /R4525 Do Q q 4.4 0 0 -5.6 269.2 591.9 cm /R4497 Do Q q 3.8 0 0 -5.6 274.4 591.9 cm /R4477 Do Q q 3.8 0 0 -5.6 278.9 591.9 cm /R4477 Do Q q 5.1 0 0 -5.6 283.5 591.9 cm /R4501 Do Q q 3.9 0 0 -5.3 289.4 591.8 cm /R4505 Do Q q 1.3 0 0 -1.2 294.5 587.7 cm /R4557 Do Q q 7.7 0 0 -8.2 306.7 594.7 cm /R4637 Do Q q 5.7 0 0 -8.3 315.1 594.8 cm /R4545 Do Q q 4.4 0 0 -5.6 321.5 591.9 cm /R4497 Do Q q 3.8 0 0 -5.6 326.7 591.9 cm /R4477 Do Q q 4.4 0 0 -5.6 331.3 591.9 cm /R4497 Do Q q 3.9 0 0 -5.3 341.9 591.8 cm /R4505 Do Q q 4.4 0 0 -5.6 346.5 591.9 cm /R4497 Do Q q 5.4 0 0 -8 351.7 591.9 cm /R4489 Do Q q 2.6 0 0 -8.1 357.5 594.6 cm /R4481 Do Q q 3.8 0 0 -5.6 360.9 591.9 cm /R4477 Do Q q 3.7 0 0 -7.5 365.4 593.8 cm /R4541 Do Q q 4.4 0 0 -5.6 370 591.9 cm /R4497 Do Q q 3.9 0 0 -5.3 375.2 591.8 cm /R4505 Do Q q 5.6 0 0 -5.4 384.8 591.7 cm /R4677 Do Q q 5.3 0 0 -5.6 390.5 591.9 cm /R4509 Do Q q 2.6 0 0 -8.3 396.3 594.8 cm /R4493 Do Q q 5.7 0 0 -5.5 399.7 591.8 cm /R4537 Do Q q 4.4 0 0 -5.6 406.1 591.9 cm /R4497 Do Q q 3.8 0 0 -5.6 411.3 591.9 cm /R4477 Do Q q 4.4 0 0 -5.6 421.1 591.9 cm /R4525 Do Q q 5.1 0 0 -5.6 426.3 591.9 cm /R4501 Do Q q 5.7 0 0 -5.3 432.2 591.8 cm /R4485 Do Q q 3.7 0 0 -7.5 438.2 593.8 cm /R4541 Do Q q 5.3 0 0 -5.6 443 591.9 cm /R4509 Do Q q 2.6 0 0 -8.1 448.7 594.6 cm /R4481 Do Q q 5.7 0 0 -5.3 452.1 591.8 cm /R4485 Do Q q 3.8 0 0 -5.6 463.9 591.9 cm /R4477 Do Q q 5.7 0 0 -5.5 468.4 591.8 cm /R4537 Do Q q 4.4 0 0 -5.6 474.9 591.9 cm /R4525 Do Q q 5.7 0 0 -8.3 479.7 594.8 cm /R4545 Do Q q 3.7 0 0 -7.5 491.5 593.8 cm /R4541 Do Q q 5.7 0 0 -8.3 496.1 594.8 cm /R4545 Do Q q 2.6 0 0 -8.1 502.6 594.6 cm /R4481 Do Q q 5.7 0 0 -5.3 506 591.8 cm /R4485 Do Q q 5.4 0 0 -8 512.5 591.9 cm /R4489 Do Q q 3.8 0 0 -5.6 518.3 591.9 cm /R4477 Do Q q 5.3 0 0 -5.6 528.3 591.9 cm /R4509 Do Q q 3.8 0 0 -5.6 534.1 591.9 cm /R4477 Do Q q 3.7 0 0 -7.5 543.8 593.8 cm /R4541 Do Q q 5.7 0 0 -8.3 548.5 594.8 cm /R4545 Do Q q 4.4 0 0 -5.6 554.9 591.9 cm /R4497 Do Q q 3.8 0 0 -5.6 92.1 577.4 cm /R4477 Do Q q 3.7 0 0 -7.5 96.6 579.3 cm /R4541 Do Q q 5.3 0 0 -5.6 101.3 577.4 cm /R4509 Do Q q 4.4 0 0 -5.6 107.1 577.4 cm /R4525 Do Q q 5.5 0 0 -8.3 111.9 580.3 cm /R4697 Do Q q 5.7 0 0 -7.6 122.2 577.3 cm /R4681 Do Q q 5.1 0 0 -5.6 129.1 577.4 cm /R4501 Do Q q 2.6 0 0 -8.1 134.9 580.1 cm /R4481 Do Q q 5.7 0 0 -5.3 138.3 577.3 cm /R4485 Do Q q 3.7 0 0 -7.5 144.3 579.3 cm /R4541 Do Q q 4.4 0 0 -5.6 149 577.4 cm /R4497 Do Q q 3.9 0 0 -5.3 154.1 577.3 cm /R4505 Do Q q 5.3 0 0 -5.6 162.9 577.4 cm /R4509 Do Q q 5.7 0 0 -5.3 168.7 577.3 cm /R4485 Do Q q 5.7 0 0 -8.5 175.1 580.3 cm /R4513 Do Q q 3.7 0 0 -7.5 185.5 579.3 cm /R4541 Do Q q 5.7 0 0 -8.3 190.1 580.3 cm /R4545 Do Q q 4.4 0 0 -5.6 196.6 577.4 cm /R4497 Do Q q 5.7 0 0 -7.6 206 577.3 cm /R4681 Do Q q 3.9 0 0 -5.3 212.5 577.3 cm /R4505 Do Q q 5.1 0 0 -5.6 217 577.4 cm /R4501 Do Q q 5.4 0 0 -8 222.9 577.4 cm /R4489 Do Q q 3.9 0 0 -5.3 228.8 577.3 cm /R4505 Do Q q 5.3 0 0 -5.6 233.4 577.4 cm /R4509 Do Q q 9.1 0 0 -5.3 239.2 577.3 cm /R4521 Do Q q 4.4 0 0 -5.6 252.9 577.4 cm /R4525 Do Q q 5.1 0 0 -5.6 258.1 577.4 cm /R4501 Do Q q 5.7 0 0 -5.5 263.9 577.3 cm /R4537 Do Q q 5.7 0 0 -5.3 270.4 577.3 cm /R4485 Do Q q 3.7 0 0 -7.5 276.4 579.3 cm /R4541 Do Q q 4.4 0 0 -5.6 281.1 577.4 cm /R4497 Do Q q 3.9 0 0 -5.3 286.3 577.3 cm /R4505 Do Q q 1.4 0 0 -3.5 291.4 573.2 cm /R4529 Do Q q 5.3 0 0 -5.6 298.4 577.4 cm /R4509 Do Q q 5.7 0 0 -5.3 304.1 577.3 cm /R4485 Do Q q 5.7 0 0 -8.5 310.6 580.3 cm /R4513 Do Q q 5.6 0 0 -5.4 321.1 577.2 cm /R4677 Do Q q 5.3 0 0 -5.6 326.8 577.4 cm /R4509 Do Q q 3.9 0 0 -5.3 332.6 577.3 cm /R4505 Do Q q 5.6 0 0 -7.6 337 577.2 cm /R4553 Do Q q 7.9 0 0 -5.4 347.2 577.2 cm /R4549 Do Q q 2.6 0 0 -8.1 355.7 580.1 cm /R4481 Do Q q 5.7 0 0 -8.5 359.1 580.3 cm /R4513 Do Q q 4.4 0 0 -5.6 365.6 577.4 cm /R4497 Do Q q 2.6 0 0 -8.3 370.7 580.3 cm /R4493 Do Q q 5.6 0 0 -7.6 374 577.2 cm /R4553 Do Q q 4 0 0 -8.4 384.1 580.4 cm /R4533 Do Q q 3.9 0 0 -5.3 387.8 577.3 cm /R4505 Do Q q 5.1 0 0 -5.6 392.3 577.4 cm /R4501 Do Q q 9.1 0 0 -5.3 398.2 577.3 cm /R4521 Do Q q 5.1 0 0 -5.6 412 577.4 cm /R4501 Do Q q 5.7 0 0 -5.3 417.9 577.3 cm /R4485 Do Q q 4.4 0 0 -5.6 424.4 577.4 cm /R4497 Do Q q 5.7 0 0 -7.6 433.6 577.3 cm /R4681 Do Q q 3.9 0 0 -5.3 440.1 577.3 cm /R4505 Do Q q 5.1 0 0 -5.6 444.7 577.4 cm /R4501 Do Q q 4.4 0 0 -5.6 450.9 577.4 cm /R4525 Do Q q 4.4 0 0 -5.6 456.1 577.4 cm /R4497 Do Q q 3.8 0 0 -5.6 461.2 577.4 cm /R4477 Do Q q 3.8 0 0 -5.6 465.8 577.4 cm /R4477 Do Q q 5.1 0 0 -5.6 470.3 577.4 cm /R4501 Do Q q 3.9 0 0 -5.3 476.2 577.3 cm /R4505 Do Q q 5.3 0 0 -5.6 485 577.4 cm /R4509 Do Q q 3.9 0 0 -5.3 490.7 577.3 cm /R4505 Do Q q 4.4 0 0 -5.6 495.3 577.4 cm /R4525 Do Q q 5.7 0 0 -8.3 500.1 580.3 cm /R4545 Do Q q 2.6 0 0 -8.1 506.6 580.1 cm /R4481 Do Q q 3.7 0 0 -7.5 509.8 579.3 cm /R4541 Do Q q 4.4 0 0 -5.6 514.5 577.4 cm /R4497 Do Q q 4.4 0 0 -5.6 519.7 577.4 cm /R4525 Do Q q 3.7 0 0 -7.5 524.7 579.3 cm /R4541 Do Q q 5.7 0 0 -5.5 529.4 577.3 cm /R4537 Do Q q 3.9 0 0 -5.3 535.9 577.3 cm /R4505 Do Q q 4.4 0 0 -5.6 540.4 577.4 cm /R4497 Do Q q 3.7 0 0 -7.5 549.7 579.3 cm /R4541 Do Q q 5.1 0 0 -5.6 554.3 577.4 cm /R4501 Do Q q 5.3 0 0 -5.6 92.2 563 cm /R4509 Do Q q 5.7 0 0 -5.3 98 562.9 cm /R4485 Do Q q 5.1 0 0 -5.6 104.5 563 cm /R4501 Do Q q 3.7 0 0 -7.5 110.2 564.9 cm /R4541 Do Q q 5.7 0 0 -8.3 114.9 565.9 cm /R4545 Do Q q 4.4 0 0 -5.6 121.4 563 cm /R4497 Do Q q 3.9 0 0 -5.3 126.5 562.9 cm /R4505 Do Q q 1.3 0 0 -1.2 131.7 558.8 cm /R4557 Do Q q 7.7 0 0 -8.2 109.7 551.4 cm /R4637 Do Q q 5.7 0 0 -8.3 118.1 551.5 cm /R4545 Do Q q 4.4 0 0 -5.6 124.6 548.6 cm /R4497 Do Q q 3.8 0 0 -5.6 133.3 548.6 cm /R4477 Do Q q 4.4 0 0 -5.6 137.8 548.6 cm /R4497 Do Q q 4.4 0 0 -5.6 143 548.6 cm /R4525 Do Q q 5.1 0 0 -5.6 148.1 548.6 cm /R4501 Do Q q 5.7 0 0 -5.3 154 548.5 cm /R4485 Do Q q 5.7 0 0 -8.5 160.5 551.5 cm /R4513 Do Q q 5.1 0 0 -5.6 170.6 548.6 cm /R4501 Do Q q 5.7 0 0 -7.6 176.5 548.5 cm /R4681 Do Q q 3.7 0 0 -7.5 182.8 550.5 cm /R4541 Do Q q 2.6 0 0 -8.1 187.5 551.3 cm /R4481 Do Q q 5.1 0 0 -5.6 190.9 548.6 cm /R4501 Do Q q 5.7 0 0 -5.3 196.7 548.5 cm /R4485 Do Q q 1.4 0 0 -3.5 203.8 544.4 cm /R4529 Do Q q 9.1 0 0 -5.3 209.8 548.5 cm /R4521 Do Q q 4.4 0 0 -5.6 219.7 548.6 cm /R4497 Do Q q 3.9 0 0 -5.3 224.8 548.5 cm /R4505 Do Q q 4.4 0 0 -5.6 229.4 548.6 cm /R4497 Do Q q 2.6 0 0 -8.3 234.5 551.5 cm /R4493 Do Q q 5.6 0 0 -7.6 237.8 548.4 cm /R4553 Do Q q 4.4 0 0 -5.6 247.4 548.6 cm /R4497 Do Q q 5.8 0 0 -5.2 252.3 548.4 cm /R4693 Do Q q 3.7 0 0 -7.5 258.6 550.5 cm /R4541 Do Q q 4.4 0 0 -5.6 263.2 548.6 cm /R4497 Do Q q 5.7 0 0 -5.3 268.4 548.5 cm /R4485 Do Q q 5.7 0 0 -8.5 274.9 551.5 cm /R4513 Do Q q 2.6 0 0 -8.1 281.3 551.3 cm /R4481 Do Q q 5.7 0 0 -5.3 284.7 548.5 cm /R4485 Do Q q 5.4 0 0 -8 291.2 548.6 cm /R4489 Do Q q 3.7 0 0 -7.5 300.6 550.5 cm /R4541 Do Q q 5.7 0 0 -8.3 305.2 551.5 cm /R4545 Do Q q 4.4 0 0 -5.6 311.7 548.6 cm /R4497 Do Q q 8 0 0 -8.5 320.3 551.7 cm /R4661 Do Q q 6.8 0 0 -8.2 329.2 551.4 cm /R4685 Do Q q 3.5 0 0 -8.2 337 551.4 cm /R4689 Do Q q 5.1 0 0 -5.6 344.7 548.6 cm /R4501 Do Q q 4 0 0 -8.4 350.5 551.6 cm /R4533 Do Q q 7.9 0 0 -8.2 357.6 551.4 cm /R4645 Do Q q 9.5 0 0 -8.2 366.7 551.4 cm /R4649 Do Q q 7.2 0 0 -8.7 377.4 551.6 cm /R4653 Do Q q 5.3 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447.5 cm /R4497 Do Q q 5.7 0 0 -8.5 444.3 450.4 cm /R4513 Do Q q 5.4 0 0 -8 453.8 447.5 cm /R4489 Do Q q 5.1 0 0 -5.6 459.7 447.5 cm /R4501 Do Q q 5.3 0 0 -5.6 465.6 447.5 cm /R4509 Do Q q 2.6 0 0 -8.3 471.4 450.4 cm /R4493 Do Q q 3.8 0 0 -5.6 474.8 447.5 cm /R4477 Do Q q 1.3 0 0 -1.2 479.9 443.3 cm /R4557 Do Q q 8 0 0 -8.5 487.4 450.6 cm /R4661 Do Q q 5.7 0 0 -5.3 496.1 447.4 cm /R4485 Do Q q 5.3 0 0 -5.6 505.6 447.5 cm /R4509 Do Q q 2.6 0 0 -8.3 511.4 450.4 cm /R4493 Do Q q 3.7 0 0 -7.5 514.6 449.4 cm /R4541 Do Q q 4.4 0 0 -5.6 519.3 447.5 cm /R4497 Do Q q 3.9 0 0 -5.3 524.5 447.4 cm /R4505 Do Q q 5.7 0 0 -5.3 529 447.4 cm /R4485 Do Q q 5.3 0 0 -5.6 535.6 447.5 cm /R4509 Do Q q 3.7 0 0 -7.5 541.3 449.4 cm /R4541 Do Q q 2.6 0 0 -8.1 545.9 450.2 cm /R4481 Do Q q 5.6 0 0 -5.4 549.2 447.3 cm /R4677 Do Q q 4.4 0 0 -5.6 555.1 447.5 cm /R4497 Do Q q 7.9 0 0 -5.4 92 432.7 cm /R4549 Do Q q 5.1 0 0 -5.6 100.1 432.9 cm /R4501 Do Q q 5.7 0 0 -5.5 106 432.8 cm /R4537 Do Q q 2.6 0 0 -8.3 112.5 435.8 cm /R4493 Do Q q 5.7 0 0 -8.5 115.9 435.8 cm /R4513 Do Q q 5.7 0 0 -8.5 127.1 435.8 cm /R4641 Do Q q 4.4 0 0 -5.6 134 432.9 cm /R4497 Do Q q 3.7 0 0 -7.5 143.7 434.8 cm /R4541 Do Q q 5.1 0 0 -5.6 148.4 432.9 cm /R4501 Do Q q 4.4 0 0 -5.6 158.9 432.9 cm /R4497 Do Q q 5.7 0 0 -5.3 164.1 432.8 cm /R4485 Do Q q 4 0 0 -8.4 170.5 435.9 cm /R4533 Do Q q 5.1 0 0 -5.6 174.2 432.9 cm /R4501 Do Q q 3.9 0 0 -5.3 180.1 432.8 cm /R4505 Do Q q 4.4 0 0 -5.6 184.6 432.9 cm /R4525 Do Q q 4.4 0 0 -5.6 189.8 432.9 cm /R4497 Do Q q 5.3 0 0 -5.6 199.8 432.9 cm /R4509 Do Q q 5.7 0 0 -7.6 210.3 432.8 cm /R4681 Do Q q 5.1 0 0 -5.6 217.1 432.9 cm /R4501 Do Q q 2.6 0 0 -8.3 223 435.8 cm /R4493 Do Q q 2.6 0 0 -8.1 226.4 435.6 cm /R4481 Do Q q 4.4 0 0 -5.6 229.7 432.9 cm /R4525 Do Q q 5.6 0 0 -7.6 234.8 432.7 cm /R4553 Do Q q 3.8 0 0 -5.6 245.6 432.9 cm /R4477 Do Q q 3.7 0 0 -7.5 250 434.8 cm /R4541 Do Q q 5.3 0 0 -5.6 254.8 432.9 cm /R4509 Do Q q 3.7 0 0 -7.5 260.5 434.8 cm /R4541 Do Q q 2.6 0 0 -8.1 265.1 435.6 cm /R4481 Do Q q 5.7 0 0 -5.3 268.5 432.8 cm /R4485 Do Q q 5.4 0 0 -8 275 432.9 cm /R4489 Do Q q 3.7 0 0 -7.5 285.4 434.8 cm /R4541 Do Q q 5.7 0 0 -8.3 290.1 435.8 cm /R4545 Do Q q 5.3 0 0 -5.6 296.7 432.9 cm /R4509 Do Q q 3.7 0 0 -7.5 302.4 434.8 cm /R4541 Do Q q 5.7 0 0 -5.3 311.7 432.8 cm /R4485 Do Q q 5.1 0 0 -5.6 318.2 432.9 cm /R4501 Do Q q 9.1 0 0 -5.3 328.7 432.8 cm /R4521 Do Q q 4.4 0 0 -5.6 338.6 432.9 cm /R4497 Do Q q 3.8 0 0 -5.6 343.7 432.9 cm /R4477 Do Q q 3.8 0 0 -5.6 348.3 432.9 cm /R4477 Do Q q 5.3 0 0 -5.6 353 432.9 cm /R4509 Do Q q 5.4 0 0 -8 358.7 432.9 cm /R4489 Do Q q 4.4 0 0 -5.6 364.6 432.9 cm /R4497 Do Q q 5.7 0 0 -7.6 374.6 432.8 cm /R4681 Do Q q 5.3 0 0 -5.6 381.2 432.9 cm /R4509 Do Q q 3.8 0 0 -5.6 386.9 432.9 cm /R4477 Do Q q 3.8 0 0 -5.6 391.5 432.9 cm /R4477 Do Q q 2.6 0 0 -8.1 396.1 435.6 cm /R4481 Do Q q 5.7 0 0 -5.3 399.4 432.8 cm /R4485 Do Q q 5.4 0 0 -8 405.9 432.9 cm /R4489 Do Q q 5.1 0 0 -5.6 416.5 432.9 cm /R4501 Do Q q 5.7 0 0 -7.6 422.3 432.8 cm /R4681 Do Q q 4.4 0 0 -5.6 429.2 432.9 cm /R4497 Do Q q 3.9 0 0 -5.3 434.3 432.8 cm /R4505 Do Q q 5.3 0 0 -5.6 439 432.9 cm /R4509 Do Q q 3.7 0 0 -7.5 444.7 434.8 cm /R4541 Do Q q 2.6 0 0 -8.1 449.3 435.6 cm /R4481 Do Q q 5.1 0 0 -5.6 452.7 432.9 cm /R4501 Do Q q 5.7 0 0 -5.3 458.6 432.8 cm /R4485 Do Q q 3.8 0 0 -5.6 465.1 432.9 cm /R4477 Do Q q 9.1 0 0 -5.3 474.3 432.8 cm /R4521 Do Q q 5.3 0 0 -5.6 484.2 432.9 cm /R4509 Do Q q 5.6 0 0 -7.6 489.6 432.7 cm /R4553 Do Q q 5.7 0 0 -8.5 500.5 435.8 cm /R4641 Do Q q 4.4 0 0 -5.6 507.3 432.9 cm /R4497 Do Q q 2.6 0 0 -8.1 517.3 435.6 cm /R4481 Do Q q 5.7 0 0 -5.3 520.6 432.8 cm /R4485 Do Q q 2.6 0 0 -8.1 527.1 435.6 cm /R4481 Do Q q 3.7 0 0 -7.5 530.4 434.8 cm /R4541 Do Q q 2.6 0 0 -8.1 535 435.6 cm /R4481 Do Q q 5.3 0 0 -5.6 538.5 432.9 cm /R4509 Do Q q 3.7 0 0 -7.5 544.2 434.8 cm /R4541 Do Q q 4.4 0 0 -5.6 548.8 432.9 cm /R4497 Do Q q 5.7 0 0 -8.5 554 435.8 cm /R4513 Do Q q 4 0 0 -8.4 92 421.5 cm /R4533 Do Q q 3.9 0 0 -5.3 95.7 418.4 cm /R4505 Do Q q 5.1 0 0 -5.6 100.3 418.5 cm /R4501 Do Q q 9.1 0 0 -5.3 106.1 418.4 cm /R4521 Do Q q 7.9 0 0 -5.4 119.7 418.3 cm /R4549 Do Q q 2.6 0 0 -8.1 128.2 421.2 cm /R4481 Do Q q 3.7 0 0 -7.5 131.5 420.4 cm /R4541 Do Q q 5.7 0 0 -8.3 136.1 421.4 cm /R4545 Do Q q 2.6 0 0 -8.1 142.6 421.2 cm /R4481 Do Q q 5.7 0 0 -5.3 146 418.4 cm /R4485 Do Q q 5.3 0 0 -5.6 156.3 418.5 cm /R4509 Do Q q 3.7 0 0 -7.5 165.8 420.4 cm /R4541 Do Q q 5.7 0 0 -8.3 170.5 421.4 cm /R4545 Do Q q 3.9 0 0 -5.3 176.9 418.4 cm /R4505 Do Q q 4.4 0 0 -5.6 181.5 418.5 cm /R4497 Do Q q 5.3 0 0 -5.6 186.8 418.5 cm /R4509 Do Q q 5.7 0 0 -8.5 192.5 421.4 cm /R4513 Do Q q 4.4 0 0 -5.6 199 418.5 cm /R4497 Do Q q 5.7 0 0 -8.5 204.2 421.4 cm /R4513 Do Q q 5.7 0 0 -8.3 214.7 421.4 cm /R4545 Do Q q 5.3 0 0 -5.6 221.3 418.5 cm /R4509 Do Q q 5.7 0 0 -5.3 227.1 418.4 cm /R4485 Do Q q 5.7 0 0 -8.5 233.6 421.4 cm /R4513 Do Q q 2.6 0 0 -8.3 240.1 421.4 cm /R4493 Do Q q 4.4 0 0 -5.6 243.4 418.5 cm /R4497 Do Q q 3.9 0 0 -5.3 248.6 418.4 cm /R4505 Do Q q 1.3 0 0 -1.2 253.7 414.3 cm /R4557 Do Q q 6.7 0 0 -8.2 109.8 406.9 cm /R4717 Do Q q 5.7 0 0 -5.5 116.5 404 cm /R4537 Do Q q 3.9 0 0 -5.3 122.9 404 cm /R4505 Do Q q 3.7 0 0 -7.5 127.4 406 cm /R4541 Do Q q 5.7 0 0 -8.3 132.1 407 cm /R4545 Do Q q 4.4 0 0 -5.6 138.5 404.1 cm /R4497 Do Q q 3.9 0 0 -5.3 143.7 404 cm /R4505 Do Q q 9.1 0 0 -5.3 148.3 404 cm /R4521 Do Q q 5.1 0 0 -5.6 158.1 404.1 cm /R4501 Do Q q 3.9 0 0 -5.3 164 404 cm /R4505 Do Q q 4.4 0 0 -5.6 168.5 404.1 cm /R4497 Do Q q 1.4 0 0 -3.5 174.3 399.9 cm /R4529 Do Q q 5.7 0 0 -8.5 180.3 407 cm /R4641 Do Q q 4.4 0 0 -5.6 187.1 404.1 cm /R4497 Do Q q 4.4 0 0 -5.6 192.3 404.1 cm /R4525 Do Q q 5.3 0 0 -5.6 197.6 404.1 cm /R4509 Do Q q 5.7 0 0 -5.5 203.3 404 cm /R4537 Do Q q 3.8 0 0 -5.6 209.8 404.1 cm /R4477 Do Q q 4.4 0 0 -5.6 214.4 404.1 cm /R4497 Do Q q 3.7 0 0 -7.5 222.8 406 cm /R4541 Do Q q 5.7 0 0 -8.3 227.5 407 cm /R4545 Do Q q 4.4 0 0 -5.6 233.9 404.1 cm /R4497 Do Q q 5.7 0 0 -8.5 242.5 407 cm /R4513 Do Q q 4.4 0 0 -5.6 248.9 404.1 cm /R4497 Do Q q 5.6 0 0 -5.4 254 403.9 cm /R4677 Do Q q 4.4 0 0 -5.6 259.9 404.1 cm /R4497 Do Q q 2.6 0 0 -8.3 265 407 cm /R4493 Do Q q 5.1 0 0 -5.6 268.4 404.1 cm /R4501 Do Q q 5.7 0 0 -7.6 274.3 404 cm /R4681 Do Q q 9.1 0 0 -5.3 280.7 404 cm /R4521 Do Q q 4.4 0 0 -5.6 290.6 404.1 cm /R4497 Do Q q 5.7 0 0 -5.3 295.7 404 cm /R4485 Do Q q 3.7 0 0 -7.5 301.8 406 cm /R4541 Do Q q 5.1 0 0 -5.6 309.8 404.1 cm /R4501 Do Q q 4 0 0 -8.4 315.6 407.1 cm /R4533 Do Q q 7.9 0 0 -8.2 322.6 406.9 cm /R4645 Do Q q 9.5 0 0 -8.2 331.7 406.9 cm /R4649 Do Q q 7.2 0 0 -8.7 342.4 407.1 cm /R4653 Do Q q 5.3 0 0 -8.7 350.8 407.1 cm /R4657 Do Q q 2.6 0 0 -8.1 360.4 406.8 cm /R4481 Do Q q 3.8 0 0 -5.6 363.8 404.1 cm /R4477 Do Q q 5.7 0 0 -8.5 371.6 407 cm /R4513 Do Q q 3.9 0 0 -5.3 378.1 404 cm /R4505 Do Q q 2.6 0 0 -8.1 382.6 406.8 cm /R4481 Do Q q 5.6 0 0 -5.4 385.9 403.9 cm /R4677 Do Q q 4.4 0 0 -5.6 391.7 404.1 cm /R4497 Do Q q 5.7 0 0 -5.3 396.9 404 cm /R4485 Do Q q 5.7 0 0 -8.5 406.7 407 cm /R4641 Do Q q 5.6 0 0 -7.6 412.8 403.9 cm /R4553 Do Q q 3.7 0 0 -7.5 422.4 406 cm /R4541 Do Q q 5.7 0 0 -8.3 427 407 cm /R4545 Do Q q 4.4 0 0 -5.6 433.5 404.1 cm /R4497 Do Q q 5.7 0 0 -5.3 441.9 404 cm /R4485 Do Q q 4.4 0 0 -5.6 448.4 404.1 cm /R4497 Do Q q 4.4 0 0 -5.6 453.5 404.1 cm /R4497 Do Q q 5.7 0 0 -8.5 458.7 407 cm /R4513 Do Q q 3.8 0 0 -5.6 465.2 404.1 cm /R4477 Do Q q 5.1 0 0 -5.6 473.2 404.1 cm /R4501 Do Q q 4 0 0 -8.4 479 407.1 cm /R4533 Do Q q 3.7 0 0 -7.5 485.8 406 cm /R4541 Do Q q 5.3 0 0 -5.6 490.6 404.1 cm /R4509 Do Q q 3.9 0 0 -5.3 496.4 404 cm /R4505 Do Q q 5.4 0 0 -8 500.9 404.1 cm /R4489 Do Q q 4.4 0 0 -5.6 506.8 404.1 cm /R4497 Do Q q 3.7 0 0 -7.5 511.9 406 cm /R4541 Do Q q 5.3 0 0 -5.6 519.9 404.1 cm /R4509 Do Q q 5.7 0 0 -7.6 525.7 404 cm /R4681 Do Q q 5.7 0 0 -7.6 532.1 404 cm /R4681 Do Q q 2.6 0 0 -8.3 538.6 407 cm /R4493 Do Q q 2.6 0 0 -8.1 542 406.8 cm /R4481 Do Q q 4.4 0 0 -5.6 545.3 404.1 cm /R4525 Do Q q 5.3 0 0 -5.6 550.6 404.1 cm /R4509 Do Q q 3.2 0 0 -0.8 556.2 401.6 cm /R4701 Do Q q 3.7 0 0 -7.5 92 391.5 cm /R4541 Do Q q 2.6 0 0 -8.1 96.7 392.3 cm /R4481 Do Q q 5.1 0 0 -5.6 100 389.6 cm /R4501 Do Q q 5.7 0 0 -5.3 105.9 389.5 cm /R4485 Do Q q 3.8 0 0 -5.6 112.4 389.6 cm /R4477 Do Q q 1.4 0 0 -3.5 117.5 385.4 cm /R4529 Do Q q 7.9 0 0 -5.4 124 389.4 cm /R4549 Do Q q 4.4 0 0 -5.6 132.2 389.6 cm /R4497 Do Q q 5.7 0 0 -8.3 141.4 392.5 cm /R4545 Do Q q 5.3 0 0 -5.6 148 389.6 cm /R4509 Do Q q 5.6 0 0 -5.4 153.3 389.4 cm /R4677 Do Q q 4.4 0 0 -5.6 159.2 389.6 cm /R4497 Do Q q 3.7 0 0 -7.5 168.4 391.5 cm /R4541 Do Q q 5.1 0 0 -5.6 173.1 389.6 cm /R4501 Do Q q 5.3 0 0 -5.6 183 389.6 cm /R4509 Do Q q 3.8 0 0 -5.6 188.8 389.6 cm /R4477 Do Q q 5.5 0 0 -8.3 193.4 392.5 cm /R4697 Do Q q 2.6 0 0 -8.1 203.6 392.3 cm /R4481 Do Q q 4 0 0 -8.4 206.8 392.6 cm /R4533 Do Q q 5.3 0 0 -5.6 214.5 389.6 cm /R4509 Do Q q 5.7 0 0 -7.6 220.3 389.5 cm /R4681 Do Q q 5.7 0 0 -7.6 226.7 389.5 cm /R4681 Do Q q 2.6 0 0 -8.3 233.2 392.5 cm /R4493 Do Q q 2.6 0 0 -8.1 236.6 392.3 cm /R4481 Do Q q 4.4 0 0 -5.6 239.9 389.6 cm /R4525 Do Q q 5.3 0 0 -5.6 245.2 389.6 cm /R4509 Do Q q 3.7 0 0 -7.5 250.9 391.5 cm /R4541 Do Q q 2.6 0 0 -8.1 255.5 392.3 cm /R4481 Do Q q 5.1 0 0 -5.6 258.9 389.6 cm /R4501 Do Q q 5.7 0 0 -5.3 264.8 389.5 cm /R4485 Do Q q 3.8 0 0 -5.6 271.3 389.6 cm /R4477 Do Q q 7.9 0 0 -5.4 279.4 389.4 cm /R4549 Do Q q 5.1 0 0 -5.6 287.6 389.6 cm /R4501 Do Q q 5.7 0 0 -5.5 293.5 389.5 cm /R4537 Do Q q 2.6 0 0 -8.3 299.9 392.5 cm /R4493 Do Q q 5.7 0 0 -8.5 303.3 392.5 cm /R4513 Do Q q 5.7 0 0 -5.3 313.7 389.5 cm /R4485 Do Q q 4.4 0 0 -5.6 320.2 389.6 cm /R4497 Do Q q 4.4 0 0 -5.6 325.4 389.6 cm /R4525 Do Q q 4.4 0 0 -5.6 330.5 389.6 cm /R4497 Do Q q 3.8 0 0 -5.6 335.7 389.6 cm /R4477 Do Q q 3.8 0 0 -5.6 340.3 389.6 cm /R4477 Do Q q 5.3 0 0 -5.6 344.9 389.6 cm /R4509 Do Q q 3.9 0 0 -5.3 350.7 389.5 cm /R4505 Do Q q 2.6 0 0 -8.1 355.3 392.3 cm /R4481 Do Q q 2.6 0 0 -8.3 358.6 392.5 cm /R4493 Do Q q 5.6 0 0 -7.6 361.9 389.4 cm /R4553 Do Q q 5.7 0 0 -8.5 372.2 392.5 cm /R4641 Do Q q 4.4 0 0 -5.6 379 389.6 cm /R4497 Do Q q 5.7 0 0 -5.3 384.2 389.5 cm /R4485 Do Q q 4.4 0 0 -5.6 390.7 389.6 cm /R4497 Do Q q 5.8 0 0 -8.4 395.7 392.6 cm /R4517 Do Q q 3.7 0 0 -7.5 402.2 391.5 cm /R4541 Do Q q 4 0 0 -8.4 410.8 392.6 cm /R4533 Do Q q 3.9 0 0 -5.3 414.5 389.5 cm /R4505 Do Q q 5.1 0 0 -5.6 419.1 389.6 cm /R4501 Do Q q 9.1 0 0 -5.3 425 389.5 cm /R4521 Do Q q 5.7 0 0 -8.3 438.7 392.5 cm /R4545 Do Q q 5.3 0 0 -5.6 445.2 389.6 cm /R4509 Do Q q 5.6 0 0 -5.4 450.6 389.4 cm /R4677 Do Q q 2.6 0 0 -8.1 456.8 392.3 cm /R4481 Do Q q 5.7 0 0 -5.3 460.1 389.5 cm /R4485 Do Q q 5.4 0 0 -8 466.6 389.6 cm /R4489 Do Q q 3.7 0 0 -7.5 476.4 391.5 cm /R4541 Do Q q 5.7 0 0 -8.3 481 392.5 cm /R4545 Do Q q 3.9 0 0 -5.3 487.5 389.5 cm /R4505 Do Q q 4.4 0 0 -5.6 492.1 389.6 cm /R4497 Do Q q 5.3 0 0 -5.6 497.3 389.6 cm /R4509 Do Q q 5.7 0 0 -8.5 503.1 392.5 cm /R4513 Do Q q 3.8 0 0 -5.6 509.6 389.6 cm /R4477 Do Q q 2.6 0 0 -8.1 518.2 392.3 cm /R4481 Do Q q 5.7 0 0 -5.3 521.6 389.5 cm /R4485 Do Q q 4.4 0 0 -5.6 528.1 389.6 cm /R4525 Do Q q 5.1 0 0 -5.6 533.2 389.6 cm /R4501 Do Q q 3.9 0 0 -5.3 539.1 389.5 cm /R4505 Do Q q 5.7 0 0 -7.6 543.7 389.5 cm /R4681 Do Q q 5.1 0 0 -5.6 550.5 389.6 cm /R4501 Do Q q 3.2 0 0 -0.8 556.2 387.1 cm /R4701 Do Q q 3.9 0 0 -5.3 92.1 375.1 cm /R4505 Do Q q 5.3 0 0 -5.6 96.8 375.2 cm /R4509 Do Q q 3.7 0 0 -7.5 102.4 377.1 cm /R4541 Do Q q 4.4 0 0 -5.6 107.1 375.2 cm /R4497 Do Q q 5.7 0 0 -8.5 112.3 378.1 cm /R4513 Do Q q 2.6 0 0 -8.1 122.8 377.9 cm /R4481 Do Q q 5.7 0 0 -5.3 126.2 375.1 cm /R4485 Do Q q 3.7 0 0 -7.5 132.2 377.1 cm /R4541 Do Q q 5.1 0 0 -5.6 136.9 375.2 cm /R4501 Do Q q 7.9 0 0 -8.2 146.8 378 cm /R4645 Do Q q 9.5 0 0 -8.2 155.9 378 cm /R4649 Do Q q 7.2 0 0 -8.7 166.6 378.2 cm /R4653 Do Q q 5.3 0 0 -8.7 175 378.2 cm /R4657 Do Q q 1.3 0 0 -1.2 181.9 371 cm /R4557 Do Q q 8 0 0 -8.5 188.6 378.3 cm /R4661 Do Q q 3.7 0 0 -7.5 196.9 377.1 cm /R4541 Do Q q 3.7 0 0 -7.5 205.5 377.1 cm /R4541 Do Q q 5.7 0 0 -8.3 210.2 378.1 cm /R4545 Do Q q 2.6 0 0 -8.1 216.7 377.9 cm /R4481 Do Q q 3.8 0 0 -5.6 220 375.2 cm /R4477 Do Q q 5.7 0 0 -7.6 228.7 375.1 cm /R4681 Do Q q 5.1 0 0 -5.6 235.5 375.2 cm /R4501 Do Q q 2.6 0 0 -8.1 241.4 377.9 cm /R4481 Do Q q 5.7 0 0 -5.3 244.7 375.1 cm /R4485 Do Q q 3.7 0 0 -7.5 250.8 377.1 cm /R4541 Do Q q 1.4 0 0 -3.5 256 371 cm /R4529 Do Q q 2.6 0 0 -8.1 262.6 377.9 cm /R4481 Do Q q 3.7 0 0 -7.5 265.9 377.1 cm /R4541 Do Q q 3.8 0 0 -5.6 274.5 375.2 cm /R4477 Do Q q 4.4 0 0 -5.6 279.1 375.2 cm /R4497 Do Q q 4.4 0 0 -5.6 284.2 375.2 cm /R4497 Do Q q 9.1 0 0 -5.3 289.4 375.1 cm /R4521 Do Q q 3.8 0 0 -5.6 299.2 375.2 cm /R4477 Do Q q 3.7 0 0 -7.5 307.8 377.1 cm /R4541 Do Q q 5.7 0 0 -8.3 312.4 378.1 cm /R4545 Do Q q 5.3 0 0 -5.6 319 375.2 cm /R4509 Do Q q 3.7 0 0 -7.5 324.7 377.1 cm /R4541 Do Q q 5.3 0 0 -5.6 333.5 375.2 cm /R4509 Do Q q 5.7 0 0 -7.6 339.3 375.1 cm /R4681 Do Q q 5.7 0 0 -7.6 345.8 375.1 cm /R4681 Do Q q 2.6 0 0 -8.3 352.3 378.1 cm /R4493 Do Q q 2.6 0 0 -8.1 355.6 377.9 cm /R4481 Do Q q 4.4 0 0 -5.6 359 375.2 cm /R4525 Do Q q 5.3 0 0 -5.6 364.2 375.2 cm /R4509 Do Q q 3.7 0 0 -7.5 369.9 377.1 cm /R4541 Do Q q 2.6 0 0 -8.1 374.6 377.9 cm /R4481 Do Q q 5.1 0 0 -5.6 377.9 375.2 cm /R4501 Do Q q 5.7 0 0 -5.3 383.8 375.1 cm /R4485 Do Q q 3.8 0 0 -5.6 390.3 375.2 cm /R4477 Do Q q 7.9 0 0 -5.4 398.6 375 cm /R4549 Do Q q 5.1 0 0 -5.6 406.7 375.2 cm /R4501 Do Q q 5.7 0 0 -5.5 412.6 375.1 cm /R4537 Do Q q 2.6 0 0 -8.3 419.1 378.1 cm /R4493 Do Q q 5.7 0 0 -8.5 422.5 378.1 cm /R4513 Do Q q 5.7 0 0 -5.3 432.9 375.1 cm /R4485 Do Q q 5.1 0 0 -5.6 439.4 375.2 cm /R4501 Do Q q 3.7 0 0 -7.5 445.2 377.1 cm /R4541 Do Q q 5.7 0 0 -8.5 453.9 378.1 cm /R4641 Do Q q 4.4 0 0 -5.6 460.7 375.2 cm /R4497 Do Q q 5.7 0 0 -5.3 465.9 375.1 cm /R4485 Do Q q 4.4 0 0 -5.6 472.4 375.2 cm /R4497 Do Q q 5.8 0 0 -8.4 477.4 378.2 cm /R4517 Do Q q 3.7 0 0 -7.5 483.9 377.1 cm /R4541 Do Q q 3.8 0 0 -5.6 492.7 375.2 cm /R4477 Do Q q 5.7 0 0 -5.5 497.2 375.1 cm /R4537 Do Q q 5.7 0 0 -8.5 503.7 378.1 cm /R4641 Do Q q 3.8 0 0 -5.6 510.2 375.2 cm /R4477 Do Q q 3.7 0 0 -7.5 514.6 377.1 cm /R4541 Do Q q 5.3 0 0 -5.6 519.4 375.2 cm /R4509 Do Q q 5.7 0 0 -5.3 525.2 375.1 cm /R4485 Do Q q 3.7 0 0 -7.5 531.2 377.1 cm /R4541 Do Q q 2.6 0 0 -8.1 535.9 377.9 cm /R4481 Do Q q 5.3 0 0 -5.6 539.3 375.2 cm /R4509 Do Q q 2.6 0 0 -8.3 545.1 378.1 cm /R4493 Do Q q 2.6 0 0 -8.3 548.5 378.1 cm /R4493 Do Q q 5.6 0 0 -7.6 551.7 375 cm /R4553 Do Q q 1.3 0 0 -1.2 557.6 371 cm /R4557 Do Q q 7.8 0 0 -8.2 92.2 363.6 cm /R4705 Do Q q 5.1 0 0 -5.6 100.9 360.8 cm /R4501 Do Q q 7.9 0 0 -5.4 106.3 360.6 cm /R4549 Do Q q 4.4 0 0 -5.6 114.4 360.8 cm /R4497 Do Q q 5.6 0 0 -5.4 119.5 360.6 cm /R4677 Do Q q 4.4 0 0 -5.6 125.3 360.8 cm /R4497 Do Q q 3.9 0 0 -5.3 130.5 360.7 cm /R4505 Do Q q 1.4 0 0 -3.5 135.7 356.6 cm /R4529 Do Q q 2.6 0 0 -8.1 143 363.5 cm /R4481 Do Q q 4 0 0 -8.4 146.2 363.8 cm /R4533 Do Q q 3.7 0 0 -7.5 154 362.7 cm /R4541 Do Q q 5.7 0 0 -8.3 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2.6 0 0 -8.1 176.7 478.1 cm /R5044 Do Q q 3.7 0 0 -7.5 180 477.3 cm /R5068 Do Q q 5.7 0 0 -8.3 184.6 478.3 cm /R5116 Do Q q 3.7 0 0 -7.5 194.5 477.3 cm /R5068 Do Q q 5.7 0 0 -8.3 199.1 478.3 cm /R5116 Do Q q 4.4 0 0 -5.6 205.6 475.4 cm /R5076 Do Q q 4.4 0 0 -5.6 214.5 475.4 cm /R5084 Do Q q 5.1 0 0 -5.6 219.7 475.4 cm /R5072 Do Q q 5.7 0 0 -5.3 225.5 475.3 cm /R5096 Do Q q 4.4 0 0 -5.6 232 475.4 cm /R5084 Do Q q 4.4 0 0 -5.6 237.2 475.4 cm /R5076 Do Q q 5.7 0 0 -7.6 242.3 475.3 cm /R5080 Do Q q 3.7 0 0 -7.5 248.7 477.3 cm /R5068 Do Q q 5.1 0 0 -5.6 257.1 475.4 cm /R5072 Do Q q 4 0 0 -8.4 262.9 478.4 cm /R5192 Do Q q 7.7 0 0 -8.7 271.4 478.4 cm /R5332 Do Q q 4.1 0 0 -5.5 280.1 475.3 cm /R5124 Do Q q 3.3 0 0 -7.7 285.1 477.5 cm /R5136 Do Q endstream endobj 5339 0 obj 5710 endobj 5340 0 obj << /Type /XObject /Name /R5340 /Subtype /Image /Length 5341 0 R /ImageMask true /Width 30 /Height 7 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K 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Do Q q 5.7 0 0 -5.5 417.4 475.3 cm /R5092 Do Q q 5.7 0 0 -5.3 423.9 475.3 cm /R5096 Do Q q 4.4 0 0 -5.6 430.4 475.4 cm /R5084 Do Q q 3.7 0 0 -7.5 435.4 477.3 cm /R5068 Do Q q 2.6 0 0 -8.1 440.1 478.1 cm /R5044 Do Q q 5.1 0 0 -5.6 443.5 475.4 cm /R5072 Do Q q 5.7 0 0 -5.3 449.3 475.3 cm /R5096 Do Q q 3.8 0 0 -5.6 455.8 475.4 cm /R5048 Do Q q 1.4 0 0 -3.5 461 471.2 cm /R5104 Do Q q 5.4 0 0 -8.5 468 478.3 cm /R5252 Do Q q 8.9 0 0 -5.5 473.8 475.3 cm /R5128 Do Q q 4.1 0 0 -5.5 483.8 475.3 cm /R5156 Do Q q 4.1 0 0 -5.5 488.6 475.3 cm /R5168 Do Q q 3.6 0 0 -0.48 493.428 470.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -7.7 497.4 475.3 cm /R5288 Do Q q 4.1 0 0 -5.5 503.6 475.3 cm /R5124 Do Q q 3.3 0 0 -7.7 508.6 477.5 cm /R5136 Do Q q 3.6 0 0 -0.48 512.268 470.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.5 0 0 -5.5 517.2 475.3 cm /R5132 Do Q q 5.7 0 0 -7.6 522 475.3 cm /R5276 Do Q q 4.4 0 0 -12 529.5 479 cm /R5260 Do Q q 4.3 0 0 -12 532.8 479 cm /R5264 Do Q q 5.3 0 0 -5.6 541.4 475.4 cm /R5060 Do Q q 5.7 0 0 -5.3 547.1 475.3 cm /R5096 Do Q q 5.7 0 0 -8.5 553.6 478.3 cm /R5088 Do Q q 5.4 0 0 -8.5 92.9 463.8 cm /R5252 Do Q q 8.9 0 0 -5.5 98.7 460.8 cm /R5128 Do Q q 4.1 0 0 -5.5 108.7 460.8 cm /R5156 Do Q q 4.1 0 0 -5.5 113.5 460.8 cm /R5168 Do Q q 3.6 0 0 -0.48 118.308 455.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 121.9 460.8 cm /R5276 Do Q q 5.5 0 0 -5.5 128.7 460.8 cm /R5164 Do Q q 3.3 0 0 -7.7 134.9 463 cm /R5136 Do Q q 3.6 0 0 -0.48 138.588 455.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.5 0 0 -5.5 143.6 460.8 cm /R5132 Do Q q 5.7 0 0 -7.6 148.4 460.8 cm /R5276 Do Q q 4.4 0 0 -12 155.9 464.5 cm /R5260 Do Q q 4.3 0 0 -12 159.2 464.5 cm /R5264 Do Q q 1.4 0 0 -3.5 164.8 456.7 cm /R5104 Do Q q 7.9 0 0 -5.4 170.5 460.7 cm /R5112 Do Q q 5.7 0 0 -8.3 179 463.8 cm /R5116 Do Q q 2.6 0 0 -8.1 185.5 463.6 cm /R5044 Do Q q 4.4 0 0 -5.6 188.8 460.9 cm /R5084 Do Q q 5.7 0 0 -8.3 193.6 463.8 cm /R5116 Do Q q 5.3 0 0 -5.6 203.3 460.9 cm /R5060 Do Q q 2.6 0 0 -8.3 209.1 463.8 cm /R5056 Do Q q 2.6 0 0 -8.3 212.5 463.8 cm /R5056 Do Q q 5.1 0 0 -5.6 215.8 460.9 cm /R5072 Do Q q 7.9 0 0 -5.4 221.2 460.7 cm /R5112 Do Q q 5.7 0 0 -5.5 232.7 460.8 cm /R5092 Do Q q 3.8 0 0 -5.6 239.2 460.9 cm /R5048 Do Q q 4.4 0 0 -5.6 243.8 460.9 cm /R5076 Do Q q 3.9 0 0 -5.3 248.9 460.8 cm /R5064 Do Q q 3.8 0 0 -5.6 253.5 460.9 cm /R5048 Do Q q 3.7 0 0 -7.5 261.2 462.8 cm /R5068 Do Q q 5.1 0 0 -5.6 265.9 460.9 cm /R5072 Do Q q 3.8 0 0 -5.6 274.7 460.9 cm /R5048 Do Q q 5.7 0 0 -7.6 279.3 460.8 cm /R5080 Do Q q 4.4 0 0 -5.6 286.1 460.9 cm /R5076 Do Q q 4.4 0 0 -5.6 291.3 460.9 cm /R5084 Do Q q 2.6 0 0 -8.1 296.5 463.6 cm /R5044 Do Q q 4 0 0 -8.4 299.7 463.9 cm /R5192 Do Q q 5.6 0 0 -7.6 303.3 460.7 cm /R5172 Do Q q 5.1 0 0 -5.6 312.7 460.9 cm /R5072 Do Q q 5.7 0 0 -7.6 318.5 460.8 cm /R5080 Do Q q 4.4 0 0 -5.6 325.4 460.9 cm /R5076 Do Q q 3.9 0 0 -5.3 330.5 460.8 cm /R5064 Do Q q 5.3 0 0 -5.6 335.2 460.9 cm /R5060 Do Q q 3.7 0 0 -7.5 340.9 462.8 cm /R5068 Do Q q 2.6 0 0 -8.1 345.5 463.6 cm /R5044 Do Q q 5.1 0 0 -5.6 348.9 460.9 cm /R5072 Do Q q 5.7 0 0 -5.3 354.8 460.8 cm /R5096 Do Q q 3.8 0 0 -5.6 361.3 460.9 cm /R5048 Do Q q 3.7 0 0 -7.5 368.7 462.8 cm /R5068 Do Q q 5.1 0 0 -5.6 373.4 460.9 cm /R5072 Do Q q 3.7 0 0 -7.5 382.2 462.8 cm /R5068 Do Q q 5.3 0 0 -5.6 386.9 460.9 cm /R5060 Do Q q 5.5 0 0 -8.3 392.7 463.8 cm /R5196 Do Q q 4.4 0 0 -5.6 398.5 460.9 cm /R5076 Do Q q 5.7 0 0 -7.6 406.9 460.8 cm /R5080 Do Q q 2.6 0 0 -8.3 413.3 463.8 cm /R5056 Do Q q 5.3 0 0 -5.6 416.8 460.9 cm /R5060 Do Q q 4.4 0 0 -5.6 422.6 460.9 cm /R5084 Do Q q 4.4 0 0 -5.6 427.7 460.9 cm /R5076 Do Q q 5.1 0 0 -5.6 435.9 460.9 cm /R5072 Do Q q 5.7 0 0 -5.3 441.8 460.8 cm /R5096 Do Q q 3.7 0 0 -7.5 451.3 462.8 cm /R5068 Do Q q 5.7 0 0 -8.3 455.9 463.8 cm /R5116 Do Q q 4.4 0 0 -5.6 462.4 460.9 cm /R5076 Do Q q 3.7 0 0 -7.5 470.6 462.8 cm /R5068 Do Q q 5.3 0 0 -5.6 475.4 460.9 cm /R5060 Do Q q 3.9 0 0 -5.3 481.1 460.8 cm /R5064 Do Q q 5.4 0 0 -8 485.7 460.9 cm /R5204 Do Q q 4.4 0 0 -5.6 491.6 460.9 cm /R5076 Do Q q 3.7 0 0 -7.5 496.6 462.8 cm /R5068 Do Q q 5.7 0 0 -5.3 504.3 460.8 cm /R5096 Do Q q 5.1 0 0 -5.6 510.8 460.9 cm /R5072 Do Q q 5.7 0 0 -8.5 517 463.8 cm /R5088 Do Q q 4.4 0 0 -5.6 523.5 460.9 cm /R5076 Do Q q 3.8 0 0 -5.6 528.7 460.9 cm /R5048 Do Q q 5.3 0 0 -5.6 536.6 460.9 cm /R5060 Do Q q 4 0 0 -8.4 542.2 463.9 cm /R5192 Do Q q 3.7 0 0 -7.5 545.8 462.8 cm /R5068 Do Q q 4.4 0 0 -5.6 550.5 460.9 cm /R5076 Do Q q 3.9 0 0 -5.3 555.7 460.8 cm /R5064 Do Q q 5.3 0 0 -5.6 92.2 446.5 cm /R5060 Do Q q 5.7 0 0 -7.6 102.4 446.4 cm /R5080 Do Q q 5.3 0 0 -5.6 109 446.5 cm /R5060 Do Q q 3.9 0 0 -5.3 114.8 446.4 cm /R5064 Do Q q 3.7 0 0 -7.5 119.2 448.4 cm /R5068 Do Q q 2.6 0 0 -8.1 123.9 449.2 cm /R5044 Do Q q 4.4 0 0 -5.6 127.3 446.5 cm /R5084 Do Q q 5.7 0 0 -5.5 132.4 446.4 cm /R5092 Do Q q 2.6 0 0 -8.3 138.9 449.4 cm /R5056 Do Q q 5.3 0 0 -5.6 142.4 446.5 cm /R5060 Do Q q 3.9 0 0 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0 0 -1.2 302.7 442.3 cm /R5176 Do Q q 6.7 0 0 -8.2 312 449.3 cm /R5224 Do Q q 5.7 0 0 -5.5 318.7 446.4 cm /R5092 Do Q q 3.9 0 0 -5.3 325.1 446.4 cm /R5064 Do Q q 3.7 0 0 -7.5 329.6 448.4 cm /R5068 Do Q q 5.7 0 0 -8.3 334.3 449.4 cm /R5116 Do Q q 4.4 0 0 -5.6 340.7 446.5 cm /R5076 Do Q q 3.9 0 0 -5.3 345.9 446.4 cm /R5064 Do Q q 9.1 0 0 -5.3 350.5 446.4 cm /R5052 Do Q q 5.1 0 0 -5.6 360.3 446.5 cm /R5072 Do Q q 3.9 0 0 -5.3 366.2 446.4 cm /R5064 Do Q q 4.4 0 0 -5.6 370.7 446.5 cm /R5076 Do Q q 1.4 0 0 -3.5 376.5 442.3 cm /R5104 Do Q q 7.9 0 0 -8.2 383.8 449.3 cm /R5208 Do Q q 9.5 0 0 -8.2 392.9 449.3 cm /R5212 Do Q q 7.2 0 0 -8.7 403.6 449.5 cm /R5216 Do Q q 5.3 0 0 -8.7 412 449.5 cm /R5188 Do Q q 5.7 0 0 -7.6 422.7 446.4 cm /R5080 Do Q q 3.9 0 0 -5.3 429.2 446.4 cm /R5064 Do Q q 5.1 0 0 -5.6 433.7 446.5 cm /R5072 Do Q q 5.6 0 0 -5.4 439.2 446.3 cm /R5100 Do Q q 2.6 0 0 -8.1 445.4 449.2 cm /R5044 Do Q q 5.7 0 0 -8.5 448.7 449.4 cm /R5088 Do Q q 4.4 0 0 -5.6 455.2 446.5 cm /R5076 Do Q q 3.8 0 0 -5.6 460.4 446.5 cm /R5048 Do Q q 5.7 0 0 -8.5 469.4 449.4 cm /R5108 Do Q q 5.1 0 0 -5.6 476.2 446.5 cm /R5072 Do Q q 3.7 0 0 -7.5 482 448.4 cm /R5068 Do Q q 5.7 0 0 -8.3 486.7 449.4 cm /R5116 Do Q q 3.8 0 0 -5.6 497.6 446.5 cm /R5048 Do Q q 5.6 0 0 -7.6 502 446.3 cm /R5172 Do Q q 5.7 0 0 -5.3 508.3 446.4 cm /R5096 Do Q q 4.4 0 0 -5.6 514.7 446.5 cm /R5084 Do Q q 5.7 0 0 -8.3 519.5 449.4 cm /R5116 Do Q q 3.9 0 0 -5.3 526 446.4 cm /R5064 Do Q q 5.1 0 0 -5.6 530.6 446.5 cm /R5072 Do Q q 5.7 0 0 -5.3 536.5 446.4 cm /R5096 Do Q q 5.1 0 0 -5.6 542.9 446.5 cm /R5072 Do Q q 5.7 0 0 -5.5 548.8 446.4 cm /R5092 Do Q q 3.8 0 0 -5.6 555.3 446.5 cm /R5048 Do Q q 5.3 0 0 -5.6 92.2 432 cm /R5060 Do Q q 5.7 0 0 -5.3 98 431.9 cm /R5096 Do Q q 5.7 0 0 -8.5 104.5 434.9 cm /R5088 Do Q q 5.3 0 0 -5.6 114.2 432 cm /R5060 Do Q q 3.8 0 0 -5.6 119.9 432 cm /R5048 Do Q q 5.6 0 0 -7.6 124.4 431.8 cm /R5172 Do Q q 5.7 0 0 -5.3 130.6 431.9 cm /R5096 Do Q q 4.4 0 0 -5.6 137.1 432 cm /R5084 Do Q q 5.7 0 0 -8.3 141.9 434.9 cm /R5116 Do Q q 3.9 0 0 -5.3 148.4 431.9 cm /R5064 Do Q q 5.1 0 0 -5.6 152.9 432 cm /R5072 Do Q q 5.7 0 0 -5.3 158.8 431.9 cm /R5096 Do Q q 5.1 0 0 -5.6 165.3 432 cm /R5072 Do Q q 5.7 0 0 -5.5 171.2 431.9 cm /R5092 Do Q q 3.8 0 0 -5.6 177.7 432 cm /R5048 Do Q q 5.7 0 0 -8.5 185.5 434.9 cm /R5088 Do Q q 5.3 0 0 -5.6 192 432 cm /R5060 Do Q q 3.7 0 0 -7.5 197.7 433.9 cm /R5068 Do Q q 5.3 0 0 -5.6 202.5 432 cm /R5060 Do Q q 9.1 0 0 -5.3 211.3 431.9 cm /R5052 Do Q q 5.1 0 0 -5.6 221.1 432 cm /R5072 Do Q q 5.6 0 0 -5.4 226.5 431.8 cm /R5100 Do Q q 4.4 0 0 -5.6 232.4 432 cm /R5076 Do Q q 9.1 0 0 -5.3 237.5 431.9 cm /R5052 Do Q q 4.4 0 0 -5.6 247.4 432 cm /R5076 Do Q q 5.7 0 0 -5.3 252.5 431.9 cm /R5096 Do Q q 3.7 0 0 -7.5 258.6 433.9 cm /R5068 Do Q q 4 0 0 -8.4 266.2 435 cm /R5192 Do Q q 5.7 0 0 -5.5 269.9 431.9 cm /R5092 Do Q q 5.7 0 0 -5.3 276.4 431.9 cm /R5096 Do Q q 4.4 0 0 -5.6 282.9 432 cm /R5084 Do Q q 3.7 0 0 -7.5 288 433.9 cm /R5068 Do Q q 2.6 0 0 -8.1 292.6 434.7 cm /R5044 Do Q q 5.1 0 0 -5.6 296 432 cm /R5072 Do Q q 5.7 0 0 -5.3 301.9 431.9 cm /R5096 Do Q q 3.8 0 0 -5.6 308.3 432 cm /R5048 Do Q q 1.4 0 0 -3.5 313.5 427.8 cm /R5104 Do Q q 3.7 0 0 -7.5 319.3 433.9 cm /R5068 Do Q q 5.7 0 0 -8.3 323.9 434.9 cm /R5116 Do Q q 4.4 0 0 -5.6 330.4 432 cm /R5076 Do Q q 5.7 0 0 -8.5 338.6 434.9 cm /R5088 Do Q q 4.4 0 0 -5.6 345.1 432 cm /R5076 Do Q q 4 0 0 -8.4 350.1 435 cm /R5192 Do Q q 5.3 0 0 -5.6 353.9 432 cm /R5060 Do Q q 5.7 0 0 -5.5 359.7 431.9 cm /R5092 Do Q q 2.6 0 0 -8.3 366.2 434.9 cm /R5056 Do Q q 3.7 0 0 -7.5 369.4 433.9 cm /R5068 Do Q q 5.7 0 0 -8.5 377.1 434.9 cm /R5108 Do Q q 4.4 0 0 -5.6 383.9 432 cm /R5076 Do Q q 2.6 0 0 -8.1 389.1 434.7 cm /R5044 Do Q q 5.7 0 0 -5.3 392.5 431.9 cm /R5096 Do Q q 5.4 0 0 -8 398.9 432 cm /R5204 Do Q q 5.3 0 0 -5.6 407.8 432 cm /R5060 Do Q q 3.8 0 0 -5.6 413.6 432 cm /R5048 Do Q q 5.6 0 0 -7.6 418 431.8 cm /R5172 Do Q q 5.7 0 0 -5.3 424.3 431.9 cm /R5096 Do Q q 4.4 0 0 -5.6 430.7 432 cm /R5084 Do Q q 5.7 0 0 -8.3 435.5 434.9 cm /R5116 Do Q q 3.9 0 0 -5.3 442 431.9 cm /R5064 Do Q q 5.1 0 0 -5.6 446.6 432 cm /R5072 Do Q q 5.7 0 0 -5.3 452.5 431.9 cm /R5096 Do Q q 5.1 0 0 -5.6 458.9 432 cm /R5072 Do Q q 5.7 0 0 -5.5 464.8 431.9 cm /R5092 Do Q q 3.8 0 0 -5.6 471.3 432 cm /R5048 Do Q q 4.4 0 0 -5.6 479.2 432 cm /R5084 Do Q q 5.1 0 0 -5.6 484.4 432 cm /R5072 Do Q q 9.1 0 0 -5.3 490.3 431.9 cm /R5052 Do Q q 9.1 0 0 -5.3 500.1 431.9 cm /R5052 Do Q q 5.7 0 0 -5.5 509.6 431.9 cm /R5092 Do Q q 5.7 0 0 -5.3 516.1 431.9 cm /R5096 Do Q q 2.6 0 0 -8.1 522.5 434.7 cm /R5044 Do Q q 4.4 0 0 -5.6 525.9 432 cm /R5084 Do Q q 5.3 0 0 -5.6 531.2 432 cm /R5060 Do Q q 3.7 0 0 -7.5 536.8 433.9 cm /R5068 Do Q q 2.6 0 0 -8.1 541.5 434.7 cm /R5044 Do Q q 5.1 0 0 -5.6 544.9 432 cm /R5072 Do Q q 5.7 0 0 -5.3 550.7 431.9 cm /R5096 Do Q q 1.3 0 0 -1.2 557.8 427.8 cm /R5176 Do Q q 7.7 0 0 -8.2 92.1 420.4 cm /R5180 Do Q q 5.7 0 0 -8.3 100.5 420.5 cm /R5116 Do Q q 4.4 0 0 -5.6 107 417.6 cm /R5076 Do Q q 3.8 0 0 -5.6 116.6 417.6 cm /R5048 Do Q q 5.6 0 0 -7.6 121 417.4 cm /R5172 Do Q q 5.7 0 0 -5.3 127.3 417.5 cm /R5096 Do Q q 4.4 0 0 -5.6 133.7 417.6 cm /R5084 Do Q q 5.7 0 0 -8.3 138.5 420.5 cm /R5116 Do Q q 3.9 0 0 -5.3 145 417.5 cm /R5064 Do Q q 5.1 0 0 -5.6 149.6 417.6 cm /R5072 Do Q q 5.7 0 0 -5.3 155.5 417.5 cm /R5096 Do Q q 5.1 0 0 -5.6 161.9 417.6 cm /R5072 Do Q q 5.7 0 0 -5.5 167.8 417.5 cm /R5092 Do Q q 3.8 0 0 -5.6 174.3 417.6 cm /R5048 Do Q q 5.3 0 0 -5.6 183.5 417.6 cm /R5060 Do Q q 2.6 0 0 -8.3 189.3 420.5 cm /R5056 Do Q q 3.7 0 0 -7.5 192.6 419.5 cm /R5068 Do Q q 4.4 0 0 -5.6 197.2 417.6 cm /R5076 Do Q q 3.9 0 0 -5.3 202.4 417.5 cm /R5064 Do Q q 5.7 0 0 -5.3 206.9 417.5 cm /R5096 Do Q q 5.3 0 0 -5.6 213.5 417.6 cm /R5060 Do Q q 3.7 0 0 -7.5 219.2 419.5 cm /R5068 Do Q q 2.6 0 0 -8.1 223.9 420.3 cm /R5044 Do Q q 5.6 0 0 -5.4 227.1 417.4 cm /R5100 Do Q q 4.4 0 0 -5.6 233 417.6 cm /R5076 Do Q q 3.8 0 0 -5.6 238.1 417.6 cm /R5048 Do Q q 5.7 0 0 -5.5 246.9 417.5 cm /R5092 Do Q q 3.8 0 0 -5.6 253.4 417.6 cm /R5048 Do Q q 4.4 0 0 -5.6 257.9 417.6 cm /R5076 Do Q q 3.7 0 0 -7.5 267.4 419.5 cm /R5068 Do Q q 5.7 0 0 -8.3 272.1 420.5 cm /R5116 Do Q q 4.4 0 0 -5.6 278.6 417.6 cm /R5076 Do Q q 3.8 0 0 -5.6 288.1 417.6 cm /R5048 Do Q q 5.3 0 0 -5.6 292.7 417.6 cm /R5060 Do Q q 9.1 0 0 -5.3 298.5 417.5 cm /R5052 Do Q q 4.4 0 0 -5.6 308.3 417.6 cm /R5076 Do Q q 5.7 0 0 -5.3 317.7 417.5 cm /R5096 Do Q q 5.3 0 0 -5.6 324.3 417.6 cm /R5060 Do Q q 9.1 0 0 -5.3 330.1 417.5 cm /R5052 Do Q q 4.4 0 0 -5.6 339.9 417.6 cm /R5076 Do Q q 3.8 0 0 -5.6 345.1 417.6 cm /R5048 Do Q q 7.9 0 0 -5.4 353.8 417.4 cm /R5112 Do Q q 2.6 0 0 -8.1 362.3 420.3 cm /R5044 Do Q q 3.7 0 0 -7.5 365.6 419.5 cm /R5068 Do Q q 5.7 0 0 -8.3 370.3 420.5 cm /R5116 Do Q q 3.7 0 0 -7.5 380.8 419.5 cm /R5068 Do Q q 5.7 0 0 -8.3 385.5 420.5 cm /R5116 Do Q q 4.4 0 0 -5.6 392 417.6 cm /R5076 Do Q q 5.3 0 0 -5.6 401.6 417.6 cm /R5060 Do Q q 5.7 0 0 -8.5 407.3 420.5 cm /R5088 Do Q q 5.7 0 0 -8.5 413.8 420.5 cm /R5088 Do Q q 2.6 0 0 -8.1 420.3 420.3 cm /R5044 Do Q q 3.7 0 0 -7.5 423.6 419.5 cm /R5068 Do Q q 2.6 0 0 -8.1 428.2 420.3 cm /R5044 Do Q q 5.1 0 0 -5.6 431.6 417.6 cm /R5072 Do Q q 5.7 0 0 -5.3 437.5 417.5 cm /R5096 Do Q q 5.1 0 0 -5.6 448 417.6 cm /R5072 Do Q q 4 0 0 -8.4 453.8 420.6 cm /R5192 Do Q q 4.1 0 0 -5.5 462.1 417.5 cm /R5168 Do Q q 5 0 0 -7.7 467.1 417.5 cm /R5280 Do Q q 5.9 0 0 -5.5 472.7 417.5 cm /R5256 Do Q q 4.1 0 0 -5.5 479.7 417.5 cm /R5156 Do Q q 1.3 0 0 -1.2 484.7 413.4 cm /R5176 Do Q q 6.7 0 0 -8.2 493.7 420.4 cm /R5224 Do Q q 5.1 0 0 -5.6 500.3 417.6 cm /R5072 Do Q q 3.9 0 0 -5.3 506.2 417.5 cm /R5064 Do Q q 4.4 0 0 -5.6 515 417.6 cm /R5076 Do Q q 5.8 0 0 -5.2 519.9 417.4 cm /R5228 Do Q q 5.3 0 0 -5.6 526.4 417.6 cm /R5060 Do Q q 9.1 0 0 -5.3 532.1 417.5 cm /R5052 Do Q q 5.7 0 0 -7.6 542 417.5 cm /R5080 Do Q q 2.6 0 0 -8.3 548.5 420.5 cm /R5056 Do Q q 4.4 0 0 -5.6 551.8 417.6 cm /R5076 Do Q q 1.4 0 0 -3.5 557.6 413.4 cm /R5104 Do Q q 3.7 0 0 -7.5 92 405.1 cm /R5068 Do Q q 5.7 0 0 -8.3 96.7 406.1 cm /R5116 Do Q q 4.4 0 0 -5.6 103.1 403.2 cm /R5076 Do Q q 5.7 0 0 -8.5 112.3 406.1 cm /R5088 Do Q q 4.4 0 0 -5.6 118.7 403.2 cm /R5076 Do Q q 4 0 0 -8.4 123.8 406.2 cm /R5192 Do Q q 5.3 0 0 -5.6 127.6 403.2 cm /R5060 Do Q q 5.7 0 0 -5.5 133.4 403.1 cm /R5092 Do Q q 2.6 0 0 -8.3 139.9 406.1 cm /R5056 Do Q q 3.7 0 0 -7.5 143.1 405.1 cm /R5068 Do Q q 5.4 0 0 -8.5 152.4 406.1 cm /R5252 Do Q q 8.9 0 0 -5.5 158.2 403.1 cm /R5128 Do Q q 4.1 0 0 -5.5 168.2 403.1 cm /R5156 Do Q q 4.1 0 0 -5.5 173 403.1 cm /R5168 Do Q q 3.6 0 0 -0.48 177.828 398.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 181.4 403.1 cm /R5276 Do Q q 5.5 0 0 -5.5 188.2 403.1 cm /R5164 Do Q q 3.3 0 0 -7.7 194.5 405.3 cm /R5136 Do Q q 3.6 0 0 -0.48 198.108 398.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.5 0 0 -5.5 203.1 403.1 cm /R5132 Do Q q 5.7 0 0 -7.6 207.9 403.1 cm /R5276 Do Q q 4.4 0 0 -12 215.4 406.8 cm /R5260 Do Q q 4.3 0 0 -12 218.7 406.8 cm /R5264 Do Q q 4 0 0 -8.4 227.5 406.2 cm /R5192 Do Q q 5.7 0 0 -5.5 231.2 403.1 cm /R5092 Do Q q 5.7 0 0 -5.3 237.7 403.1 cm /R5096 Do Q q 4.4 0 0 -5.6 244.1 403.2 cm /R5084 Do Q q 3.7 0 0 -7.5 249.2 405.1 cm /R5068 Do Q q 2.6 0 0 -8.1 253.9 405.9 cm /R5044 Do Q q 5.1 0 0 -5.6 257.2 403.2 cm /R5072 Do Q q 5.7 0 0 -5.3 263.1 403.1 cm /R5096 Do Q q 5.7 0 0 -8.5 273.4 406.1 cm /R5108 Do Q q 4.4 0 0 -5.6 280.3 403.2 cm /R5076 Do Q q 4.4 0 0 -5.6 285.4 403.2 cm /R5084 Do Q q 5.1 0 0 -5.6 290.6 403.2 cm /R5072 Do Q q 9.1 0 0 -5.3 296.5 403.1 cm /R5052 Do Q q 4.4 0 0 -5.6 306.3 403.2 cm /R5076 Do Q q 3.8 0 0 -5.6 311.5 403.2 cm /R5048 Do Q q 5.4 0 0 -8.5 320.8 406.1 cm /R5252 Do Q q 8.9 0 0 -5.5 326.6 403.1 cm /R5128 Do Q q 4.1 0 0 -5.5 336.6 403.1 cm /R5156 Do Q q 4.1 0 0 -5.5 341.4 403.1 cm /R5168 Do Q q 3.6 0 0 -0.48 346.188 398.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.1 0 0 -5.5 350.4 403.1 cm /R5168 Do Q q 5 0 0 -7.7 355.4 403.1 cm /R5280 Do Q q 5.9 0 0 -5.5 361 403.1 cm /R5256 Do Q q 4.1 0 0 -5.5 368 403.1 cm /R5156 Do Q q 3.6 0 0 -0.48 372.828 398.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 376.4 403.1 cm /R5276 Do Q q 5.5 0 0 -5.5 383.2 403.1 cm /R5164 Do Q q 3.3 0 0 -7.7 389.5 405.3 cm /R5136 Do Q q 3.6 0 0 -0.48 393.108 398.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.5 0 0 -5.5 398.1 403.1 cm /R5132 Do Q q 5.7 0 0 -7.6 402.9 403.1 cm /R5276 Do Q q 4.4 0 0 -12 410.4 406.8 cm /R5260 Do Q q 4.3 0 0 -12 413.7 406.8 cm /R5264 Do Q q 2.6 0 0 -8.1 422.6 405.9 cm /R5044 Do Q q 5.7 0 0 -5.3 425.9 403.1 cm /R5096 Do Q q 2.6 0 0 -8.1 436.1 405.9 cm /R5044 Do Q q 3.7 0 0 -7.5 439.4 405.1 cm /R5068 Do Q q 3.8 0 0 -5.6 444.1 403.2 cm /R5048 Do Q q 3.8 0 0 -5.6 452.5 403.2 cm /R5048 Do Q q 5.6 0 0 -7.6 456.9 403 cm /R5172 Do Q q 5.7 0 0 -5.3 463.1 403.1 cm /R5096 Do Q q 4.4 0 0 -5.6 469.6 403.2 cm /R5084 Do Q q 5.7 0 0 -8.3 474.4 406.1 cm /R5116 Do Q q 3.9 0 0 -5.3 480.9 403.1 cm /R5064 Do Q q 5.1 0 0 -5.6 485.5 403.2 cm /R5072 Do Q q 5.7 0 0 -5.3 491.3 403.1 cm /R5096 Do Q q 5.1 0 0 -5.6 497.8 403.2 cm /R5072 Do Q q 5.7 0 0 -5.5 503.7 403.1 cm /R5092 Do Q q 3.8 0 0 -5.6 510.2 403.2 cm /R5048 Do Q q 4 0 0 -8.4 518.8 406.2 cm /R5192 Do Q q 5.1 0 0 -5.6 522.5 403.2 cm /R5072 Do Q q 3.9 0 0 -5.3 528.4 403.1 cm /R5064 Do Q q 9.1 0 0 -5.3 533 403.1 cm /R5052 Do Q q 1.3 0 0 -1.2 543.4 399 cm /R5176 Do Q q 7.2 0 0 -8.7 109.9 391.7 cm /R5216 Do Q q 5.1 0 0 -5.6 118.1 388.7 cm /R5072 Do Q q 5.7 0 0 -5.3 124 388.6 cm /R5096 Do Q q 3.7 0 0 -7.5 130 390.6 cm /R5068 Do Q q 3.9 0 0 -5.3 134.7 388.6 cm /R5064 Do Q q 5.1 0 0 -5.6 139.3 388.7 cm /R5072 Do Q q 2.6 0 0 -8.3 145.1 391.6 cm /R5056 Do Q q 4 0 0 -8.4 152.5 391.7 cm /R5192 Do Q q 5.7 0 0 -5.5 156.2 388.6 cm /R5092 Do Q q 5.7 0 0 -5.3 162.7 388.6 cm /R5096 Do Q q 4.4 0 0 -5.6 169.1 388.7 cm /R5084 Do Q q 3.7 0 0 -7.5 174.2 390.6 cm /R5068 Do Q q 2.6 0 0 -8.1 178.9 391.4 cm /R5044 Do Q q 5.1 0 0 -5.6 182.2 388.7 cm /R5072 Do Q q 5.7 0 0 -5.3 188.1 388.6 cm /R5096 Do Q q 3.8 0 0 -5.6 194.6 388.7 cm /R5048 Do Q q 1.4 0 0 -3.5 199.7 384.5 cm /R5104 Do Q q 5.1 0 0 -5.6 206.7 388.7 cm /R5072 Do Q q 3.9 0 0 -5.3 212.6 388.6 cm /R5064 Do Q q 8.2 0 0 -8.5 221.4 391.5 cm /R5184 Do Q q 4.4 0 0 -5.6 230 388.7 cm /R5076 Do Q q 9.1 0 0 -5.3 235.1 388.6 cm /R5052 Do Q q 5.1 0 0 -5.6 245 388.7 cm /R5072 Do Q q 3.7 0 0 -7.5 250.8 390.6 cm /R5068 Do Q q 4.4 0 0 -5.6 255.4 388.7 cm /R5076 Do Q q 5.3 0 0 -8.7 265 391.7 cm /R5188 Do Q q 4.4 0 0 -5.6 271.3 388.7 cm /R5076 Do Q q 3.9 0 0 -5.3 276.4 388.6 cm /R5064 Do Q q 5.6 0 0 -5.4 280.9 388.5 cm /R5100 Do Q q 2.6 0 0 -8.1 287.1 391.4 cm /R5044 Do Q q 4.4 0 0 -5.6 290.5 388.7 cm /R5084 Do Q q 4.4 0 0 -5.6 295.6 388.7 cm /R5076 Do Q q 8.2 0 0 -8.5 305.2 391.5 cm /R5184 Do Q q 4.4 0 0 -5.6 313.7 388.7 cm /R5076 Do Q q 5.7 0 0 -7.6 318.9 388.6 cm /R5284 Do Q q 5.7 0 0 -5.5 325 388.6 cm /R5092 Do Q q 4.4 0 0 -5.6 331.5 388.7 cm /R5076 Do Q q 3.8 0 0 -5.6 336.7 388.7 cm /R5048 Do Q q 3.7 0 0 -7.5 341.1 390.6 cm /R5068 Do Q q 3.8 0 0 -5.6 345.8 388.7 cm /R5048 Do Q q 1.4 0 0 -3.5 350.9 384.5 cm /R5104 Do Q q 4.4 0 0 -5.6 358.1 388.7 cm /R5084 Do Q q 5.3 0 0 -5.6 363.4 388.7 cm /R5060 Do Q q 5.7 0 0 -5.3 369.2 388.6 cm /R5096 Do Q q 5.7 0 0 -8.5 380 391.6 cm /R5108 Do Q q 4.4 0 0 -5.6 386.8 388.7 cm /R5076 Do Q q 5.6 0 0 -5.4 396.1 388.5 cm /R5100 Do Q q 2.6 0 0 -8.1 402.3 391.4 cm /R5044 Do Q q 4.4 0 0 -5.6 405.7 388.7 cm /R5076 Do Q q 7.9 0 0 -5.4 410.7 388.5 cm /R5112 Do Q q 4.4 0 0 -5.6 418.9 388.7 cm /R5076 Do Q q 5.7 0 0 -8.5 424 391.6 cm /R5088 Do Q q 5.3 0 0 -5.6 435 388.7 cm /R5060 Do Q q 3.8 0 0 -5.6 440.8 388.7 cm /R5048 Do Q q 3.9 0 0 -5.3 449.6 388.6 cm /R5064 Do Q q 4.4 0 0 -5.6 454.1 388.7 cm /R5076 Do Q q 9.1 0 0 -5.3 459.3 388.6 cm /R5052 Do Q q 5.1 0 0 -5.6 469.1 388.7 cm /R5072 Do Q q 3.7 0 0 -7.5 474.9 390.6 cm /R5068 Do Q q 4.4 0 0 -5.6 479.6 388.7 cm /R5076 Do Q q 4 0 0 -8.4 488.8 391.7 cm /R5192 Do Q q 5.7 0 0 -5.5 492.5 388.6 cm /R5092 Do Q q 5.7 0 0 -5.3 499 388.6 cm /R5096 Do Q q 4.4 0 0 -5.6 505.5 388.7 cm /R5084 Do Q q 3.7 0 0 -7.5 510.6 390.6 cm /R5068 Do Q q 2.6 0 0 -8.1 515.2 391.4 cm /R5044 Do Q q 5.1 0 0 -5.6 518.6 388.7 cm /R5072 Do Q q 5.7 0 0 -5.3 524.5 388.6 cm /R5096 Do Q q 2.6 0 0 -8.1 535.1 391.4 cm /R5044 Do Q q 5.7 0 0 -5.3 538.5 388.6 cm /R5096 Do Q q 5.6 0 0 -5.4 544.5 388.5 cm /R5100 Do Q q 5.1 0 0 -5.6 550.4 388.7 cm /R5072 Do Q q 3.2 0 0 -0.8 556.1 386.2 cm /R5236 Do Q q 4.4 0 0 -5.6 92.1 374.3 cm /R5084 Do Q q 5.3 0 0 -5.6 97.4 374.3 cm /R5060 Do Q q 3.7 0 0 -7.5 103 376.2 cm /R5068 Do Q q 2.6 0 0 -8.1 107.7 377 cm /R5044 Do Q q 5.1 0 0 -5.6 111.1 374.3 cm /R5072 Do Q q 5.7 0 0 -5.3 116.9 374.2 cm /R5096 Do Q q 3.8 0 0 -5.6 123.4 374.3 cm /R5048 Do Q q 7.9 0 0 -5.4 131.7 374.1 cm /R5112 Do Q q 2.6 0 0 -8.1 140.2 377 cm /R5044 Do Q q 3.7 0 0 -7.5 143.5 376.2 cm /R5068 Do Q q 5.7 0 0 -8.3 148.1 377.2 cm /R5116 Do Q q 3.7 0 0 -7.5 158.2 376.2 cm /R5068 Do Q q 5.7 0 0 -8.3 162.9 377.2 cm /R5116 Do Q q 4.4 0 0 -5.6 169.4 374.3 cm /R5076 Do Q q 5.3 0 0 -5.6 178.5 374.3 cm /R5060 Do Q q 5.7 0 0 -8.5 184.3 377.2 cm /R5088 Do Q q 5.7 0 0 -8.5 190.7 377.2 cm /R5088 Do Q q 4.4 0 0 -5.6 197.2 374.3 cm /R5076 Do Q q 5.7 0 0 -8.5 202.4 377.2 cm /R5088 Do Q q 3.9 0 0 -5.3 212.7 374.2 cm /R5064 Do Q q 4.4 0 0 -5.6 217.3 374.3 cm /R5076 Do Q q 3.8 0 0 -5.6 222.4 374.3 cm /R5048 Do Q q 3.7 0 0 -7.5 226.9 376.2 cm /R5068 Do Q q 3.9 0 0 -5.3 231.5 374.2 cm /R5064 Do Q q 2.6 0 0 -8.1 236.1 377 cm /R5044 Do Q q 4.4 0 0 -5.6 239.5 374.3 cm /R5084 Do Q q 3.7 0 0 -7.5 244.5 376.2 cm /R5068 Do Q q 2.6 0 0 -8.1 249.2 377 cm /R5044 Do Q q 5.1 0 0 -5.6 252.5 374.3 cm /R5072 Do Q q 5.7 0 0 -5.3 258.4 374.2 cm /R5096 Do Q q 3.7 0 0 -7.5 268.5 376.2 cm /R5068 Do Q q 5.7 0 0 -8.3 273.2 377.2 cm /R5116 Do Q q 5.3 0 0 -5.6 279.8 374.3 cm /R5060 Do Q q 3.7 0 0 -7.5 285.4 376.2 cm /R5068 Do Q q 3.9 0 0 -5.3 293.8 374.2 cm /R5064 Do Q q 4.4 0 0 -5.6 298.4 374.3 cm /R5076 Do Q q 9.1 0 0 -5.3 303.5 374.2 cm /R5052 Do Q q 5.1 0 0 -5.6 313.4 374.3 cm /R5072 Do Q q 3.7 0 0 -7.5 319.2 376.2 cm /R5068 Do Q q 4.4 0 0 -5.6 323.8 374.3 cm /R5076 Do Q q 4 0 0 -8.4 332.7 377.3 cm /R5192 Do Q q 5.7 0 0 -5.5 336.4 374.2 cm /R5092 Do Q q 5.7 0 0 -5.3 342.9 374.2 cm /R5096 Do Q q 4.4 0 0 -5.6 349.4 374.3 cm /R5084 Do Q q 3.7 0 0 -7.5 354.4 376.2 cm /R5068 Do Q q 2.6 0 0 -8.1 359.1 377 cm /R5044 Do Q q 5.1 0 0 -5.6 362.5 374.3 cm /R5072 Do Q q 5.7 0 0 -5.3 368.3 374.2 cm /R5096 Do Q q 3.8 0 0 -5.6 374.8 374.3 cm /R5048 Do Q q 5.3 0 0 -5.6 383.2 374.3 cm /R5060 Do Q q 3.9 0 0 -5.3 389 374.2 cm /R5064 Do Q q 4.4 0 0 -5.6 393.5 374.3 cm /R5076 Do Q q 5.7 0 0 -5.5 402.5 374.2 cm /R5092 Do Q q 5.7 0 0 -5.3 409 374.2 cm /R5096 Do Q q 5.3 0 0 -5.6 415.6 374.3 cm /R5060 Do Q q 5.7 0 0 -8.5 421.4 377.2 cm /R5108 Do Q q 2.6 0 0 -8.3 427.9 377.2 cm /R5056 Do Q q 4.4 0 0 -5.6 431.2 374.3 cm /R5076 Do Q q 3.7 0 0 -7.5 440 376.2 cm /R5068 Do Q q 5.1 0 0 -5.6 444.7 374.3 cm /R5072 Do Q q 3.9 0 0 -5.3 454.4 374.2 cm /R5064 Do Q q 4.4 0 0 -5.6 458.9 374.3 cm /R5076 Do Q q 3.7 0 0 -7.5 464 376.2 cm /R5068 Do Q q 5.7 0 0 -5.5 468.7 374.2 cm /R5092 Do Q q 3.9 0 0 -5.3 475.1 374.2 cm /R5064 Do Q q 5.7 0 0 -5.3 479.7 374.2 cm /R5096 Do Q q 5.3 0 0 -5.6 490.1 374.3 cm /R5060 Do Q q 5.7 0 0 -5.3 495.9 374.2 cm /R5096 Do Q q 5.6 0 0 -7.6 501.9 374.1 cm /R5172 Do Q q 5.6 0 0 -5.4 511.9 374.1 cm /R5100 Do Q q 5.3 0 0 -5.6 517.6 374.3 cm /R5060 Do Q q 2.6 0 0 -8.3 523.4 377.2 cm /R5056 Do Q q 5.7 0 0 -5.5 526.7 374.2 cm /R5092 Do Q q 4.4 0 0 -5.6 533.2 374.3 cm /R5076 Do Q q 1.3 0 0 -1.2 539 370.1 cm /R5176 Do Q q 8 0 0 -8.5 546.8 377.4 cm /R5232 Do Q q 3.8 0 0 -5.6 555.5 374.3 cm /R5048 Do Q q 7.9 0 0 -5.4 92 359.7 cm /R5112 Do Q q 2.6 0 0 -8.1 100.5 362.6 cm /R5044 Do Q q 3.7 0 0 -7.5 103.8 361.8 cm /R5068 Do Q q 5.7 0 0 -8.3 108.4 362.8 cm /R5116 Do Q q 3.9 0 0 -5.3 118.6 359.8 cm /R5064 Do Q q 4.4 0 0 -5.6 123.2 359.9 cm /R5076 Do Q q 9.1 0 0 -5.3 128.3 359.8 cm /R5052 Do Q q 5.1 0 0 -5.6 138.2 359.9 cm /R5072 Do Q q 3.7 0 0 -7.5 144 361.8 cm /R5068 Do Q q 4.4 0 0 -5.6 148.6 359.9 cm /R5076 Do Q q 9.1 0 0 -5.3 157.5 359.8 cm /R5052 Do Q q 4.4 0 0 -5.6 167.3 359.9 cm /R5076 Do Q q 9.1 0 0 -5.3 172.5 359.8 cm /R5052 Do Q q 5.1 0 0 -5.6 182.3 359.9 cm /R5072 Do Q q 3.9 0 0 -5.3 188.2 359.8 cm /R5064 Do Q q 5.6 0 0 -7.6 192.7 359.7 cm /R5172 Do Q q 9.1 0 0 -5.3 202.5 359.8 cm /R5052 Do Q q 5.3 0 0 -5.6 212.4 359.9 cm /R5060 Do Q q 5.7 0 0 -5.3 218.2 359.8 cm /R5096 Do Q q 2.6 0 0 -8.1 224.7 362.6 cm /R5044 Do Q q 5.7 0 0 -7.6 228.1 359.8 cm /R5080 Do Q q 5.7 0 0 -5.5 234.5 359.8 cm /R5092 Do Q q 2.6 0 0 -8.3 241 362.8 cm /R5056 Do Q q 5.3 0 0 -5.6 244.5 359.9 cm /R5060 Do Q q 3.7 0 0 -7.5 250.2 361.8 cm /R5068 Do Q q 2.6 0 0 -8.1 254.8 362.6 cm /R5044 Do Q q 5.1 0 0 -5.6 258.2 359.9 cm /R5072 Do Q q 5.7 0 0 -5.3 264.1 359.8 cm /R5096 Do Q q 4 0 0 -8.4 273.8 362.9 cm /R5192 Do Q q 5.7 0 0 -5.5 277.5 359.8 cm /R5092 Do Q q 5.7 0 0 -5.3 284 359.8 cm /R5096 Do Q q 4.4 0 0 -5.6 290.5 359.9 cm /R5084 Do Q q 3.7 0 0 -7.5 295.5 361.8 cm /R5068 Do Q q 2.6 0 0 -8.1 300.2 362.6 cm /R5044 Do Q q 5.1 0 0 -5.6 303.5 359.9 cm /R5072 Do Q q 5.7 0 0 -5.3 309.4 359.8 cm /R5096 Do Q q 3.8 0 0 -5.6 315.9 359.9 cm /R5048 Do Q q 1.4 0 0 -3.5 321.1 355.7 cm /R5104 Do Q q 8.2 0 0 -8.5 327.6 362.7 cm /R5184 Do Q q 5.3 0 0 -8.7 336.4 362.9 cm /R5188 Do Q q 8.2 0 0 -8.5 342.8 362.7 cm /R5184 Do Q q 3.8 0 0 -5.6 351.3 359.9 cm /R5048 Do Q q 4.4 0 0 -5.6 359.6 359.9 cm /R5084 Do Q q 5.1 0 0 -5.6 364.7 359.9 cm /R5072 Do Q q 9.1 0 0 -5.3 370.6 359.8 cm /R5052 Do Q q 4.4 0 0 -5.6 380.5 359.9 cm /R5076 Do Q q 2.6 0 0 -8.1 389.3 362.6 cm /R5044 Do Q q 5.7 0 0 -5.3 392.7 359.8 cm /R5096 Do Q q 3.8 0 0 -5.6 402.8 359.9 cm /R5048 Do Q q 5.6 0 0 -7.6 407.2 359.7 cm /R5172 Do Q q 5.7 0 0 -5.3 413.5 359.8 cm /R5096 Do Q q 4.4 0 0 -5.6 419.9 359.9 cm /R5084 Do Q q 5.7 0 0 -8.3 424.7 362.8 cm /R5116 Do Q q 3.9 0 0 -5.3 431.2 359.8 cm /R5064 Do Q q 5.1 0 0 -5.6 435.8 359.9 cm /R5072 Do Q q 5.7 0 0 -5.3 441.7 359.8 cm /R5096 Do Q q 5.1 0 0 -5.6 448.1 359.9 cm /R5072 Do Q q 5.7 0 0 -5.5 454 359.8 cm /R5092 Do Q q 3.8 0 0 -5.6 460.5 359.9 cm /R5048 Do Q q 5.3 0 0 -5.6 469.2 359.9 cm /R5060 Do Q q 5.7 0 0 -5.3 475 359.8 cm /R5096 Do Q q 5.7 0 0 -8.5 481.5 362.8 cm /R5088 Do Q q 5.3 0 0 -5.6 491.8 359.9 cm /R5060 Do Q q 3.8 0 0 -5.6 497.6 359.9 cm /R5048 Do Q q 5.6 0 0 -7.6 502 359.7 cm /R5172 Do Q q 5.7 0 0 -5.3 508.3 359.8 cm /R5096 Do Q q 4.4 0 0 -5.6 514.7 359.9 cm /R5084 Do Q q 5.7 0 0 -8.3 519.5 362.8 cm /R5116 Do Q q 3.9 0 0 -5.3 526 359.8 cm /R5064 Do Q q 5.1 0 0 -5.6 530.6 359.9 cm /R5072 Do Q q 5.7 0 0 -5.3 536.5 359.8 cm /R5096 Do Q q 5.1 0 0 -5.6 542.9 359.9 cm /R5072 Do Q q 5.7 0 0 -5.5 548.8 359.8 cm /R5092 Do Q q 3.8 0 0 -5.6 555.3 359.9 cm /R5048 Do Q q 4 0 0 -8.4 92 348.3 cm /R5192 Do Q q 5.1 0 0 -5.6 95.7 345.3 cm /R5072 Do Q q 3.9 0 0 -5.3 101.6 345.2 cm /R5064 Do Q q 9.1 0 0 -5.3 106.1 345.2 cm /R5052 Do Q q 3.8 0 0 -5.6 116 345.3 cm /R5048 Do Q q 1.3 0 0 -1.2 121.1 341.1 cm /R5176 Do Q q 7.7 0 0 -8.2 133.1 348.1 cm /R5180 Do Q q 5.7 0 0 -8.3 141.5 348.2 cm /R5116 Do Q q 4.4 0 0 -5.6 148 345.3 cm /R5076 Do Q q 3.8 0 0 -5.6 158.6 345.3 cm /R5048 Do Q q 5.6 0 0 -7.6 163 345.1 cm /R5172 Do Q q 5.7 0 0 -5.3 169.3 345.2 cm /R5096 Do Q q 4.4 0 0 -5.6 175.7 345.3 cm /R5084 Do Q q 5.7 0 0 -8.3 180.5 348.2 cm /R5116 Do Q q 3.9 0 0 -5.3 187 345.2 cm /R5064 Do Q q 5.1 0 0 -5.6 191.6 345.3 cm /R5072 Do Q q 5.7 0 0 -5.3 197.5 345.2 cm /R5096 Do Q q 5.1 0 0 -5.6 203.9 345.3 cm /R5072 Do Q q 5.7 0 0 -5.5 209.8 345.2 cm /R5092 Do Q q 3.8 0 0 -5.6 216.3 345.3 cm /R5048 Do Q q 5.6 0 0 -5.4 226.3 345.1 cm /R5100 Do Q q 4.4 0 0 -5.6 232.1 345.3 cm /R5076 Do Q q 3.9 0 0 -5.3 237.3 345.2 cm /R5064 Do Q q 3.8 0 0 -5.6 241.9 345.3 cm /R5048 Do Q q 2.6 0 0 -8.1 246.4 348 cm /R5044 Do Q q 5.1 0 0 -5.6 249.8 345.3 cm /R5072 Do Q q 5.7 0 0 -5.3 255.7 345.2 cm /R5096 Do Q q 7.9 0 0 -5.4 267.4 345.1 cm /R5112 Do Q q 2.6 0 0 -8.1 275.9 348 cm /R5044 Do Q q 2.6 0 0 -8.3 279.3 348.2 cm /R5056 Do Q q 2.6 0 0 -8.3 282.7 348.2 cm /R5056 Do Q q 3.9 0 0 -5.3 291.1 345.2 cm /R5064 Do Q q 4.4 0 0 -5.6 295.6 345.3 cm /R5076 Do Q q 3.7 0 0 -7.5 300.7 347.2 cm /R5068 Do Q q 5.7 0 0 -5.5 305.3 345.2 cm /R5092 Do Q q 3.9 0 0 -5.3 311.8 345.2 cm /R5064 Do Q q 5.7 0 0 -5.3 316.4 345.2 cm /R5096 Do Q q 5.1 0 0 -5.6 328.1 345.3 cm /R5072 Do Q q 5.7 0 0 -5.3 334 345.2 cm /R5096 Do Q q 2.6 0 0 -8.3 340.5 348.2 cm /R5056 Do Q q 5.6 0 0 -7.6 343.8 345.1 cm /R5172 Do Q q 5.3 0 0 -5.6 355.4 345.3 cm /R5060 Do Q q 4 0 0 -8.4 361 348.3 cm /R5192 Do Q q 3.7 0 0 -7.5 364.6 347.2 cm /R5068 Do Q q 4.4 0 0 -5.6 369.3 345.3 cm /R5076 Do Q q 3.9 0 0 -5.3 374.5 345.2 cm /R5064 Do Q q 3.7 0 0 -7.5 384.2 347.2 cm /R5068 Do Q q 5.7 0 0 -8.3 388.9 348.2 cm /R5116 Do Q q 4.4 0 0 -5.6 395.3 345.3 cm /R5076 Do Q q 9.1 0 0 -5.3 405.8 345.2 cm /R5052 Do Q q 4.4 0 0 -5.6 415.6 345.3 cm /R5076 Do Q q 3.8 0 0 -5.6 420.8 345.3 cm /R5048 Do Q q 3.8 0 0 -5.6 425.3 345.3 cm /R5048 Do Q q 5.3 0 0 -5.6 430 345.3 cm /R5060 Do Q q 5.4 0 0 -8 435.8 345.3 cm /R5204 Do Q q 4.4 0 0 -5.6 441.7 345.3 cm /R5076 Do Q q 5.7 0 0 -8.3 452.2 348.2 cm /R5116 Do Q q 5.3 0 0 -5.6 458.8 345.3 cm /R5060 Do Q q 3.8 0 0 -5.6 464.6 345.3 cm /R5048 Do Q q 5.7 0 0 -8.5 474.4 348.2 cm /R5108 Do Q q 4.4 0 0 -5.6 481.3 345.3 cm /R5076 Do Q q 4.4 0 0 -5.6 486.4 345.3 cm /R5076 Do Q q 5.7 0 0 -5.3 491.6 345.2 cm /R5096 Do Q q 3.9 0 0 -5.3 503.5 345.2 cm /R5064 Do Q q 4.4 0 0 -5.6 508 345.3 cm /R5076 Do Q q 4.4 0 0 -5.6 513.2 345.3 cm /R5084 Do Q q 4.4 0 0 -5.6 518.3 345.3 cm /R5076 Do Q q 2.6 0 0 -8.1 523.5 348 cm /R5044 Do Q q 5.6 0 0 -5.4 526.8 345.1 cm /R5100 Do Q q 4.4 0 0 -5.6 532.6 345.3 cm /R5076 Do Q q 5.7 0 0 -8.5 537.8 348.2 cm /R5088 Do Q q 5.3 0 0 -5.6 549.9 345.3 cm /R5060 Do Q q 3.7 0 0 -7.5 555.6 347.2 cm /R5068 Do Q q 3.7 0 0 -7.5 92 332.8 cm /R5068 Do Q q 5.7 0 0 -8.3 96.7 333.8 cm /R5116 Do Q q 4.4 0 0 -5.6 103.1 330.9 cm /R5076 Do Q q 3.7 0 0 -7.5 113.5 332.8 cm /R5068 Do Q q 5.3 0 0 -5.6 118.2 330.9 cm /R5060 Do Q q 3.9 0 0 -5.3 124 330.8 cm /R5064 Do Q q 5.4 0 0 -8 128.6 330.9 cm /R5204 Do Q q 4.4 0 0 -5.6 134.5 330.9 cm /R5076 Do Q q 3.7 0 0 -7.5 139.5 332.8 cm /R5068 Do Q q 5.7 0 0 -5.3 149.2 330.8 cm /R5096 Do Q q 5.1 0 0 -5.6 155.7 330.9 cm /R5072 Do Q q 5.7 0 0 -8.5 161.9 333.8 cm /R5088 Do Q q 4.4 0 0 -5.6 168.4 330.9 cm /R5076 Do Q q 1.4 0 0 -3.5 174.2 326.7 cm /R5104 Do Q q 5.7 0 0 -8.5 182.3 333.8 cm /R5108 Do Q q 5.7 0 0 -5.5 188.8 330.8 cm /R5092 Do Q q 3.7 0 0 -7.5 195.2 332.8 cm /R5068 Do Q q 5.7 0 0 -7.6 205 330.8 cm /R5080 Do Q q 5.1 0 0 -5.6 211.9 330.9 cm /R5072 Do Q q 3.8 0 0 -5.6 217.7 330.9 cm /R5048 Do Q q 3.8 0 0 -5.6 222.3 330.9 cm /R5048 Do Q q 2.6 0 0 -8.1 226.9 333.6 cm /R5044 Do Q q 5.7 0 0 -8.5 230.2 333.8 cm /R5108 Do Q q 2.6 0 0 -8.3 236.7 333.8 cm /R5056 Do Q q 5.6 0 0 -7.6 240 330.7 cm /R5172 Do Q q 5.7 0 0 -8.5 251.2 333.8 cm /R5108 Do Q q 4.4 0 0 -5.6 258.1 330.9 cm /R5076 Do Q q 4 0 0 -8.4 263.1 333.9 cm /R5192 Do Q q 5.1 0 0 -5.6 266.8 330.9 cm /R5072 Do Q q 3.9 0 0 -5.3 272.7 330.8 cm /R5064 Do Q q 4.4 0 0 -5.6 277.3 330.9 cm /R5076 Do Q q 3.7 0 0 -7.5 287.5 332.8 cm /R5068 Do Q q 5.7 0 0 -8.3 292.1 333.8 cm /R5116 Do Q q 4.4 0 0 -5.6 298.6 330.9 cm /R5076 Do Q q 5.7 0 0 -5.5 308.9 330.8 cm /R5092 Do Q q 3.8 0 0 -5.6 315.4 330.9 cm /R5048 Do Q q 4.4 0 0 -5.6 320 330.9 cm /R5076 Do Q q 3.9 0 0 -5.3 325.1 330.8 cm /R5064 Do Q q 5.7 0 0 -8.3 335 333.8 cm /R5116 Do Q q 5.3 0 0 -5.6 341.6 330.9 cm /R5060 Do Q q 5.7 0 0 -5.3 347.3 330.8 cm /R5096 Do Q q 5.7 0 0 -8.5 353.8 333.8 cm /R5088 Do Q q 2.6 0 0 -8.3 360.3 333.8 cm /R5056 Do Q q 4.4 0 0 -5.6 363.7 330.9 cm /R5076 Do Q q 3.9 0 0 -5.3 368.8 330.8 cm /R5064 Do Q q 4.4 0 0 -5.6 378.4 330.9 cm /R5076 Do Q q 5.8 0 0 -5.2 383.4 330.7 cm /R5228 Do Q q 4.4 0 0 -5.6 389.7 330.9 cm /R5076 Do Q q 4.4 0 0 -5.6 394.9 330.9 cm /R5084 Do Q q 5.7 0 0 -5.5 400 330.8 cm /R5092 Do Q q 3.7 0 0 -7.5 406.4 332.8 cm /R5068 Do Q q 4.4 0 0 -5.6 411.1 330.9 cm /R5076 Do Q q 3.8 0 0 -5.6 416.2 330.9 cm /R5048 Do Q q 5.1 0 0 -5.6 426.2 330.9 cm /R5072 Do Q q 5.7 0 0 -5.3 432.1 330.8 cm /R5096 Do Q q 3.7 0 0 -7.5 443.6 332.8 cm /R5068 Do Q q 5.7 0 0 -8.3 448.3 333.8 cm /R5116 Do Q q 4.4 0 0 -5.6 454.7 330.9 cm /R5076 Do Q q 3.7 0 0 -7.5 465 332.8 cm /R5068 Do Q q 5.3 0 0 -5.6 469.7 330.9 cm /R5060 Do Q q 3.9 0 0 -5.3 475.5 330.8 cm /R5064 Do Q q 5.4 0 0 -8 480.1 330.9 cm /R5204 Do Q q 4.4 0 0 -5.6 485.9 330.9 cm /R5076 Do Q q 3.7 0 0 -7.5 491 332.8 cm /R5068 Do Q q 1.3 0 0 -1.2 496.3 326.7 cm /R5176 Do Q q 7.7 0 0 -8.2 507.8 333.7 cm /R5180 Do Q q 5.7 0 0 -8.3 516.2 333.8 cm /R5116 Do Q q 4.4 0 0 -5.6 522.7 330.9 cm /R5076 Do Q q 5.3 0 0 -5.6 533.2 330.9 cm /R5060 Do Q q 3.8 0 0 -5.6 539 330.9 cm /R5048 Do Q q 5.6 0 0 -7.6 543.4 330.7 cm /R5172 Do Q q 5.7 0 0 -5.3 549.7 330.8 cm /R5096 Do Q q 3.2 0 0 -0.8 555.9 328.4 cm /R5236 Do Q q 4.4 0 0 -5.6 92.1 316.4 cm /R5084 Do Q q 5.7 0 0 -8.3 96.9 319.3 cm /R5116 Do Q q 3.9 0 0 -5.3 103.4 316.3 cm /R5064 Do Q q 5.1 0 0 -5.6 107.9 316.4 cm /R5072 Do Q q 5.7 0 0 -5.3 113.8 316.3 cm /R5096 Do Q q 5.1 0 0 -5.6 120.3 316.4 cm /R5072 Do Q q 5.7 0 0 -5.5 126.2 316.3 cm /R5092 Do Q q 3.8 0 0 -5.6 132.7 316.4 cm /R5048 Do Q q 5.1 0 0 -5.6 141.3 316.4 cm /R5072 Do Q q 5.7 0 0 -7.6 147.2 316.3 cm /R5080 Do Q q 4.4 0 0 -5.6 154 316.4 cm /R5076 Do Q q 3.9 0 0 -5.3 159.2 316.3 cm /R5064 Do Q q 5.3 0 0 -5.6 163.8 316.4 cm /R5060 Do Q q 3.7 0 0 -7.5 169.5 318.3 cm /R5068 Do Q q 2.6 0 0 -8.1 174.2 319.1 cm /R5044 Do Q q 5.1 0 0 -5.6 177.5 316.4 cm /R5072 Do Q q 5.7 0 0 -5.3 183.4 316.3 cm /R5096 Do Q q 7.9 0 0 -5.4 193.5 316.2 cm /R5112 Do Q q 2.6 0 0 -8.1 202 319.1 cm /R5044 Do Q q 2.6 0 0 -8.3 205.4 319.3 cm /R5056 Do Q q 2.6 0 0 -8.3 208.7 319.3 cm /R5056 Do Q q 3.9 0 0 -5.3 215.7 316.3 cm /R5064 Do Q q 4.4 0 0 -5.6 220.3 316.4 cm /R5076 Do Q q 3.7 0 0 -7.5 225.3 318.3 cm /R5068 Do Q q 5.7 0 0 -5.5 230 316.3 cm /R5092 Do Q q 3.9 0 0 -5.3 236.5 316.3 cm /R5064 Do Q q 5.7 0 0 -5.3 241 316.3 cm /R5096 Do Q q 2.6 0 0 -8.1 251.5 319.1 cm /R5044 Do Q q 9.1 0 0 -5.3 254.8 316.3 cm /R5052 Do Q q 9.1 0 0 -5.3 264.7 316.3 cm /R5052 Do Q q 4.4 0 0 -5.6 274.5 316.4 cm /R5076 Do Q q 5.7 0 0 -8.5 279.7 319.3 cm /R5088 Do Q q 2.6 0 0 -8.1 286.1 319.1 cm /R5044 Do Q q 5.3 0 0 -5.6 289.6 316.4 cm /R5060 Do Q q 3.7 0 0 -7.5 295.3 318.3 cm /R5068 Do Q q 4.4 0 0 -5.6 299.9 316.4 cm /R5076 Do Q q 2.6 0 0 -8.3 305.1 319.3 cm /R5056 Do Q q 5.6 0 0 -7.6 308.4 316.2 cm /R5172 Do Q q 1.4 0 0 -3.5 314.2 312.2 cm /R5104 Do Q q 5.7 0 0 -7.6 320.3 316.3 cm /R5080 Do Q q 5.1 0 0 -5.6 327.2 316.4 cm /R5072 Do Q q 3.8 0 0 -5.6 333.1 316.4 cm /R5048 Do Q q 3.8 0 0 -5.6 337.6 316.4 cm /R5048 Do Q q 2.6 0 0 -8.1 342.2 319.1 cm /R5044 Do Q q 5.7 0 0 -8.5 345.5 319.3 cm /R5108 Do Q q 2.6 0 0 -8.3 352 319.3 cm /R5056 Do Q q 5.6 0 0 -7.6 355.3 316.2 cm /R5172 Do Q q 5.7 0 0 -8.5 365.3 319.3 cm /R5108 Do Q q 4.4 0 0 -5.6 372.2 316.4 cm /R5076 Do Q q 4 0 0 -8.4 377.2 319.4 cm /R5192 Do Q q 5.1 0 0 -5.6 380.9 316.4 cm /R5072 Do Q q 3.9 0 0 -5.3 386.8 316.3 cm /R5064 Do Q q 4.4 0 0 -5.6 391.4 316.4 cm /R5076 Do Q q 3.7 0 0 -7.5 400.4 318.3 cm /R5068 Do Q q 5.7 0 0 -8.3 405.1 319.3 cm /R5116 Do Q q 4.4 0 0 -5.6 411.5 316.4 cm /R5076 Do Q q 9.1 0 0 -5.3 420.7 316.3 cm /R5052 Do Q q 4.4 0 0 -5.6 430.5 316.4 cm /R5076 Do Q q 3.8 0 0 -5.6 435.7 316.4 cm /R5048 Do Q q 3.8 0 0 -5.6 440.2 316.4 cm /R5048 Do Q q 5.3 0 0 -5.6 444.9 316.4 cm /R5060 Do Q q 5.4 0 0 -8 450.7 316.4 cm /R5204 Do Q q 4.4 0 0 -5.6 456.5 316.4 cm /R5076 Do Q q 5.7 0 0 -8.3 465.5 319.3 cm /R5116 Do Q q 5.3 0 0 -5.6 472.1 316.4 cm /R5060 Do Q q 3.8 0 0 -5.6 477.9 316.4 cm /R5048 Do Q q 5.7 0 0 -8.5 486.4 319.3 cm /R5108 Do Q q 4.4 0 0 -5.6 493.3 316.4 cm /R5076 Do Q q 4.4 0 0 -5.6 498.4 316.4 cm /R5076 Do Q q 5.7 0 0 -5.3 503.6 316.3 cm /R5096 Do Q q 3.8 0 0 -5.6 514 316.4 cm /R5048 Do Q q 4.4 0 0 -5.6 518.6 316.4 cm /R5076 Do Q q 5.7 0 0 -5.3 523.7 316.3 cm /R5096 Do Q q 3.7 0 0 -7.5 529.8 318.3 cm /R5068 Do Q q 1.3 0 0 -1.2 535 312.2 cm /R5176 Do Q q 6.7 0 0 -8.2 543.2 319.2 cm /R5224 Do Q q 5.1 0 0 -5.6 549.8 316.4 cm /R5072 Do Q q 3.9 0 0 -5.3 555.7 316.3 cm /R5064 Do Q q 5.1 0 0 -5.6 92.1 302 cm /R5072 Do Q q 5.7 0 0 -7.6 98 301.9 cm /R5080 Do Q q 3.7 0 0 -7.5 104.4 303.9 cm /R5068 Do Q q 2.6 0 0 -8.1 109 304.7 cm /R5044 Do Q q 9.1 0 0 -5.3 112.4 301.9 cm /R5052 Do Q q 2.6 0 0 -8.1 122.2 304.7 cm /R5044 Do Q q 4.3 0 0 -5.2 125.6 301.8 cm /R5220 Do Q q 5.3 0 0 -5.6 130.8 302 cm /R5060 Do Q q 3.7 0 0 -7.5 136.5 303.9 cm /R5068 Do Q q 2.6 0 0 -8.1 141.2 304.7 cm /R5044 Do Q q 5.1 0 0 -5.6 144.5 302 cm /R5072 Do Q q 5.7 0 0 -5.3 150.4 301.9 cm /R5096 Do Q q 5.7 0 0 -7.6 160.1 301.9 cm /R5080 Do Q q 5.7 0 0 -5.5 166.6 301.9 cm /R5092 Do Q q 3.9 0 0 -5.3 173.1 301.9 cm /R5064 Do Q q 5.7 0 0 -7.6 177.7 301.9 cm /R5080 Do Q q 5.1 0 0 -5.6 184.5 302 cm /R5072 Do Q q 3.8 0 0 -5.6 190.4 302 cm /R5048 Do Q q 4.4 0 0 -5.6 194.9 302 cm /R5076 Do Q q 3.8 0 0 -5.6 200.1 302 cm /R5048 Do Q q 7.9 0 0 -5.4 208.4 301.8 cm /R5112 Do Q q 4.4 0 0 -5.6 216.5 302 cm /R5076 Do Q q 5.7 0 0 -8.3 225.4 304.9 cm /R5116 Do Q q 5.3 0 0 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303.9 cm /R5068 Do Q q 7.9 0 0 -5.4 395.6 301.8 cm /R5112 Do Q q 4.4 0 0 -5.6 403.7 302 cm /R5076 Do Q q 4.4 0 0 -5.6 408.9 302 cm /R5076 Do Q q 5.7 0 0 -5.3 414.1 301.9 cm /R5096 Do Q q 4.3 0 0 -5.2 424.4 301.8 cm /R5220 Do Q q 4.4 0 0 -5.6 429.5 302 cm /R5076 Do Q q 3.9 0 0 -5.3 434.7 301.9 cm /R5064 Do Q q 5.1 0 0 -5.6 439.3 302 cm /R5072 Do Q q 5.3 0 0 -5.6 449 302 cm /R5060 Do Q q 5.7 0 0 -5.3 454.7 301.9 cm /R5096 Do Q q 5.7 0 0 -8.5 461.2 304.9 cm /R5088 Do Q q 4 0 0 -8.4 471.2 305 cm /R5192 Do Q q 5.1 0 0 -5.6 474.9 302 cm /R5072 Do Q q 5.7 0 0 -5.5 480.8 301.9 cm /R5092 Do Q q 3.9 0 0 -5.3 487.3 301.9 cm /R5064 Do Q q 2.8 0 0 -12 496.2 305.6 cm /R5240 Do Q q 5.4 0 0 -8.5 500.8 304.9 cm /R5252 Do Q q 8.9 0 0 -5.5 506.6 301.9 cm /R5128 Do Q q 4.1 0 0 -5.5 516.6 301.9 cm /R5156 Do Q q 4.1 0 0 -5.5 521.4 301.9 cm /R5168 Do Q q 3.6 0 0 -0.48 526.188 297.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -5.5 530.6 301.9 cm /R5144 Do Q q 4.1 0 0 -5.5 535.3 301.9 cm 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/R5144 Do Q q 4.1 0 0 -5.5 142.5 287.5 cm /R5168 Do Q q 4.7 0 0 -5.5 147.5 287.5 cm /R5144 Do Q endstream endobj 5347 0 obj 585 endobj 5348 0 obj << /Type /XObject /Name /R5348 /Subtype /Image /Length 5349 0 R /ImageMask true /Width 51 /Height 102 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 51 /BlackIs1 true >>] >> stream ..3/ZnpjW82s6nkDj>4]scs\W:'JRU9^a4qJONN!5g"7uT s(%>[55i*JhgYG4n(W3dpMf#6^PD9d*pms%pZt!=HhRA$mt^XeDu5%%J)T;`htqolhu2O'e,V`:~> endstream endobj 5349 0 obj 124 endobj 5350 0 obj << /Length 5351 0 R >> stream q 5.1 0 0 -10.2 151.9 290.1 cm /R5348 Do Q q 4.4 0 0 -12 159.2 291.2 cm /R5260 Do Q q 4.3 0 0 -12 162.5 291.2 cm /R5264 Do Q q 2.8 0 0 -12 167.7 291.2 cm /R5244 Do Q q 5.3 0 0 -5.6 176.6 287.6 cm /R5060 Do Q q 3.9 0 0 -5.3 182.3 287.5 cm /R5064 Do Q q 5.4 0 0 -8 186.9 287.6 cm /R5204 Do Q q 5.7 0 0 -5.5 192.8 287.5 cm /R5092 Do Q q 9.1 0 0 -5.3 199.3 287.5 cm /R5052 Do Q q 4.4 0 0 -5.6 209.1 287.6 cm 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287.5 cm /R5096 Do Q q 4 0 0 -8.4 442.2 290.6 cm /R5192 Do Q q 5.1 0 0 -5.6 445.9 287.6 cm /R5072 Do Q q 3.9 0 0 -5.3 451.7 287.5 cm /R5064 Do Q q 5.3 0 0 -5.6 460.8 287.6 cm /R5060 Do Q q 3.9 0 0 -5.3 466.6 287.5 cm /R5064 Do Q q 5.7 0 0 -8.5 471.2 290.5 cm /R5108 Do Q q 2.6 0 0 -8.1 477.7 290.3 cm /R5044 Do Q q 3.7 0 0 -7.5 480.9 289.5 cm /R5068 Do Q q 3.9 0 0 -5.3 485.6 287.5 cm /R5064 Do Q q 5.3 0 0 -5.6 490.2 287.6 cm /R5060 Do Q q 3.9 0 0 -5.3 496 287.5 cm /R5064 Do Q q 5.6 0 0 -7.6 500.5 287.4 cm /R5172 Do Q q 3.8 0 0 -5.6 511.3 287.6 cm /R5048 Do Q q 2.6 0 0 -8.1 515.8 290.3 cm /R5044 Do Q q 4.3 0 0 -5.2 519.2 287.4 cm /R5220 Do Q q 4.4 0 0 -5.6 524.3 287.6 cm /R5076 Do Q q 5.7 0 0 -8.5 534.2 290.5 cm /R5088 Do Q q 5.3 0 0 -5.6 540.8 287.6 cm /R5060 Do Q q 3.7 0 0 -7.5 546.4 289.5 cm /R5068 Do Q q 5.3 0 0 -5.6 551.2 287.6 cm /R5060 Do Q q 1.4 0 0 -3.5 557.6 283.4 cm /R5104 Do Q q 5.4 0 0 -8.5 92.9 276 cm /R5252 Do Q q 8.9 0 0 -5.5 98.7 273 cm /R5128 Do Q q 4.1 0 0 -5.5 108.7 273 cm /R5156 Do Q q 4.1 0 0 -5.5 113.5 273 cm /R5168 Do Q q 3.6 0 0 -0.48 118.308 268.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -5.5 122.7 273 cm /R5144 Do Q q 4.1 0 0 -5.5 127.4 273 cm /R5168 Do Q q 4.7 0 0 -5.5 132.4 273 cm /R5144 Do Q endstream endobj 5355 0 obj 2077 endobj 5356 0 obj << /Type /XObject /Name /R5356 /Subtype /Image /Length 5357 0 R /ImageMask true /Width 91 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 91 /BlackIs1 true >>] >> stream -D4b++2@K?"Q>'P=*=Q1Vu-FBLO:]Rs(FX7r^',Y^Am"BiW&>Kli6kK-%GC_ TQ9$E;#g8kJ*[(-$NJq3:]ClBrTibKpVXshs*\8Qh)lqnnh;#J?t-n?!< endstream endobj 5357 0 obj 143 endobj 5358 0 obj << /Length 5359 0 R >> stream q 9.1 0 0 -8.2 137.1 275.9 cm /R5356 Do Q q 4.4 0 0 -12 146.7 276.7 cm /R5260 Do Q q 4.3 0 0 -12 150 276.7 cm /R5264 Do Q q 1.4 0 0 -3.5 155.6 268.9 cm /R5104 Do Q q 2.6 0 0 -8.1 162.9 275.8 cm /R5044 Do Q q 3.8 0 0 -5.6 166.3 273.1 cm 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Do Q q 4.8 0 0 -5.4 309.4 658.3 cm /R5467 Do Q q 6.6 0 0 -5.3 314.8 658.2 cm /R5459 Do Q q 3 0 0 -8.4 322.1 661.3 cm /R5463 Do Q endstream endobj 5722 0 obj 455 endobj 5723 0 obj << /Type /XObject /Name /R5723 /Subtype /Image /Length 5724 0 R /ImageMask true /Width 52 /Height 57 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 52 /BlackIs1 true >>] >> stream +Mn!,$6]W[3'kD) SrX!b5rV=n$[>H=LZq&"6r5iBV>pSqs8V!CKJ!ga4,!@crP.jZLYO`r]nVh4C)AB:$6[E":]UP-~> endstream endobj 5724 0 obj 94 endobj 5725 0 obj << /Length 5726 0 R >> stream q 5.2 0 0 -5.7 326 658.4 cm /R5723 Do Q q 5.4 0 0 -5.7 331.9 658.4 cm /R5479 Do Q q 9.7 0 0 -8.4 342.4 661.1 cm /R5719 Do Q q 5.4 0 0 -5.7 352.5 658.4 cm /R5479 Do Q endstream endobj 5726 0 obj 166 endobj 5727 0 obj << /Type /XObject /Name /R5727 /Subtype /Image /Length 5728 0 R /ImageMask true /Width 66 /Height 77 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] 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[/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 648.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 648.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 648.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 646.3 cm /R5511 Do Q q 9.1 0 0 -5.3 110 643.3 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 643.4 cm /R5519 Do Q q 3.8 0 0 -5.6 125 643.4 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 638.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 643.4 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 643.4 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 643.2 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 643.3 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 643.4 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 638.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 166.4 643.3 cm /R5595 Do Q q 3.8 0 0 -5.6 170.9 643.4 cm /R5523 Do Q q 3.9 0 0 -5.3 175.5 643.3 cm /R5595 Do Q q 9.7 0 0 -8.2 180 646.2 cm /R5675 Do Q q 0.48 0 0 -14.52 243.108 648.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q endstream endobj 5730 0 obj 1826 endobj 5731 0 obj << /Type /XObject /Name /R5731 /Subtype /Image /Length 5732 0 R /ImageMask true /Width 82 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 82 /BlackIs1 true >>] >> stream 4#I[\gs8W,ls8W-!?XN&IKY$qa "k)Kl-6T_e'O_ITOF]M9%Idg#mIhY#nDF-ChuE`Vs8T79^V]WU/sf57"JIT@1$V744;Z(U'EAC=J,~> endstream endobj 5732 0 obj 141 endobj 5733 0 obj << /Length 5734 0 R >> stream q 8.2 0 0 -8.5 249.8 646.2 cm /R5731 Do Q q 5.3 0 0 -8.7 258.5 646.4 cm /R5567 Do Q q 8.2 0 0 -8.5 264.9 646.2 cm /R5731 Do Q q 7.9 0 0 -5.4 277.2 643.2 cm /R5583 Do Q q 2.6 0 0 -8.1 285.7 646.1 cm /R5527 Do Q q 3.7 0 0 -7.5 288.9 645.3 cm /R5535 Do Q q 5.7 0 0 -8.3 293.6 646.3 cm /R5571 Do Q q 5.3 0 0 -5.6 304 643.4 cm /R5539 Do Q q 5.7 0 0 -5.3 309.8 643.3 cm /R5531 Do Q endstream endobj 5734 0 obj 376 endobj 5735 0 obj << 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646.3 cm /R5511 Do Q q 2.6 0 0 -8.3 410.6 646.3 cm /R5543 Do Q q 4.4 0 0 -5.6 413.9 643.4 cm /R5551 Do Q q 3.9 0 0 -5.3 419.1 643.3 cm /R5595 Do Q q 7.9 0 0 -5.4 427.4 643.2 cm /R5583 Do Q q 5.7 0 0 -8.3 435.9 646.3 cm /R5571 Do Q q 4.4 0 0 -5.6 442.4 643.4 cm /R5551 Do Q q 3.9 0 0 -5.3 447.5 643.3 cm /R5595 Do Q q 4.4 0 0 -5.6 452.1 643.4 cm /R5551 Do Q q 9.7 0 0 -8.2 461.2 646.2 cm /R5675 Do Q q 6 0 0 -7 475.9 644.5 cm /R5679 Do Q q 4.3 0 0 -12 487 647 cm /R5683 Do Q q 4.9 0 0 -8.2 492.6 645.9 cm /R5687 Do Q q 1.4 0 0 -3.5 499 639.2 cm /R5691 Do Q q 3.9 0 0 -7.9 504.3 645.9 cm /R5695 Do Q q 1.4 0 0 -3.5 510.2 639.2 cm /R5691 Do Q q 4.7 0 0 -7.9 515.1 645.9 cm /R5699 Do Q q 1.4 0 0 -3.5 521.3 639.2 cm /R5691 Do Q q 4.9 0 0 -8.2 526.1 645.9 cm /R5703 Do Q q 1.4 0 0 -3.5 532.5 639.2 cm /R5691 Do Q q 5.1 0 0 -8.1 537.2 646.1 cm /R5707 Do Q q 4.3 0 0 -12 543.6 647 cm /R5715 Do Q q 0.48 0 0 -14.52 554.268 648.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 648.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 633.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 633.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 633.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 631.4 cm /R5511 Do Q q 9.1 0 0 -5.3 110 628.4 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 628.5 cm /R5519 Do Q q 3.8 0 0 -5.6 125 628.5 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 623.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 628.5 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 628.5 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 628.3 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 628.4 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 628.5 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 623.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 166.4 628.4 cm /R5595 Do Q q 3.8 0 0 -5.6 170.9 628.5 cm /R5523 Do Q q 3.9 0 0 -5.3 175.5 628.4 cm /R5595 Do Q endstream endobj 5738 0 obj 2527 endobj 5739 0 obj << /Type /XObject /Name /R5739 /Subtype /Image /Length 5740 0 R /ImageMask true /Width 78 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 78 /BlackIs1 true >>] >> stream ,Csl4FoPU[_T`8OHnS\3li+Zb_Z0R\+^b8Qdf"[j9C)HNrYO#_p%V2Qs64q8 s6K endstream endobj 5740 0 obj 143 endobj 5741 0 obj << /Length 5742 0 R >> stream q 7.8 0 0 -8.2 180.2 631.3 cm /R5739 Do Q q 0.48 0 0 -14.52 243.108 633.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 8.2 0 0 -8.5 249.8 631.3 cm /R5731 Do Q q 5.3 0 0 -8.7 258.5 631.5 cm /R5567 Do Q q 8.2 0 0 -8.5 264.9 631.3 cm /R5731 Do Q q 7.9 0 0 -5.4 277.2 628.3 cm /R5583 Do Q q 2.6 0 0 -8.1 285.7 631.2 cm /R5527 Do Q q 3.7 0 0 -7.5 288.9 630.4 cm /R5535 Do Q q 5.7 0 0 -8.3 293.6 631.4 cm /R5571 Do Q q 5.3 0 0 -5.6 304 628.5 cm /R5539 Do Q q 5.7 0 0 -8.3 313.7 631.4 cm /R5571 Do Q q 5.3 0 0 -5.6 320.3 628.5 cm /R5539 Do Q q 5.7 0 0 -5.3 326.1 628.4 cm /R5531 Do Q q 5.7 0 0 -8.5 332.6 631.4 cm /R5511 Do Q q 2.6 0 0 -8.3 339.1 631.4 cm /R5543 Do Q q 4.4 0 0 -5.6 342.4 628.5 cm /R5551 Do Q q 3.9 0 0 -5.3 347.6 628.4 cm /R5595 Do Q q 3.7 0 0 -7.5 355.9 630.4 cm /R5535 Do Q q 5.3 0 0 -5.6 360.6 628.5 cm /R5539 Do Q endstream endobj 5742 0 obj 843 endobj 5743 0 obj << /Type /XObject /Name /R5743 /Subtype /Image /Length 5744 0 R /ImageMask true /Width 55 /Height 83 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 55 /BlackIs1 true >>] >> stream -D?ZO)uo`$:rm,bCY,`'(JFb=?%9^t (LLHo>Q&CjKu endstream endobj 5744 0 obj 112 endobj 5745 0 obj << /Length 5746 0 R >> stream q 5.5 0 0 -8.3 366.4 631.4 cm /R5743 Do Q q 2.6 0 0 -8.1 372.5 631.2 cm /R5527 Do Q q 5.7 0 0 -5.3 375.9 628.4 cm /R5531 Do Q q 5.4 0 0 -8 382.4 628.5 cm /R5611 Do Q q 5.3 0 0 -5.6 392.2 628.5 cm /R5539 Do Q q 5.6 0 0 -5.4 401.7 628.3 cm /R5599 Do Q q 5.3 0 0 -5.6 407.4 628.5 cm /R5539 Do Q q 3.9 0 0 -5.3 413.2 628.4 cm /R5595 Do Q q 2.6 0 0 -8.1 417.8 631.2 cm /R5527 Do Q q 5.3 0 0 -5.6 421.2 628.5 cm /R5539 Do Q q 5.7 0 0 -8.5 427 631.4 cm /R5615 Do Q q 2.6 0 0 -8.3 433.5 631.4 cm /R5543 Do Q q 4.4 0 0 -5.6 436.9 628.5 cm /R5551 Do Q q 3.8 0 0 -5.6 445.7 628.5 cm /R5523 Do Q q 2.6 0 0 -8.1 450.3 631.2 cm /R5527 Do Q q 4.3 0 0 -5.2 453.7 628.3 cm /R5547 Do Q q 4.4 0 0 -5.6 458.8 628.5 cm /R5551 Do Q q 5.7 0 0 -8.5 467.9 631.4 cm /R5615 Do Q q 5.7 0 0 -5.5 474.4 628.4 cm /R5575 Do Q endstream endobj 5746 0 obj 794 endobj 5747 0 obj << /Type /XObject /Name /R5747 /Subtype /Image /Length 5748 0 R /ImageMask true /Width 73 /Height 84 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 73 /BlackIs1 true >>] >> stream ,DK(bbl@]"$;5tS@))aAs8W-!s8W-!s8W-!s8W-!s8W-! s8W,p2$SR.S3dc_s8W-!s8W-!s8AqEoYLi_peAN5HOn#<]Bt?jL;Rk=3St#dE$7RO(fCJBFV4Zs!W~> endstream endobj 5748 0 obj 126 endobj 5749 0 obj << /Length 5750 0 R >> stream q 7.3 0 0 -8.4 480.8 631.5 cm /R5747 Do Q q 4.4 0 0 -5.6 487.7 628.5 cm /R5551 Do Q q 3.9 0 0 -5.3 492.9 628.4 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 633.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 633.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 618.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 616.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 616.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 616.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.1 0 0 -8.2 182 614.5 cm /R5435 Do Q q 11.8 0 0 -8.2 192.3 614.5 cm /R5439 Do Q q 8.2 0 0 -8.5 205.3 614.6 cm /R5443 Do Q q 5.9 0 0 -8.5 215 614.6 cm /R5447 Do Q q 9.7 0 0 -8.4 226.5 614.5 cm /R5719 Do Q q 5.4 0 0 -5.7 236.6 611.8 cm /R5479 Do Q q 10.6 0 0 -5.4 242.8 611.7 cm /R5475 Do Q q 6 0 0 -5.7 254 611.8 cm /R5471 Do Q q 4.3 0 0 -7.8 260.6 613.9 cm /R5483 Do Q q 5.4 0 0 -5.7 266 611.8 cm /R5479 Do Q q 11.8 0 0 -8.2 276.6 614.5 cm /R5439 Do Q q 5.4 0 0 -5.7 289.3 611.8 cm /R5479 Do Q q 10.6 0 0 -5.4 295.5 611.7 cm /R5475 Do Q q 6 0 0 -5.7 306.7 611.8 cm /R5471 Do Q q 4.8 0 0 -5.4 313.4 611.7 cm /R5467 Do Q endstream endobj 5750 0 obj 1280 endobj 5751 0 obj << /Type /XObject /Name /R5751 /Subtype /Image /Length 5752 0 R /ImageMask true /Width 66 /Height 77 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 66 /BlackIs1 true >>] >> stream 1_L'R6-sSB7.(IB:iCR1IJ`p1mahmP ln0s+@JfnMTCi%/kWf#1:ZNQS^VU;ll0AknDdRp8]a(\=&5E1#=F[.(qs12!oWCnST[XlEs8Tk;!'g~> endstream endobj 5752 0 obj 112 endobj 5753 0 obj << /Length 5754 0 R >> stream q 6.6 0 0 -7.7 318.8 611.6 cm /R5751 Do Q q 11.8 0 0 -8.2 330.5 614.5 cm /R5439 Do Q q 6.1 0 0 -5.7 343.1 611.8 cm /R5487 Do Q q 6.7 0 0 -5.4 349.7 611.7 cm /R5455 Do Q q 3 0 0 -8.4 357.2 614.7 cm /R5463 Do Q endstream endobj 5754 0 obj 209 endobj 5755 0 obj << /Type /XObject /Name /R5755 /Subtype /Image /Length 5756 0 R /ImageMask true /Width 66 /Height 77 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 66 /BlackIs1 true >>] >> stream -D8ifrb)iBs8W-!no2A,K1?22#Tb/M 'M[M endstream endobj 5756 0 obj 111 endobj 5757 0 obj << /Length 5758 0 R >> stream q 6.6 0 0 -7.7 360.9 611.7 cm /R5755 Do Q q 6.7 0 0 -5.6 368.4 611.7 cm /R5499 Do Q q 3.1 0 0 -8.3 375.9 614.6 cm /R5491 Do Q q 6.1 0 0 -5.7 379.6 611.8 cm /R5487 Do Q q 4.3 0 0 -7.8 386 613.9 cm /R5483 Do Q q 3 0 0 -8.4 391.5 614.7 cm /R5463 Do Q q 6 0 0 -5.7 395.2 611.8 cm /R5471 Do Q q 6.7 0 0 -5.4 402 611.7 cm /R5455 Do Q q 7.3 0 0 -8.2 413.8 614.5 cm /R5495 Do Q q 6.7 0 0 -5.6 421.1 611.7 cm /R5499 Do Q q 6.7 0 0 -5.4 428.6 611.7 cm /R5455 Do Q q 5.2 0 0 -5.7 436 611.8 cm /R5723 Do Q q 4.3 0 0 -7.8 441.8 613.9 cm /R5483 Do Q q 3 0 0 -8.4 447.3 614.7 cm /R5463 Do Q q 6 0 0 -5.7 451 611.8 cm /R5471 Do Q q 6.7 0 0 -5.4 457.8 611.7 cm /R5455 Do Q q 4.3 0 0 -5.7 465.3 611.8 cm /R5507 Do Q q 0.48 0 0 -14.52 554.268 616.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 616.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 602.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 601.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 601.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 599.8 cm /R5511 Do Q q 9.1 0 0 -5.3 110 596.8 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 596.9 cm /R5519 Do Q q 3.8 0 0 -5.6 125 596.9 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 591.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.1 0 0 -5.3 133.7 596.8 cm /R5515 Do Q q 5.3 0 0 -5.6 143.7 596.9 cm /R5539 Do Q q 2.6 0 0 -8.3 149.5 599.8 cm /R5543 Do Q q 2.6 0 0 -8.3 152.8 599.8 cm /R5543 Do Q q 5.1 0 0 -5.6 156.2 596.9 cm /R5579 Do Q q 4.4 0 0 -5.6 162.4 596.9 cm /R5519 Do Q q 0.48 0 0 -14.52 243.108 601.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 249.8 596.9 cm /R5539 Do Q q 2.6 0 0 -8.3 255.5 599.8 cm /R5543 Do Q q 2.6 0 0 -8.3 258.9 599.8 cm /R5543 Do Q q 5.1 0 0 -5.6 262.3 596.9 cm /R5579 Do Q q 4.4 0 0 -5.6 268.5 596.9 cm /R5519 Do Q q 5.3 0 0 -5.6 273.8 596.9 cm /R5539 Do Q q 3.7 0 0 -7.5 279.4 598.8 cm /R5535 Do Q q 4.4 0 0 -5.6 284.1 596.9 cm /R5551 Do Q q 9.1 0 0 -5.3 292.9 596.8 cm /R5515 Do Q q 4.4 0 0 -5.6 302.7 596.9 cm /R5551 Do Q q 9.1 0 0 -5.3 307.9 596.8 cm /R5515 Do Q q 5.1 0 0 -5.6 317.7 596.9 cm /R5579 Do Q q 3.9 0 0 -5.3 323.6 596.8 cm /R5595 Do Q q 5.6 0 0 -7.6 328 596.7 cm /R5587 Do Q q 5.1 0 0 -5.6 338.1 596.9 cm /R5579 Do Q q 5.7 0 0 -5.3 344 596.8 cm /R5531 Do Q q 5.3 0 0 -5.6 354.4 596.9 cm /R5539 Do Q q 3.9 0 0 -5.3 364.1 596.8 cm /R5595 Do Q q 4.4 0 0 -5.6 368.7 596.9 cm /R5551 Do Q q 9.1 0 0 -5.3 373.9 596.8 cm /R5515 Do Q q 5.1 0 0 -5.6 383.7 596.9 cm /R5579 Do Q q 3.7 0 0 -7.5 389.5 598.8 cm /R5535 Do Q q 4.4 0 0 -5.6 394.1 596.9 cm /R5551 Do Q q 5.7 0 0 -7.6 403.1 596.8 cm /R5591 Do Q q 3.9 0 0 -5.3 409.6 596.8 cm /R5595 Do Q q 5.1 0 0 -5.6 414.2 596.9 cm /R5579 Do Q q 4.4 0 0 -5.6 420.4 596.9 cm /R5519 Do Q q 4.4 0 0 -5.6 425.6 596.9 cm /R5551 Do Q q 3.8 0 0 -5.6 430.7 596.9 cm /R5523 Do Q q 3.8 0 0 -5.6 435.3 596.9 cm /R5523 Do Q q 5.1 0 0 -5.6 439.9 596.9 cm /R5579 Do Q q 3.9 0 0 -5.3 445.7 596.8 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 601.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 601.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 587.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 586.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 586.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 584.9 cm /R5511 Do Q q 9.1 0 0 -5.3 110 581.9 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 582 cm /R5519 Do Q q 3.8 0 0 -5.6 125 582 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 577.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4 0 0 -8.4 133.6 585 cm /R5607 Do Q q 3.9 0 0 -5.3 137.3 581.9 cm /R5595 Do Q q 4.4 0 0 -5.6 141.9 582 cm /R5551 Do Q q 4.4 0 0 -5.6 147.1 582 cm /R5551 Do Q q 0.48 0 0 -14.52 243.108 586.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4 0 0 -8.4 249.6 585 cm /R5607 Do Q q 3.9 0 0 -5.3 253.3 581.9 cm /R5595 Do Q q 4.4 0 0 -5.6 257.8 582 cm /R5551 Do Q q 4.4 0 0 -5.6 263 582 cm /R5551 Do Q q 3.8 0 0 -5.6 268.1 582 cm /R5523 Do Q q 9.1 0 0 -5.3 276.7 581.9 cm /R5515 Do Q q 4.4 0 0 -5.6 286.5 582 cm /R5551 Do Q q 9.1 0 0 -5.3 291.7 581.9 cm /R5515 Do Q q 5.1 0 0 -5.6 301.5 582 cm /R5579 Do Q q 3.9 0 0 -5.3 307.4 581.9 cm /R5595 Do Q q 5.6 0 0 -7.6 311.8 581.8 cm /R5587 Do Q q 5.1 0 0 -5.6 321.9 582 cm /R5579 Do Q q 5.7 0 0 -5.3 327.8 581.9 cm /R5531 Do Q q 5.3 0 0 -5.6 338.2 582 cm /R5539 Do Q q 3.9 0 0 -5.3 347.9 581.9 cm /R5595 Do Q q 4.4 0 0 -5.6 352.5 582 cm /R5551 Do Q q 9.1 0 0 -5.3 357.7 581.9 cm /R5515 Do Q q 5.1 0 0 -5.6 367.5 582 cm /R5579 Do Q q 3.7 0 0 -7.5 373.3 583.9 cm /R5535 Do Q q 4.4 0 0 -5.6 377.9 582 cm /R5551 Do Q q 5.7 0 0 -7.6 386.9 581.9 cm /R5591 Do Q q 3.9 0 0 -5.3 393.4 581.9 cm /R5595 Do Q q 5.1 0 0 -5.6 398 582 cm /R5579 Do Q q 4.4 0 0 -5.6 404.2 582 cm /R5519 Do Q q 4.4 0 0 -5.6 409.4 582 cm /R5551 Do Q q 3.8 0 0 -5.6 414.5 582 cm /R5523 Do Q q 3.8 0 0 -5.6 419.1 582 cm /R5523 Do Q q 5.1 0 0 -5.6 423.7 582 cm /R5579 Do Q q 3.9 0 0 -5.3 429.5 581.9 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 586.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 586.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 572.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 572.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 572.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 570.1 cm /R5511 Do Q q 9.1 0 0 -5.3 110 567.1 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 567.2 cm /R5519 Do Q q 3.8 0 0 -5.6 125 567.2 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 562.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 567.2 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 567.2 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 567 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 567.1 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 567.2 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 562.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 166.4 567.1 cm /R5591 Do Q q 5.7 0 0 -5.5 172.9 567.1 cm /R5575 Do Q q 3.7 0 0 -7.5 179.2 569.1 cm /R5535 Do Q q 0.48 0 0 -14.52 243.108 572.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.4 0 0 -5.6 249.7 567.2 cm /R5519 Do Q q 5.1 0 0 -5.6 254.8 567.2 cm /R5579 Do Q q 5.7 0 0 -7.6 260.7 567.1 cm /R5591 Do Q q 5.6 0 0 -7.6 266.7 567 cm /R5587 Do Q q 5.3 0 0 -5.6 277.1 567.2 cm /R5539 Do Q q 5.7 0 0 -8.5 286.7 570.1 cm /R5511 Do Q q 5.3 0 0 -5.6 293.3 567.2 cm /R5539 Do Q q 3.7 0 0 -7.5 299 569.1 cm /R5535 Do Q q 5.3 0 0 -5.6 303.8 567.2 cm /R5539 Do Q q 5.7 0 0 -8.5 313.4 570.1 cm /R5615 Do Q q 5.7 0 0 -5.5 319.9 567.1 cm /R5575 Do Q q 7.3 0 0 -8.4 326.2 570.2 cm /R5747 Do Q q 4.4 0 0 -5.6 333.2 567.2 cm /R5551 Do Q q 3.9 0 0 -5.3 338.3 567.1 cm /R5595 Do Q q 3.7 0 0 -7.5 346.8 569.1 cm /R5535 Do Q q 5.1 0 0 -5.6 351.4 567.2 cm /R5579 Do Q q 5.3 0 0 -5.6 361.2 567.2 cm /R5539 Do Q q 3.9 0 0 -5.3 371 567.1 cm /R5595 Do Q q 4.4 0 0 -5.6 375.5 567.2 cm /R5551 Do Q q 9.1 0 0 -5.3 380.7 567.1 cm /R5515 Do Q q 5.1 0 0 -5.6 390.5 567.2 cm /R5579 Do Q q 3.7 0 0 -7.5 396.3 569.1 cm /R5535 Do Q q 4.4 0 0 -5.6 401 567.2 cm /R5551 Do Q q 5.7 0 0 -7.6 410 567.1 cm /R5591 Do Q q 3.9 0 0 -5.3 416.5 567.1 cm /R5595 Do Q q 5.1 0 0 -5.6 421 567.2 cm /R5579 Do Q q 4.4 0 0 -5.6 427.3 567.2 cm /R5519 Do Q q 4.4 0 0 -5.6 432.4 567.2 cm /R5551 Do Q q 3.8 0 0 -5.6 437.6 567.2 cm /R5523 Do Q q 3.8 0 0 -5.6 442.1 567.2 cm /R5523 Do Q q 5.1 0 0 -5.6 446.7 567.2 cm /R5579 Do Q q 3.9 0 0 -5.3 452.6 567.1 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 572.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 572.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 557.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 557.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 557.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 555.2 cm /R5511 Do Q q 9.1 0 0 -5.3 110 552.2 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 552.3 cm /R5519 Do Q q 3.8 0 0 -5.6 125 552.3 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 547.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 552.3 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 552.3 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 552.1 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 552.2 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 552.3 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 547.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 166.4 552.2 cm /R5591 Do Q q 5.7 0 0 -5.5 172.9 552.2 cm /R5575 Do Q q 3.7 0 0 -7.5 179.2 554.2 cm /R5535 Do Q q 3.6 0 0 -0.48 184.308 547.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 188.1 552.3 cm /R5579 Do Q q 5.7 0 0 -7.6 194 552.2 cm /R5591 Do Q q 0.48 0 0 -14.52 243.108 557.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.4 0 0 -5.6 249.7 552.3 cm /R5519 Do Q q 5.1 0 0 -5.6 254.8 552.3 cm /R5579 Do Q q 5.7 0 0 -7.6 260.7 552.2 cm /R5591 Do Q q 5.6 0 0 -7.6 266.7 552.1 cm /R5587 Do Q q 5.3 0 0 -5.6 277.1 552.3 cm /R5539 Do Q q 5.7 0 0 -8.5 286.7 555.2 cm /R5511 Do Q q 5.3 0 0 -5.6 293.3 552.3 cm /R5539 Do Q q 3.7 0 0 -7.5 299 554.2 cm /R5535 Do Q q 5.3 0 0 -5.6 303.8 552.3 cm /R5539 Do Q q 5.7 0 0 -8.5 313.4 555.2 cm /R5615 Do Q q 5.7 0 0 -5.5 319.9 552.2 cm /R5575 Do Q q 7.3 0 0 -8.4 326.2 555.3 cm /R5747 Do Q q 4.4 0 0 -5.6 333.2 552.3 cm /R5551 Do Q q 3.9 0 0 -5.3 338.3 552.2 cm /R5595 Do Q q 3.7 0 0 -7.5 346.8 554.2 cm /R5535 Do Q q 5.1 0 0 -5.6 351.4 552.3 cm /R5579 Do Q q 5.3 0 0 -5.6 361.2 552.3 cm /R5539 Do Q q 3.9 0 0 -5.3 371 552.2 cm /R5595 Do Q q 4.4 0 0 -5.6 375.5 552.3 cm /R5551 Do Q q 9.1 0 0 -5.3 380.7 552.2 cm /R5515 Do Q q 5.1 0 0 -5.6 390.5 552.3 cm /R5579 Do Q q 3.7 0 0 -7.5 396.3 554.2 cm /R5535 Do Q q 4.4 0 0 -5.6 401 552.3 cm /R5551 Do Q q 5.7 0 0 -7.6 410 552.2 cm /R5591 Do Q q 3.9 0 0 -5.3 416.5 552.2 cm /R5595 Do Q q 5.1 0 0 -5.6 421 552.3 cm /R5579 Do Q q 4.4 0 0 -5.6 427.3 552.3 cm /R5519 Do Q q 4.4 0 0 -5.6 432.4 552.3 cm /R5551 Do Q q 3.8 0 0 -5.6 437.6 552.3 cm /R5523 Do Q q 3.8 0 0 -5.6 442.1 552.3 cm /R5523 Do Q q 5.1 0 0 -5.6 446.7 552.3 cm /R5579 Do Q q 3.9 0 0 -5.3 452.6 552.2 cm /R5595 Do Q endstream endobj 5758 0 obj 10435 endobj 5759 0 obj << /Type /XObject /Name /R5759 /Subtype /Image /Length 5760 0 R /ImageMask true /Width 13 /Height 75 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 13 /BlackIs1 true >>] >> stream 05l%&IJXPmmf2a*r7U$;0E$A06OH'Xs8:Qe#Q,tK)ZCR%!.Y=~> endstream endobj 5760 0 obj 52 endobj 5761 0 obj << /Length 5762 0 R >> stream q 1.3 0 0 -7.5 457.7 552.1 cm /R5759 Do Q q 0.48 0 0 -14.52 554.268 557.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 557.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 542.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 542.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 243.108 542.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.7 0 0 -7.5 249.6 539.8 cm /R5535 Do Q q 5.7 0 0 -8.3 254.2 540.8 cm /R5571 Do Q q 4.4 0 0 -5.6 260.7 537.9 cm /R5551 Do Q q 3.9 0 0 -5.3 269.8 537.8 cm /R5595 Do Q q 4.4 0 0 -5.6 274.4 537.9 cm /R5551 Do Q q 9.1 0 0 -5.3 279.5 537.8 cm /R5515 Do Q q 5.1 0 0 -5.6 289.4 537.9 cm /R5579 Do Q q 3.7 0 0 -7.5 295.2 539.8 cm /R5535 Do Q q 4.4 0 0 -5.6 299.8 537.9 cm /R5551 Do Q q 5.7 0 0 -7.6 308.8 537.8 cm /R5591 Do Q q 3.9 0 0 -5.3 315.3 537.8 cm /R5595 Do Q q 5.1 0 0 -5.6 319.9 537.9 cm /R5579 Do Q q 4.4 0 0 -5.6 326.1 537.9 cm /R5519 Do Q q 4.4 0 0 -5.6 331.3 537.9 cm /R5551 Do Q q 3.8 0 0 -5.6 336.4 537.9 cm /R5523 Do Q q 3.8 0 0 -5.6 341 537.9 cm /R5523 Do Q q 5.1 0 0 -5.6 345.5 537.9 cm /R5579 Do Q q 3.9 0 0 -5.3 351.4 537.8 cm /R5595 Do Q q 3.7 0 0 -7.5 360 539.8 cm /R5535 Do Q q 5.7 0 0 -8.3 364.6 540.8 cm /R5571 Do Q q 4.4 0 0 -5.6 371.1 537.9 cm /R5551 Do Q q 5.7 0 0 -5.3 376.3 537.8 cm /R5531 Do Q q 3.9 0 0 -5.3 386.7 537.8 cm /R5595 Do Q q 4.4 0 0 -5.6 391.3 537.9 cm /R5551 Do Q q 3.7 0 0 -7.5 396.3 539.8 cm /R5535 Do Q q 5.7 0 0 -5.5 401 537.8 cm /R5575 Do Q q 3.9 0 0 -5.3 407.5 537.8 cm /R5595 Do Q q 5.7 0 0 -5.3 412 537.8 cm /R5531 Do Q q 3.8 0 0 -5.6 418.5 537.9 cm /R5523 Do Q q 7.9 0 0 -5.4 426.9 537.7 cm /R5583 Do Q q 2.6 0 0 -8.1 435.4 540.6 cm /R5527 Do Q q 3.7 0 0 -7.5 438.7 539.8 cm /R5535 Do Q q 5.7 0 0 -8.3 443.3 540.8 cm /R5571 Do Q q 5.3 0 0 -5.6 453.9 537.9 cm /R5539 Do Q q 5.7 0 0 -8.5 463.5 540.8 cm /R5511 Do Q q 9.1 0 0 -5.3 470 537.8 cm /R5515 Do Q q 4.4 0 0 -5.6 479.8 537.9 cm /R5519 Do Q q 3.8 0 0 -5.6 485 537.9 cm /R5523 Do Q q 3.6 0 0 -0.48 489.948 533.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 493.8 537.9 cm /R5539 Do Q q 3.8 0 0 -5.6 499.6 537.9 cm /R5523 Do Q q 5.6 0 0 -7.6 504.1 537.7 cm /R5587 Do Q q 5.7 0 0 -5.3 510.3 537.8 cm /R5531 Do Q q 4.4 0 0 -5.6 516.8 537.9 cm /R5519 Do Q q 3.6 0 0 -0.48 522.348 533.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 526.4 537.8 cm /R5595 Do Q q 3.8 0 0 -5.6 530.9 537.9 cm /R5523 Do Q q 3.9 0 0 -5.3 535.5 537.8 cm /R5595 Do Q q 3.9 0 0 -7.9 540.7 540.4 cm /R5695 Do Q q 0.48 0 0 -14.52 554.268 542.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 542.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 528.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 527.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 527.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 526 cm /R5511 Do Q q 9.1 0 0 -5.3 110 523 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 523.1 cm /R5519 Do Q q 3.8 0 0 -5.6 125 523.1 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 518.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 523.1 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 523.1 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 522.9 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 523 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 523.1 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 518.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.4 0 0 -8 166.4 523.1 cm /R5611 Do Q q 4.4 0 0 -5.6 172.3 523.1 cm /R5551 Do Q q 3.7 0 0 -7.5 177.3 525 cm /R5535 Do Q q 0.48 0 0 -14.52 243.108 527.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 249.7 523 cm /R5595 Do Q q 4.4 0 0 -5.6 254.2 523.1 cm /R5551 Do Q q 3.7 0 0 -7.5 259.3 525 cm /R5535 Do Q q 3.9 0 0 -5.3 263.9 523 cm /R5595 Do Q q 2.6 0 0 -8.1 268.5 525.8 cm /R5527 Do Q q 4.4 0 0 -5.6 271.9 523.1 cm /R5551 Do Q q 5.6 0 0 -5.4 276.9 522.9 cm /R5599 Do Q q 4.4 0 0 -5.6 282.8 523.1 cm /R5551 Do Q q 5.3 0 0 -5.6 292 523.1 cm /R5539 Do Q q 5.7 0 0 -8.5 301.6 526 cm /R5511 Do Q q 5.3 0 0 -5.6 308.2 523.1 cm /R5539 Do Q q 3.7 0 0 -7.5 313.9 525 cm /R5535 Do Q q 5.3 0 0 -5.6 318.6 523.1 cm /R5539 Do Q q 5.7 0 0 -8.5 328.4 526 cm /R5615 Do Q q 5.7 0 0 -5.5 334.9 523 cm /R5575 Do Q q 7.3 0 0 -8.4 341.2 526.1 cm /R5747 Do Q q 4.4 0 0 -5.6 348.2 523.1 cm /R5551 Do Q q 3.9 0 0 -5.3 353.3 523 cm /R5595 Do Q q 4 0 0 -8.4 361.8 526.1 cm /R5607 Do Q q 3.9 0 0 -5.3 365.5 523 cm /R5595 Do Q q 5.1 0 0 -5.6 370 523.1 cm /R5579 Do Q q 9.1 0 0 -5.3 375.9 523 cm /R5515 Do Q q 5.3 0 0 -5.6 389.6 523.1 cm /R5539 Do Q q 3.9 0 0 -5.3 399.2 523 cm /R5595 Do Q q 4.4 0 0 -5.6 403.7 523.1 cm /R5551 Do Q q 9.1 0 0 -5.3 408.9 523 cm /R5515 Do Q q 5.1 0 0 -5.6 418.7 523.1 cm /R5579 Do Q q 3.7 0 0 -7.5 424.5 525 cm /R5535 Do Q q 4.4 0 0 -5.6 429.2 523.1 cm /R5551 Do Q q 5.7 0 0 -7.6 438.3 523 cm /R5591 Do Q q 3.9 0 0 -5.3 444.8 523 cm /R5595 Do Q q 5.1 0 0 -5.6 449.3 523.1 cm /R5579 Do Q q 4.4 0 0 -5.6 455.6 523.1 cm /R5519 Do Q q 4.4 0 0 -5.6 460.7 523.1 cm /R5551 Do Q q 3.8 0 0 -5.6 465.9 523.1 cm /R5523 Do Q q 3.8 0 0 -5.6 470.5 523.1 cm /R5523 Do Q q 5.1 0 0 -5.6 475 523.1 cm /R5579 Do Q q 3.9 0 0 -5.3 480.9 523 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 527.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 527.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 513.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 512.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 512.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 103.5 511.1 cm /R5511 Do Q q 9.1 0 0 -5.3 110 508.1 cm /R5515 Do Q q 4.4 0 0 -5.6 119.8 508.2 cm /R5519 Do Q q 3.8 0 0 -5.6 125 508.2 cm /R5523 Do Q q 3.6 0 0 -0.48 129.948 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 133.8 508.2 cm /R5539 Do Q q 3.8 0 0 -5.6 139.6 508.2 cm /R5523 Do Q q 5.6 0 0 -7.6 144.1 508 cm /R5587 Do Q q 5.7 0 0 -5.3 150.3 508.1 cm /R5531 Do Q q 4.4 0 0 -5.6 156.8 508.2 cm /R5519 Do Q q 3.6 0 0 -0.48 162.348 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.4 0 0 -8 166.4 508.2 cm /R5611 Do Q q 4.4 0 0 -5.6 172.3 508.2 cm /R5551 Do Q q 3.7 0 0 -7.5 177.3 510.1 cm /R5535 Do Q q 3.6 0 0 -0.48 182.388 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 186.2 508.2 cm /R5579 Do Q q 5.7 0 0 -7.6 192.1 508.1 cm /R5591 Do Q q 0.48 0 0 -14.52 243.108 512.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 249.7 508.1 cm /R5595 Do Q q 4.4 0 0 -5.6 254.2 508.2 cm /R5551 Do Q endstream endobj 5762 0 obj 6830 endobj 5763 0 obj << /Type /XObject /Name /R5763 /Subtype /Image /Length 5764 0 R /ImageMask true /Width 57 /Height 76 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream ,@G$P:_q[_s8W-!jLCiEY[<&Pi-Z=85_s($ Dq"?Gi<14:ks+h5s%ECl$%N!Ts8W-!s1TTTmJlKjrVLAcn?CUl4rZe3T_9:/(bePOnA0-M,JXE^5Q~> endstream endobj 5764 0 obj 116 endobj 5765 0 obj << /Length 5766 0 R >> stream q 5.7 0 0 -7.6 259.4 508.1 cm /R5763 Do Q q 5.7 0 0 -5.5 265.5 508.1 cm /R5575 Do Q q 4.4 0 0 -5.6 272 508.2 cm /R5551 Do Q q 3.8 0 0 -5.6 277.1 508.2 cm /R5523 Do Q q 3.7 0 0 -7.5 281.6 510.1 cm /R5535 Do Q q 3.8 0 0 -5.6 286.3 508.2 cm /R5523 Do Q q 5.3 0 0 -5.6 295.1 508.2 cm /R5539 Do Q q 5.7 0 0 -8.5 304.7 511.1 cm /R5511 Do Q q 9.1 0 0 -5.3 311.2 508.1 cm /R5515 Do Q q 4.4 0 0 -5.6 321.1 508.2 cm /R5519 Do Q q 3.8 0 0 -5.6 326.2 508.2 cm /R5523 Do Q q 3.6 0 0 -0.48 331.188 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 335.1 508.2 cm /R5539 Do Q q 3.8 0 0 -5.6 340.9 508.2 cm /R5523 Do Q q 5.6 0 0 -7.6 345.3 508 cm /R5587 Do Q q 5.7 0 0 -5.3 351.5 508.1 cm /R5531 Do Q q 4.4 0 0 -5.6 358 508.2 cm /R5519 Do Q q 3.6 0 0 -0.48 363.588 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 367.6 508.1 cm /R5591 Do Q q 5.7 0 0 -5.5 374.1 508.1 cm /R5575 Do Q q 3.7 0 0 -7.5 380.5 510.1 cm /R5535 Do Q q 3.6 0 0 -0.48 385.548 503.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 389.3 508.2 cm /R5579 Do Q q 5.7 0 0 -7.6 395.2 508.1 cm /R5591 Do Q q 5.7 0 0 -8.5 405.7 511.1 cm /R5615 Do Q q 4.4 0 0 -5.6 412.5 508.2 cm /R5551 Do Q q 4.4 0 0 -5.6 421.5 508.2 cm /R5551 Do Q endstream endobj 5766 0 obj 1263 endobj 5767 0 obj << /Type /XObject /Name /R5767 /Subtype /Image /Length 5768 0 R /ImageMask true /Width 58 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 58 /BlackIs1 true >>] >> stream -D@Yu"onMY3+Oc%_J0T_ L&2<0V%;@>OP[.6Yk9/=KF%<[&`p,M#,q0HG'QadVmneF;#1u02UtWK7[c$af$$^L<'>n!$D=~> endstream endobj 5768 0 obj 103 endobj 5769 0 obj << /Length 5770 0 R >> stream q 5.8 0 0 -5.2 426.5 508 cm /R5767 Do Q q 4.4 0 0 -5.6 432.8 508.2 cm /R5551 Do Q q 4.4 0 0 -5.6 437.9 508.2 cm /R5519 Do Q q 5.7 0 0 -5.5 443.1 508.1 cm /R5575 Do Q q 3.7 0 0 -7.5 449.5 510.1 cm /R5535 Do Q q 4.4 0 0 -5.6 454.1 508.2 cm /R5551 Do Q q 5.7 0 0 -8.5 459.3 511.1 cm /R5511 Do Q q 5.1 0 0 -5.6 470 508.2 cm /R5579 Do Q q 5.7 0 0 -5.3 475.9 508.1 cm /R5531 Do Q q 5.3 0 0 -5.6 486.4 508.2 cm /R5539 Do Q q 3.9 0 0 -5.3 496 508.1 cm /R5595 Do Q q 4.4 0 0 -5.6 500.6 508.2 cm /R5551 Do Q q 9.1 0 0 -5.3 505.7 508.1 cm /R5515 Do Q q 5.1 0 0 -5.6 515.6 508.2 cm /R5579 Do Q q 3.7 0 0 -7.5 521.4 510.1 cm /R5535 Do Q q 4.4 0 0 -5.6 526 508.2 cm /R5551 Do Q q 0.48 0 0 -14.52 554.268 512.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 512.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 95.028 498.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 97.068 498.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 243.108 498.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 249.7 493.7 cm /R5591 Do Q q 3.9 0 0 -5.3 256.1 493.7 cm /R5595 Do Q q 5.1 0 0 -5.6 260.7 493.8 cm /R5579 Do Q q 4.4 0 0 -5.6 266.9 493.8 cm /R5519 Do Q q 4.4 0 0 -5.6 272.1 493.8 cm /R5551 Do Q q 3.8 0 0 -5.6 277.3 493.8 cm /R5523 Do Q q 3.8 0 0 -5.6 281.8 493.8 cm /R5523 Do Q q 5.1 0 0 -5.6 286.4 493.8 cm /R5579 Do Q q 3.9 0 0 -5.3 292.3 493.7 cm /R5595 Do Q q 0.48 0 0 -14.52 554.268 498.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 556.308 498.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 484.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 461.28 0 0 -0.48 95.268 482.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q endstream endobj 5770 0 obj 1841 endobj 5771 0 obj << /Type /XObject /Name /R5771 /Subtype /Image /Length 5772 0 R /ImageMask true /Width 77 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 77 /BlackIs1 true >>] >> stream ..Dos$+CISS.pr>Vs8W-!s8W-!s8W-!s8W,iCLFpWs8Rfp&7>J;s8REFs1Np^hRh@Ti0Fg+?hf]^!"]/~> endstream endobj 5772 0 obj 82 endobj 5773 0 obj << /Length 5774 0 R >> stream q 7.7 0 0 -8.2 206.6 457.6 cm /R5771 Do Q q 5.3 0 0 -5.6 214.1 454.8 cm /R5539 Do Q q 5.7 0 0 -8.5 219.9 457.7 cm /R5615 Do Q q 2.6 0 0 -8.3 226.4 457.7 cm /R5543 Do Q q 4.4 0 0 -5.6 229.7 454.8 cm /R5551 Do Q q 3.9 0 0 -7.9 239.5 457.3 cm /R5695 Do Q endstream endobj 5774 0 obj 252 endobj 5775 0 obj << /Type /XObject /Name /R5775 /Subtype /Image 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187.201 677.343 l 144.949 677.343 l S Q q W 71.64 727.54 m 71.64 497.14 l 580.109 497.14 l 580.109 727.54 l h n 1 i 0.325016 w 150.886 678.643 m 145.686 677.343 l 150.886 676.043 l S Q q W 71.6 497.1 508.6 199 re 71.6 696.1 508.6 0.1 re 71.6 696.2 179.4 1.3 re 253.5 696.2 326.7 1.3 re 71.6 697.5 179.4 0.1 re 252.1 697.5 0.2 0.1 re 253.5 697.5 326.7 0.1 re 71.6 697.6 179.4 0.3 re 252.1 697.6 0.2 0.3 re 253.5 697.6 326.7 0.3 re 71.6 697.9 179.4 0.4 re 252 697.9 0.4 0.4 re 253.5 697.9 326.7 0.4 re 71.6 698.3 179.4 0.4 re 251.9 698.3 0.6 0.4 re 253.5 698.3 326.7 0.4 re 71.6 698.7 179.4 0.4 re 251.8 698.7 0.8 0.4 re 253.5 698.7 326.7 0.4 re 71.6 699.1 179.4 0.4 re 251.7 699.1 1 0.4 re 253.5 699.1 326.7 0.4 re 71.6 699.5 179.4 0.4 re 251.6 699.5 1.2 0.4 re 253.5 699.5 326.7 0.4 re 71.6 699.9 179.4 0.4 re 251.5 699.9 1.4 0.4 re 253.5 699.9 326.7 0.4 re 71.6 700.3 179.4 0.4 re 251.4 700.3 1.6 0.4 re 253.5 700.3 326.7 0.4 re 71.6 700.7 179.4 0.4 re 251.3 700.7 1.8 0.4 re 253.5 700.7 326.7 0.4 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5.7 0 0 -5.5 98 260.5 cm /R7131 Do Q q 5.3 0 0 -5.6 104.6 260.6 cm /R7087 Do Q q 3.9 0 0 -5.3 110.3 260.5 cm /R7123 Do Q q 5.3 0 0 -5.6 115 260.6 cm /R7087 Do Q q 5.7 0 0 -5.3 120.8 260.5 cm /R7095 Do Q q 3.7 0 0 -7.5 126.8 262.5 cm /R7099 Do Q q 4.4 0 0 -5.6 131.5 260.6 cm /R7111 Do Q q 4.4 0 0 -5.6 136.6 260.6 cm /R7111 Do Q q 5.1 0 0 -5.6 144.9 260.6 cm /R7119 Do Q q 3.9 0 0 -5.3 150.8 260.5 cm /R7123 Do Q q 5.7 0 0 -8.5 155.3 263.5 cm /R7127 Do Q q 4.4 0 0 -5.6 161.8 260.6 cm /R7111 Do Q q 3.9 0 0 -5.3 167 260.5 cm /R7123 Do Q q 2.6 0 0 -8.1 171.5 263.3 cm /R7091 Do Q q 5.7 0 0 -5.3 174.9 260.5 cm /R7095 Do Q q 5.4 0 0 -8 181.4 260.6 cm /R7103 Do Q q 5.3 0 0 -5.6 190.4 260.6 cm /R7087 Do Q q 5.7 0 0 -5.3 196.1 260.5 cm /R7095 Do Q q 5.7 0 0 -8.5 202.6 263.5 cm /R7127 Do Q q 3.8 0 0 -5.6 212.1 260.6 cm /R7115 Do Q q 2.6 0 0 -8.1 216.7 263.3 cm /R7091 Do Q q 5.7 0 0 -5.3 220 260.5 cm /R7095 Do Q q 5.4 0 0 -8 226.5 260.6 cm /R7103 Do Q q 2.6 0 0 -8.3 232.4 263.5 cm /R7143 Do Q q 4.4 0 0 -5.6 235.7 260.6 cm /R7111 Do Q q 3.2 0 0 -0.8 240.7 258.1 cm /R7359 Do Q q 3.7 0 0 -7.5 244.8 262.5 cm /R7099 Do Q q 5.7 0 0 -8.3 249.4 263.5 cm /R7147 Do Q q 3.9 0 0 -5.3 255.9 260.5 cm /R7123 Do Q q 4.4 0 0 -5.6 260.5 260.6 cm /R7111 Do Q q 5.3 0 0 -5.6 265.7 260.6 cm /R7087 Do Q q 5.7 0 0 -8.5 271.5 263.5 cm /R7127 Do Q q 4.4 0 0 -5.6 278 260.6 cm /R7111 Do Q q 5.7 0 0 -8.5 283.1 263.5 cm /R7127 Do Q q 4.4 0 0 -5.6 292.6 260.6 cm /R7111 Do Q q 5.8 0 0 -5.2 297.6 260.4 cm /R7239 Do Q q 4.4 0 0 -5.6 303.9 260.6 cm /R7111 Do Q q 4.4 0 0 -5.6 309.1 260.6 cm /R7159 Do Q q 5.7 0 0 -5.5 314.2 260.5 cm /R7131 Do Q q 3.7 0 0 -7.5 320.6 262.5 cm /R7099 Do Q q 2.6 0 0 -8.1 325.3 263.3 cm /R7091 Do Q q 5.1 0 0 -5.6 328.6 260.6 cm /R7119 Do Q q 5.7 0 0 -5.3 334.5 260.5 cm /R7095 Do Q q 2.6 0 0 -8.3 344.1 263.5 cm /R7143 Do Q q 2.6 0 0 -8.1 347.5 263.3 cm /R7091 Do Q q 5.5 0 0 -8.3 350.8 263.5 cm /R7179 Do Q q 4.4 0 0 -5.6 356.6 260.6 cm /R7111 Do Q q 3.7 0 0 -7.5 364.6 262.5 cm /R7099 Do Q q 5.7 0 0 -8.3 369.3 263.5 cm /R7147 Do Q q 4.4 0 0 -5.6 375.8 260.6 cm /R7111 Do Q q 3.9 0 0 -5.3 380.9 260.5 cm /R7123 Do Q q 4.4 0 0 -5.6 385.5 260.6 cm /R7111 Do Q q 2.6 0 0 -8.1 393.8 263.3 cm /R7091 Do Q q 3.8 0 0 -5.6 397.1 260.6 cm /R7115 Do Q q 2.6 0 0 -8.1 404.6 263.3 cm /R7091 Do Q q 5.7 0 0 -5.3 407.9 260.5 cm /R7095 Do Q q 3.7 0 0 -7.5 417.3 262.5 cm /R7099 Do Q q 5.7 0 0 -8.3 422 263.5 cm /R7147 Do Q q 4.4 0 0 -5.6 428.5 260.6 cm /R7111 Do Q q 6.4 0 0 -8.2 436.8 263.4 cm /R7355 Do Q q 8 0 0 -8.5 444.1 263.7 cm /R7167 Do Q q 6.8 0 0 -8.2 452.9 263.4 cm /R7335 Do Q q 3.5 0 0 -8.2 460.7 263.4 cm /R7195 Do Q q 2.6 0 0 -8.1 468.1 263.3 cm /R7091 Do Q q 9.1 0 0 -5.3 471.4 260.5 cm /R7107 Do Q q 5.7 0 0 -7.6 481.3 260.5 cm /R7135 Do Q q 2.6 0 0 -8.3 487.7 263.5 cm /R7143 Do Q q 4.4 0 0 -5.6 491.1 260.6 cm /R7111 Do Q q 9.1 0 0 -5.3 496.3 260.5 cm /R7107 Do Q q 4.4 0 0 -5.6 506.1 260.6 cm /R7111 Do Q q 5.7 0 0 -5.3 511.3 260.5 cm /R7095 Do Q q 3.7 0 0 -7.5 517.3 262.5 cm /R7099 Do Q q 5.3 0 0 -5.6 522 260.6 cm /R7087 Do Q q 3.7 0 0 -7.5 527.7 262.5 cm /R7099 Do Q q 2.6 0 0 -8.1 532.4 263.3 cm /R7091 Do Q q 5.1 0 0 -5.6 535.7 260.6 cm /R7119 Do Q q 5.7 0 0 -5.3 541.6 260.5 cm /R7095 Do Q q 5.1 0 0 -5.6 550.7 260.6 cm /R7119 Do Q q 4 0 0 -8.4 556.5 263.6 cm /R7191 Do Q q 7.9 0 0 -8.2 92.2 248.9 cm /R7379 Do Q q 9.5 0 0 -8.2 101.3 248.9 cm /R7083 Do Q q 7.2 0 0 -8.7 112 249.1 cm /R7331 Do Q q 5.3 0 0 -8.7 120.4 249.1 cm /R7351 Do Q q 1.3 0 0 -1.2 127.3 241.9 cm /R7163 Do Q q 7.7 0 0 -8.2 133.5 248.9 cm /R7183 Do Q q 5.7 0 0 -8.3 141.9 249 cm /R7147 Do Q q 4.4 0 0 -5.6 148.4 246.1 cm /R7111 Do Q q 5.1 0 0 -5.6 157.1 246.1 cm /R7119 Do Q q 3.9 0 0 -5.3 163 246 cm /R7123 Do Q q 5.7 0 0 -8.5 167.6 249 cm /R7127 Do Q q 4.4 0 0 -5.6 174.1 246.1 cm /R7111 Do Q q 3.9 0 0 -5.3 179.2 246 cm /R7123 Do Q q 2.6 0 0 -8.1 183.8 248.8 cm /R7091 Do Q q 5.7 0 0 -5.3 187.1 246 cm /R7095 Do Q q 5.4 0 0 -8 193.6 246.1 cm /R7103 Do Q q 5.1 0 0 -5.6 202.9 246.1 cm /R7119 Do Q q 4 0 0 -8.4 208.6 249.1 cm /R7191 Do Q q 9.1 0 0 -5.3 215.7 246 cm /R7107 Do Q q 4.4 0 0 -5.6 225.5 246.1 cm /R7111 Do Q q 3.8 0 0 -5.6 230.7 246.1 cm /R7115 Do Q q 3.8 0 0 -5.6 235.3 246.1 cm /R7115 Do Q q 5.3 0 0 -5.6 239.9 246.1 cm /R7087 Do Q q 5.4 0 0 -8 245.7 246.1 cm /R7103 Do Q q 4.4 0 0 -5.6 251.6 246.1 cm /R7111 Do Q q 3.8 0 0 -5.6 256.7 246.1 cm /R7115 Do Q q 2.6 0 0 -8.1 264.9 248.8 cm /R7091 Do Q q 3.8 0 0 -5.6 268.3 246.1 cm /R7115 Do Q q 2.6 0 0 -8.3 276.3 249 cm /R7143 Do Q q 4.4 0 0 -5.6 279.7 246.1 cm /R7111 Do Q q 4 0 0 -8.4 284.7 249.1 cm /R7191 Do Q q 3.7 0 0 -7.5 288.3 248 cm /R7099 Do Q q 3.7 0 0 -7.5 296.2 248 cm /R7099 Do Q q 5.1 0 0 -5.6 300.9 246.1 cm /R7119 Do Q q 3.7 0 0 -7.5 310 248 cm /R7099 Do Q q 5.7 0 0 -8.3 314.7 249 cm /R7147 Do Q q 4.4 0 0 -5.6 321.2 246.1 cm /R7111 Do Q q 9.5 0 0 -8.2 330.1 248.9 cm /R7083 Do Q q 6.8 0 0 -8.2 340.7 248.9 cm /R7335 Do Q q 3.5 0 0 -8.2 348.5 248.9 cm /R7195 Do Q q 2.6 0 0 -8.3 356.3 249 cm /R7143 Do Q q 5.3 0 0 -5.6 359.8 246.1 cm /R7087 Do Q q 5.6 0 0 -7.6 365.1 245.9 cm /R7155 Do Q q 4.4 0 0 -5.6 371 246.1 cm /R7111 Do Q q 3.9 0 0 -5.3 376.1 246 cm /R7123 Do Q q 5.1 0 0 -5.6 384.2 246.1 cm /R7119 Do Q q 4 0 0 -8.4 390 249.1 cm /R7191 Do Q q 3.7 0 0 -7.5 396.9 248 cm /R7099 Do Q q 5.7 0 0 -8.3 401.6 249 cm /R7147 Do Q q 4.4 0 0 -5.6 408.1 246.1 cm /R7111 Do Q q 3.8 0 0 -5.6 416.8 246.1 cm /R7115 Do Q q 5.6 0 0 -7.6 421.3 245.9 cm /R7155 Do Q q 3.8 0 0 -5.6 427.5 246.1 cm /R7115 Do Q q 3.7 0 0 -7.5 432 248 cm /R7099 Do Q q 4.4 0 0 -5.6 436.6 246.1 cm /R7111 Do Q q 9.1 0 0 -5.3 441.8 246 cm /R7107 Do Q q 1.3 0 0 -7.5 452.2 245.9 cm /R7243 Do Q q 7.9 0 0 -5.4 458.5 245.9 cm /R7187 Do Q q 2.6 0 0 -8.1 467 248.8 cm /R7091 Do Q q 3.7 0 0 -7.5 470.2 248 cm /R7099 Do Q q 5.7 0 0 -8.3 474.9 249 cm /R7147 Do Q q 9.5 0 0 -8.2 484.9 248.9 cm /R7083 Do Q q 6.8 0 0 -8.2 495.5 248.9 cm /R7335 Do Q q 3.5 0 0 -8.2 503.3 248.9 cm /R7195 Do Q q 1.4 0 0 -3.5 508.1 241.9 cm /R7171 Do Q q 9.1 0 0 -5.3 514.4 246 cm /R7107 Do Q q 4.4 0 0 -5.6 524.2 246.1 cm /R7111 Do Q q 3.8 0 0 -5.6 529.4 246.1 cm /R7115 Do Q q 3.8 0 0 -5.6 533.9 246.1 cm /R7115 Do Q q 5.3 0 0 -5.6 538.6 246.1 cm /R7087 Do Q q 5.4 0 0 -8 544.4 246.1 cm /R7103 Do Q q 4.4 0 0 -5.6 550.3 246.1 cm /R7111 Do Q q 3.8 0 0 -5.6 555.4 246.1 cm /R7115 Do Q q 5.3 0 0 -5.6 92.2 231.7 cm /R7087 Do Q q 3.9 0 0 -5.3 98 231.6 cm /R7123 Do Q q 4.4 0 0 -5.6 102.5 231.7 cm /R7111 Do Q q 5.4 0 0 -8 111.9 231.7 cm /R7103 Do Q q 5.7 0 0 -5.5 117.8 231.6 cm /R7131 Do Q q 5.3 0 0 -5.6 124.4 231.7 cm /R7087 Do Q q 3.9 0 0 -5.3 130.1 231.6 cm /R7123 Do Q q 5.3 0 0 -5.6 134.8 231.7 cm /R7087 Do Q q 5.7 0 0 -5.3 140.6 231.6 cm /R7095 Do Q q 3.7 0 0 -7.5 146.6 233.6 cm /R7099 Do Q q 4.4 0 0 -5.6 151.3 231.7 cm /R7111 Do Q q 4.4 0 0 -5.6 156.4 231.7 cm /R7111 Do Q q 5.7 0 0 -8.5 161.6 234.6 cm /R7127 Do Q q 3.7 0 0 -7.5 172.2 233.6 cm /R7099 Do Q q 5.1 0 0 -5.6 176.8 231.7 cm /R7119 Do Q q 5.7 0 0 -8.5 186.9 234.6 cm /R7151 Do Q q 4.4 0 0 -5.6 193.7 231.7 cm /R7111 Do Q q 3.9 0 0 -5.3 203 231.6 cm /R7123 Do Q q 4.4 0 0 -5.6 207.5 231.7 cm /R7111 Do Q q 4.4 0 0 -5.6 212.7 231.7 cm /R7159 Do Q q 4.4 0 0 -5.6 217.9 231.7 cm /R7111 Do Q q 2.6 0 0 -8.1 223 234.4 cm /R7091 Do Q q 5.6 0 0 -5.4 226.3 231.5 cm /R7139 Do Q q 4.4 0 0 -5.6 232.1 231.7 cm /R7111 Do Q q 5.7 0 0 -8.5 237.3 234.6 cm /R7127 Do Q q 2.6 0 0 -8.1 248.1 234.4 cm /R7091 Do Q q 5.7 0 0 -5.3 251.5 231.6 cm /R7095 Do Q q 3.7 0 0 -7.5 261.9 233.6 cm /R7099 Do Q q 5.7 0 0 -8.3 266.6 234.6 cm /R7147 Do Q q 4.4 0 0 -5.6 273.1 231.7 cm /R7111 Do Q q 5.1 0 0 -5.6 282.4 231.7 cm /R7119 Do Q q 3.9 0 0 -5.3 288.3 231.6 cm /R7123 Do Q q 5.7 0 0 -8.5 292.9 234.6 cm /R7127 Do Q q 4.4 0 0 -5.6 299.3 231.7 cm /R7111 Do Q q 3.9 0 0 -5.3 304.5 231.6 cm /R7123 Do Q q 3.7 0 0 -7.5 313.2 233.6 cm /R7099 Do Q q 5.7 0 0 -8.3 317.8 234.6 cm /R7147 Do Q q 5.3 0 0 -5.6 324.4 231.7 cm /R7087 Do Q q 3.7 0 0 -7.5 330.1 233.6 cm /R7099 Do Q q 3.7 0 0 -7.5 338.7 233.6 cm /R7099 Do Q q 5.7 0 0 -8.3 343.4 234.6 cm /R7147 Do Q q 4.4 0 0 -5.6 349.9 231.7 cm /R7111 Do Q q 5.6 0 0 -7.6 354.9 231.5 cm /R7155 Do Q q 5.3 0 0 -5.6 365.6 231.7 cm /R7087 Do Q q 3.9 0 0 -5.3 371.3 231.6 cm /R7123 Do Q q 4.4 0 0 -5.6 375.9 231.7 cm /R7111 Do Q q 3.8 0 0 -5.6 385.1 231.7 cm /R7115 Do Q q 4.4 0 0 -5.6 389.7 231.7 cm /R7111 Do Q q 5.7 0 0 -5.3 394.9 231.6 cm /R7095 Do Q q 3.7 0 0 -7.5 400.9 233.6 cm /R7099 Do Q q 3.8 0 0 -5.6 409.9 231.7 cm /R7115 Do Q q 5.1 0 0 -5.6 414.4 231.7 cm /R7119 Do Q q 2.6 0 0 -8.3 424.5 234.6 cm /R7143 Do Q q 5.1 0 0 -5.6 427.9 231.7 cm /R7119 Do Q q 5.7 0 0 -5.3 433.7 231.6 cm /R7095 Do Q q 5.4 0 0 -8 440.2 231.7 cm /R7103 Do Q q 5.3 0 0 -5.6 450.2 231.7 cm /R7087 Do Q q 3.8 0 0 -5.6 455.9 231.7 cm /R7115 Do Q q 4.4 0 0 -5.6 464.7 231.7 cm /R7159 Do Q q 4.4 0 0 -5.6 469.9 231.7 cm /R7111 Do Q q 3.9 0 0 -5.3 475 231.6 cm /R7123 Do Q q 3.7 0 0 -7.5 479.5 233.6 cm /R7099 Do Q q 5.3 0 0 -5.6 484.2 231.7 cm /R7087 Do Q q 2.6 0 0 -8.1 490 234.4 cm /R7091 Do Q q 5.7 0 0 -5.3 493.4 231.6 cm /R7095 Do Q q 4.4 0 0 -5.6 503.9 231.7 cm /R7159 Do Q q 3.9 0 0 -5.3 509.1 231.6 cm /R7123 Do Q q 2.6 0 0 -8.1 513.7 234.4 cm /R7091 Do Q q 3.7 0 0 -7.5 516.9 233.6 cm /R7099 Do Q q 4.4 0 0 -5.6 521.6 231.7 cm /R7111 Do Q q 3.9 0 0 -5.3 526.7 231.6 cm /R7123 Do Q q 2.6 0 0 -8.1 531.3 234.4 cm /R7091 Do Q q 5.3 0 0 -5.6 534.8 231.7 cm /R7087 Do Q q 5.3 0 0 -5.6 544.6 231.7 cm /R7087 Do Q q 3.9 0 0 -5.3 550.4 231.6 cm /R7123 Do Q q 4.4 0 0 -5.6 554.9 231.7 cm /R7111 Do Q q 9.1 0 0 -5.3 92.1 217.2 cm /R7107 Do Q q 4.4 0 0 -5.6 101.9 217.3 cm /R7111 Do Q q 3.7 0 0 -7.5 107 219.2 cm /R7099 Do Q q 1.3 0 0 -1.2 112.3 213.1 cm /R7163 Do Q q 7.8 0 0 -8.2 119.8 220.1 cm /R7339 Do Q q 5.1 0 0 -5.6 128.5 217.3 cm /R7119 Do Q q 7.9 0 0 -5.4 133.9 217.1 cm /R7187 Do Q q 4.4 0 0 -5.6 142 217.3 cm /R7111 Do Q q 5.6 0 0 -5.4 147.1 217.1 cm /R7139 Do Q q 4.4 0 0 -5.6 152.9 217.3 cm /R7111 Do Q q 3.9 0 0 -5.3 158.1 217.2 cm /R7123 Do Q q 1.4 0 0 -3.5 163.3 213.1 cm /R7171 Do Q q 5.7 0 0 -8.5 169.3 220.2 cm /R7151 Do Q q 4.4 0 0 -5.6 176.1 217.3 cm /R7111 Do Q q 4.4 0 0 -5.6 181.3 217.3 cm /R7159 Do Q q 5.3 0 0 -5.6 186.5 217.3 cm /R7087 Do Q q 5.7 0 0 -5.5 192.3 217.2 cm /R7131 Do Q q 3.8 0 0 -5.6 198.8 217.3 cm /R7115 Do Q q 4.4 0 0 -5.6 203.3 217.3 cm /R7111 Do Q q 9.5 0 0 -8.2 211.7 220.1 cm /R7083 Do Q q 6.8 0 0 -8.2 222.3 220.1 cm /R7335 Do Q q 3.5 0 0 -8.2 230.1 220.1 cm /R7195 Do Q q 2.6 0 0 -8.1 237.2 220 cm /R7091 Do Q q 9.1 0 0 -5.3 240.5 217.2 cm /R7107 Do Q q 5.7 0 0 -7.6 250.4 217.2 cm /R7135 Do Q q 2.6 0 0 -8.3 256.9 220.2 cm /R7143 Do Q q 4.4 0 0 -5.6 260.2 217.3 cm /R7111 Do Q q 9.1 0 0 -5.3 265.4 217.2 cm /R7107 Do Q q 4.4 0 0 -5.6 275.2 217.3 cm /R7111 Do Q q 5.7 0 0 -5.3 280.4 217.2 cm /R7095 Do Q q 3.7 0 0 -7.5 286.4 219.2 cm /R7099 Do Q q 3.8 0 0 -5.6 291.1 217.3 cm /R7115 Do Q q 5.3 0 0 -5.6 298.4 217.3 cm /R7087 Do Q q 5.7 0 0 -8.5 306.9 220.2 cm /R7151 Do Q q 2.6 0 0 -8.1 313.4 220 cm /R7091 Do Q q 5.7 0 0 -5.3 316.7 217.2 cm /R7095 Do Q q 5.3 0 0 -5.6 323.3 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0 0 -5.6 360.2 277.5 cm /R7562 Do Q q 3.9 0 0 -5.3 365.3 277.4 cm /R7582 Do Q q 4.4 0 0 -5.6 369.9 277.5 cm /R7566 Do Q q 5.3 0 0 -5.6 375.2 277.5 cm /R7498 Do Q q 3.7 0 0 -7.5 380.8 279.4 cm /R7554 Do Q q 4.4 0 0 -5.6 385.5 277.5 cm /R7566 Do Q q 5.7 0 0 -8.5 390.7 280.4 cm /R7506 Do Q q 1.3 0 0 -1.2 397.7 273.3 cm /R7626 Do Q q 7.7 0 0 -8.2 405.9 280.3 cm /R7678 Do Q q 5.7 0 0 -8.3 414.3 280.4 cm /R7558 Do Q q 2.6 0 0 -8.1 420.8 280.2 cm /R7594 Do Q q 3.8 0 0 -5.6 424.1 277.5 cm /R7606 Do Q q 5.7 0 0 -7.6 432.8 277.4 cm /R7618 Do Q q 5.1 0 0 -5.6 439.6 277.5 cm /R7578 Do Q q 2.6 0 0 -8.3 445.5 280.4 cm /R7622 Do Q q 2.6 0 0 -8.3 448.9 280.4 cm /R7622 Do Q q 2.6 0 0 -8.1 452.2 280.2 cm /R7594 Do Q q 5.7 0 0 -5.3 455.6 277.4 cm /R7502 Do Q q 5.4 0 0 -8 462.1 277.5 cm /R7602 Do Q q 4 0 0 -8.4 471.4 280.5 cm /R7586 Do Q q 5.7 0 0 -5.5 475.1 277.4 cm /R7634 Do Q q 5.7 0 0 -5.3 481.6 277.4 cm /R7502 Do Q q 4.4 0 0 -5.6 488.1 277.5 cm /R7562 Do Q q 3.7 0 0 -7.5 493.2 279.4 cm /R7554 Do Q q 2.6 0 0 -8.1 497.8 280.2 cm /R7594 Do Q q 5.1 0 0 -5.6 501.2 277.5 cm /R7578 Do Q q 5.7 0 0 -5.3 507.1 277.4 cm /R7502 Do Q q 5.1 0 0 -5.6 517.5 277.5 cm /R7578 Do Q q 5.7 0 0 -7.6 523.4 277.4 cm /R7618 Do Q q 4.4 0 0 -5.6 530.2 277.5 cm /R7566 Do Q q 3.9 0 0 -5.3 535.4 277.4 cm /R7582 Do Q q 5.3 0 0 -5.6 540 277.5 cm /R7498 Do Q q 3.7 0 0 -7.5 545.7 279.4 cm /R7554 Do Q q 4.4 0 0 -5.6 550.4 277.5 cm /R7566 Do Q q 3.8 0 0 -5.6 555.5 277.5 cm /R7606 Do Q q 5.3 0 0 -5.6 92.2 263.1 cm /R7498 Do Q q 2.6 0 0 -8.3 98 266 cm /R7622 Do Q q 9.1 0 0 -5.3 101.3 263 cm /R7598 Do Q q 5.1 0 0 -5.6 111.2 263.1 cm /R7578 Do Q q 3.8 0 0 -5.6 117.1 263.1 cm /R7606 Do Q q 3.7 0 0 -7.5 121.5 265 cm /R7554 Do Q q 2.6 0 0 -8.1 131.2 265.8 cm /R7594 Do Q q 5.7 0 0 -8.5 134.6 266 cm /R7506 Do Q q 4.4 0 0 -5.6 141.1 263.1 cm /R7566 Do Q q 5.7 0 0 -5.3 146.2 263 cm /R7502 Do Q q 3.7 0 0 -7.5 152.2 265 cm /R7554 Do Q q 2.6 0 0 -8.1 156.9 265.8 cm /R7594 Do Q q 4.4 0 0 -5.6 160.3 263.1 cm /R7562 Do Q q 5.3 0 0 -5.6 165.5 263.1 cm /R7498 Do Q q 2.6 0 0 -8.3 171.3 266 cm /R7622 Do Q q 2.6 0 0 -8.3 174.7 266 cm /R7622 Do Q q 5.6 0 0 -7.6 177.9 262.9 cm /R7590 Do Q q 3.7 0 0 -7.5 189 265 cm /R7554 Do Q q 5.1 0 0 -5.6 193.6 263.1 cm /R7578 Do Q q 5.4 0 0 -8.5 205.5 266 cm /R7658 Do Q q 8.9 0 0 -5.5 211.3 263 cm /R7662 Do Q q 4.1 0 0 -5.5 221.3 263 cm /R7666 Do Q q 4.1 0 0 -5.5 226.1 263 cm /R7670 Do Q q 3.6 0 0 -0.48 230.868 258.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 234.5 263 cm /R7522 Do Q q 4.5 0 0 -5.5 241.1 263 cm /R7530 Do Q q 2.6 0 0 -8.5 246.7 266 cm /R7674 Do Q q 2.6 0 0 -8.5 250.3 266 cm /R7674 Do Q q 4.4 0 0 -12 254 266.7 cm /R7542 Do Q q 4.3 0 0 -12 257.3 266.7 cm /R7546 Do Q q 1.4 0 0 -3.5 262.9 258.9 cm /R7638 Do Q q 4.4 0 0 -5.6 270.9 263.1 cm /R7566 Do Q q 5.8 0 0 -5.2 275.9 262.9 cm /R7682 Do Q q 4.4 0 0 -5.6 282.2 263.1 cm /R7562 Do Q q 4.4 0 0 -5.6 287.3 263.1 cm /R7566 Do Q q 5.7 0 0 -7.6 292.5 263 cm /R7618 Do Q q 3.7 0 0 -7.5 298.9 265 cm /R7554 Do Q q 3.7 0 0 -7.5 308.7 265 cm /R7554 Do Q q 5.7 0 0 -8.3 313.4 266 cm /R7558 Do Q q 5.3 0 0 -5.6 320 263.1 cm /R7498 Do Q q 3.7 0 0 -7.5 325.6 265 cm /R7554 Do Q q 2.6 0 0 -8.1 335.5 265.8 cm /R7594 Do Q q 3.7 0 0 -7.5 338.7 265 cm /R7554 Do Q q 3.9 0 0 -5.3 348.4 263 cm /R7582 Do Q q 4.4 0 0 -5.6 353 263.1 cm /R7566 Do Q q 4.4 0 0 -5.6 358.1 263.1 cm /R7562 Do Q q 4.4 0 0 -5.6 363.3 263.1 cm /R7566 Do Q q 2.6 0 0 -8.1 368.5 265.8 cm /R7594 Do Q q 5.6 0 0 -5.4 371.7 262.9 cm /R7614 Do Q q 4.4 0 0 -5.6 377.6 263.1 cm /R7566 Do Q q 3.8 0 0 -5.6 382.7 263.1 cm /R7606 Do Q q 5.1 0 0 -5.6 392.7 263.1 cm /R7578 Do Q q 5.7 0 0 -5.3 398.6 263 cm /R7502 Do Q q 2.6 0 0 -8.3 405.1 266 cm /R7622 Do Q q 5.6 0 0 -7.6 408.3 262.9 cm /R7590 Do Q q 5.3 0 0 -5.6 419.8 263.1 cm /R7498 Do Q q 3.8 0 0 -5.6 430.6 263.1 cm /R7606 Do Q q 2.6 0 0 -8.1 435.2 265.8 cm /R7594 Do Q q 5.7 0 0 -5.3 438.5 263 cm /R7502 Do Q q 5.4 0 0 -8 445 263.1 cm /R7602 Do Q q 2.6 0 0 -8.3 450.9 266 cm /R7622 Do Q q 4.4 0 0 -5.6 454.3 263.1 cm /R7566 Do Q q 9.1 0 0 -5.3 464.6 263 cm /R7598 Do Q q 4.4 0 0 -5.6 474.4 263.1 cm /R7566 Do Q q 3.8 0 0 -5.6 479.6 263.1 cm /R7606 Do Q q 3.8 0 0 -5.6 484.1 263.1 cm /R7606 Do Q q 5.3 0 0 -5.6 488.8 263.1 cm /R7498 Do Q q 5.4 0 0 -8 494.6 263.1 cm /R7602 Do Q q 4.4 0 0 -5.6 500.5 263.1 cm /R7566 Do Q q 5.3 0 0 -5.6 510.9 263.1 cm /R7498 Do Q q 3.7 0 0 -7.5 516.6 265 cm /R7554 Do Q q 5.3 0 0 -5.6 526.5 263.1 cm /R7498 Do Q q 3.7 0 0 -7.5 537.3 265 cm /R7554 Do Q q 2.6 0 0 -8.1 542 265.8 cm /R7594 Do Q q 9.1 0 0 -5.3 545.3 263 cm /R7598 Do Q q 4.4 0 0 -5.6 555.2 263.1 cm /R7566 Do Q q 2.6 0 0 -8.1 92.1 251.4 cm /R7594 Do Q q 5.7 0 0 -5.3 95.5 248.6 cm /R7502 Do Q q 3.8 0 0 -5.6 101.9 248.7 cm /R7606 Do Q q 3.7 0 0 -7.5 106.4 250.6 cm /R7554 Do Q q 4.4 0 0 -5.6 111.1 248.7 cm /R7566 Do Q q 5.3 0 0 -5.6 116.3 248.7 cm /R7498 Do Q q 5.7 0 0 -8.5 122.1 251.6 cm /R7506 Do Q q 5.1 0 0 -5.6 133.5 248.7 cm /R7578 Do Q q 4 0 0 -8.4 139.3 251.7 cm /R7586 Do Q q 3.9 0 0 -5.3 147.9 248.6 cm /R7582 Do Q q 2.6 0 0 -8.1 152.5 251.4 cm /R7594 Do Q q 5.7 0 0 -8.5 155.8 251.6 cm /R7506 Do Q q 5.7 0 0 -8.5 162.3 251.6 cm /R7506 Do Q q 2.6 0 0 -8.1 168.8 251.4 cm /R7594 Do Q q 5.7 0 0 -5.3 172.1 248.6 cm /R7502 Do Q q 5.4 0 0 -8 178.6 248.7 cm /R7602 Do Q q 3.7 0 0 -7.5 189.1 250.6 cm /R7554 Do Q q 5.7 0 0 -8.3 193.7 251.6 cm /R7558 Do Q q 4.4 0 0 -5.6 200.2 248.7 cm /R7566 Do Q q 5.7 0 0 -5.3 210.3 248.6 cm /R7502 Do Q q 4.4 0 0 -5.6 216.8 248.7 cm /R7566 Do Q q 3.7 0 0 -7.5 221.8 250.6 cm /R7554 Do Q q 7.9 0 0 -5.4 226 248.5 cm /R7574 Do Q q 5.1 0 0 -5.6 234.2 248.7 cm /R7578 Do Q q 3.9 0 0 -5.3 240.1 248.6 cm /R7582 Do Q q 5.5 0 0 -8.3 244.6 251.6 cm /R7570 Do Q q 5.1 0 0 -5.6 255.9 248.7 cm /R7578 Do Q q 4 0 0 -8.4 261.7 251.7 cm /R7586 Do Q q 5.3 0 0 -5.6 270.3 248.7 cm /R7498 Do Q q 2.6 0 0 -8.3 276.1 251.6 cm /R7622 Do Q q 2.6 0 0 -8.3 279.4 251.6 cm /R7622 Do Q q 5.7 0 0 -7.6 287.5 248.6 cm /R7618 Do Q q 5.1 0 0 -5.6 294.3 248.7 cm /R7578 Do Q q 3.8 0 0 -5.6 300.2 248.7 cm /R7606 Do Q q 3.8 0 0 -5.6 304.7 248.7 cm /R7606 Do Q q 2.6 0 0 -8.1 309.3 251.4 cm /R7594 Do Q q 5.7 0 0 -8.5 312.7 251.6 cm /R7610 Do Q q 2.6 0 0 -8.3 319.1 251.6 cm /R7622 Do Q q 4.4 0 0 -5.6 322.5 248.7 cm /R7566 Do Q q 9.1 0 0 -5.3 332.5 248.6 cm /R7598 Do Q q 4.4 0 0 -5.6 342.3 248.7 cm /R7566 Do Q q 3.8 0 0 -5.6 347.5 248.7 cm /R7606 Do Q q 3.8 0 0 -5.6 352 248.7 cm /R7606 Do Q q 5.3 0 0 -5.6 356.7 248.7 cm /R7498 Do Q q 5.4 0 0 -8 362.5 248.7 cm /R7602 Do Q q 4.4 0 0 -5.6 368.3 248.7 cm /R7566 Do Q q 3.8 0 0 -5.6 373.5 248.7 cm /R7606 Do Q q 1.3 0 0 -1.2 378.7 244.5 cm /R7626 Do Q q 3.5 0 0 -8.2 389.6 251.5 cm /R7630 Do Q q 5.7 0 0 -5.3 393.8 248.6 cm /R7502 Do Q q 3.8 0 0 -5.6 405.2 248.7 cm /R7606 Do Q q 5.6 0 0 -7.6 409.6 248.5 cm /R7590 Do Q q 5.7 0 0 -5.3 415.9 248.6 cm /R7502 Do Q q 4.4 0 0 -5.6 422.3 248.7 cm /R7562 Do Q q 5.7 0 0 -8.3 427.1 251.6 cm /R7558 Do Q q 3.9 0 0 -5.3 433.6 248.6 cm /R7582 Do Q q 5.1 0 0 -5.6 438.2 248.7 cm /R7578 Do Q q 5.7 0 0 -5.3 444.1 248.6 cm /R7502 Do Q q 5.1 0 0 -5.6 450.5 248.7 cm /R7578 Do Q q 5.7 0 0 -5.5 456.4 248.6 cm /R7634 Do Q q 3.8 0 0 -5.6 462.9 248.7 cm /R7606 Do Q q 5.1 0 0 -5.6 472.6 248.7 cm /R7578 Do Q q 5.7 0 0 -7.6 478.5 248.6 cm /R7618 Do Q q 4.4 0 0 -5.6 485.3 248.7 cm /R7566 Do Q q 3.9 0 0 -5.3 490.5 248.6 cm /R7582 Do Q q 5.3 0 0 -5.6 495.2 248.7 cm /R7498 Do Q q 3.7 0 0 -7.5 500.8 250.6 cm /R7554 Do Q q 2.6 0 0 -8.1 505.5 251.4 cm /R7594 Do Q q 5.1 0 0 -5.6 508.9 248.7 cm /R7578 Do Q q 5.7 0 0 -5.3 514.7 248.6 cm /R7502 Do Q q 3.8 0 0 -5.6 521.2 248.7 cm /R7606 Do Q q 1.4 0 0 -3.5 526.4 244.5 cm /R7638 Do Q q 3.7 0 0 -7.5 534.1 250.6 cm /R7554 Do Q q 5.7 0 0 -8.3 538.7 251.6 cm /R7558 Do Q q 4.4 0 0 -5.6 545.2 248.7 cm /R7566 Do Q q 3.9 0 0 -5.3 550.4 248.6 cm /R7582 Do Q q 4.4 0 0 -5.6 554.9 248.7 cm /R7566 Do Q q 2.6 0 0 -8.1 92.1 236.9 cm /R7594 Do Q q 3.8 0 0 -5.6 95.5 234.2 cm /R7606 Do Q q 5.3 0 0 -5.6 104.3 234.2 cm /R7498 Do Q q 2.6 0 0 -8.3 114.4 237.1 cm /R7622 Do Q q 5.1 0 0 -5.6 117.8 234.2 cm /R7578 Do Q q 5.1 0 0 -5.6 124 234.2 cm /R7578 Do Q q 5.7 0 0 -7.6 129.9 234.1 cm /R7618 Do Q q 3.7 0 0 -7.5 140.2 236.1 cm /R7554 Do Q q 5.7 0 0 -8.3 144.9 237.1 cm /R7558 Do Q q 5.3 0 0 -5.6 151.5 234.2 cm /R7498 Do Q q 3.7 0 0 -7.5 157.2 236.1 cm /R7554 Do Q q 7.9 0 0 -5.4 166 234 cm /R7574 Do Q q 5.3 0 0 -5.6 174.3 234.2 cm /R7498 Do Q q 2.6 0 0 -8.1 180.1 236.9 cm /R7594 Do Q q 3.7 0 0 -7.5 183.3 236.1 cm /R7554 Do Q q 3.8 0 0 -5.6 188 234.2 cm /R7606 Do Q q 4 0 0 -8.4 196.6 237.2 cm /R7586 Do Q q 5.1 0 0 -5.6 200.3 234.2 cm /R7578 Do Q q 3.9 0 0 -5.3 206.2 234.1 cm /R7582 Do Q q 5.7 0 0 -5.3 215 234.1 cm /R7502 Do Q q 5.1 0 0 -5.6 221.5 234.2 cm /R7578 Do Q q 3.7 0 0 -7.5 227.2 236.1 cm /R7554 Do Q q 2.6 0 0 -8.1 231.9 236.9 cm /R7594 Do Q q 5.8 0 0 -8.4 235.2 237.2 cm /R7798 Do Q q 4.4 0 0 -5.6 241.7 234.2 cm /R7562 Do Q q 5.3 0 0 -5.6 247 234.2 cm /R7498 Do Q q 3.7 0 0 -7.5 252.7 236.1 cm /R7554 Do Q q 2.6 0 0 -8.1 257.3 236.9 cm /R7594 Do Q q 5.1 0 0 -5.6 260.7 234.2 cm /R7578 Do Q q 5.7 0 0 -5.3 266.6 234.1 cm /R7502 Do Q q 3.7 0 0 -7.5 277 236.1 cm /R7554 Do Q q 5.7 0 0 -8.3 281.7 237.1 cm /R7558 Do Q q 5.3 0 0 -5.6 288.3 234.2 cm /R7498 Do Q q 3.7 0 0 -7.5 294 236.1 cm /R7554 Do Q q 3.7 0 0 -7.5 302.7 236.1 cm /R7554 Do Q q 5.7 0 0 -8.3 307.4 237.1 cm /R7558 Do Q q 4.4 0 0 -5.6 313.9 234.2 cm /R7566 Do Q q 3.8 0 0 -5.6 323.3 234.2 cm /R7606 Do Q q 4.4 0 0 -5.6 327.9 234.2 cm /R7566 Do Q q 5.7 0 0 -5.3 333.1 234.1 cm /R7502 Do Q q 3.7 0 0 -7.5 339.1 236.1 cm /R7554 Do Q q 9.1 0 0 -5.3 348.2 234.1 cm /R7598 Do Q q 4.4 0 0 -5.6 358 234.2 cm /R7566 Do Q q 3.8 0 0 -5.6 363.2 234.2 cm /R7606 Do Q q 3.8 0 0 -5.6 367.7 234.2 cm /R7606 Do Q q 5.3 0 0 -5.6 372.4 234.2 cm /R7498 Do Q q 5.4 0 0 -8 378.2 234.2 cm /R7602 Do Q q 4.4 0 0 -5.6 384.1 234.2 cm /R7566 Do Q q 5.7 0 0 -8.3 393.5 237.1 cm /R7558 Do Q q 5.3 0 0 -5.6 400.1 234.2 cm /R7498 Do Q q 3.8 0 0 -5.6 405.9 234.2 cm /R7606 Do Q q 5.7 0 0 -8.5 414.7 237.1 cm /R7610 Do Q q 4.4 0 0 -5.6 421.5 234.2 cm /R7566 Do Q q 4.4 0 0 -5.6 426.7 234.2 cm /R7566 Do Q q 5.7 0 0 -5.3 431.8 234.1 cm /R7502 Do Q q 3.9 0 0 -5.3 442.7 234.1 cm /R7582 Do Q q 4.4 0 0 -5.6 447.3 234.2 cm /R7566 Do Q q 4.4 0 0 -5.6 452.5 234.2 cm /R7562 Do Q q 4.4 0 0 -5.6 457.6 234.2 cm /R7566 Do Q q 2.6 0 0 -8.1 462.8 236.9 cm /R7594 Do Q q 5.6 0 0 -5.4 466 234 cm /R7614 Do Q q 4.4 0 0 -5.6 471.9 234.2 cm /R7566 Do Q q 5.7 0 0 -8.5 477.1 237.1 cm /R7506 Do Q q 5.1 0 0 -5.6 487.9 234.2 cm /R7578 Do Q q 5.7 0 0 -5.3 493.7 234.1 cm /R7502 Do Q q 3.7 0 0 -7.5 504.4 236.1 cm /R7554 Do Q q 5.7 0 0 -8.3 509.1 237.1 cm /R7558 Do Q q 4.4 0 0 -5.6 515.6 234.2 cm /R7566 Do Q q 3.9 0 0 -5.3 525.1 234.1 cm /R7582 Do Q q 4.4 0 0 -5.6 529.6 234.2 cm /R7566 Do Q q 9.1 0 0 -5.3 534.8 234.1 cm /R7598 Do Q q 5.1 0 0 -5.6 544.6 234.2 cm /R7578 Do Q q 3.7 0 0 -7.5 550.4 236.1 cm /R7554 Do Q q 4.4 0 0 -5.6 555.1 234.2 cm /R7566 Do Q q 5.7 0 0 -5.3 92.1 219.7 cm /R7502 Do Q q 5.1 0 0 -5.6 98.6 219.8 cm /R7578 Do Q q 5.7 0 0 -8.5 104.8 222.7 cm /R7506 Do Q q 4.4 0 0 -5.6 111.3 219.8 cm /R7566 Do Q q 1.3 0 0 -1.2 117.1 215.6 cm /R7626 Do Q q 3.5 0 0 -8.2 129.4 222.6 cm /R7630 Do Q q 4 0 0 -8.4 133.5 222.8 cm /R7586 Do Q q 3.7 0 0 -7.5 142.5 221.7 cm /R7554 Do Q q 5.7 0 0 -8.3 147.2 222.7 cm /R7558 Do Q q 2.6 0 0 -8.1 153.7 222.5 cm /R7594 Do Q q 3.8 0 0 -5.6 157 219.8 cm /R7606 Do Q q 2.6 0 0 -8.3 167 222.7 cm /R7622 Do Q q 5.1 0 0 -5.6 170.3 219.8 cm /R7578 Do Q q 5.1 0 0 -5.6 176.6 219.8 cm /R7578 Do Q q 5.7 0 0 -7.6 182.5 219.7 cm /R7618 Do Q q 4.4 0 0 -5.6 194.1 219.8 cm /R7566 Do Q q 5.8 0 0 -5.2 199.1 219.6 cm /R7682 Do Q q 4.4 0 0 -5.6 205.4 219.8 cm /R7566 Do Q q 4.4 0 0 -5.6 210.5 219.8 cm /R7562 Do Q q 5.7 0 0 -5.5 215.7 219.7 cm /R7634 Do Q q 3.7 0 0 -7.5 222.1 221.7 cm /R7554 Do Q q 4.4 0 0 -5.6 226.7 219.8 cm /R7566 Do Q q 3.8 0 0 -5.6 231.9 219.8 cm /R7606 Do Q q 4 0 0 -8.4 242 222.8 cm /R7586 Do Q q 5.1 0 0 -5.6 245.7 219.8 cm /R7578 Do Q q 3.9 0 0 -5.3 251.6 219.7 cm /R7582 Do Q q 5.3 0 0 -5.6 261.6 219.8 cm /R7498 Do Q q 5.7 0 0 -7.6 272.8 219.7 cm /R7618 Do Q q 3.9 0 0 -5.3 279.3 219.7 cm /R7582 Do Q q 4.4 0 0 -5.6 283.9 219.8 cm /R7566 Do Q q 5.7 0 0 -8.5 289 222.7 cm /R7506 Do Q q 4.4 0 0 -5.6 295.5 219.8 cm /R7566 Do Q q 3.7 0 0 -7.5 300.6 221.7 cm /R7554 Do Q q 4.4 0 0 -5.6 305.2 219.8 cm /R7566 Do Q q 3.9 0 0 -5.3 310.4 219.7 cm /R7582 Do Q q 9.1 0 0 -5.3 314.9 219.7 cm /R7598 Do Q q 2.6 0 0 -8.1 324.8 222.5 cm /R7594 Do Q q 5.7 0 0 -5.3 328.1 219.7 cm /R7502 Do Q q 4.4 0 0 -5.6 334.6 219.8 cm /R7566 Do Q q 5.7 0 0 -8.5 339.8 222.7 cm /R7506 Do Q q 5.7 0 0 -5.3 351.7 219.7 cm /R7502 Do Q q 5.7 0 0 -5.5 357.8 219.7 cm /R7634 Do Q q 9.1 0 0 -5.3 364.3 219.7 cm /R7598 Do Q q 5.7 0 0 -8.5 373.7 222.7 cm /R7610 Do Q q 4.4 0 0 -5.6 380.6 219.8 cm /R7566 Do Q q 3.9 0 0 -5.3 385.7 219.7 cm /R7582 Do Q q 5.1 0 0 -5.6 395.7 219.8 cm /R7578 Do Q q 4 0 0 -8.4 401.5 222.8 cm /R7586 Do Q q 4.4 0 0 -5.6 410.6 219.8 cm /R7562 Do Q q 5.6 0 0 -7.6 415.6 219.6 cm /R7590 Do Q q 4.4 0 0 -5.6 421.9 219.8 cm /R7562 Do Q q 2.6 0 0 -8.3 427 222.7 cm /R7622 Do Q q 4.4 0 0 -5.6 430.4 219.8 cm /R7566 Do Q q 3.8 0 0 -5.6 435.5 219.8 cm /R7606 Do Q q 7.9 0 0 -5.4 445.5 219.6 cm /R7574 Do Q q 2.6 0 0 -8.1 454 222.5 cm /R7594 Do Q q 3.7 0 0 -7.5 457.3 221.7 cm /R7554 Do Q q 5.7 0 0 -8.3 461.9 222.7 cm /R7558 Do Q q 5.1 0 0 -5.6 468.4 219.8 cm /R7578 Do Q q 5.7 0 0 -5.5 474.3 219.7 cm /R7634 Do Q q 3.7 0 0 -7.5 480.7 221.7 cm /R7554 Do Q q 3.9 0 0 -5.3 490.6 219.7 cm /R7582 Do Q q 4.4 0 0 -5.6 495.2 219.8 cm /R7566 Do Q q 4.4 0 0 -5.6 500.3 219.8 cm /R7562 Do Q q 4.4 0 0 -5.6 505.5 219.8 cm /R7566 Do Q q 2.6 0 0 -8.1 510.7 222.5 cm /R7594 Do Q q 5.6 0 0 -5.4 513.9 219.6 cm /R7614 Do Q q 2.6 0 0 -8.1 520.1 222.5 cm /R7594 Do Q q 5.7 0 0 -5.3 523.5 219.7 cm /R7502 Do Q q 5.4 0 0 -8 530 219.8 cm /R7602 Do Q q 3.7 0 0 -7.5 541.2 221.7 cm /R7554 Do Q q 5.7 0 0 -8.3 545.8 222.7 cm /R7558 Do Q q 2.6 0 0 -8.1 552.3 222.5 cm /R7594 Do Q q 3.8 0 0 -5.6 555.7 219.8 cm /R7606 Do Q q 5.7 0 0 -5.3 92.1 205.2 cm /R7502 Do Q q 5.1 0 0 -5.6 98.6 205.3 cm /R7578 Do Q q 3.7 0 0 -7.5 104.4 207.2 cm /R7554 Do Q q 2.6 0 0 -8.1 109 208 cm /R7594 Do Q q 5.8 0 0 -8.4 112.3 208.3 cm /R7798 Do Q q 4.4 0 0 -5.6 118.9 205.3 cm /R7562 Do Q q 5.3 0 0 -5.6 124.1 205.3 cm /R7498 Do Q q 3.7 0 0 -7.5 129.8 207.2 cm /R7554 Do Q q 2.6 0 0 -8.1 134.5 208 cm /R7594 Do Q q 5.1 0 0 -5.6 137.8 205.3 cm /R7578 Do Q q 5.7 0 0 -5.3 143.7 205.2 cm /R7502 Do Q q 1.4 0 0 -3.5 150.8 201.1 cm /R7638 Do Q q 3.7 0 0 -7.5 157.5 207.2 cm /R7554 Do Q q 5.7 0 0 -8.3 162.2 208.2 cm /R7558 Do Q q 4.4 0 0 -5.6 168.7 205.3 cm /R7566 Do Q q 5.7 0 0 -5.3 178.3 205.2 cm /R7502 Do Q q 4.4 0 0 -5.6 184.7 205.3 cm /R7566 Do Q q 7.9 0 0 -5.4 189.8 205.1 cm /R7574 Do Q q 5.7 0 0 -7.6 202.6 205.2 cm /R7618 Do Q q 5.1 0 0 -5.6 209.5 205.3 cm /R7578 Do Q q 2.6 0 0 -8.3 215.3 208.2 cm /R7622 Do Q q 2.6 0 0 -8.3 218.7 208.2 cm /R7622 Do Q q 2.6 0 0 -8.1 222.1 208 cm /R7594 Do Q q 5.7 0 0 -5.3 225.4 205.2 cm /R7502 Do Q q 5.4 0 0 -8 231.9 205.3 cm /R7602 Do Q q 4 0 0 -8.4 241.6 208.3 cm /R7586 Do Q q 5.7 0 0 -5.5 245.3 205.2 cm /R7634 Do Q q 5.7 0 0 -5.3 251.8 205.2 cm /R7502 Do Q q 4.4 0 0 -5.6 258.3 205.3 cm /R7562 Do Q q 3.7 0 0 -7.5 263.4 207.2 cm /R7554 Do Q q 2.6 0 0 -8.1 268 208 cm /R7594 Do Q q 5.1 0 0 -5.6 271.4 205.3 cm /R7578 Do Q q 5.7 0 0 -5.3 277.3 205.2 cm /R7502 Do Q q 2.6 0 0 -8.1 288.1 208 cm /R7594 Do Q q 3.8 0 0 -5.6 291.4 205.3 cm /R7606 Do Q q 4.4 0 0 -5.6 300.2 205.3 cm /R7562 Do Q q 5.3 0 0 -5.6 305.4 205.3 cm /R7498 Do Q q 2.6 0 0 -8.3 311.2 208.2 cm /R7622 Do Q q 2.6 0 0 -8.3 314.6 208.2 cm /R7622 Do Q q 4.4 0 0 -5.6 317.9 205.3 cm /R7566 Do Q q 5.7 0 0 -8.5 323.1 208.2 cm /R7506 Do Q q 3.7 0 0 -7.5 333.7 207.2 cm /R7554 Do Q q 5.1 0 0 -5.6 338.3 205.3 cm /R7578 Do Q q 5.7 0 0 -8.5 348.4 208.2 cm /R7506 Do Q q 4.4 0 0 -5.6 354.9 205.3 cm /R7566 Do Q q 3.7 0 0 -7.5 360 207.2 cm /R7554 Do Q q 4.4 0 0 -5.6 364.6 205.3 cm /R7566 Do Q q 3.9 0 0 -5.3 369.8 205.2 cm /R7582 Do Q q 9.1 0 0 -5.3 374.3 205.2 cm /R7598 Do Q q 2.6 0 0 -8.1 384.2 208 cm /R7594 Do Q q 5.7 0 0 -5.3 387.5 205.2 cm /R7502 Do Q q 4.4 0 0 -5.6 394 205.3 cm /R7566 Do Q q 2.6 0 0 -8.1 403.5 208 cm /R7594 Do Q q 4 0 0 -8.4 406.8 208.3 cm /R7586 Do Q q 5.3 0 0 -5.6 414.6 205.3 cm /R7498 Do Q q 9.1 0 0 -5.3 424.7 205.2 cm /R7598 Do Q q 4.4 0 0 -5.6 434.6 205.3 cm /R7566 Do Q q 3.8 0 0 -5.6 439.7 205.3 cm /R7606 Do Q q 3.8 0 0 -5.6 444.3 205.3 cm /R7606 Do Q q 5.3 0 0 -5.6 449 205.3 cm /R7498 Do Q q 5.4 0 0 -8 454.7 205.3 cm /R7602 Do Q q 4.4 0 0 -5.6 460.6 205.3 cm /R7566 Do Q q 2.6 0 0 -8.1 470.1 208 cm /R7594 Do Q q 3.8 0 0 -5.6 473.5 205.3 cm /R7606 Do Q q 5.1 0 0 -5.6 482.3 205.3 cm /R7578 Do Q q 5.7 0 0 -5.3 488.2 205.2 cm /R7502 Do Q q 3.7 0 0 -7.5 498.8 207.2 cm /R7554 Do Q q 5.7 0 0 -8.3 503.5 208.2 cm /R7558 Do Q q 4.4 0 0 -5.6 509.9 205.3 cm /R7566 Do Q q 5.7 0 0 -5.3 519.5 205.2 cm /R7502 Do Q q 4.4 0 0 -5.6 526 205.3 cm /R7566 Do Q q 3.7 0 0 -7.5 531.1 207.2 cm /R7554 Do Q q 7.9 0 0 -5.4 535.3 205.1 cm /R7574 Do Q q 5.1 0 0 -5.6 543.4 205.3 cm /R7578 Do Q q 3.9 0 0 -5.3 549.3 205.2 cm /R7582 Do Q q 5.5 0 0 -8.3 553.9 208.2 cm /R7570 Do Q q 3.7 0 0 -7.5 92 192.8 cm /R7554 Do Q q 5.7 0 0 -8.3 96.7 193.8 cm /R7558 Do Q q 5.3 0 0 -5.6 103.2 190.9 cm /R7498 Do Q q 3.7 0 0 -7.5 108.9 192.8 cm /R7554 Do Q q 9.1 0 0 -5.3 117.7 190.8 cm /R7598 Do Q q 5.3 0 0 -5.6 127.6 190.9 cm /R7498 Do Q q 5.6 0 0 -7.6 132.9 190.7 cm /R7590 Do Q q 5.7 0 0 -8.5 143.2 193.8 cm /R7610 Do Q q 4.4 0 0 -5.6 150.1 190.9 cm /R7566 Do Q q 4.4 0 0 -5.6 159.4 190.9 cm /R7562 Do Q q 5.3 0 0 -5.6 164.7 190.9 cm /R7498 Do Q q 5.7 0 0 -5.5 170.5 190.8 cm /R7634 Do Q q 3.8 0 0 -5.6 176.9 190.9 cm /R7606 Do Q q 2.6 0 0 -8.1 181.5 193.6 cm /R7594 Do Q q 5.7 0 0 -5.3 184.9 190.8 cm /R7502 Do Q q 5.4 0 0 -8 191.3 190.9 cm /R7602 Do Q q 3.7 0 0 -7.5 201.1 192.8 cm /R7554 Do Q q 5.7 0 0 -8.3 205.7 193.8 cm /R7558 Do Q q 4.4 0 0 -5.6 212.2 190.9 cm /R7566 Do Q q 5.7 0 0 -8.5 221.6 193.8 cm /R7506 Do Q q 4.4 0 0 -5.6 228.1 190.9 cm /R7566 Do Q q 5.3 0 0 -5.6 233.3 190.9 cm /R7498 Do Q q 5.7 0 0 -8.5 239.1 193.8 cm /R7506 Do Q q 2.6 0 0 -8.3 245.6 193.8 cm /R7622 Do Q q 5.1 0 0 -5.6 248.9 190.9 cm /R7578 Do Q q 4.4 0 0 -5.6 255.2 190.9 cm /R7562 Do Q q 5.5 0 0 -8.3 260 193.8 cm /R7570 Do Q q 1.3 0 0 -1.2 266.7 186.7 cm /R7626 Do Q q 3.5 0 0 -8.2 275.1 193.7 cm /R7630 Do Q q 4 0 0 -8.4 279.2 193.9 cm /R7586 Do Q q 3.7 0 0 -7.5 286.9 192.8 cm /R7554 Do Q q 5.7 0 0 -8.3 291.5 193.8 cm /R7558 Do Q q 4.4 0 0 -5.6 298 190.9 cm /R7566 Do Q q 3.9 0 0 -5.3 303.2 190.8 cm /R7582 Do Q q 4.4 0 0 -5.6 307.7 190.9 cm /R7566 Do Q q 2.6 0 0 -8.1 317.1 193.6 cm /R7594 Do Q q 3.8 0 0 -5.6 320.5 190.9 cm /R7606 Do Q q 3.8 0 0 -5.6 329.1 190.9 cm /R7606 Do Q q 5.7 0 0 -5.5 333.7 190.8 cm /R7634 Do Q q 4.4 0 0 -5.6 340.1 190.9 cm /R7562 Do Q q 5.7 0 0 -8.3 344.9 193.8 cm /R7558 Do Q q 5.3 0 0 -5.6 355.8 190.9 cm /R7498 Do Q q 9.1 0 0 -5.3 365.6 190.8 cm /R7598 Do Q q 4.4 0 0 -5.6 375.4 190.9 cm /R7566 Do Q q 3.8 0 0 -5.6 380.6 190.9 cm /R7606 Do Q q 3.8 0 0 -5.6 385.1 190.9 cm /R7606 Do Q q 5.3 0 0 -5.6 389.8 190.9 cm /R7498 Do Q q 5.4 0 0 -8 395.6 190.9 cm /R7602 Do Q q 4.4 0 0 -5.6 401.5 190.9 cm /R7566 Do Q q 1.4 0 0 -3.5 407.2 186.7 cm /R7638 Do Q q 2.6 0 0 -8.1 414.1 193.6 cm /R7594 Do Q q 3.7 0 0 -7.5 417.3 192.8 cm /R7554 Do Q q 2.6 0 0 -8.1 426.1 193.6 cm /R7594 Do Q q 3.8 0 0 -5.6 429.4 190.9 cm /R7606 Do Q q 3.9 0 0 -5.3 437.9 190.8 cm /R7582 Do Q q 4.4 0 0 -5.6 442.5 190.9 cm /R7566 Do Q q 4.4 0 0 -5.6 447.7 190.9 cm /R7562 Do Q q 4.4 0 0 -5.6 452.8 190.9 cm /R7566 Do Q q 2.6 0 0 -8.1 458 193.6 cm /R7594 Do Q q 5.6 0 0 -5.4 461.2 190.7 cm /R7614 Do Q q 4.4 0 0 -5.6 467.1 190.9 cm /R7566 Do Q q 5.7 0 0 -8.5 472.3 193.8 cm /R7506 Do Q q 5.3 0 0 -5.6 483.2 190.9 cm /R7498 Do Q q 5.7 0 0 -5.3 488.9 190.8 cm /R7502 Do Q q 5.7 0 0 -8.5 495.4 193.8 cm /R7506 Do Q q 5.7 0 0 -8.3 506 193.8 cm /R7558 Do Q q 5.3 0 0 -5.6 512.6 190.9 cm /R7498 Do Q q 5.7 0 0 -5.3 518.3 190.8 cm /R7502 Do Q q 5.7 0 0 -8.5 524.8 193.8 cm /R7506 Do Q q 2.6 0 0 -8.3 531.3 193.8 cm /R7622 Do Q q 4.4 0 0 -5.6 534.7 190.9 cm /R7566 Do Q q 5.7 0 0 -8.5 539.8 193.8 cm /R7506 Do Q q 2.6 0 0 -8.1 550.4 193.6 cm /R7594 Do Q q 5.7 0 0 -5.3 553.7 190.8 cm /R7502 Do Q q 3.7 0 0 -7.5 92 178.4 cm /R7554 Do Q q 5.7 0 0 -8.3 96.7 179.4 cm /R7558 Do Q q 4.4 0 0 -5.6 103.1 176.5 cm /R7566 Do Q q 2.6 0 0 -8.1 112.7 179.2 cm /R7594 Do Q q 5.7 0 0 -5.3 116.1 176.4 cm /R7502 Do Q q 3.7 0 0 -7.5 122.1 178.4 cm /R7554 Do Q q 4.4 0 0 -5.6 126.8 176.5 cm /R7566 Do Q q 5.7 0 0 -5.3 131.9 176.4 cm /R7502 Do Q q 5.7 0 0 -8.5 138.4 179.4 cm /R7506 Do Q q 4.4 0 0 -5.6 144.9 176.5 cm /R7566 Do Q q 5.7 0 0 -8.5 150.1 179.4 cm /R7506 Do Q q 9.1 0 0 -5.3 161 176.4 cm /R7598 Do Q q 5.3 0 0 -5.6 170.9 176.5 cm /R7498 Do Q q 5.7 0 0 -5.3 176.7 176.4 cm /R7502 Do Q q 5.7 0 0 -5.3 183.2 176.4 cm /R7502 Do Q q 4.4 0 0 -5.6 189.7 176.5 cm /R7566 Do Q q 3.9 0 0 -5.3 194.8 176.4 cm /R7582 Do Q q 1.3 0 0 -1.2 200 172.3 cm /R7626 Do Q q 7.2 0 0 -8.7 209.4 179.5 cm /R7650 Do Q q 5.1 0 0 -5.6 217.6 176.5 cm /R7578 Do Q q 5.7 0 0 -5.3 223.5 176.4 cm /R7502 Do Q q 3.7 0 0 -7.5 229.5 178.4 cm /R7554 Do Q q 3.9 0 0 -5.3 234.2 176.4 cm /R7582 Do Q q 5.1 0 0 -5.6 238.7 176.5 cm /R7578 Do Q q 2.6 0 0 -8.3 244.6 179.4 cm /R7622 Do Q q 2.6 0 0 -8.1 252.3 179.2 cm /R7594 Do Q q 3.8 0 0 -5.6 255.7 176.5 cm /R7606 Do Q q 3.7 0 0 -7.5 264.4 178.4 cm /R7554 Do Q q 5.7 0 0 -8.3 269.1 179.4 cm /R7558 Do Q q 4.4 0 0 -5.6 275.6 176.5 cm /R7566 Do Q q 5.7 0 0 -5.3 280.7 176.4 cm /R7502 Do Q q 3.9 0 0 -5.3 291.7 176.4 cm /R7582 Do Q q 4.4 0 0 -5.6 296.2 176.5 cm /R7566 Do Q q 3.7 0 0 -7.5 301.3 178.4 cm /R7554 Do Q q 5.7 0 0 -5.5 305.9 176.4 cm /R7634 Do Q q 3.9 0 0 -5.3 312.4 176.4 cm /R7582 Do Q q 5.7 0 0 -5.3 317 176.4 cm /R7502 Do Q q 4.4 0 0 -5.6 323.5 176.5 cm /R7566 Do Q q 5.7 0 0 -8.5 328.6 179.4 cm /R7506 Do Q q 3.7 0 0 -7.5 339.4 178.4 cm /R7554 Do Q q 5.1 0 0 -5.6 344.1 176.5 cm /R7578 Do Q q 3.7 0 0 -7.5 354.2 178.4 cm /R7554 Do Q q 5.7 0 0 -8.3 358.9 179.4 cm /R7558 Do Q q 4.4 0 0 -5.6 365.3 176.5 cm /R7566 Do Q q 3.8 0 0 -5.6 374.9 176.5 cm /R7606 Do Q q 5.6 0 0 -7.6 379.4 176.3 cm /R7590 Do Q q 5.7 0 0 -5.3 385.6 176.4 cm /R7502 Do Q q 4.4 0 0 -5.6 392.1 176.5 cm /R7562 Do Q q 5.7 0 0 -8.3 396.9 179.4 cm /R7558 Do Q q 3.9 0 0 -5.3 403.4 176.4 cm /R7582 Do Q q 5.1 0 0 -5.6 407.9 176.5 cm /R7578 Do Q q 5.7 0 0 -5.3 413.8 176.4 cm /R7502 Do Q q 5.1 0 0 -5.6 420.3 176.5 cm /R7578 Do Q q 5.7 0 0 -5.5 426.2 176.4 cm /R7634 Do Q q 3.8 0 0 -5.6 432.7 176.5 cm /R7606 Do Q q 5.1 0 0 -5.6 441.9 176.5 cm /R7578 Do Q q 5.7 0 0 -7.6 447.8 176.4 cm /R7618 Do Q q 4.4 0 0 -5.6 454.6 176.5 cm /R7566 Do Q q 3.9 0 0 -5.3 459.8 176.4 cm /R7582 Do Q q 5.3 0 0 -5.6 464.4 176.5 cm /R7498 Do Q q 3.7 0 0 -7.5 470.1 178.4 cm /R7554 Do Q q 2.6 0 0 -8.1 474.8 179.2 cm /R7594 Do Q q 5.1 0 0 -5.6 478.1 176.5 cm /R7578 Do Q q 5.7 0 0 -5.3 484 176.4 cm /R7502 Do Q q 3.7 0 0 -7.5 494.6 178.4 cm /R7554 Do Q q 5.1 0 0 -5.6 499.3 176.5 cm /R7578 Do Q q 5.7 0 0 -8.5 509.5 179.4 cm /R7506 Do Q q 4.4 0 0 -5.6 515.9 176.5 cm /R7566 Do Q q 3.7 0 0 -7.5 521 178.4 cm /R7554 Do Q q 4.4 0 0 -5.6 525.7 176.5 cm /R7566 Do Q q 3.9 0 0 -5.3 530.8 176.4 cm /R7582 Do Q q 9.1 0 0 -5.3 535.4 176.4 cm /R7598 Do Q q 2.6 0 0 -8.1 545.2 179.2 cm /R7594 Do Q q 5.7 0 0 -5.3 548.6 176.4 cm /R7502 Do Q q 4.4 0 0 -5.6 555.1 176.5 cm /R7566 Do Q q 2.6 0 0 -8.1 92.1 164.7 cm /R7594 Do Q q 4 0 0 -8.4 95.4 165 cm /R7586 Do Q q 3.7 0 0 -7.5 103.2 163.9 cm /R7554 Do Q q 5.7 0 0 -8.3 107.8 164.9 cm /R7558 Do Q q 4.4 0 0 -5.6 114.3 162 cm /R7566 Do Q q 5.7 0 0 -8.5 123.7 164.9 cm /R7506 Do Q q 4.4 0 0 -5.6 130.1 162 cm /R7566 Do Q q 5.3 0 0 -5.6 135.4 162 cm /R7498 Do Q q 5.7 0 0 -8.5 141.2 164.9 cm /R7506 Do Q q 2.6 0 0 -8.3 147.7 164.9 cm /R7622 Do Q q 5.1 0 0 -5.6 151 162 cm /R7578 Do Q q 4.4 0 0 -5.6 157.3 162 cm /R7562 Do Q q 5.5 0 0 -8.3 162.1 164.9 cm /R7570 Do Q q 5.7 0 0 -8.3 172.5 164.9 cm /R7558 Do Q q 5.3 0 0 -5.6 179.1 162 cm /R7498 Do Q q 3.8 0 0 -5.6 184.9 162 cm /R7606 Do Q q 5.7 0 0 -8.5 193.7 164.9 cm /R7610 Do Q q 4.4 0 0 -5.6 200.6 162 cm /R7566 Do Q q 4.4 0 0 -5.6 205.7 162 cm /R7566 Do Q q 5.7 0 0 -5.3 210.9 161.9 cm /R7502 Do Q q 4.4 0 0 -5.6 221.7 162 cm /R7566 Do Q q 2.6 0 0 -8.3 226.9 164.9 cm /R7622 Do Q q 2.6 0 0 -8.1 230.2 164.7 cm /R7594 Do Q q 9.1 0 0 -5.3 233.6 161.9 cm /R7598 Do Q q 2.6 0 0 -8.1 243.4 164.7 cm /R7594 Do Q q 5.7 0 0 -5.3 246.8 161.9 cm /R7502 Do Q q 5.3 0 0 -5.6 253.4 162 cm /R7498 Do Q q 3.7 0 0 -7.5 259 163.9 cm /R7554 Do Q q 4.4 0 0 -5.6 263.7 162 cm /R7566 Do Q q 5.7 0 0 -8.5 268.9 164.9 cm /R7506 Do Q q 1.3 0 0 -1.2 275.9 157.8 cm /R7626 Do Q q 7.7 0 0 -8.2 284.6 164.8 cm /R7678 Do Q q 5.7 0 0 -8.3 293 164.9 cm /R7558 Do Q q 2.6 0 0 -8.1 299.5 164.7 cm /R7594 Do Q q 3.8 0 0 -5.6 302.8 162 cm /R7606 Do Q q 5.7 0 0 -7.6 311.6 161.9 cm /R7618 Do Q q 3.9 0 0 -5.3 318.1 161.9 cm /R7582 Do Q q 5.1 0 0 -5.6 322.6 162 cm /R7578 Do Q q 4.4 0 0 -5.6 328.9 162 cm /R7562 Do Q q 4.4 0 0 -5.6 334 162 cm /R7566 Do Q q 3.8 0 0 -5.6 339.2 162 cm /R7606 Do Q q 3.8 0 0 -5.6 343.7 162 cm /R7606 Do Q q 4.4 0 0 -5.6 352.7 162 cm /R7562 Do Q q 5.6 0 0 -7.6 357.8 161.8 cm /R7590 Do Q q 4.4 0 0 -5.6 364 162 cm /R7562 Do Q q 2.6 0 0 -8.3 369.2 164.9 cm /R7622 Do Q q 4.4 0 0 -5.6 372.5 162 cm /R7566 Do Q q 3.8 0 0 -5.6 377.7 162 cm /R7606 Do Q q 5.7 0 0 -5.5 386.6 161.9 cm /R7634 Do Q q 5.7 0 0 -5.3 393.1 161.9 cm /R7502 Do Q q 3.7 0 0 -7.5 399.1 163.9 cm /R7554 Do Q q 2.6 0 0 -8.1 403.7 164.7 cm /R7594 Do Q q 2.6 0 0 -8.3 407.1 164.9 cm /R7622 Do Q q 3.7 0 0 -7.5 414.4 163.9 cm /R7554 Do Q q 5.7 0 0 -8.3 419.1 164.9 cm /R7558 Do Q q 4.4 0 0 -5.6 425.6 162 cm /R7566 Do Q q 5.7 0 0 -8.5 435.1 164.9 cm /R7506 Do Q q 4.4 0 0 -5.6 441.5 162 cm /R7566 Do Q q 5.3 0 0 -5.6 446.8 162 cm /R7498 Do Q q 5.7 0 0 -8.5 452.6 164.9 cm /R7506 Do Q q 2.6 0 0 -8.3 459.1 164.9 cm /R7622 Do Q q 5.1 0 0 -5.6 462.4 162 cm /R7578 Do Q q 4.4 0 0 -5.6 468.7 162 cm /R7562 Do Q q 5.5 0 0 -8.3 473.5 164.9 cm /R7570 Do Q q 2.6 0 0 -8.1 483.9 164.7 cm /R7594 Do Q q 3.8 0 0 -5.6 487.3 162 cm /R7606 Do Q q 3.9 0 0 -5.3 496 161.9 cm /R7582 Do Q q 4.4 0 0 -5.6 500.6 162 cm /R7566 Do Q q 3.8 0 0 -5.6 505.7 162 cm /R7606 Do Q q 5.1 0 0 -5.6 510.3 162 cm /R7578 Do Q q 2.6 0 0 -8.3 516.2 164.9 cm /R7622 Do Q q 5.6 0 0 -5.4 519.4 161.8 cm /R7614 Do Q q 4.4 0 0 -5.6 525.3 162 cm /R7566 Do Q q 5.7 0 0 -8.5 530.5 164.9 cm /R7506 Do Q q 5.3 0 0 -5.6 541.4 162 cm /R7498 Do Q q 5.7 0 0 -5.3 547.1 161.9 cm /R7502 Do Q q 5.7 0 0 -8.5 553.6 164.9 cm /R7506 Do Q q 4.4 0 0 -5.6 92.1 147.6 cm /R7566 Do Q q 5.8 0 0 -5.2 97.1 147.4 cm /R7682 Do Q q 4.4 0 0 -5.6 103.4 147.6 cm /R7566 Do Q q 4.4 0 0 -5.6 108.5 147.6 cm /R7562 Do Q q 5.7 0 0 -5.5 113.7 147.5 cm /R7634 Do Q q 3.7 0 0 -7.5 120.1 149.5 cm /R7554 Do Q q 2.6 0 0 -8.1 124.7 150.3 cm /R7594 Do Q q 5.1 0 0 -5.6 128.1 147.6 cm /R7578 Do Q q 5.7 0 0 -5.3 134 147.5 cm /R7502 Do Q q 4.4 0 0 -5.6 144.5 147.6 cm /R7562 Do Q q 5.1 0 0 -5.6 149.7 147.6 cm /R7578 Do Q q 5.7 0 0 -5.3 155.6 147.5 cm /R7502 Do Q q 3.7 0 0 -7.5 161.6 149.5 cm /R7554 Do Q q 2.6 0 0 -8.1 166.3 150.3 cm /R7594 Do Q q 5.7 0 0 -5.3 169.6 147.5 cm /R7502 Do Q q 5.7 0 0 -5.5 175.7 147.5 cm /R7634 Do Q q 4.4 0 0 -5.6 182.2 147.6 cm /R7566 Do Q q 3.8 0 0 -5.6 187.4 147.6 cm /R7606 Do Q q 5.3 0 0 -5.6 196 147.6 cm /R7498 Do Q q 3.8 0 0 -5.6 201.8 147.6 cm /R7606 Do Q q 5.7 0 0 -5.3 210.3 147.5 cm /R7502 Do Q q 5.1 0 0 -5.6 216.8 147.6 cm /R7578 Do Q q 3.9 0 0 -5.3 222.7 147.5 cm /R7582 Do Q q 9.1 0 0 -5.3 227.2 147.5 cm /R7598 Do Q q 5.3 0 0 -5.6 237.2 147.6 cm /R7498 Do Q q 2.6 0 0 -8.3 242.9 150.5 cm /R7622 Do Q q 1.3 0 0 -1.2 246.9 143.4 cm /R7626 Do Q endstream endobj 7873 0 obj 29411 endobj 7874 0 obj << /Type /XObject /Name /R7874 /Subtype /Image /Length 7875 0 R /ImageMask true /Width 39 /Height 79 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 39 /BlackIs1 true >>] >> stream 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719.6 cm /R9023 Do Q q 3.6 0 0 -0.48 182.268 714.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 719.6 cm /R8979 Do Q q 3.8 0 0 -5.6 191.9 719.6 cm /R9023 Do Q q 5.6 0 0 -7.6 196.4 719.4 cm /R9027 Do Q q 5.7 0 0 -5.3 202.6 719.5 cm /R9031 Do Q q 4.4 0 0 -5.6 209.1 719.6 cm /R9019 Do Q q 3.6 0 0 -0.48 214.668 714.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 719.5 cm /R8971 Do Q q 3.8 0 0 -5.6 223.1 719.6 cm /R9023 Do Q q 3.9 0 0 -5.3 227.7 719.5 cm /R8971 Do Q q 3.9 0 0 -7.9 232.9 722.1 cm /R9039 Do Q q 0.48 0 0 -14.52 243.708 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 275.6 722.1 cm /R9039 Do Q q 1.3 0 0 -1.2 281.5 715.4 cm /R9043 Do Q q 4.9 0 0 -8.2 284.2 722.1 cm /R9035 Do Q q 4.9 0 0 -8.2 290.1 722.1 cm /R9035 Do Q q 4.9 0 0 -8.2 296 722.1 cm /R9035 Do Q q 4.4 0 0 -5.6 301.7 719.6 cm /R8967 Do Q q 3.2 0 0 -0.8 306.7 717.1 cm /R9047 Do Q q 4.9 0 0 -8.2 311 722.1 cm /R9051 Do Q q 0.48 0 0 -14.52 344.868 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 368.9 722.1 cm /R9039 Do Q q 1.3 0 0 -1.2 374.8 715.4 cm /R9043 Do Q q 4.9 0 0 -8.2 377.6 722.1 cm /R9035 Do Q q 4.9 0 0 -8.2 383.4 722.1 cm /R9035 Do Q q 4.9 0 0 -8.2 389.3 722.1 cm /R9035 Do Q q 4.4 0 0 -5.6 395.1 719.6 cm /R8967 Do Q q 3.2 0 0 -0.8 400.1 717.1 cm /R9047 Do Q q 4.7 0 0 -8.2 404.4 722.1 cm /R9059 Do Q q 0.48 0 0 -14.52 432.468 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 447.5 722.1 cm /R9039 Do Q q 1.3 0 0 -1.2 453.4 715.4 cm /R9043 Do Q endstream endobj 9062 0 obj 2312 endobj 9063 0 obj << /Type /XObject /Name /R9063 /Subtype /Image /Length 9064 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream ,6H/aT?7/P+qfIX%Z'FiJo:tZ-L!nr-LrY$%mf+IpAb0kX>$pZ9Dq3R =B_OnYY'$BpfS"6+U#X(5aLjI4+#f^^ZK/=$3-[Uqu endstream endobj 9064 0 obj 136 endobj 9065 0 obj << /Length 9066 0 R >> stream q 4.9 0 0 -8.2 456.2 722.1 cm /R9063 Do Q q 4.9 0 0 -8.2 462 722.1 cm /R9035 Do Q q 4.9 0 0 -8.2 467.9 722.1 cm /R9035 Do Q q 4.4 0 0 -5.6 473.7 719.6 cm /R8967 Do Q q 3.2 0 0 -0.8 478.7 717.1 cm /R9047 Do Q q 4.7 0 0 -8.2 483 722.1 cm /R9059 Do Q q 0.48 0 0 -14.52 501.948 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 724.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 707.6 cm /R8983 Do Q q 9.1 0 0 -5.3 162.3 704.6 cm /R9015 Do Q q 4.4 0 0 -5.6 172.1 704.7 cm /R9019 Do Q q 3.8 0 0 -5.6 177.3 704.7 cm /R9023 Do Q q 3.6 0 0 -0.48 182.268 699.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 704.7 cm /R8979 Do Q q 3.8 0 0 -5.6 191.9 704.7 cm /R9023 Do Q q 5.6 0 0 -7.6 196.4 704.5 cm /R9027 Do Q q 5.7 0 0 -5.3 202.6 704.6 cm /R9031 Do Q q 4.4 0 0 -5.6 209.1 704.7 cm /R9019 Do Q q 3.6 0 0 -0.48 214.668 699.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 704.6 cm /R8971 Do Q q 3.8 0 0 -5.6 223.1 704.7 cm /R9023 Do Q q 3.9 0 0 -5.3 227.7 704.6 cm /R8971 Do Q endstream endobj 9066 0 obj 1372 endobj 9067 0 obj << /Type /XObject /Name /R9067 /Subtype /Image /Length 9068 0 R /ImageMask true /Width 47 /Height 79 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 47 /BlackIs1 true >>] >> stream ,DOhFGJ4$29FGYqIbWM(pi!Wg\$5ba "rk7g4kOr:loTRM]>G/.hX>CAqgKXR^q,#ms8T:S?aC4WCbP6]>X%@'V%6TF endstream endobj 9068 0 obj 113 endobj 9069 0 obj << /Length 9070 0 R >> stream q 4.7 0 0 -7.9 232.5 707.2 cm /R9067 Do Q q 0.48 0 0 -14.52 243.708 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 275.6 707.2 cm /R9039 Do Q q 1.3 0 0 -1.2 281.5 700.5 cm /R9043 Do Q q 4.9 0 0 -8.2 284.2 707.2 cm /R9035 Do Q q 4.9 0 0 -8.2 290.1 707.2 cm /R9035 Do Q q 4.9 0 0 -8.2 296 707.2 cm /R9035 Do Q q 4.4 0 0 -5.6 301.7 704.7 cm /R8967 Do Q q 3.2 0 0 -0.8 306.7 702.2 cm /R9047 Do Q q 4.9 0 0 -8.2 311 707.2 cm /R9051 Do Q q 0.48 0 0 -14.52 344.868 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 368.9 707.2 cm /R9039 Do Q q 1.3 0 0 -1.2 374.8 700.5 cm /R9043 Do Q q 3.9 0 0 -7.9 378.1 707.2 cm /R9039 Do Q q 4.9 0 0 -8.2 383.4 707.2 cm /R9035 Do Q q 4.9 0 0 -8.2 389.3 707.2 cm /R9035 Do Q q 4.4 0 0 -5.6 395.1 704.7 cm /R8967 Do Q q 3.2 0 0 -0.8 400.1 702.2 cm /R9047 Do Q q 4.7 0 0 -8.2 404.4 707.2 cm /R9059 Do Q q 0.48 0 0 -14.52 432.468 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 447.5 707.2 cm /R9039 Do Q q 1.3 0 0 -1.2 453.4 700.5 cm /R9043 Do Q endstream endobj 9070 0 obj 1150 endobj 9071 0 obj << /Type /XObject /Name /R9071 /Subtype /Image /Length 9072 0 R /ImageMask true /Width 51 /Height 81 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 51 /BlackIs1 true >>] >> stream -,HAI":k\Qs8W-! s!FD:r0fqq_u&j$^Mi$,%u1,AhnK'(pYgnrrP&:.qs6Q:rP*jLpAa$)+2@OLf^JdtrVc]`quAtb~> endstream endobj 9072 0 obj 94 endobj 9073 0 obj << /Length 9074 0 R >> stream q 5.1 0 0 -8.1 456.1 707.4 cm /R9071 Do Q q 4.9 0 0 -8.2 462 707.2 cm /R9035 Do Q q 4.9 0 0 -8.2 467.9 707.2 cm /R9035 Do Q q 4.4 0 0 -5.6 473.7 704.7 cm /R8967 Do Q q 3.2 0 0 -0.8 478.7 702.2 cm /R9047 Do Q q 4.7 0 0 -8.2 483 707.2 cm /R9059 Do Q q 0.48 0 0 -14.52 501.948 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 709.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 692.9 cm /R8983 Do Q q 9.1 0 0 -5.3 162.3 689.9 cm /R9015 Do Q q 4.4 0 0 -5.6 172.1 690 cm /R9019 Do Q q 3.8 0 0 -5.6 177.3 690 cm /R9023 Do Q q 3.6 0 0 -0.48 182.268 685.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 690 cm /R8979 Do Q q 3.8 0 0 -5.6 191.9 690 cm /R9023 Do Q q 5.6 0 0 -7.6 196.4 689.8 cm /R9027 Do Q q 5.7 0 0 -5.3 202.6 689.9 cm /R9031 Do Q q 4.4 0 0 -5.6 209.1 690 cm /R9019 Do Q q 3.6 0 0 -0.48 214.668 685.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 689.9 cm /R8971 Do Q q 3.8 0 0 -5.6 223.1 690 cm /R9023 Do Q q 3.9 0 0 -5.3 227.7 689.9 cm /R8971 Do Q q 4.9 0 0 -8.2 232.4 692.5 cm /R9063 Do Q q 0.48 0 0 -14.52 243.708 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 275.6 692.5 cm /R9039 Do Q q 1.3 0 0 -1.2 281.5 685.8 cm /R9043 Do Q q 4.9 0 0 -8.2 284.2 692.5 cm /R9035 Do Q q 4.9 0 0 -8.2 290.1 692.5 cm /R9035 Do Q q 4.9 0 0 -8.2 296 692.5 cm /R9035 Do Q q 4.4 0 0 -5.6 301.7 690 cm /R8967 Do Q q 3.2 0 0 -0.8 306.7 687.5 cm /R9047 Do Q q 4.9 0 0 -8.2 311 692.5 cm /R9051 Do Q q 0.48 0 0 -14.52 344.868 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q endstream endobj 9074 0 obj 1999 endobj 9075 0 obj << /Type /XObject /Name /R9075 /Subtype /Image /Length 9076 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream 3X(_%IgA([TK$/K7\MZrH42a@*q-kXrp;q^>XK&!J,d.%^msZt n:BATHm"!Q,i6#+h[08NP\M;gs)c$Kp](9Zs8VrqfC/`h9)jT`i@Xe+@AS:YQ*_;orl%1%@7Yp1!< endstream endobj 9076 0 obj 133 endobj 9077 0 obj << /Length 9078 0 R >> stream q 4.9 0 0 -8.2 368.4 692.5 cm /R9075 Do Q q 1.3 0 0 -1.2 374.8 685.8 cm /R9043 Do Q q 4.9 0 0 -8.2 377.6 692.5 cm /R9035 Do Q q 4.9 0 0 -8.2 383.4 692.5 cm /R9035 Do Q q 4.9 0 0 -8.2 389.3 692.5 cm /R9035 Do Q q 4.4 0 0 -5.6 395.1 690 cm /R8967 Do Q q 3.2 0 0 -0.8 400.1 687.5 cm /R9047 Do Q q 4.9 0 0 -8.2 404.3 692.5 cm /R9051 Do Q q 0.48 0 0 -14.52 432.468 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 447.5 692.5 cm /R9039 Do Q q 1.3 0 0 -1.2 453.4 685.8 cm /R9043 Do Q q 4.7 0 0 -7.9 456.3 692.5 cm /R9067 Do Q q 4.9 0 0 -8.2 462 692.5 cm /R9035 Do Q q 4.9 0 0 -8.2 467.9 692.5 cm /R9035 Do Q q 4.4 0 0 -5.6 473.7 690 cm /R8967 Do Q q 3.2 0 0 -0.8 478.7 687.5 cm /R9047 Do Q q 4.7 0 0 -8.2 483 692.5 cm /R9059 Do Q q 0.48 0 0 -14.52 501.948 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 694.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 680.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 679.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 679.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 678 cm /R8983 Do Q q 9.1 0 0 -5.3 162.3 675 cm /R9015 Do Q q 4.4 0 0 -5.6 172.1 675.1 cm /R9019 Do Q q 3.8 0 0 -5.6 177.3 675.1 cm /R9023 Do Q q 3.6 0 0 -0.48 182.268 670.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 675.1 cm /R8979 Do Q q 3.8 0 0 -5.6 191.9 675.1 cm /R9023 Do Q q 5.6 0 0 -7.6 196.4 674.9 cm /R9027 Do Q q 5.7 0 0 -5.3 202.6 675 cm /R9031 Do Q q 4.4 0 0 -5.6 209.1 675.1 cm /R9019 Do Q q 3.6 0 0 -0.48 214.668 670.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 675 cm /R8971 Do Q q 3.8 0 0 -5.6 223.1 675.1 cm /R9023 Do Q q 3.9 0 0 -5.3 227.7 675 cm /R8971 Do Q q 5.1 0 0 -8.1 232.3 677.8 cm /R9071 Do Q q 0.48 0 0 -14.52 243.708 679.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 679.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 275.6 677.6 cm /R9039 Do Q q 1.3 0 0 -1.2 281.5 670.9 cm /R9043 Do Q q 4.9 0 0 -8.2 284.2 677.6 cm /R9035 Do Q q 4.9 0 0 -8.2 290.1 677.6 cm /R9035 Do Q q 4.9 0 0 -8.2 296 677.6 cm /R9035 Do Q q 4.4 0 0 -5.6 301.7 675.1 cm /R8967 Do Q q 3.2 0 0 -0.8 306.7 672.6 cm /R9047 Do Q q 4.9 0 0 -8.2 311 677.6 cm /R9051 Do Q q 0.48 0 0 -14.52 344.868 679.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 368.9 677.6 cm /R9039 Do Q q 1.3 0 0 -1.2 374.8 670.9 cm /R9043 Do Q q 4.9 0 0 -8.2 377.6 677.6 cm /R9035 Do Q q 4.9 0 0 -8.2 383.4 677.6 cm /R9035 Do Q q 4.9 0 0 -8.2 389.3 677.6 cm /R9035 Do Q q 4.4 0 0 -5.6 395.1 675.1 cm /R8967 Do Q q 3.2 0 0 -0.8 400.1 672.6 cm /R9047 Do Q q 4.7 0 0 -8.2 404.4 677.6 cm /R9059 Do 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cm /R8979 Do Q q 2.6 0 0 -8.3 504.9 289.3 cm /R9007 Do Q q 4.4 0 0 -5.6 511.7 286.4 cm /R8967 Do Q q 5.8 0 0 -5.2 516.7 286.2 cm /R9119 Do Q q 4.4 0 0 -5.6 523 286.4 cm /R8967 Do Q q 4.4 0 0 -5.6 528.2 286.4 cm /R9019 Do Q q 5.7 0 0 -5.5 533.3 286.3 cm /R9103 Do Q q 3.7 0 0 -7.5 539.7 288.3 cm /R9003 Do Q q 2.6 0 0 -8.1 544.4 289.1 cm /R9011 Do Q q 5.1 0 0 -5.6 547.7 286.4 cm /R8999 Do Q q 5.7 0 0 -5.3 553.6 286.3 cm /R9031 Do Q q 3.7 0 0 -7.5 92 273.9 cm /R9003 Do Q q 2.6 0 0 -8.1 96.7 274.7 cm /R9011 Do Q q 9.1 0 0 -5.3 100 271.9 cm /R9015 Do Q q 4.4 0 0 -5.6 109.9 272 cm /R8967 Do Q q 3.8 0 0 -5.6 119 272 cm /R9023 Do Q q 5.7 0 0 -7.6 123.5 271.9 cm /R9155 Do Q q 4.4 0 0 -5.6 130.4 272 cm /R8967 Do Q q 5.7 0 0 -5.3 135.5 271.9 cm /R9031 Do Q q 3.7 0 0 -7.5 141.6 273.9 cm /R9003 Do Q q 2.6 0 0 -8.1 150.5 274.7 cm /R9011 Do Q q 5.7 0 0 -5.3 153.9 271.9 cm /R9031 Do Q q 3.7 0 0 -7.5 164.2 273.9 cm /R9003 Do Q q 5.7 0 0 -8.3 168.9 274.9 cm /R8975 Do Q q 4.4 0 0 -5.6 175.4 272 cm /R8967 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345.1 271.9 cm /R9031 Do Q q 4.4 0 0 -5.6 351.5 272 cm /R8967 Do Q q 5.7 0 0 -8.5 360.8 274.9 cm /R9079 Do Q q 5.6 0 0 -7.6 366.8 271.8 cm /R9027 Do Q q 3.7 0 0 -7.5 372.9 273.9 cm /R9003 Do Q q 4.4 0 0 -5.6 377.6 272 cm /R8967 Do Q q 9.1 0 0 -5.3 387.1 271.9 cm /R9015 Do Q q 4.4 0 0 -5.6 396.9 272 cm /R8967 Do Q q 3.8 0 0 -5.6 402.1 272 cm /R9023 Do Q q 3.8 0 0 -5.6 406.6 272 cm /R9023 Do Q q 5.3 0 0 -5.6 411.3 272 cm /R8979 Do Q q 5.4 0 0 -8 417.1 272 cm /R9139 Do Q q 4.4 0 0 -5.6 422.9 272 cm /R8967 Do Q q 5.1 0 0 -5.6 432.2 272 cm /R8999 Do Q q 5.7 0 0 -5.3 438.1 271.9 cm /R9031 Do Q q 3.7 0 0 -7.5 448.6 273.9 cm /R9003 Do Q q 5.7 0 0 -8.3 453.3 274.9 cm /R8975 Do Q q 4.4 0 0 -5.6 459.8 272 cm /R8967 Do Q q 6.4 0 0 -8.2 469.1 274.8 cm /R9111 Do Q q 2.6 0 0 -8.1 476.3 274.7 cm /R9011 Do Q q 5.7 0 0 -5.3 479.7 271.9 cm /R9031 Do Q q 5.7 0 0 -5.5 485.8 271.9 cm /R9103 Do Q q 5.8 0 0 -5.2 492.1 271.8 cm /R9119 Do Q q 4.4 0 0 -5.6 502.6 272 cm /R9019 Do Q q 2.6 0 0 -8.3 507.8 274.9 cm 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cm /R9003 Do Q q 5.3 0 0 -5.6 368.4 243.1 cm /R8979 Do Q q 2.6 0 0 -8.3 374.2 246 cm /R9007 Do Q q 4.4 0 0 -5.6 380.9 243.1 cm /R8967 Do Q q 5.8 0 0 -5.2 385.9 242.9 cm /R9119 Do Q q 4.4 0 0 -5.6 392.2 243.1 cm /R8967 Do Q q 4.4 0 0 -5.6 397.4 243.1 cm /R9019 Do Q q 5.7 0 0 -5.5 402.5 243 cm /R9103 Do Q q 3.7 0 0 -7.5 408.9 245 cm /R9003 Do Q q 2.6 0 0 -8.1 413.6 245.8 cm /R9011 Do Q q 5.1 0 0 -5.6 416.9 243.1 cm /R8999 Do Q q 5.7 0 0 -5.3 422.8 243 cm /R9031 Do Q q 3.7 0 0 -7.5 432.8 245 cm /R9003 Do Q q 2.6 0 0 -8.1 437.5 245.8 cm /R9011 Do Q q 9.1 0 0 -5.3 440.8 243 cm /R9015 Do Q q 4.4 0 0 -5.6 450.7 243.1 cm /R8967 Do Q q 1.3 0 0 -1.2 456.4 238.9 cm /R9043 Do Q q 3.5 0 0 -8.2 464 245.9 cm /R8991 Do Q q 3.7 0 0 -7.5 468.1 245 cm /R9003 Do Q q 2.6 0 0 -8.1 476.2 245.8 cm /R9011 Do Q q 3.8 0 0 -5.6 479.6 243.1 cm /R9023 Do Q q 5.3 0 0 -5.6 487.7 243.1 cm /R8979 Do Q q 5.7 0 0 -7.6 493.5 243 cm /R9155 Do Q q 5.7 0 0 -7.6 500 243 cm /R9155 Do Q q 5.3 0 0 -5.6 506.6 243.1 cm /R8979 Do Q q 3.9 0 0 -5.3 512.3 243 cm /R8971 Do Q q 4.4 0 0 -5.6 516.9 243.1 cm /R8967 Do Q q 5.7 0 0 -5.3 522.1 243 cm /R9031 Do Q q 3.7 0 0 -7.5 528.1 245 cm /R9003 Do Q q 4 0 0 -8.4 536.4 246.1 cm /R9095 Do Q q 3.9 0 0 -5.3 540.1 243 cm /R8971 Do Q q 5.1 0 0 -5.6 544.6 243.1 cm /R8999 Do Q q 9.1 0 0 -5.3 550.5 243 cm /R9015 Do Q q 3.7 0 0 -7.5 92 230.5 cm /R9003 Do Q q 5.7 0 0 -8.3 96.7 231.5 cm /R8975 Do Q q 4.4 0 0 -5.6 103.1 228.6 cm /R8967 Do Q q 3.8 0 0 -5.6 108.3 228.6 cm /R9023 Do Q q 4.4 0 0 -5.6 112.9 228.6 cm /R8967 Do Q q 3.7 0 0 -7.5 122.7 230.5 cm /R9003 Do Q q 5.3 0 0 -5.6 127.5 228.6 cm /R8979 Do Q q 5.7 0 0 -8.5 133.3 231.5 cm /R9079 Do Q q 2.6 0 0 -8.3 139.7 231.5 cm /R9007 Do Q q 4.4 0 0 -5.6 143.1 228.6 cm /R8967 Do Q q 3.8 0 0 -5.6 148.3 228.6 cm /R9023 Do Q q 5.3 0 0 -5.6 157.5 228.6 cm /R8979 Do Q q 5.7 0 0 -5.3 163.3 228.5 cm /R9031 Do Q q 5.7 0 0 -8.5 169.7 231.5 cm /R8983 Do Q q 5.4 0 0 -8 180.9 228.6 cm /R9139 Do Q q 3.9 0 0 -5.3 186.8 228.5 cm /R8971 Do Q q 5.3 0 0 -5.6 191.4 228.6 cm /R8979 Do Q q 5.7 0 0 -7.6 197.2 228.5 cm /R9155 Do Q q 5.7 0 0 -8.3 203.7 231.5 cm /R8975 Do Q q 3.8 0 0 -5.6 210.2 228.6 cm /R9023 Do Q q 1.4 0 0 -3.5 215.3 224.4 cm /R9107 Do Q q 3.7 0 0 -7.5 222.7 230.5 cm /R9003 Do Q q 5.7 0 0 -8.3 227.3 231.5 cm /R8975 Do Q q 5.3 0 0 -5.6 233.9 228.6 cm /R8979 Do Q q 3.7 0 0 -7.5 239.6 230.5 cm /R9003 Do Q q 7.9 0 0 -8.2 248.9 231.4 cm /R8943 Do Q q 9.5 0 0 -8.2 258 231.4 cm /R8947 Do Q q 7.2 0 0 -8.7 268.7 231.6 cm /R8951 Do Q q 5.3 0 0 -8.7 277.1 231.6 cm /R8955 Do Q q 5.1 0 0 -5.6 288.1 228.6 cm /R8999 Do Q q 7.3 0 0 -8.4 293.8 231.6 cm /R9299 Do Q q 4.4 0 0 -5.6 300.8 228.6 cm /R8967 Do Q q 3.9 0 0 -5.3 305.9 228.5 cm /R8971 Do Q q 3.8 0 0 -5.6 310.5 228.6 cm /R9023 Do Q q 3.7 0 0 -7.5 319.6 230.5 cm /R9003 Do Q q 5.7 0 0 -8.3 324.3 231.5 cm /R8975 Do Q q 4.4 0 0 -5.6 330.8 228.6 cm /R8967 Do Q q 3.8 0 0 -5.6 340.5 228.6 cm /R9023 Do Q q 9.1 0 0 -5.3 345.1 228.5 cm /R9015 Do Q q 5.3 0 0 -5.6 355 228.6 cm /R8979 Do Q q 2.6 0 0 -8.3 360.8 231.5 cm /R9007 Do Q q 2.6 0 0 -8.3 364.1 231.5 cm /R9007 Do Q q 4.4 0 0 -5.6 367.5 228.6 cm /R8967 Do Q q 3.8 0 0 -5.6 372.7 228.6 cm /R9023 Do Q q 3.7 0 0 -7.5 377.1 230.5 cm /R9003 Do Q q 5.1 0 0 -5.6 386.2 228.6 cm /R8999 Do Q q 5.6 0 0 -5.4 391.6 228.4 cm /R8963 Do Q q 4.4 0 0 -5.6 397.5 228.6 cm /R8967 Do Q q 3.9 0 0 -5.3 402.7 228.5 cm /R8971 Do Q q 5.7 0 0 -8.3 407.2 231.5 cm /R8975 Do Q q 4.4 0 0 -5.6 413.7 228.6 cm /R8967 Do Q q 5.3 0 0 -5.6 419 228.6 cm /R8979 Do Q q 5.7 0 0 -8.5 424.7 231.5 cm /R8983 Do Q q 5.7 0 0 -7.6 436 228.5 cm /R9155 Do Q q 5.1 0 0 -5.6 442.9 228.6 cm /R8999 Do Q q 3.8 0 0 -5.6 448.7 228.6 cm /R9023 Do Q q 3.8 0 0 -5.6 453.3 228.6 cm /R9023 Do Q q 2.6 0 0 -8.1 457.9 231.3 cm /R9011 Do Q q 5.7 0 0 -8.5 461.2 231.5 cm /R9079 Do Q q 2.6 0 0 -8.3 467.7 231.5 cm /R9007 Do Q q 4.4 0 0 -5.6 471.1 228.6 cm /R8967 Do Q q 7.9 0 0 -5.4 480.7 228.4 cm /R9123 Do Q q 5.7 0 0 -8.3 489.2 231.5 cm /R8975 Do Q q 2.6 0 0 -8.1 495.7 231.3 cm /R9011 Do Q q 2.6 0 0 -8.3 499 231.5 cm /R9007 Do Q q 4.4 0 0 -5.6 502.4 228.6 cm /R8967 Do Q q 5.7 0 0 -7.6 512 228.5 cm /R9155 Do Q q 3.9 0 0 -5.3 518.5 228.5 cm /R8971 Do Q q 5.1 0 0 -5.6 523 228.6 cm /R8999 Do Q q 5.6 0 0 -5.4 528.4 228.4 cm /R8963 Do Q q 2.6 0 0 -8.1 534.7 231.3 cm /R9011 Do Q q 5.7 0 0 -8.5 538 231.5 cm /R8983 Do Q q 2.6 0 0 -8.1 544.5 231.3 cm /R9011 Do Q q 5.7 0 0 -5.3 547.9 228.5 cm /R9031 Do Q q 5.4 0 0 -8 554.3 228.6 cm /R9139 Do Q q 3.7 0 0 -7.5 92 216.1 cm /R9003 Do Q q 5.7 0 0 -8.3 96.7 217.1 cm /R8975 Do Q q 4.4 0 0 -5.6 103.1 214.2 cm /R8967 Do Q q 3.8 0 0 -5.6 112.3 214.2 cm /R9023 Do Q q 3.7 0 0 -7.5 116.7 216.1 cm /R9003 Do Q q 3.9 0 0 -5.3 121.4 214.1 cm /R8971 Do Q q 4.4 0 0 -5.6 125.9 214.2 cm /R8967 Do Q q 5.7 0 0 -5.3 131.1 214.1 cm /R9031 Do Q q 5.4 0 0 -8 137.6 214.2 cm /R9139 Do Q q 3.7 0 0 -7.5 143.4 216.1 cm /R9003 Do Q q 5.7 0 0 -8.3 148 217.1 cm /R8975 Do Q q 5.1 0 0 -5.6 158.6 214.2 cm /R8999 Do Q q 4 0 0 -8.4 164.4 217.2 cm /R9095 Do Q q 5.3 0 0 -5.6 172 214.2 cm /R8979 Do Q q 5.1 0 0 -5.6 181.6 214.2 cm /R8999 Do Q q 5.7 0 0 -5.3 187.5 214.1 cm /R9031 Do Q q 4.4 0 0 -5.6 194 214.2 cm /R8967 Do Q q 3.2 0 0 -0.8 198.9 211.7 cm /R9047 Do Q q 3.8 0 0 -5.6 203.1 214.2 cm /R9023 Do Q q 2.6 0 0 -8.1 207.7 216.9 cm /R9011 Do Q q 5.7 0 0 -8.5 211 217.1 cm /R8983 Do Q q 4.4 0 0 -5.6 217.5 214.2 cm /R8967 Do Q q 5.7 0 0 -8.5 222.7 217.1 cm /R8983 Do Q q 5.3 0 0 -5.6 233.2 214.2 cm /R8979 Do Q q 3.8 0 0 -5.6 239 214.2 cm /R9023 Do Q q 5.6 0 0 -7.6 243.4 214 cm /R9027 Do Q q 5.7 0 0 -5.3 249.7 214.1 cm /R9031 Do Q q 4.4 0 0 -5.6 256.1 214.2 cm /R9019 Do Q q 5.7 0 0 -8.3 260.9 217.1 cm /R8975 Do Q q 3.9 0 0 -5.3 267.4 214.1 cm /R8971 Do Q q 5.1 0 0 -5.6 272 214.2 cm /R8999 Do Q q 5.7 0 0 -5.3 277.9 214.1 cm /R9031 Do Q q 5.1 0 0 -5.6 284.3 214.2 cm /R8999 Do Q q 5.7 0 0 -5.5 290.2 214.1 cm /R9103 Do Q q 3.8 0 0 -5.6 296.7 214.2 cm /R9023 Do Q q 5.7 0 0 -7.6 305.3 214.1 cm /R9155 Do Q q 5.3 0 0 -5.6 311.9 214.2 cm /R8979 Do Q q 3.9 0 0 -5.3 317.7 214.1 cm /R8971 Do Q q 5.3 0 0 -5.6 322.4 214.2 cm /R8979 Do Q q 5.7 0 0 -8.5 328.1 217.1 cm /R8983 Do Q q 2.6 0 0 -8.1 334.6 216.9 cm /R9011 Do Q q 5.4 0 0 -8 338 214.2 cm /R9139 Do Q q 9.1 0 0 -5.3 343.9 214.1 cm /R9015 Do Q q 1.3 0 0 -1.2 354.3 210 cm /R9043 Do Q q 7.7 0 0 -8.2 109.7 202.6 cm /R8995 Do Q q 5.3 0 0 -5.6 117.3 199.8 cm /R8979 Do Q q 5.7 0 0 -8.5 123.1 202.7 cm /R9079 Do Q q 2.6 0 0 -8.3 129.5 202.7 cm /R9007 Do Q q 4.4 0 0 -5.6 132.9 199.8 cm /R8967 Do Q q 4.9 0 0 -8.2 140.9 202.3 cm /R9051 Do Q q 5.7 0 0 -8.5 149.3 202.7 cm /R8983 Do Q q 4.4 0 0 -5.6 155.8 199.8 cm /R8967 Do Q q 5.7 0 0 -7.6 161 199.7 cm /R9155 Do Q q 2.6 0 0 -8.1 167.5 202.5 cm /R9011 Do Q q 4.4 0 0 -5.6 170.8 199.8 cm /R9019 Do Q q 3.7 0 0 -7.5 175.9 201.7 cm /R9003 Do Q q 3.8 0 0 -5.6 180.5 199.8 cm /R9023 Do Q q 3.7 0 0 -7.5 187.9 201.7 cm /R9003 Do Q q 5.7 0 0 -8.3 192.5 202.7 cm /R8975 Do Q q 4.4 0 0 -5.6 199 199.8 cm /R8967 Do Q q 3.8 0 0 -5.6 207.1 199.8 cm /R9023 Do Q q 4.4 0 0 -5.6 211.6 199.8 cm /R8967 Do Q q 5.7 0 0 -5.3 216.8 199.7 cm /R9031 Do Q q 5.7 0 0 -8.5 223.3 202.7 cm /R8983 Do Q q 3.7 0 0 -7.5 232.5 201.7 cm /R9003 Do Q q 2.6 0 0 -8.1 237.2 202.5 cm /R9011 Do Q q 9.1 0 0 -5.3 240.5 199.7 cm /R9015 Do Q q 4.4 0 0 -5.6 250.4 199.8 cm /R8967 Do Q q 3.8 0 0 -5.6 255.5 199.8 cm /R9023 Do Q q 4 0 0 -8.4 262.6 202.8 cm /R9095 Do Q q 5.1 0 0 -5.6 266.3 199.8 cm /R8999 Do Q q 3.9 0 0 -5.3 272.2 199.7 cm /R8971 Do Q q 7.9 0 0 -8.2 279.6 202.6 cm /R8943 Do Q q 9.5 0 0 -8.2 288.7 202.6 cm /R8947 Do Q q 7.2 0 0 -8.7 299.4 202.8 cm /R8951 Do Q q 5.3 0 0 -8.7 307.8 202.8 cm /R8955 Do Q q 8.2 0 0 -8.5 317.1 202.6 cm /R9099 Do Q q 5.3 0 0 -8.7 325.8 202.8 cm /R8955 Do Q q 8.2 0 0 -8.5 332.2 202.6 cm /R9099 Do Q q 5.1 0 0 -5.6 343.5 199.8 cm /R8999 Do Q q 5.7 0 0 -7.6 349.4 199.7 cm /R9155 Do Q q 4.4 0 0 -5.6 356.2 199.8 cm /R8967 Do Q q 3.9 0 0 -5.3 361.4 199.7 cm /R8971 Do Q q 5.3 0 0 -5.6 366 199.8 cm /R8979 Do Q q 3.7 0 0 -7.5 371.7 201.7 cm /R9003 Do Q q 2.6 0 0 -8.1 376.4 202.5 cm /R9011 Do Q q 5.1 0 0 -5.6 379.7 199.8 cm /R8999 Do Q q 5.7 0 0 -5.3 385.6 199.7 cm /R9031 Do Q q 3.8 0 0 -5.6 392.1 199.8 cm /R9023 Do Q q 7.9 0 0 -5.4 399.2 199.6 cm /R9123 Do Q q 2.6 0 0 -8.1 407.7 202.5 cm /R9011 Do Q q 3.7 0 0 -7.5 411 201.7 cm /R9003 Do Q q 5.7 0 0 -8.3 415.6 202.7 cm /R8975 Do Q q 5.3 0 0 -5.6 425 199.8 cm /R8979 Do Q q 5.8 0 0 -8.4 433.4 202.8 cm /R9167 Do Q q 5.8 0 0 -5.2 439.8 199.6 cm /R9119 Do Q q 4.4 0 0 -5.6 446.1 199.8 cm /R8967 Do Q q 5.7 0 0 -8.5 451.3 202.7 cm /R8983 Do Q q 5.7 0 0 -5.3 460.6 199.7 cm /R9031 Do Q q 5.7 0 0 -5.5 466.7 199.7 cm /R9103 Do Q q 9.1 0 0 -5.3 473.2 199.7 cm /R9015 Do Q q 5.7 0 0 -8.5 482.7 202.7 cm /R9079 Do Q q 4.4 0 0 -5.6 489.5 199.8 cm /R8967 Do Q q 3.9 0 0 -5.3 494.7 199.7 cm /R8971 Do Q q 5.1 0 0 -5.6 502.1 199.8 cm /R8999 Do Q q 4 0 0 -8.4 507.9 202.8 cm /R9095 Do Q q 9.1 0 0 -5.3 514.3 199.7 cm /R9015 Do Q q 5.3 0 0 -5.6 524.2 199.8 cm /R8979 Do Q q 4.4 0 0 -5.6 530 199.8 cm /R9019 Do Q q 5.7 0 0 -8.3 534.8 202.7 cm /R8975 Do Q q 2.6 0 0 -8.1 541.3 202.5 cm /R9011 Do Q q 5.7 0 0 -5.3 544.6 199.7 cm /R9031 Do Q q 4.4 0 0 -5.6 551.1 199.8 cm /R8967 Do Q q 3.2 0 0 -0.8 556.1 197.3 cm /R9047 Do Q q 7.9 0 0 -5.4 92 185.1 cm /R9123 Do Q q 5.1 0 0 -5.6 100.1 185.3 cm /R8999 Do Q q 3.9 0 0 -5.3 106 185.2 cm /R8971 Do Q q 5.7 0 0 -8.5 110.6 188.2 cm /R8983 Do Q q 3.8 0 0 -5.6 122.3 185.3 cm /R9023 Do Q q 2.6 0 0 -8.1 126.9 188 cm /R9011 Do Q q 4.3 0 0 -5.2 130.3 185.1 cm /R9135 Do Q q 4.4 0 0 -5.6 135.4 185.3 cm /R8967 Do Q q 5.7 0 0 -8.5 140.6 188.2 cm /R8983 Do Q q 5.7 0 0 -7.6 152.3 185.2 cm /R9155 Do Q q 5.3 0 0 -5.6 158.9 185.3 cm /R8979 Do Q q 3.9 0 0 -5.3 164.7 185.2 cm /R8971 Do Q q 5.3 0 0 -5.6 169.4 185.3 cm /R8979 Do Q q 9.1 0 0 -5.3 175.1 185.2 cm /R9015 Do Q q 4.4 0 0 -5.6 185 185.3 cm /R8967 Do Q q 3.7 0 0 -7.5 190 187.2 cm /R9003 Do Q q 4.4 0 0 -5.6 194.7 185.3 cm /R8967 Do Q q 3.9 0 0 -5.3 199.9 185.2 cm /R8971 Do Q q 3.8 0 0 -5.6 204.4 185.3 cm /R9023 Do Q q 5.3 0 0 -5.6 214.2 185.3 cm /R8979 Do Q q 5.7 0 0 -5.3 220 185.2 cm /R9031 Do Q q 5.7 0 0 -8.5 226.5 188.2 cm /R8983 Do Q q 6.8 0 0 -8.2 238.4 188.1 cm /R8987 Do Q q 5.7 0 0 -5.5 246.2 185.2 cm /R9103 Do Q q 3.7 0 0 -7.5 252.6 187.2 cm /R9003 Do Q q 3.2 0 0 -0.8 257 182.8 cm /R9047 Do Q q 5.1 0 0 -5.6 261.2 185.3 cm /R8999 Do Q q 5.7 0 0 -7.6 267.1 185.2 cm /R9155 Do Q q 3.7 0 0 -7.5 278.6 187.2 cm /R9003 Do Q q 2.6 0 0 -8.1 283.3 188 cm /R9011 Do Q q 9.1 0 0 -5.3 286.6 185.2 cm /R9015 Do Q q 4.4 0 0 -5.6 296.5 185.3 cm /R8967 Do Q q 3.8 0 0 -5.6 301.6 185.3 cm /R9023 Do Q q 4 0 0 -8.4 311.1 188.3 cm /R9095 Do Q q 5.1 0 0 -5.6 314.8 185.3 cm /R8999 Do Q q 3.9 0 0 -5.3 320.7 185.2 cm /R8971 Do Q q 5.7 0 0 -8.5 330.4 188.2 cm /R8983 Do Q q 2.6 0 0 -8.1 336.9 188 cm /R9011 Do Q q 7.3 0 0 -8.4 340.2 188.3 cm /R9299 Do Q q 4.4 0 0 -5.6 347.1 185.3 cm /R8967 Do Q q 3.9 0 0 -5.3 352.3 185.2 cm /R8971 Do Q q 4.4 0 0 -5.6 356.8 185.3 cm /R8967 Do Q q 5.7 0 0 -5.3 362 185.2 cm /R9031 Do Q q 3.7 0 0 -7.5 368 187.2 cm /R9003 Do Q q 3.8 0 0 -5.6 377.8 185.3 cm /R9023 Do Q q 2.6 0 0 -8.1 382.4 188 cm /R9011 Do Q q 4.3 0 0 -5.2 385.7 185.1 cm /R9135 Do Q q 4.4 0 0 -5.6 390.9 185.3 cm /R8967 Do Q q 5.7 0 0 -8.5 396.1 188.2 cm /R8983 Do Q q 9.1 0 0 -5.3 407.8 185.2 cm /R9015 Do Q q 4.4 0 0 -5.6 417.7 185.3 cm /R8967 Do Q q 3.8 0 0 -5.6 422.8 185.3 cm /R9023 Do Q q 3.8 0 0 -5.6 427.4 185.3 cm /R9023 Do Q q 5.3 0 0 -5.6 432 185.3 cm /R8979 Do Q q 5.4 0 0 -8 437.8 185.3 cm /R9139 Do Q q 4.4 0 0 -5.6 443.7 185.3 cm /R8967 Do Q q 5.7 0 0 -7.6 454.1 185.2 cm /R9155 Do Q q 5.3 0 0 -5.6 460.7 185.3 cm /R8979 Do Q q 5.6 0 0 -7.6 466 185.1 cm /R9027 Do Q q 2.6 0 0 -8.3 472.3 188.2 cm /R9007 Do Q q 5.1 0 0 -5.6 475.6 185.3 cm /R8999 Do Q q 5.3 0 0 -5.6 481.6 185.3 cm /R8979 Do Q q 5.7 0 0 -8.5 487.4 188.2 cm /R8983 Do Q q 3.8 0 0 -5.6 493.9 185.3 cm /R9023 Do Q q 1.3 0 0 -1.2 499 181.1 cm /R9043 Do Q q 7.7 0 0 -8.2 510.8 188.1 cm /R8995 Do Q q 5.7 0 0 -8.3 519.2 188.2 cm /R8975 Do Q q 4.4 0 0 -5.6 525.7 185.3 cm /R8967 Do Q q 3.7 0 0 -7.5 536 187.2 cm /R9003 Do Q q 5.1 0 0 -5.6 540.7 185.3 cm /R8999 Do Q q 3.7 0 0 -7.5 546.4 187.2 cm /R9003 Do Q q 5.3 0 0 -5.6 551.2 185.3 cm /R8979 Do Q q 2.6 0 0 -8.3 557 188.2 cm /R9007 Do Q q 3.7 0 0 -7.5 92 172.8 cm /R9003 Do Q q 2.6 0 0 -8.1 96.7 173.6 cm /R9011 Do Q q 9.1 0 0 -5.3 100 170.8 cm /R9015 Do Q q 4.4 0 0 -5.6 109.9 170.9 cm /R8967 Do Q q 2.6 0 0 -8.1 119.2 173.6 cm /R9011 Do Q q 3.8 0 0 -5.6 122.6 170.9 cm /R9023 Do Q q 5.7 0 0 -8.5 131.3 173.8 cm /R9079 Do Q q 3.9 0 0 -5.3 137.8 170.8 cm /R8971 Do Q q 5.1 0 0 -5.6 142.4 170.9 cm /R8999 Do Q q 5.5 0 0 -8.3 148.3 173.8 cm /R9159 Do Q q 4.4 0 0 -5.6 154 170.9 cm /R8967 Do Q q 5.7 0 0 -5.3 159.2 170.8 cm /R9031 Do Q q 2.6 0 0 -8.1 170.2 173.6 cm /R9011 Do Q q 5.7 0 0 -5.3 173.6 170.8 cm /R9031 Do Q q 3.7 0 0 -7.5 179.6 172.8 cm /R9003 Do Q q 5.1 0 0 -5.6 184.3 170.9 cm /R8999 Do Q q 3.8 0 0 -5.6 194.3 170.9 cm /R9023 Do Q q 4.4 0 0 -5.6 198.9 170.9 cm /R8967 Do Q q 5.6 0 0 -5.4 204 170.7 cm /R8963 Do Q q 4.4 0 0 -5.6 209.8 170.9 cm /R8967 Do Q q 3.9 0 0 -5.3 215 170.8 cm /R8971 Do Q q 5.3 0 0 -5.6 219.6 170.9 cm /R8979 Do Q q 2.6 0 0 -8.3 225.4 173.8 cm /R9007 Do Q q 4.4 0 0 -5.6 233.1 170.9 cm /R9019 Do Q q 5.3 0 0 -5.6 238.4 170.9 cm /R8979 Do Q q 3.7 0 0 -7.5 244 172.8 cm /R9003 Do Q q 4.4 0 0 -5.6 248.7 170.9 cm /R8967 Do Q q 5.4 0 0 -8 253.9 170.9 cm /R9139 Do Q q 5.1 0 0 -5.6 259.7 170.9 cm /R8999 Do Q q 3.9 0 0 -5.3 265.6 170.8 cm /R8971 Do Q q 2.6 0 0 -8.1 270.2 173.6 cm /R9011 Do Q q 4.4 0 0 -5.6 273.5 170.9 cm /R8967 Do Q q 3.8 0 0 -5.6 278.7 170.9 cm /R9023 Do Q q 1.3 0 0 -5.2 283.9 170.7 cm /R9083 Do Q q 3.7 0 0 -7.5 292.4 172.8 cm /R9003 Do Q q 5.7 0 0 -8.3 297.1 173.8 cm /R8975 Do Q q 4.4 0 0 -5.6 303.5 170.9 cm /R8967 Do Q q 7.9 0 0 -8.2 313.2 173.7 cm /R8943 Do Q q 9.5 0 0 -8.2 322.3 173.7 cm /R8947 Do Q q 7.2 0 0 -8.7 333 173.9 cm /R8951 Do Q q 5.3 0 0 -8.7 341.4 173.9 cm /R8955 Do Q q 5.1 0 0 -5.6 352 170.9 cm /R8999 Do Q q 5.6 0 0 -5.4 357.4 170.7 cm /R8963 Do Q q 4.4 0 0 -5.6 363.3 170.9 cm /R8967 Do Q q 3.9 0 0 -5.3 368.5 170.8 cm /R8971 Do Q q 5.7 0 0 -8.3 373 173.8 cm /R8975 Do Q q 4.4 0 0 -5.6 379.5 170.9 cm /R8967 Do Q q 5.3 0 0 -5.6 384.8 170.9 cm /R8979 Do Q q 5.7 0 0 -8.5 390.5 173.8 cm /R8983 Do Q q 1.4 0 0 -3.5 397.6 166.7 cm /R9107 Do Q q 7.9 0 0 -5.4 404.8 170.7 cm /R9123 Do Q q 5.7 0 0 -8.3 413.3 173.8 cm /R8975 Do Q q 2.6 0 0 -8.1 419.8 173.6 cm /R9011 Do Q q 4.4 0 0 -5.6 423.2 170.9 cm /R9019 Do Q q 5.7 0 0 -8.3 428 173.8 cm /R8975 Do Q q 4.4 0 0 -5.6 438.8 170.9 cm /R9019 Do Q q 5.1 0 0 -5.6 443.9 170.9 cm /R8999 Do Q q 5.7 0 0 -5.3 449.8 170.8 cm /R9031 Do Q q 3.7 0 0 -7.5 455.8 172.8 cm /R9003 Do Q q 5.3 0 0 -5.6 460.6 170.9 cm /R8979 Do Q q 2.6 0 0 -8.1 466.4 173.6 cm /R9011 Do Q q 5.7 0 0 -5.3 469.7 170.8 cm /R9031 Do Q q 3.8 0 0 -5.6 476.2 170.9 cm /R9023 Do Q q 3.7 0 0 -7.5 485 172.8 cm /R9003 Do Q q 5.7 0 0 -8.3 489.7 173.8 cm /R8975 Do Q q 4.4 0 0 -5.6 496.1 170.9 cm /R8967 Do Q q 3.7 0 0 -7.5 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138 endobj 9468 0 obj << /Length 9469 0 R >> stream q 4.9 0 0 -8.2 354.2 712.5 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 714.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q endstream endobj 9469 0 obj 131 endobj 9470 0 obj << /Type /XObject /Name /R9470 /Subtype /Image /Length 9471 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream ,6H/aT?7/P+qfIX%Z'FiJo:tZ-L!nr-LrY$%mf+IpAb0kX>$pZ9Dq3R =B_OnYY'$BpfS"6+U#X(5aLjI4+#f^^ZK/=$3-[Uqu endstream endobj 9471 0 obj 136 endobj 9472 0 obj << /Length 9473 0 R >> stream q 4.9 0 0 -8.2 411.6 712.5 cm /R9470 Do Q q 1.3 0 0 -1.2 418 705.8 cm /R9454 Do Q endstream endobj 9473 0 obj 82 endobj 9474 0 obj << /Type /XObject /Name /R9474 /Subtype /Image /Length 9475 0 R /ImageMask true /Width 52 /Height 84 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 52 /BlackIs1 true >>] >> stream ,9.8DKE(uOs53kVL]@7$qtp?hpjN&:meD"]4nlSCp)H2U?bYEEDstU4Yi"m*h\WpimJeAp_1)Fr!<~> endstream endobj 9475 0 obj 80 endobj 9476 0 obj << /Length 9477 0 R >> stream q 5.2 0 0 -8.4 420.9 712.7 cm /R9474 Do Q q 4.9 0 0 -8.2 426.6 712.5 cm /R9458 Do Q q 4.9 0 0 -8.2 432.5 712.5 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 710 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 707.5 cm /R9462 Do Q endstream endobj 9477 0 obj 208 endobj 9478 0 obj << /Type /XObject /Name /R9478 /Subtype /Image /Length 9479 0 R /ImageMask true /Width 47 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 47 /BlackIs1 true >>] >> stream 2$JXD_B@Vf6s;XhU0<=C2lD=udrk/_P7RL#qB?T" p\4F^rmoXbs'EHIcbXf5Bn+^^_6252"CDPL/f9;a_LIXHs8W-!q1-I-n9BG-Heq)Dnj,5XGQ<7"~> endstream endobj 9479 0 obj 119 endobj 9480 0 obj << /Length 9481 0 R >> stream q 4.7 0 0 -8.2 447.6 712.5 cm /R9478 Do Q q 0.48 0 0 -14.52 475.668 714.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.2 712.5 cm /R9470 Do Q q 1.3 0 0 -1.2 496.6 705.8 cm /R9454 Do Q endstream endobj 9481 0 obj 215 endobj 9482 0 obj << /Type /XObject /Name /R9482 /Subtype /Image /Length 9483 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream 3X(_%IgA([TK$/K7\MZrH42a@*q-kXrp;q^>XK&!J,d.%^msZt n:BATHm"!Q,i6#+h[08NP\M;gs)c$Kp](9Zs8VrqfC/`h9)jT`i@Xe+@AS:YQ*_;orl%1%@7Yp1!< endstream endobj 9483 0 obj 133 endobj 9484 0 obj << /Length 9485 0 R >> stream q 4.9 0 0 -8.2 499.4 712.5 cm /R9482 Do Q q 4.9 0 0 -8.2 505.2 712.5 cm /R9458 Do Q q 4.9 0 0 -8.2 511.1 712.5 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 710 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 707.5 cm /R9462 Do Q q 4.7 0 0 -8.2 526.2 712.5 cm /R9478 Do Q q 0.48 0 0 -14.52 545.148 714.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 714.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 700.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 698.2 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 695.2 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 695.3 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 695.3 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 690.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 695.3 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 695.3 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 695.1 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 695.2 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 695.3 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 690.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 695.2 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 695.2 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 697.2 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 690.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 695.3 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 695.2 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 247.7 697.8 cm /R9466 Do Q endstream endobj 9485 0 obj 1763 endobj 9486 0 obj << /Type /XObject /Name /R9486 /Subtype /Image /Length 9487 0 R /ImageMask true /Width 51 /Height 81 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 51 /BlackIs1 true >>] >> stream -,HAI":k\Qs8W-! s!FD:r0fqq_u&j$^Mi$,%u1,AhnK'(pYgnrrP&:.qs6Q:rP*jLpAa$)+2@OLf^JdtrVc]`quAtb~> endstream endobj 9487 0 obj 94 endobj 9488 0 obj << /Length 9489 0 R >> stream q 5.1 0 0 -8.1 253.5 698 cm /R9486 Do Q q 0.48 0 0 -14.52 288.828 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 318.8 697.8 cm /R9450 Do Q q 1.3 0 0 -1.2 324.7 691.1 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 697.8 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 697.8 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 697.8 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 695.3 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 692.8 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 697.8 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 411.6 697.8 cm /R9470 Do Q q 1.3 0 0 -1.2 418 691.1 cm /R9454 Do Q q 5.2 0 0 -8.4 420.9 698 cm /R9474 Do Q q 4.9 0 0 -8.2 426.6 697.8 cm /R9458 Do Q q 4.9 0 0 -8.2 432.5 697.8 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 695.3 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 692.8 cm /R9462 Do Q q 4.7 0 0 -8.2 447.6 697.8 cm /R9478 Do Q q 0.48 0 0 -14.52 475.668 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 490.1 698 cm /R9486 Do Q q 1.3 0 0 -1.2 496.6 691.1 cm /R9454 Do Q q 4.9 0 0 -8.2 499.4 697.8 cm /R9458 Do Q q 4.9 0 0 -8.2 505.2 697.8 cm /R9458 Do Q q 4.9 0 0 -8.2 511.1 697.8 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 695.3 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 692.8 cm /R9462 Do Q q 4.7 0 0 -8.2 526.2 697.8 cm /R9478 Do Q q 0.48 0 0 -14.52 545.148 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 700.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 685.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 683.3 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 680.3 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 680.4 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 680.4 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 675.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 680.4 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 680.4 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 680.2 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 680.3 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 680.4 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 675.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 680.3 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 680.3 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 682.3 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 675.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 680.4 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 680.3 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 244.8 682.9 cm /R9478 Do Q q 3.9 0 0 -7.9 251.1 682.9 cm /R9450 Do Q endstream endobj 9489 0 obj 2864 endobj 9490 0 obj << /Type /XObject /Name /R9490 /Subtype /Image /Length 9491 0 R /ImageMask true /Width 47 /Height 79 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 47 /BlackIs1 true >>] >> stream ,DOhFGJ4$29FGYqIbWM(pi!Wg\$5ba "rk7g4kOr:loTRM]>G/.hX>CAqgKXR^q,#ms8T:S?aC4WCbP6]>X%@'V%6TF endstream endobj 9491 0 obj 113 endobj 9492 0 obj << /Length 9493 0 R >> stream q 4.7 0 0 -7.9 256.6 682.9 cm /R9490 Do Q q 0.48 0 0 -14.52 288.828 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 318.8 682.9 cm /R9450 Do Q q 1.3 0 0 -1.2 324.7 676.2 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 682.9 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 682.9 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 682.9 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 680.4 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 677.9 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 682.9 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 411.7 682.9 cm /R9478 Do Q q 1.3 0 0 -1.2 418 676.2 cm /R9454 Do Q q 4.9 0 0 -8.2 420.8 682.9 cm /R9466 Do Q q 4.9 0 0 -8.2 426.6 682.9 cm /R9458 Do Q q 4.9 0 0 -8.2 432.5 682.9 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 680.4 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 677.9 cm /R9462 Do Q q 4.7 0 0 -8.2 447.6 682.9 cm /R9478 Do Q q 0.48 0 0 -14.52 475.668 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.2 682.9 cm /R9466 Do Q q 1.3 0 0 -1.2 496.6 676.2 cm /R9454 Do Q q 4.9 0 0 -8.2 499.4 682.9 cm /R9458 Do Q q 4.9 0 0 -8.2 505.2 682.9 cm /R9458 Do Q q 4.9 0 0 -8.2 511.1 682.9 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 680.4 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 677.9 cm /R9462 Do Q q 4.7 0 0 -8.2 526.2 682.9 cm /R9478 Do Q q 0.48 0 0 -14.52 545.148 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 685.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 670.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 668.4 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 665.4 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 665.5 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 665.5 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 660.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 665.5 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 665.5 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 665.3 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 665.4 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 665.5 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 660.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 665.4 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 665.4 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 667.4 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 660.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 665.5 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 665.4 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 241.7 668.2 cm /R9486 Do Q q 4.9 0 0 -8.2 247.7 668 cm /R9458 Do Q q 4.9 0 0 -8.2 253.6 668 cm /R9482 Do Q q 4.9 0 0 -8.2 259.5 668 cm /R9466 Do Q q 0.48 0 0 -14.52 288.828 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 318.8 668 cm /R9450 Do Q q 1.3 0 0 -1.2 324.7 661.3 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 668 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 668 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 668 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 665.5 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 663 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 668 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 411.7 668 cm /R9490 Do Q q 1.3 0 0 -1.2 418 661.3 cm /R9454 Do Q q 4.9 0 0 -8.2 420.8 668 cm /R9470 Do Q q 4.7 0 0 -7.9 426.7 668 cm /R9490 Do Q q 4.9 0 0 -8.2 432.5 668 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 665.5 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 663 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 668.2 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 490.3 668 cm /R9490 Do Q q 1.3 0 0 -1.2 496.6 661.3 cm /R9454 Do Q q 4.9 0 0 -8.2 499.4 668 cm /R9470 Do Q q 4.9 0 0 -8.2 505.2 668 cm /R9466 Do Q q 4.9 0 0 -8.2 511.1 668 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 665.5 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 663 cm /R9462 Do Q q 5.1 0 0 -8.1 526 668.2 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 670.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 655.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 653.6 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 650.6 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 650.7 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 650.7 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 645.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 650.7 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 650.7 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 650.5 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 650.6 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 650.7 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 645.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 650.6 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 650.6 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 652.6 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 645.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 650.7 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 650.6 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q endstream endobj 9493 0 obj 5658 endobj 9494 0 obj << /Type /XObject /Name /R9494 /Subtype /Image /Length 9495 0 R /ImageMask true /Width 49 /Height 82 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655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 411.6 653.2 cm /R9470 Do Q q 1.3 0 0 -1.2 418 646.5 cm /R9454 Do Q q 4.9 0 0 -8.2 420.8 653.2 cm /R9494 Do Q q 4.9 0 0 -8.2 426.6 653.2 cm /R9482 Do Q q 4.9 0 0 -8.2 432.5 653.2 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 650.7 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 648.2 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 653.4 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.2 653.2 cm /R9470 Do Q q 1.3 0 0 -1.2 496.6 646.5 cm /R9454 Do Q q 4.9 0 0 -8.2 499.4 653.2 cm /R9482 Do Q q 4.7 0 0 -8.2 505.3 653.2 cm /R9478 Do Q q 4.9 0 0 -8.2 511.1 653.2 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 650.7 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 648.2 cm /R9462 Do Q q 5.1 0 0 -8.1 526 653.4 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 655.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 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0 0 -8.1 173.6 628.7 cm /R9338 Do Q q 9.1 0 0 -5.3 176.9 625.9 cm /R9430 Do Q q 4.4 0 0 -5.6 186.8 626 cm /R9346 Do Q q 3.8 0 0 -5.6 191.9 626 cm /R9366 Do Q q 2.8 0 0 -12 201.5 629.6 cm /R9350 Do Q q 2.6 0 0 -8.1 205.3 628.7 cm /R9338 Do Q q 5.7 0 0 -5.3 208.6 625.9 cm /R9438 Do Q q 3.8 0 0 -5.6 219.4 626 cm /R9366 Do Q q 4.4 0 0 -5.6 224 626 cm /R9346 Do Q q 4.4 0 0 -5.6 229.1 626 cm /R9434 Do Q q 5.1 0 0 -5.6 234.3 626 cm /R9422 Do Q q 5.7 0 0 -5.3 240.2 625.9 cm /R9438 Do Q q 5.7 0 0 -8.5 246.7 628.9 cm /R9406 Do Q q 3.8 0 0 -5.6 253.1 626 cm /R9366 Do Q q 2.8 0 0 -12 257.9 629.6 cm /R9370 Do Q endstream endobj 9501 0 obj 860 endobj 9502 0 obj << /Type /XObject /Name /R9502 /Subtype /Image /Length 9503 0 R /ImageMask true /Width 40 /Height 84 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 40 /BlackIs1 true >>] >> stream ,DL.9BHG%js8W-!s8W-!s8W-!s8W'm6)X`1'EA+4s8W+i*l/)2Vt[p_iJ-="\(IW5TYWkr!'g~> endstream endobj 9503 0 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cm /R9366 Do Q endstream endobj 9521 0 obj 792 endobj 9522 0 obj << /Type /XObject /Name /R9522 /Subtype /Image /Length 9523 0 R /ImageMask true /Width 79 /Height 54 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 79 /BlackIs1 true >>] >> stream +W4>\rN1#5@=MM\eeTA*MEbn(&c7(XBm'=%e,T;\fC)rl nA>)fdcnOH[GbJJL!Y>LD0fJHs/iEtrH/)9Z/>LHHM@G>onNqT6-s$B$3-2c/oVL++e70arr endstream endobj 9523 0 obj 124 endobj 9524 0 obj << /Length 9525 0 R >> stream q 7.9 0 0 -5.4 470.2 611.4 cm /R9522 Do Q q 4.4 0 0 -5.6 478.4 611.6 cm /R9346 Do Q q 3.9 0 0 -5.3 483.5 611.5 cm /R9394 Do Q q 4.4 0 0 -5.6 488.1 611.6 cm /R9346 Do Q q 3.9 0 0 -5.3 497.8 611.5 cm /R9394 Do Q q 5.7 0 0 -5.5 502.4 611.5 cm /R9446 Do Q q 5.7 0 0 -5.3 508.9 611.5 cm /R9438 Do Q q 5.1 0 0 -5.6 519.9 611.6 cm /R9422 Do Q q 5.7 0 0 -5.3 525.8 611.5 cm /R9438 Do Q q 3.5 0 0 -8.2 536.7 614.4 cm /R9414 Do Q q 5.7 0 0 -5.3 540.9 611.5 cm /R9438 Do Q q 3.7 0 0 -7.5 546.9 613.5 cm 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5.3 0 0 -5.6 158 597.1 cm /R9402 Do Q q 4.4 0 0 -5.6 163.7 597.1 cm /R9434 Do Q q 5.7 0 0 -8.3 168.5 600 cm /R9398 Do Q q 2.6 0 0 -8.1 175 599.8 cm /R9338 Do Q q 5.7 0 0 -5.3 178.4 597 cm /R9438 Do Q q 4.4 0 0 -5.6 184.9 597.1 cm /R9346 Do Q q 3.8 0 0 -5.6 190 597.1 cm /R9366 Do Q q 3.9 0 0 -5.3 198.4 597 cm /R9394 Do Q q 5.7 0 0 -5.5 203 597 cm /R9446 Do Q q 5.7 0 0 -5.3 209.5 597 cm /R9438 Do Q q 5.7 0 0 -5.3 215.9 597 cm /R9438 Do Q q 2.6 0 0 -8.1 222.4 599.8 cm /R9338 Do Q q 5.7 0 0 -5.3 225.8 597 cm /R9438 Do Q endstream endobj 9529 0 obj 686 endobj 9530 0 obj << /Type /XObject /Name /R9530 /Subtype /Image /Length 9531 0 R /ImageMask true /Width 54 /Height 80 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 54 /BlackIs1 true >>] >> stream ..Dm3K!q8TE!Q)a+":RPi-5@>%,O]Pr*LK,??dC*p6:#QTA~> endstream endobj 9531 0 obj 158 endobj 9532 0 obj << /Length 9533 0 R >> stream q 5.4 0 0 -8 232.3 597.1 cm /R9530 Do Q q 6.4 0 0 -8.2 242.1 599.9 cm /R9510 Do Q q 2.6 0 0 -8.1 249.3 599.8 cm /R9338 Do Q q 5.7 0 0 -5.3 252.7 597 cm /R9438 Do Q q 5.7 0 0 -5.5 258.8 597 cm /R9446 Do Q q 5.8 0 0 -5.2 265.1 596.9 cm /R9518 Do Q q 4.4 0 0 -5.6 275.3 597.1 cm /R9434 Do Q q 5.1 0 0 -5.6 280.5 597.1 cm /R9422 Do Q q 5.7 0 0 -5.3 286.4 597 cm /R9438 Do Q q 5.7 0 0 -5.3 292.9 597 cm /R9438 Do Q q 4.4 0 0 -5.6 299.3 597.1 cm /R9346 Do Q q 4.4 0 0 -5.6 304.5 597.1 cm /R9434 Do Q q 3.7 0 0 -7.5 309.6 599 cm /R9362 Do Q q 4.4 0 0 -5.6 314.2 597.1 cm /R9346 Do Q q 5.7 0 0 -8.5 319.4 600 cm /R9406 Do Q q 5.7 0 0 -8.5 329.9 600 cm /R9354 Do Q q 5.6 0 0 -7.6 336 596.9 cm /R9358 Do Q q 3.9 0 0 -7.9 346.9 599.6 cm /R9450 Do Q q 4.9 0 0 -8.2 352.2 599.6 cm /R9458 Do Q q 4.9 0 0 -8.2 358.1 599.6 cm /R9458 Do Q q 9.5 0 0 -8.2 367.9 599.9 cm /R9378 Do Q q 5.7 0 0 -8.5 378.4 600 cm /R9354 Do Q endstream endobj 9533 0 obj 904 endobj 9534 0 obj << /Type /XObject /Name /R9534 /Subtype /Image /Length 9535 0 R /ImageMask true /Width 67 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 67 /BlackIs1 true >>] >> stream ,DMiiBGcK3 s8W-!s8W*An,NFfs4@;0HLSHEq$U:%5CO^Qs8W-!"onL%qZ$TIs8QG20DbA-_-o$);E-K4huWm$~> endstream endobj 9535 0 obj 89 endobj 9536 0 obj << /Length 9537 0 R >> stream q 6.7 0 0 -8.2 389 599.9 cm /R9534 Do Q q 5.3 0 0 -5.6 395.7 597.1 cm /R9402 Do Q q 3.8 0 0 -5.6 401.5 597.1 cm /R9366 Do Q q 3.7 0 0 -7.5 405.9 599 cm /R9362 Do Q endstream endobj 9537 0 obj 164 endobj 9538 0 obj << /Type /XObject /Name /R9538 /Subtype /Image /Length 9539 0 R /ImageMask true /Width 71 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 71 /BlackIs1 true >>] >> stream ,D#1ZblPsP@N$FVpjO=_5C`D,rr;He &-(Vgs7-g&IfKH+s8@HH]IsYRs7-r?&&\/Aqu?]lY5eOfa7]K4YQ+U9])RKMf7en#5[W$$#DW9R!.Y=~> endstream endobj 9539 0 obj 113 endobj 9540 0 obj << /Length 9541 0 R >> stream q 7.1 0 0 -8.2 414.5 599.9 cm /R9538 Do Q q 3.7 0 0 -7.5 422.2 599 cm /R9362 Do Q q 5.7 0 0 -8.3 426.9 600 cm /R9398 Do Q q 4.4 0 0 -5.6 433.4 597.1 cm /R9346 Do Q q 3.9 0 0 -5.3 438.5 597 cm /R9394 Do Q q 5.7 0 0 -5.3 443.1 597 cm /R9438 Do Q q 4.4 0 0 -5.6 449.6 597.1 cm /R9346 Do Q q 3.7 0 0 -7.5 454.6 599 cm /R9362 Do Q q 1.3 0 0 -1.2 459.9 592.9 cm /R9454 Do Q q 356.76 0 0 -0.48 147.468 517.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 243.708 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.9 0 0 -8.2 252.3 515.4 cm /R9374 Do Q q 9.5 0 0 -8.2 261.4 515.4 cm /R9378 Do Q q 7.2 0 0 -8.7 272.1 515.6 cm /R9382 Do Q q 5.3 0 0 -8.7 280.5 515.6 cm /R9334 Do Q q 7.9 0 0 -8.7 290.9 515.6 cm /R9386 Do Q q 5.6 0 0 -5.4 299.7 512.4 cm /R9390 Do Q q 4.4 0 0 -5.6 305.6 512.6 cm /R9346 Do Q q 3.9 0 0 -5.3 310.7 512.5 cm /R9394 Do Q q 5.7 0 0 -8.3 315.3 515.5 cm /R9398 Do Q q 4.4 0 0 -5.6 321.8 512.6 cm /R9346 Do Q q 5.3 0 0 -5.6 327 512.6 cm /R9402 Do Q q 5.7 0 0 -8.5 332.8 515.5 cm /R9406 Do Q q 0.48 0 0 -14.52 344.868 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.5 0 0 -8.2 351.6 515.4 cm /R9378 Do Q q 6.8 0 0 -8.2 362.2 515.4 cm /R9410 Do Q q 3.5 0 0 -8.2 370 515.4 cm /R9414 Do Q q 7.9 0 0 -8.7 378.4 515.6 cm /R9386 Do Q q 5.6 0 0 -5.4 387.2 512.4 cm /R9390 Do Q q 4.4 0 0 -5.6 393.1 512.6 cm /R9346 Do Q q 3.9 0 0 -5.3 398.2 512.5 cm /R9394 Do Q q 5.7 0 0 -8.3 402.8 515.5 cm /R9398 Do Q q 4.4 0 0 -5.6 409.3 512.6 cm /R9346 Do Q q 5.3 0 0 -5.6 414.5 512.6 cm /R9402 Do Q q 5.7 0 0 -8.5 420.3 515.5 cm /R9406 Do Q q 0.48 0 0 -14.52 432.468 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 438.9 515.4 cm /R9418 Do Q q 5.1 0 0 -5.6 446.3 512.6 cm /R9422 Do Q q 3.7 0 0 -7.5 452.1 514.5 cm /R9362 Do Q q 5.3 0 0 -5.6 456.9 512.6 cm /R9402 Do Q q 2.6 0 0 -8.3 462.7 515.5 cm /R9426 Do Q q 7.7 0 0 -8.2 469.9 515.4 cm /R9418 Do Q q 2.6 0 0 -8.1 478.3 515.3 cm /R9338 Do Q q 9.1 0 0 -5.3 481.6 512.5 cm /R9430 Do Q q 4.4 0 0 -5.6 491.5 512.6 cm /R9346 Do Q q 0.48 0 0 -14.52 501.948 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 517.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 503.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 500.968 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 498.7 cm /R9406 Do Q q 9.1 0 0 -5.3 162.3 495.7 cm /R9430 Do Q q 4.4 0 0 -5.6 172.1 495.8 cm /R9434 Do Q q 3.8 0 0 -5.6 177.3 495.8 cm /R9366 Do Q q 3.6 0 0 -0.48 182.268 490.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 495.8 cm /R9402 Do Q q 3.8 0 0 -5.6 191.9 495.8 cm /R9366 Do Q q 5.6 0 0 -7.6 196.4 495.6 cm /R9358 Do Q q 5.7 0 0 -5.3 202.6 495.7 cm /R9438 Do Q q 4.4 0 0 -5.6 209.1 495.8 cm /R9434 Do Q q 3.6 0 0 -0.48 214.668 490.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 495.7 cm /R9394 Do Q q 3.8 0 0 -5.6 223.1 495.8 cm /R9366 Do Q q 3.9 0 0 -5.3 227.7 495.7 cm /R9394 Do Q q 4.9 0 0 -8.2 232.4 498.3 cm /R9458 Do Q q 0.48 0 0 -14.52 243.708 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 275.2 498.3 cm /R9490 Do Q q 1.3 0 0 -1.2 281.5 491.6 cm /R9454 Do Q q 4.9 0 0 -8.2 284.2 498.3 cm /R9458 Do Q q 4.9 0 0 -8.2 290.1 498.3 cm /R9458 Do Q q 4.9 0 0 -8.2 296 498.3 cm /R9458 Do Q q 4.4 0 0 -5.6 301.7 495.8 cm /R9346 Do Q q 3.2 0 0 -0.8 306.7 493.3 cm /R9462 Do Q q 4.9 0 0 -8.2 311 498.3 cm /R9466 Do Q q 0.48 0 0 -14.52 344.868 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 368.4 498.3 cm /R9466 Do Q q 1.3 0 0 -1.2 374.8 491.6 cm /R9454 Do Q q 5.2 0 0 -8.4 377.7 498.5 cm /R9474 Do Q q 4.9 0 0 -8.2 383.4 498.3 cm /R9458 Do Q q 4.9 0 0 -8.2 389.3 498.3 cm /R9458 Do Q q 4.4 0 0 -5.6 395.1 495.8 cm /R9346 Do Q q 3.2 0 0 -0.8 400.1 493.3 cm /R9462 Do Q q 4.7 0 0 -8.2 404.4 498.3 cm /R9478 Do Q q 0.48 0 0 -14.52 432.468 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 447.1 498.5 cm /R9474 Do Q q 1.3 0 0 -1.2 453.4 491.6 cm /R9454 Do Q q 4.9 0 0 -8.2 456.2 498.3 cm /R9470 Do Q q 4.9 0 0 -8.2 462 498.3 cm /R9458 Do Q q 4.9 0 0 -8.2 467.9 498.3 cm /R9458 Do Q q 4.4 0 0 -5.6 473.7 495.8 cm /R9346 Do Q q 3.2 0 0 -0.8 478.7 493.3 cm /R9462 Do Q q 4.7 0 0 -8.2 483 498.3 cm /R9478 Do Q q 0.48 0 0 -14.52 501.948 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 500.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 486.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 483.8 cm /R9406 Do Q q 9.1 0 0 -5.3 162.3 480.8 cm /R9430 Do Q q 4.4 0 0 -5.6 172.1 480.9 cm /R9434 Do Q q 3.8 0 0 -5.6 177.3 480.9 cm /R9366 Do Q q 3.6 0 0 -0.48 182.268 476.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 480.9 cm /R9402 Do Q q 3.8 0 0 -5.6 191.9 480.9 cm /R9366 Do Q q 5.6 0 0 -7.6 196.4 480.7 cm /R9358 Do Q q 5.7 0 0 -5.3 202.6 480.8 cm /R9438 Do Q q 4.4 0 0 -5.6 209.1 480.9 cm /R9434 Do Q q 3.6 0 0 -0.48 214.668 476.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 480.8 cm /R9394 Do Q q 3.8 0 0 -5.6 223.1 480.9 cm /R9366 Do Q q 3.9 0 0 -5.3 227.7 480.8 cm /R9394 Do Q q 3.9 0 0 -7.9 232.9 483.4 cm /R9450 Do Q q 0.48 0 0 -14.52 243.708 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 275.2 483.4 cm /R9490 Do Q q 1.3 0 0 -1.2 281.5 476.7 cm /R9454 Do Q q 4.9 0 0 -8.2 284.2 483.4 cm /R9458 Do Q q 4.9 0 0 -8.2 290.1 483.4 cm /R9458 Do Q q 4.9 0 0 -8.2 296 483.4 cm /R9458 Do Q q 4.4 0 0 -5.6 301.7 480.9 cm /R9346 Do Q q 3.2 0 0 -0.8 306.7 478.4 cm /R9462 Do Q q 4.9 0 0 -8.2 311 483.4 cm /R9466 Do Q q 0.48 0 0 -14.52 344.868 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 368.4 483.4 cm /R9466 Do Q q 1.3 0 0 -1.2 374.8 476.7 cm /R9454 Do Q q 5.1 0 0 -8.1 377.5 483.6 cm /R9486 Do Q q 4.9 0 0 -8.2 383.4 483.4 cm /R9458 Do Q q 4.9 0 0 -8.2 389.3 483.4 cm /R9458 Do Q q 4.4 0 0 -5.6 395.1 480.9 cm /R9346 Do Q q 3.2 0 0 -0.8 400.1 478.4 cm /R9462 Do Q q 4.7 0 0 -8.2 404.4 483.4 cm /R9478 Do Q q 0.48 0 0 -14.52 432.468 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 447 483.4 cm /R9466 Do Q q 1.3 0 0 -1.2 453.4 476.7 cm /R9454 Do Q q 4.9 0 0 -8.2 456.2 483.4 cm /R9482 Do Q q 4.9 0 0 -8.2 462 483.4 cm /R9458 Do Q q 4.9 0 0 -8.2 467.9 483.4 cm /R9458 Do Q q 4.4 0 0 -5.6 473.7 480.9 cm /R9346 Do Q q 3.2 0 0 -0.8 478.7 478.4 cm /R9462 Do Q q 4.7 0 0 -8.2 483 483.4 cm /R9478 Do Q q 0.48 0 0 -14.52 501.948 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 485.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 471.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 469 cm /R9406 Do Q q 9.1 0 0 -5.3 162.3 466 cm /R9430 Do Q q 4.4 0 0 -5.6 172.1 466.1 cm /R9434 Do Q q 3.8 0 0 -5.6 177.3 466.1 cm /R9366 Do Q q 3.6 0 0 -0.48 182.268 461.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 466.1 cm /R9402 Do Q q 3.8 0 0 -5.6 191.9 466.1 cm /R9366 Do Q q 5.6 0 0 -7.6 196.4 465.9 cm /R9358 Do Q q 5.7 0 0 -5.3 202.6 466 cm /R9438 Do Q q 4.4 0 0 -5.6 209.1 466.1 cm /R9434 Do Q q 3.6 0 0 -0.48 214.668 461.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 466 cm /R9394 Do Q q 3.8 0 0 -5.6 223.1 466.1 cm /R9366 Do Q q 3.9 0 0 -5.3 227.7 466 cm /R9394 Do Q q 4.7 0 0 -7.9 232.5 468.6 cm /R9490 Do Q q 0.48 0 0 -14.52 243.708 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 275.2 468.6 cm /R9490 Do Q q 1.3 0 0 -1.2 281.5 461.9 cm /R9454 Do Q q 4.9 0 0 -8.2 284.2 468.6 cm /R9458 Do Q q 4.9 0 0 -8.2 290.1 468.6 cm /R9458 Do Q q 4.9 0 0 -8.2 296 468.6 cm /R9458 Do Q q 4.4 0 0 -5.6 301.7 466.1 cm /R9346 Do Q q 3.2 0 0 -0.8 306.7 463.6 cm /R9462 Do Q q 4.9 0 0 -8.2 311 468.6 cm /R9466 Do Q q 0.48 0 0 -14.52 344.868 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 368.5 468.8 cm /R9474 Do Q q 1.3 0 0 -1.2 374.8 461.9 cm /R9454 Do Q q 4.9 0 0 -8.2 377.6 468.6 cm /R9458 Do Q q 4.9 0 0 -8.2 383.4 468.6 cm /R9458 Do Q q 4.9 0 0 -8.2 389.3 468.6 cm /R9458 Do Q q 4.4 0 0 -5.6 395.1 466.1 cm /R9346 Do Q q 3.2 0 0 -0.8 400.1 463.6 cm /R9462 Do Q q 4.7 0 0 -8.2 404.4 468.6 cm /R9478 Do Q q 0.48 0 0 -14.52 432.468 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 447.1 468.8 cm /R9474 Do Q q 1.3 0 0 -1.2 453.4 461.9 cm /R9454 Do Q q 4.7 0 0 -8.2 456.3 468.6 cm /R9478 Do Q q 4.9 0 0 -8.2 462 468.6 cm /R9458 Do Q q 4.9 0 0 -8.2 467.9 468.6 cm /R9458 Do Q q 4.4 0 0 -5.6 473.7 466.1 cm /R9346 Do Q q 3.2 0 0 -0.8 478.7 463.6 cm /R9462 Do Q q 4.7 0 0 -8.2 483 468.6 cm /R9478 Do Q q 0.48 0 0 -14.52 501.948 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 470.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 456.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 454.2 cm /R9406 Do Q q 9.1 0 0 -5.3 162.3 451.2 cm /R9430 Do Q q 4.4 0 0 -5.6 172.1 451.3 cm /R9434 Do Q q 3.8 0 0 -5.6 177.3 451.3 cm /R9366 Do Q q 3.6 0 0 -0.48 182.268 446.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 451.3 cm /R9402 Do Q q 3.8 0 0 -5.6 191.9 451.3 cm /R9366 Do Q q 5.6 0 0 -7.6 196.4 451.1 cm /R9358 Do Q q 5.7 0 0 -5.3 202.6 451.2 cm /R9438 Do Q q 4.4 0 0 -5.6 209.1 451.3 cm /R9434 Do Q q 3.6 0 0 -0.48 214.668 446.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 451.2 cm /R9394 Do Q q 3.8 0 0 -5.6 223.1 451.3 cm /R9366 Do Q q 3.9 0 0 -5.3 227.7 451.2 cm /R9394 Do Q q 4.9 0 0 -8.2 232.4 453.8 cm /R9470 Do Q q 0.48 0 0 -14.52 243.708 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 275.2 453.8 cm /R9490 Do Q q 1.3 0 0 -1.2 281.5 447.1 cm /R9454 Do Q q 4.9 0 0 -8.2 284.2 453.8 cm /R9458 Do Q q 4.9 0 0 -8.2 290.1 453.8 cm /R9458 Do Q q 4.9 0 0 -8.2 296 453.8 cm /R9458 Do Q q 4.4 0 0 -5.6 301.7 451.3 cm /R9346 Do Q q 3.2 0 0 -0.8 306.7 448.8 cm /R9462 Do Q q 4.9 0 0 -8.2 311 453.8 cm /R9466 Do Q q 0.48 0 0 -14.52 344.868 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 368.4 453.8 cm /R9466 Do Q q 1.3 0 0 -1.2 374.8 447.1 cm /R9454 Do Q q 4.9 0 0 -8.2 377.6 453.8 cm /R9482 Do Q q 4.9 0 0 -8.2 383.4 453.8 cm /R9458 Do Q q 4.9 0 0 -8.2 389.3 453.8 cm /R9458 Do Q q 4.4 0 0 -5.6 395.1 451.3 cm /R9346 Do Q q 3.2 0 0 -0.8 400.1 448.8 cm /R9462 Do Q q 4.7 0 0 -8.2 404.4 453.8 cm /R9478 Do Q q 0.48 0 0 -14.52 432.468 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 447.1 454 cm /R9474 Do Q q 1.3 0 0 -1.2 453.4 447.1 cm /R9454 Do Q q 5.1 0 0 -8.1 456.1 454 cm /R9486 Do Q q 4.9 0 0 -8.2 462 453.8 cm /R9458 Do Q q 4.9 0 0 -8.2 467.9 453.8 cm /R9458 Do Q q 4.4 0 0 -5.6 473.7 451.3 cm /R9346 Do Q q 3.2 0 0 -0.8 478.7 448.8 cm /R9462 Do Q q 5.1 0 0 -8.1 482.8 454 cm /R9486 Do Q q 0.48 0 0 -14.52 501.948 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 456.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 441.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 147.228 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 149.268 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 155.8 439.3 cm /R9406 Do Q q 9.1 0 0 -5.3 162.3 436.3 cm /R9430 Do Q q 4.4 0 0 -5.6 172.1 436.4 cm /R9434 Do Q q 3.8 0 0 -5.6 177.3 436.4 cm /R9366 Do Q q 3.6 0 0 -0.48 182.268 431.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 186.2 436.4 cm /R9402 Do Q q 3.8 0 0 -5.6 191.9 436.4 cm /R9366 Do Q q 5.6 0 0 -7.6 196.4 436.2 cm /R9358 Do Q q 5.7 0 0 -5.3 202.6 436.3 cm /R9438 Do Q q 4.4 0 0 -5.6 209.1 436.4 cm /R9434 Do Q q 3.6 0 0 -0.48 214.668 431.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 218.6 436.3 cm /R9394 Do Q q 3.8 0 0 -5.6 223.1 436.4 cm /R9366 Do Q q 3.9 0 0 -5.3 227.7 436.3 cm /R9394 Do Q q 5.1 0 0 -8.1 232.3 439.1 cm /R9486 Do Q q 0.48 0 0 -14.52 243.708 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 245.748 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 275.2 438.9 cm /R9490 Do Q q 1.3 0 0 -1.2 281.5 432.2 cm /R9454 Do Q q 4.9 0 0 -8.2 284.2 438.9 cm /R9458 Do Q q 4.9 0 0 -8.2 290.1 438.9 cm /R9458 Do Q q 4.9 0 0 -8.2 296 438.9 cm /R9458 Do Q q 4.4 0 0 -5.6 301.7 436.4 cm /R9346 Do Q q 3.2 0 0 -0.8 306.7 433.9 cm /R9462 Do Q q 4.9 0 0 -8.2 311 438.9 cm /R9466 Do Q q 0.48 0 0 -14.52 344.868 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 368.4 438.9 cm /R9466 Do Q q 1.3 0 0 -1.2 374.8 432.2 cm /R9454 Do Q q 4.9 0 0 -8.2 377.6 438.9 cm /R9470 Do Q q 4.9 0 0 -8.2 383.4 438.9 cm /R9458 Do Q q 4.9 0 0 -8.2 389.3 438.9 cm /R9458 Do Q q 4.4 0 0 -5.6 395.1 436.4 cm /R9346 Do Q q 3.2 0 0 -0.8 400.1 433.9 cm /R9462 Do Q q 4.7 0 0 -8.2 404.4 438.9 cm /R9478 Do Q q 0.48 0 0 -14.52 432.468 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 447 438.9 cm /R9466 Do Q q 1.3 0 0 -1.2 453.4 432.2 cm /R9454 Do Q q 4.9 0 0 -8.2 456.2 438.9 cm /R9494 Do Q q 4.9 0 0 -8.2 462 438.9 cm /R9458 Do Q q 4.9 0 0 -8.2 467.9 438.9 cm /R9458 Do Q q 4.4 0 0 -5.6 473.7 436.4 cm /R9346 Do Q q 3.2 0 0 -0.8 478.7 433.9 cm /R9462 Do Q q 4.7 0 0 -8.2 483 438.9 cm /R9478 Do Q q 0.48 0 0 -14.52 501.948 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 503.988 441.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 356.76 0 0 -0.48 147.468 426.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 414.5 cm /R9418 Do Q q 5.3 0 0 -5.6 99.6 411.7 cm /R9402 Do Q q 5.7 0 0 -8.5 105.4 414.6 cm /R9354 Do Q q 2.6 0 0 -8.3 111.9 414.6 cm /R9426 Do Q q 4.4 0 0 -5.6 115.3 411.7 cm /R9346 Do Q q 5.1 0 0 -8.1 124.4 414.4 cm /R9486 Do Q q 1.3 0 0 -5.2 130.9 411.5 cm /R9498 Do Q q 5.3 0 0 -8.7 139.1 414.7 cm /R9334 Do Q q 4.4 0 0 -5.6 145.4 411.7 cm /R9346 Do Q q 5.7 0 0 -5.3 150.5 411.6 cm /R9438 Do Q q 5.7 0 0 -8.5 157 414.6 cm /R9406 Do Q q 3.7 0 0 -7.5 167.6 413.6 cm /R9362 Do Q q 2.6 0 0 -8.1 172.3 414.4 cm /R9338 Do Q q 9.1 0 0 -5.3 175.6 411.6 cm /R9430 Do Q q 4.4 0 0 -5.6 185.5 411.7 cm /R9346 Do Q q 3.8 0 0 -5.6 190.6 411.7 cm /R9366 Do Q q 2.8 0 0 -12 199.8 415.3 cm /R9350 Do Q q 2.6 0 0 -8.1 203.6 414.4 cm /R9338 Do Q q 5.7 0 0 -5.3 206.9 411.6 cm /R9438 Do Q q 3.8 0 0 -5.6 217.4 411.7 cm /R9366 Do Q q 4.4 0 0 -5.6 221.9 411.7 cm /R9346 Do Q q 4.4 0 0 -5.6 227.1 411.7 cm /R9434 Do Q q 5.1 0 0 -5.6 232.3 411.7 cm /R9422 Do Q q 5.7 0 0 -5.3 238.1 411.6 cm /R9438 Do Q q 5.7 0 0 -8.5 244.6 414.6 cm /R9406 Do Q q 3.8 0 0 -5.6 251.1 411.7 cm /R9366 Do Q q 2.8 0 0 -12 255.9 415.3 cm /R9370 Do Q q 4 0 0 -8.4 264.3 414.7 cm /R9502 Do Q q 5.1 0 0 -5.6 268 411.7 cm /R9422 Do Q q 3.9 0 0 -5.3 273.9 411.6 cm /R9394 Do Q q 7.9 0 0 -8.2 282.5 414.5 cm /R9374 Do Q q 9.5 0 0 -8.2 291.6 414.5 cm /R9378 Do Q q 7.2 0 0 -8.7 302.3 414.7 cm /R9382 Do Q q 5.3 0 0 -8.7 310.7 414.7 cm /R9334 Do Q endstream endobj 9541 0 obj 16700 endobj 9542 0 obj << /Type /XObject /Name /R9542 /Subtype /Image /Length 9543 0 R /ImageMask true /Width 82 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 82 /BlackIs1 true >>] >> stream 4#I[\gs8W,ls8W-!?XN&IKY$qa "k)Kl-6T_e'O_ITOF]M9%Idg#mIhY#nDF-ChuE`Vs8T79^V]WU/sf57"JIT@1$V744;Z(U'EAC=J,~> endstream endobj 9543 0 obj 141 endobj 9544 0 obj << /Length 9545 0 R >> stream q 8.2 0 0 -8.5 321.2 414.5 cm /R9542 Do Q q 5.3 0 0 -8.7 329.9 414.7 cm /R9334 Do Q q 8.2 0 0 -8.5 336.3 414.5 cm /R9542 Do Q q 3.8 0 0 -5.6 344.8 411.7 cm /R9366 Do Q q 1.3 0 0 -1.2 350 407.5 cm /R9454 Do Q q 7.7 0 0 -8.2 358.1 414.5 cm /R9418 Do Q q 5.7 0 0 -8.3 366.5 414.6 cm /R9398 Do Q q 4.4 0 0 -5.6 373 411.7 cm /R9346 Do Q q 3.8 0 0 -5.6 378.2 411.7 cm /R9366 Do Q q 4.4 0 0 -5.6 382.7 411.7 cm /R9346 Do Q q 2.6 0 0 -8.1 392.1 414.4 cm /R9338 Do Q q 5.7 0 0 -5.3 395.5 411.6 cm /R9438 Do Q q 4.4 0 0 -5.6 401.9 411.7 cm /R9434 Do Q q 2.6 0 0 -8.3 407.1 414.6 cm /R9426 Do Q q 5.7 0 0 -5.5 410.5 411.6 cm /R9446 Do Q q 5.7 0 0 -8.5 416.9 414.6 cm /R9406 Do Q q 4.4 0 0 -5.6 423.4 411.7 cm /R9346 Do Q q 3.7 0 0 -7.5 432.4 413.6 cm /R9362 Do Q q 5.7 0 0 -8.3 437.1 414.6 cm /R9398 Do Q q 4.4 0 0 -5.6 443.6 411.7 cm /R9346 Do Q q 7.9 0 0 -8.2 452.9 414.5 cm /R9374 Do Q q 9.5 0 0 -8.2 462 414.5 cm /R9378 Do Q q 7.2 0 0 -8.7 472.7 414.7 cm /R9382 Do Q q 5.3 0 0 -8.7 481.1 414.7 cm /R9334 Do Q q 5.1 0 0 -5.6 491.5 411.7 cm /R9422 Do Q q 5.6 0 0 -5.4 496.9 411.5 cm /R9390 Do Q q 4.4 0 0 -5.6 502.7 411.7 cm /R9346 Do Q q 3.9 0 0 -5.3 507.9 411.6 cm /R9394 Do Q q 5.7 0 0 -8.3 512.5 414.6 cm /R9398 Do Q q 4.4 0 0 -5.6 518.9 411.7 cm /R9346 Do Q q 5.3 0 0 -5.6 524.2 411.7 cm /R9402 Do Q q 5.7 0 0 -8.5 530 414.6 cm /R9406 Do Q q 1.4 0 0 -3.5 537.1 407.5 cm /R9506 Do Q q 3.7 0 0 -7.5 543.8 413.6 cm /R9362 Do Q q 5.7 0 0 -8.3 548.5 414.6 cm /R9398 Do Q q 4.4 0 0 -5.6 554.9 411.7 cm /R9346 Do Q q 9.5 0 0 -8.2 92.3 400.1 cm /R9378 Do Q q 6.8 0 0 -8.2 102.9 400.1 cm /R9410 Do Q q 3.5 0 0 -8.2 110.7 400.1 cm /R9414 Do Q q 2.8 0 0 -12 119.9 400.9 cm /R9350 Do Q q 6.4 0 0 -8.2 123.8 400.1 cm /R9510 Do Q q 8 0 0 -8.5 131 400.4 cm /R9514 Do Q q 9.5 0 0 -8.2 139.9 400.1 cm /R9378 Do Q q 2.8 0 0 -12 150.6 400.9 cm /R9370 Do Q q 5.1 0 0 -5.6 159.2 397.3 cm /R9422 Do Q q 5.6 0 0 -5.4 164.6 397.1 cm /R9390 Do Q q 4.4 0 0 -5.6 170.5 397.3 cm /R9346 Do Q q 3.9 0 0 -5.3 175.6 397.2 cm /R9394 Do Q q 5.7 0 0 -8.3 180.2 400.2 cm /R9398 Do Q q 4.4 0 0 -5.6 186.7 397.3 cm /R9346 Do Q q 5.3 0 0 -5.6 191.9 397.3 cm /R9402 Do Q q 5.7 0 0 -8.5 197.7 400.2 cm /R9406 Do Q q 1.4 0 0 -3.5 204.8 393.1 cm /R9506 Do Q q 5.3 0 0 -5.6 211.8 397.3 cm /R9402 Do Q q 5.7 0 0 -5.3 217.6 397.2 cm /R9438 Do Q q 5.7 0 0 -8.5 224.1 400.2 cm /R9406 Do Q q 3.7 0 0 -7.5 234.7 399.2 cm /R9362 Do Q q 5.7 0 0 -8.3 239.3 400.2 cm /R9398 Do Q q 4.4 0 0 -5.6 245.8 397.3 cm /R9346 Do Q q 3.7 0 0 -7.5 255 399.2 cm /R9362 Do Q q 5.1 0 0 -5.6 259.6 397.3 cm /R9422 Do Q q 3.7 0 0 -7.5 265.4 399.2 cm /R9362 Do Q q 5.3 0 0 -5.6 270.2 397.3 cm /R9402 Do Q q 2.6 0 0 -8.3 275.9 400.2 cm /R9426 Do Q q 3.7 0 0 -7.5 283.2 399.2 cm /R9362 Do Q q 2.6 0 0 -8.1 287.8 400 cm /R9338 Do Q q 9.1 0 0 -5.3 291.2 397.2 cm /R9430 Do Q q 4.4 0 0 -5.6 301 397.3 cm /R9346 Do Q q 3.7 0 0 -7.5 310 399.2 cm /R9362 Do Q q 5.1 0 0 -5.6 314.7 397.3 cm /R9422 Do Q q 4.4 0 0 -5.6 324.5 397.3 cm /R9346 Do Q q 5.8 0 0 -5.2 329.5 397.1 cm /R9518 Do Q q 4.4 0 0 -5.6 335.8 397.3 cm /R9346 Do Q q 4.4 0 0 -5.6 341 397.3 cm /R9434 Do Q q 5.7 0 0 -5.5 346.1 397.2 cm /R9446 Do Q q 3.7 0 0 -7.5 352.5 399.2 cm /R9362 Do Q q 4.4 0 0 -5.6 357.2 397.3 cm /R9346 Do Q q 3.7 0 0 -7.5 366.7 399.2 cm /R9362 Do Q q 5.7 0 0 -8.3 371.3 400.2 cm /R9398 Do Q q 4.4 0 0 -5.6 377.8 397.3 cm /R9346 Do Q q 4.4 0 0 -5.6 387.1 397.3 cm /R9434 Do Q q 5.3 0 0 -5.6 392.3 397.3 cm /R9402 Do Q q 2.6 0 0 -8.3 398.1 400.2 cm /R9426 Do Q q 2.6 0 0 -8.3 401.5 400.2 cm /R9426 Do Q q 1.3 0 0 -1.2 405.4 393.1 cm /R9454 Do Q q 7.7 0 0 -8.2 413.7 400.1 cm /R9418 Do Q q 4.4 0 0 -5.6 421.1 397.3 cm /R9346 Do Q q 3.8 0 0 -5.6 426.3 397.3 cm /R9366 Do Q q 3.7 0 0 -7.5 430.8 399.2 cm /R9362 Do Q q 3.8 0 0 -5.6 435.4 397.3 cm /R9366 Do Q q 7.9 0 0 -5.4 444.2 397.1 cm /R9522 Do Q q 4.4 0 0 -5.6 452.3 397.3 cm /R9346 Do Q q 3.9 0 0 -5.3 457.5 397.2 cm /R9394 Do Q q 4.4 0 0 -5.6 462.1 397.3 cm /R9346 Do Q q 3.9 0 0 -5.3 471.4 397.2 cm /R9394 Do Q q 5.7 0 0 -5.5 476 397.2 cm /R9446 Do Q q 5.7 0 0 -5.3 482.5 397.2 cm /R9438 Do Q q 5.1 0 0 -5.6 493.1 397.3 cm /R9422 Do Q q 5.7 0 0 -5.3 499 397.2 cm /R9438 Do Q q 5.3 0 0 -8.7 509.8 400.3 cm /R9334 Do Q q 5.7 0 0 -5.5 516.1 397.2 cm /R9446 Do Q q 5.7 0 0 -5.3 522.5 397.2 cm /R9438 Do Q endstream endobj 9545 0 obj 4255 endobj 9546 0 obj << /Type /XObject /Name /R9546 /Subtype /Image /Length 9547 0 R /ImageMask true /Width 78 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 78 /BlackIs1 true >>] >> stream ,(\fg1\`)3Lfubh3Ws15JHkc=K62`b[m>=K pS8neIbc[UrsO/Ms8W-!s8W-!s8W-!s8W-!s8W-!s8W-!s8W-!s8W,t5P,p endstream endobj 9547 0 obj 117 endobj 9548 0 obj << /Length 9549 0 R >> stream q 7.8 0 0 -8.5 533.2 400.1 cm /R9546 Do Q q 2.6 0 0 -8.3 541.9 400.2 cm /R9426 Do Q q 3.7 0 0 -7.5 545.1 399.2 cm /R9362 Do Q q 3.9 0 0 -5.3 549.8 397.2 cm /R9394 Do Q q 5.3 0 0 -5.6 554.4 397.3 cm /R9402 Do Q q 4.7 0 0 -8.2 92.3 385.4 cm /R9478 Do Q q 4.9 0 0 -8.2 102 385.4 cm /R9470 Do Q q 4.9 0 0 -8.2 107.9 385.4 cm /R9470 Do Q q 4.9 0 0 -8.2 113.8 385.4 cm /R9470 Do Q q 9.5 0 0 -8.2 119.8 385.7 cm /R9378 Do Q q 5.7 0 0 -8.3 130.3 385.8 cm /R9398 Do Q q 4.3 0 0 -5.2 136.7 382.7 cm /R9342 Do Q q 9.1 0 0 -5.3 145.7 382.8 cm /R9430 Do Q q 5.3 0 0 -5.6 155.7 382.9 cm /R9402 Do Q q 4.4 0 0 -5.6 161.5 382.9 cm /R9434 Do Q q 5.7 0 0 -8.3 166.3 385.8 cm /R9398 Do Q q 2.6 0 0 -8.1 172.7 385.6 cm /R9338 Do Q q 5.7 0 0 -5.3 176.1 382.8 cm /R9438 Do Q q 4.4 0 0 -5.6 182.6 382.9 cm /R9346 Do Q q 3.8 0 0 -5.6 187.7 382.9 cm /R9366 Do Q q 3.9 0 0 -5.3 196.3 382.8 cm /R9394 Do Q q 5.7 0 0 -5.5 200.8 382.8 cm /R9446 Do Q q 5.7 0 0 -5.3 207.3 382.8 cm /R9438 Do Q q 5.7 0 0 -5.3 213.8 382.8 cm /R9438 Do Q q 2.6 0 0 -8.1 220.3 385.6 cm /R9338 Do Q q 5.7 0 0 -5.3 223.6 382.8 cm /R9438 Do Q q 5.4 0 0 -8 230.1 382.9 cm /R9530 Do Q q 5.3 0 0 -8.7 240 385.9 cm /R9334 Do Q q 5.1 0 0 -5.6 246.3 382.9 cm /R9422 Do Q q 2.6 0 0 -8.3 252.2 385.8 cm /R9426 Do Q q 5.3 0 0 -5.6 255.6 382.9 cm /R9402 Do Q q 3.9 0 0 -5.3 261.4 382.8 cm /R9394 Do Q q 2.6 0 0 -8.1 266 385.6 cm /R9338 Do Q q 3.8 0 0 -5.6 269.3 382.9 cm /R9366 Do Q q 4.4 0 0 -5.6 277.6 382.9 cm /R9434 Do Q q 5.1 0 0 -5.6 282.8 382.9 cm /R9422 Do Q q 5.7 0 0 -5.3 288.7 382.8 cm /R9438 Do Q q 5.7 0 0 -5.3 295.1 382.8 cm /R9438 Do Q q 4.4 0 0 -5.6 301.6 382.9 cm /R9346 Do Q q 4.4 0 0 -5.6 306.8 382.9 cm /R9434 Do Q q 3.7 0 0 -7.5 311.8 384.8 cm /R9362 Do Q q 4.4 0 0 -5.6 316.5 382.9 cm /R9346 Do Q q 5.7 0 0 -8.5 321.7 385.8 cm /R9406 Do Q q 5.7 0 0 -8.5 332.2 385.8 cm /R9354 Do Q q 5.6 0 0 -7.6 338.2 382.7 cm /R9358 Do Q q 3.9 0 0 -7.9 349.1 385.4 cm /R9450 Do Q q 4.9 0 0 -8.2 354.5 385.4 cm /R9458 Do Q q 4.9 0 0 -8.2 360.4 385.4 cm /R9458 Do Q q 9.5 0 0 -8.2 370.2 385.7 cm /R9378 Do Q q 5.7 0 0 -8.5 380.7 385.8 cm /R9354 Do Q q 6.7 0 0 -8.2 391.2 385.7 cm /R9534 Do Q q 5.3 0 0 -5.6 398 382.9 cm /R9402 Do Q q 3.8 0 0 -5.6 403.7 382.9 cm /R9366 Do Q q 3.7 0 0 -7.5 408.2 384.8 cm /R9362 Do Q q 7.1 0 0 -8.2 416.8 385.7 cm /R9538 Do Q q 3.7 0 0 -7.5 424.5 384.8 cm /R9362 Do Q q 5.7 0 0 -8.3 429.2 385.8 cm /R9398 Do Q q 4.4 0 0 -5.6 435.7 382.9 cm /R9346 Do Q q 3.9 0 0 -5.3 440.8 382.8 cm /R9394 Do Q q 5.7 0 0 -5.3 445.4 382.8 cm /R9438 Do Q q 4.4 0 0 -5.6 451.9 382.9 cm /R9346 Do Q q 3.7 0 0 -7.5 456.9 384.8 cm /R9362 Do Q q 1.3 0 0 -1.2 462.2 378.7 cm /R9454 Do Q q 443.16 0 0 -0.48 104.268 303.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 215.028 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -8.7 223.7 301.3 cm /R9334 Do Q q 2.6 0 0 -8.1 230 301 cm /R9338 Do Q q 4.3 0 0 -5.2 233.3 298.1 cm /R9342 Do Q q 4.4 0 0 -5.6 238.5 298.3 cm /R9346 Do Q q 2.8 0 0 -12 248.4 301.9 cm /R9350 Do Q q 5.7 0 0 -8.5 252.2 301.2 cm /R9354 Do Q q 5.6 0 0 -7.6 258.2 298.1 cm /R9358 Do Q q 3.7 0 0 -7.5 264.3 300.2 cm /R9362 Do Q q 4.4 0 0 -5.6 269 298.3 cm /R9346 Do Q q 3.8 0 0 -5.6 274.1 298.3 cm /R9366 Do Q q 2.8 0 0 -12 278.9 301.9 cm /R9370 Do Q q 0.48 0 0 -14.52 288.828 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.9 0 0 -8.2 295.5 301.1 cm /R9374 Do Q q 9.5 0 0 -8.2 304.6 301.1 cm /R9378 Do Q q 7.2 0 0 -8.7 315.3 301.3 cm /R9382 Do Q q 5.3 0 0 -8.7 323.7 301.3 cm /R9334 Do Q q 7.9 0 0 -8.7 334.1 301.3 cm /R9386 Do Q q 5.6 0 0 -5.4 342.9 298.1 cm /R9390 Do Q q 4.4 0 0 -5.6 348.8 298.3 cm /R9346 Do Q q 3.9 0 0 -5.3 353.9 298.2 cm /R9394 Do Q q 5.7 0 0 -8.3 358.5 301.2 cm /R9398 Do Q q 4.4 0 0 -5.6 365 298.3 cm /R9346 Do Q q 5.3 0 0 -5.6 370.2 298.3 cm /R9402 Do Q q 5.7 0 0 -8.5 376 301.2 cm /R9406 Do Q q 0.48 0 0 -14.52 388.068 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.5 0 0 -8.2 394.8 301.1 cm /R9378 Do Q q 6.8 0 0 -8.2 405.4 301.1 cm /R9410 Do Q q 3.5 0 0 -8.2 413.2 301.1 cm /R9414 Do Q q 7.9 0 0 -8.7 421.6 301.3 cm /R9386 Do Q q 5.6 0 0 -5.4 430.4 298.1 cm /R9390 Do Q q 4.4 0 0 -5.6 436.3 298.3 cm /R9346 Do Q q 3.9 0 0 -5.3 441.4 298.2 cm /R9394 Do Q q 5.7 0 0 -8.3 446 301.2 cm /R9398 Do Q q 4.4 0 0 -5.6 452.5 298.3 cm /R9346 Do Q q 5.3 0 0 -5.6 457.7 298.3 cm /R9402 Do Q q 5.7 0 0 -8.5 463.5 301.2 cm /R9406 Do Q q 0.48 0 0 -14.52 475.668 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 482.2 301.1 cm /R9418 Do Q q 5.1 0 0 -5.6 489.7 298.3 cm /R9422 Do Q q 3.7 0 0 -7.5 495.4 300.2 cm /R9362 Do Q q 5.3 0 0 -5.6 500.2 298.3 cm /R9402 Do Q q 2.6 0 0 -8.3 506 301.2 cm /R9426 Do Q q 7.7 0 0 -8.2 513.1 301.1 cm /R9418 Do Q q 2.6 0 0 -8.1 521.5 301 cm /R9338 Do Q q 9.1 0 0 -5.3 524.8 298.2 cm /R9430 Do Q q 4.4 0 0 -5.6 534.7 298.3 cm /R9346 Do Q q 0.48 0 0 -14.52 545.148 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 303.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 288.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 286.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 284.4 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 281.4 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 281.5 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 281.5 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 276.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 281.5 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 281.5 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 281.3 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 281.4 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 281.5 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 276.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 281.4 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 281.4 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 283.4 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 276.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 281.5 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 281.4 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 251.1 284 cm /R9450 Do Q q 0.48 0 0 -14.52 288.828 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 318.3 284 cm /R9470 Do Q q 1.3 0 0 -1.2 324.7 277.3 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 284 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 284 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 284 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 281.5 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 279 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 284 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 412.1 284 cm /R9450 Do Q q 1.3 0 0 -1.2 418 277.3 cm /R9454 Do Q q 3.9 0 0 -7.9 421.3 284 cm /R9450 Do Q q 4.9 0 0 -8.2 426.6 284 cm /R9494 Do Q q 4.9 0 0 -8.2 432.5 284 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 281.5 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 279 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 284.2 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 490.7 284 cm /R9450 Do Q q 1.3 0 0 -1.2 496.6 277.3 cm /R9454 Do Q q 4.7 0 0 -7.9 499.5 284 cm /R9490 Do Q q 4.9 0 0 -8.2 505.2 284 cm /R9466 Do Q q 4.9 0 0 -8.2 511.1 284 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 281.5 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 279 cm /R9462 Do Q q 5.1 0 0 -8.1 526 284.2 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 286.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 271.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 269.5 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 266.5 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 266.6 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 266.6 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 261.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 266.6 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 266.6 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 266.4 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 266.5 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 266.6 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 261.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 266.5 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 266.5 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 268.5 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 261.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 266.6 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 266.5 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 247.7 269.1 cm /R9466 Do Q q 5.1 0 0 -8.1 253.5 269.3 cm /R9486 Do Q q 0.48 0 0 -14.52 288.828 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 318.3 269.1 cm /R9470 Do Q q 1.3 0 0 -1.2 324.7 262.4 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 269.1 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 269.1 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 269.1 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 266.6 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 264.1 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 269.1 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 412.1 269.1 cm /R9450 Do Q q 1.3 0 0 -1.2 418 262.4 cm /R9454 Do Q q 3.9 0 0 -7.9 421.3 269.1 cm /R9450 Do Q q 5.2 0 0 -8.4 426.7 269.3 cm /R9474 Do Q q 4.9 0 0 -8.2 432.5 269.1 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 266.6 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 264.1 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 269.3 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 490.7 269.1 cm /R9450 Do Q q 1.3 0 0 -1.2 496.6 262.4 cm /R9454 Do Q q 4.7 0 0 -7.9 499.5 269.1 cm /R9490 Do Q q 4.7 0 0 -8.2 505.3 269.1 cm /R9478 Do Q q 4.9 0 0 -8.2 511.1 269.1 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 266.6 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 264.1 cm /R9462 Do Q q 5.1 0 0 -8.1 526 269.3 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 271.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 257.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 254.8 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 251.8 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 251.9 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 251.9 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 246.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 251.9 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 251.9 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 251.7 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 251.8 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 251.9 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 246.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 251.8 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 251.8 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 253.8 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 246.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 251.9 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 251.8 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 244.8 254.4 cm /R9478 Do Q q 3.9 0 0 -7.9 251.1 254.4 cm /R9450 Do Q q 4.7 0 0 -7.9 256.6 254.4 cm /R9490 Do Q q 0.48 0 0 -14.52 288.828 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 318.4 254.4 cm /R9478 Do Q q 1.3 0 0 -1.2 324.7 247.7 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 254.4 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 254.4 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 254.4 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 251.9 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 249.4 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 254.4 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 411.5 254.6 cm /R9486 Do Q q 1.3 0 0 -1.2 418 247.7 cm /R9454 Do Q q 5.2 0 0 -8.4 420.9 254.6 cm /R9474 Do Q q 5.2 0 0 -8.4 426.7 254.6 cm /R9474 Do Q q 4.9 0 0 -8.2 432.5 254.4 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 251.9 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 249.4 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 254.6 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 490.1 254.6 cm /R9486 Do Q q 1.3 0 0 -1.2 496.6 247.7 cm /R9454 Do Q q 4.9 0 0 -8.2 499.4 254.4 cm /R9494 Do Q q 5.2 0 0 -8.4 505.3 254.6 cm /R9474 Do Q q 4.9 0 0 -8.2 511.1 254.4 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 251.9 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 249.4 cm /R9462 Do Q q 5.1 0 0 -8.1 526 254.6 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 256.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 242.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 239.9 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 236.9 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 237 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 237 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 232.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 237 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 237 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 236.8 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 236.9 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 237 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 232.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 236.9 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 236.9 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 238.9 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 232.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 237 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 236.9 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 241.7 239.7 cm /R9486 Do Q q 4.9 0 0 -8.2 247.7 239.5 cm /R9458 Do Q q 4.9 0 0 -8.2 253.6 239.5 cm /R9482 Do Q q 4.9 0 0 -8.2 259.5 239.5 cm /R9466 Do Q q 0.48 0 0 -14.52 288.828 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 318.3 239.5 cm /R9470 Do Q q 1.3 0 0 -1.2 324.7 232.8 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 239.5 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 239.5 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 239.5 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 237 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 234.5 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 239.5 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 411.6 239.5 cm /R9466 Do Q q 1.3 0 0 -1.2 418 232.8 cm /R9454 Do Q q 5.1 0 0 -8.1 420.7 239.7 cm /R9486 Do Q q 4.9 0 0 -8.2 426.6 239.5 cm /R9470 Do Q q 4.9 0 0 -8.2 432.5 239.5 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 237 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 234.5 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 239.7 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.2 239.5 cm /R9466 Do Q q 1.3 0 0 -1.2 496.6 232.8 cm /R9454 Do Q q 5.1 0 0 -8.1 499.3 239.7 cm /R9486 Do Q q 4.9 0 0 -8.2 505.2 239.5 cm /R9482 Do Q q 4.9 0 0 -8.2 511.1 239.5 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 237 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 234.5 cm /R9462 Do Q q 5.1 0 0 -8.1 526 239.7 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 241.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 227.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 104.028 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 106.068 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 112.6 225 cm /R9406 Do Q q 9.1 0 0 -5.3 119.1 222 cm /R9430 Do Q q 4.4 0 0 -5.6 128.9 222.1 cm /R9434 Do Q q 3.8 0 0 -5.6 134.1 222.1 cm /R9366 Do Q q 3.6 0 0 -0.48 139.068 217.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 143 222.1 cm /R9402 Do Q q 3.8 0 0 -5.6 148.7 222.1 cm /R9366 Do Q q 5.6 0 0 -7.6 153.2 221.9 cm /R9358 Do Q q 5.7 0 0 -5.3 159.4 222 cm /R9438 Do Q q 4.4 0 0 -5.6 165.9 222.1 cm /R9434 Do Q q 3.6 0 0 -0.48 171.468 217.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 175.4 222 cm /R9442 Do Q q 5.7 0 0 -5.5 181.9 222 cm /R9446 Do Q q 3.7 0 0 -7.5 188.2 224 cm /R9362 Do Q q 3.6 0 0 -0.48 193.308 217.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 197.2 222.1 cm /R9422 Do Q q 5.7 0 0 -7.6 203.1 222 cm /R9442 Do Q q 0.48 0 0 -14.52 215.028 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 217.068 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 241.8 224.6 cm /R9494 Do Q q 3.9 0 0 -7.9 248.2 224.6 cm /R9450 Do Q q 4.9 0 0 -8.2 253.6 224.6 cm /R9482 Do Q q 4.7 0 0 -7.9 259.6 224.6 cm /R9490 Do Q q 0.48 0 0 -14.52 288.828 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 318.3 224.6 cm /R9470 Do Q q 1.3 0 0 -1.2 324.7 217.9 cm /R9454 Do Q q 4.9 0 0 -8.2 327.4 224.6 cm /R9458 Do Q q 4.9 0 0 -8.2 333.3 224.6 cm /R9458 Do Q q 4.9 0 0 -8.2 339.2 224.6 cm /R9458 Do Q q 4.4 0 0 -5.6 344.9 222.1 cm /R9346 Do Q q 3.2 0 0 -0.8 349.9 219.6 cm /R9462 Do Q q 4.9 0 0 -8.2 354.2 224.6 cm /R9466 Do Q q 0.48 0 0 -14.52 388.068 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 411.6 224.6 cm /R9482 Do Q q 1.3 0 0 -1.2 418 217.9 cm /R9454 Do Q q 3.9 0 0 -7.9 421.3 224.6 cm /R9450 Do Q q 4.9 0 0 -8.2 426.6 224.6 cm /R9466 Do Q q 4.9 0 0 -8.2 432.5 224.6 cm /R9458 Do Q q 4.4 0 0 -5.6 438.3 222.1 cm /R9346 Do Q q 3.2 0 0 -0.8 443.3 219.6 cm /R9462 Do Q q 5.1 0 0 -8.1 447.4 224.8 cm /R9486 Do Q q 0.48 0 0 -14.52 475.668 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.2 224.6 cm /R9482 Do Q q 1.3 0 0 -1.2 496.6 217.9 cm /R9454 Do Q q 4.7 0 0 -7.9 499.5 224.6 cm /R9490 Do Q q 5.1 0 0 -8.1 505.1 224.8 cm /R9486 Do Q q 4.9 0 0 -8.2 511.1 224.6 cm /R9458 Do Q q 4.4 0 0 -5.6 516.9 222.1 cm /R9346 Do Q q 3.2 0 0 -0.8 521.9 219.6 cm /R9462 Do Q q 5.1 0 0 -8.1 526 224.8 cm /R9486 Do Q q 0.48 0 0 -14.52 545.148 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 547.188 226.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 443.16 0 0 -0.48 104.268 212.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 200.3 cm /R9418 Do Q q 5.3 0 0 -5.6 99.6 197.5 cm /R9402 Do Q q 5.7 0 0 -8.5 105.4 200.4 cm /R9354 Do Q q 2.6 0 0 -8.3 111.9 200.4 cm /R9426 Do Q q 4.4 0 0 -5.6 115.3 197.5 cm /R9346 Do Q q 4.7 0 0 -8.2 124.9 200 cm /R9478 Do Q q 1.3 0 0 -5.2 131.2 197.3 cm /R9498 Do Q q 5.3 0 0 -8.7 140.2 200.5 cm /R9334 Do Q q 4.4 0 0 -5.6 146.5 197.5 cm /R9346 Do Q q 5.7 0 0 -5.3 151.6 197.4 cm /R9438 Do Q q 5.7 0 0 -8.5 158.1 200.4 cm /R9406 Do Q q 3.7 0 0 -7.5 168.9 199.4 cm /R9362 Do Q q 2.6 0 0 -8.1 173.6 200.2 cm /R9338 Do Q q 9.1 0 0 -5.3 176.9 197.4 cm /R9430 Do Q q 4.4 0 0 -5.6 186.8 197.5 cm /R9346 Do Q q 3.8 0 0 -5.6 191.9 197.5 cm /R9366 Do Q q 2.8 0 0 -12 201.5 201.1 cm /R9350 Do Q q 2.6 0 0 -8.1 205.3 200.2 cm /R9338 Do Q q 5.7 0 0 -5.3 208.6 197.4 cm /R9438 Do Q q 3.8 0 0 -5.6 219.4 197.5 cm /R9366 Do Q q 4.4 0 0 -5.6 224 197.5 cm /R9346 Do Q q 4.4 0 0 -5.6 229.1 197.5 cm /R9434 Do Q q 5.1 0 0 -5.6 234.3 197.5 cm /R9422 Do Q q 5.7 0 0 -5.3 240.2 197.4 cm /R9438 Do Q q 5.7 0 0 -8.5 246.7 200.4 cm /R9406 Do Q q 3.8 0 0 -5.6 253.1 197.5 cm /R9366 Do Q q 2.8 0 0 -12 257.9 201.1 cm /R9370 Do Q q 4 0 0 -8.4 266.7 200.5 cm /R9502 Do Q q 5.1 0 0 -5.6 270.4 197.5 cm /R9422 Do Q q 3.9 0 0 -5.3 276.3 197.4 cm /R9394 Do Q q 7.9 0 0 -8.2 285.3 200.3 cm /R9374 Do Q q 9.5 0 0 -8.2 294.4 200.3 cm /R9378 Do Q q 7.2 0 0 -8.7 305.1 200.5 cm /R9382 Do Q q 5.3 0 0 -8.7 313.5 200.5 cm /R9334 Do Q q 6.8 0 0 -8.2 324.2 200.3 cm /R9410 Do Q q 5.7 0 0 -5.5 332 197.4 cm /R9446 Do Q q 3.7 0 0 -7.5 338.4 199.4 cm /R9362 Do Q q 3.2 0 0 -0.8 342.8 195 cm /R9462 Do Q q 7.9 0 0 -8.7 347.2 200.5 cm /R9386 Do Q q 5.7 0 0 -7.6 356.1 197.4 cm /R9442 Do Q q 3.8 0 0 -5.6 362.6 197.5 cm /R9366 Do Q q 1.3 0 0 -1.2 367.7 193.3 cm /R9454 Do Q q 7.7 0 0 -8.2 377 200.3 cm /R9418 Do Q q 5.7 0 0 -8.3 385.4 200.4 cm /R9398 Do Q q 4.4 0 0 -5.6 391.9 197.5 cm /R9346 Do Q q 3.8 0 0 -5.6 397 197.5 cm /R9366 Do Q q 4.4 0 0 -5.6 401.6 197.5 cm /R9346 Do Q q 2.6 0 0 -8.1 411.3 200.2 cm /R9338 Do Q q 5.7 0 0 -5.3 414.7 197.4 cm /R9438 Do Q q 4.4 0 0 -5.6 421.1 197.5 cm /R9434 Do Q q 2.6 0 0 -8.3 426.3 200.4 cm /R9426 Do Q q 5.7 0 0 -5.5 429.7 197.4 cm /R9446 Do Q q 5.7 0 0 -8.5 436.1 200.4 cm /R9406 Do Q q 4.4 0 0 -5.6 442.6 197.5 cm /R9346 Do Q q 3.7 0 0 -7.5 452 199.4 cm /R9362 Do Q q 5.7 0 0 -8.3 456.7 200.4 cm /R9398 Do Q q 4.4 0 0 -5.6 463.1 197.5 cm /R9346 Do Q q 7.9 0 0 -8.2 472.8 200.3 cm /R9374 Do Q q 9.5 0 0 -8.2 481.9 200.3 cm /R9378 Do Q q 7.2 0 0 -8.7 492.6 200.5 cm /R9382 Do Q q 5.3 0 0 -8.7 501 200.5 cm /R9334 Do Q q 5.1 0 0 -5.6 511.7 197.5 cm /R9422 Do Q q 5.6 0 0 -5.4 517.2 197.3 cm /R9390 Do Q q 4.4 0 0 -5.6 523 197.5 cm /R9346 Do Q q 3.9 0 0 -5.3 528.2 197.4 cm /R9394 Do Q q 5.7 0 0 -8.3 532.7 200.4 cm /R9398 Do Q q 4.4 0 0 -5.6 539.2 197.5 cm /R9346 Do Q q 5.3 0 0 -5.6 544.5 197.5 cm /R9402 Do Q q 5.7 0 0 -8.5 550.3 200.4 cm /R9406 Do Q q 1.4 0 0 -3.5 557.3 193.3 cm /R9506 Do Q q 3.7 0 0 -7.5 92 184.9 cm /R9362 Do Q q 5.7 0 0 -8.3 96.7 185.9 cm /R9398 Do Q q 4.4 0 0 -5.6 103.1 183 cm /R9346 Do Q q 9.5 0 0 -8.2 113.3 185.8 cm /R9378 Do Q q 6.8 0 0 -8.2 123.9 185.8 cm /R9410 Do Q q 3.5 0 0 -8.2 131.7 185.8 cm /R9414 Do Q q 2.8 0 0 -12 141.5 186.6 cm /R9350 Do Q q 6.4 0 0 -8.2 145.4 185.8 cm /R9510 Do Q q 8 0 0 -8.5 152.6 186.1 cm /R9514 Do Q q 9.5 0 0 -8.2 161.5 185.8 cm /R9378 Do Q q 2.8 0 0 -12 172.2 186.6 cm /R9370 Do Q q 5.1 0 0 -5.6 181.3 183 cm /R9422 Do Q q 5.6 0 0 -5.4 186.7 182.8 cm /R9390 Do Q q 4.4 0 0 -5.6 192.5 183 cm /R9346 Do Q q 3.9 0 0 -5.3 197.7 182.9 cm /R9394 Do Q q 5.7 0 0 -8.3 202.3 185.9 cm /R9398 Do Q q 4.4 0 0 -5.6 208.7 183 cm /R9346 Do Q q 5.3 0 0 -5.6 214 183 cm /R9402 Do Q q 5.7 0 0 -8.5 219.8 185.9 cm /R9406 Do Q q 1.4 0 0 -3.5 226.9 178.8 cm /R9506 Do Q q 5.3 0 0 -5.6 234.8 183 cm /R9402 Do Q q 5.7 0 0 -5.3 240.5 182.9 cm /R9438 Do Q q 5.7 0 0 -8.5 247 185.9 cm /R9406 Do Q q 3.7 0 0 -7.5 258.1 184.9 cm /R9362 Do Q q 5.7 0 0 -8.3 262.7 185.9 cm /R9398 Do Q q 4.4 0 0 -5.6 269.2 183 cm /R9346 Do Q q 3.7 0 0 -7.5 279 184.9 cm /R9362 Do Q q 5.1 0 0 -5.6 283.6 183 cm /R9422 Do Q q 3.7 0 0 -7.5 289.4 184.9 cm /R9362 Do Q q 5.3 0 0 -5.6 294.2 183 cm /R9402 Do Q q 2.6 0 0 -8.3 299.9 185.9 cm /R9426 Do Q q 3.7 0 0 -7.5 307.8 184.9 cm /R9362 Do Q q 2.6 0 0 -8.1 312.4 185.7 cm /R9338 Do Q q 9.1 0 0 -5.3 315.8 182.9 cm /R9430 Do Q q 4.4 0 0 -5.6 325.6 183 cm /R9346 Do Q q 3.7 0 0 -7.5 335.2 184.9 cm /R9362 Do Q q 5.1 0 0 -5.6 339.9 183 cm /R9422 Do Q q 4.4 0 0 -5.6 350.3 183 cm /R9346 Do Q q 5.8 0 0 -5.2 355.3 182.8 cm /R9518 Do Q q 4.4 0 0 -5.6 361.6 183 cm /R9346 Do Q q 4.4 0 0 -5.6 366.8 183 cm /R9434 Do Q q 5.7 0 0 -5.5 371.9 182.9 cm /R9446 Do Q q 3.7 0 0 -7.5 378.3 184.9 cm /R9362 Do Q q 4.4 0 0 -5.6 383 183 cm /R9346 Do Q q 3.7 0 0 -7.5 393 184.9 cm /R9362 Do Q q 5.7 0 0 -8.3 397.6 185.9 cm /R9398 Do Q q 4.4 0 0 -5.6 404.1 183 cm /R9346 Do Q q 4.4 0 0 -5.6 414.1 183 cm /R9434 Do Q q 5.3 0 0 -5.6 419.3 183 cm /R9402 Do Q q 2.6 0 0 -8.3 425.1 185.9 cm /R9426 Do Q q 2.6 0 0 -8.3 428.5 185.9 cm /R9426 Do Q q 1.3 0 0 -1.2 432.4 178.8 cm /R9454 Do Q q 7.7 0 0 -8.2 442.4 185.8 cm /R9418 Do Q q 4.4 0 0 -5.6 449.8 183 cm /R9346 Do Q q 3.8 0 0 -5.6 455 183 cm /R9366 Do Q q 3.7 0 0 -7.5 459.4 184.9 cm /R9362 Do Q q 3.8 0 0 -5.6 464.1 183 cm /R9366 Do Q q 7.9 0 0 -5.4 473.5 182.8 cm /R9522 Do Q q 4.4 0 0 -5.6 481.6 183 cm /R9346 Do Q q 3.9 0 0 -5.3 486.8 182.9 cm /R9394 Do Q q 4.4 0 0 -5.6 491.3 183 cm /R9346 Do Q q 3.9 0 0 -5.3 501.3 182.9 cm /R9394 Do Q q 5.7 0 0 -5.5 505.9 182.9 cm /R9446 Do Q q 5.7 0 0 -5.3 512.3 182.9 cm /R9438 Do Q q 5.1 0 0 -5.6 523.6 183 cm /R9422 Do Q q 5.7 0 0 -5.3 529.5 182.9 cm /R9438 Do Q q 5.3 0 0 -8.7 540.9 186 cm /R9334 Do Q q 5.7 0 0 -5.5 547.1 182.9 cm /R9446 Do Q q 5.7 0 0 -5.3 553.6 182.9 cm /R9438 Do Q q 7.8 0 0 -8.5 92.2 171.4 cm /R9546 Do Q q 2.6 0 0 -8.3 100.9 171.5 cm /R9426 Do Q q 3.7 0 0 -7.5 104.1 170.5 cm /R9362 Do Q q 3.9 0 0 -5.3 108.8 168.5 cm /R9394 Do Q q 5.3 0 0 -5.6 113.4 168.6 cm /R9402 Do Q q 4.7 0 0 -8.2 123.3 171.1 cm /R9478 Do Q q 4.9 0 0 -8.2 132.9 171.1 cm /R9470 Do Q q 4.9 0 0 -8.2 138.8 171.1 cm /R9470 Do Q q 4.9 0 0 -8.2 144.6 171.1 cm /R9470 Do Q q 9.5 0 0 -8.2 150.6 171.4 cm /R9378 Do Q q 5.7 0 0 -8.3 161.1 171.5 cm /R9398 Do Q q 4.3 0 0 -5.2 167.6 168.4 cm /R9342 Do Q q 9.1 0 0 -5.3 176.7 168.5 cm /R9430 Do Q q 5.3 0 0 -5.6 186.6 168.6 cm /R9402 Do Q q 4.4 0 0 -5.6 192.4 168.6 cm /R9434 Do Q q 5.7 0 0 -8.3 197.2 171.5 cm /R9398 Do Q q 2.6 0 0 -8.1 203.7 171.3 cm /R9338 Do Q q 5.7 0 0 -5.3 207.1 168.5 cm /R9438 Do Q q 4.4 0 0 -5.6 213.5 168.6 cm /R9346 Do Q q 3.8 0 0 -5.6 218.7 168.6 cm /R9366 Do Q q 3.9 0 0 -5.3 227.1 168.5 cm /R9394 Do Q q 5.7 0 0 -5.5 231.7 168.5 cm /R9446 Do Q q 5.7 0 0 -5.3 238.1 168.5 cm /R9438 Do Q q 5.7 0 0 -5.3 244.6 168.5 cm /R9438 Do Q q 2.6 0 0 -8.1 251.1 171.3 cm /R9338 Do Q q 5.7 0 0 -5.3 254.5 168.5 cm /R9438 Do Q q 5.4 0 0 -8 260.9 168.6 cm /R9530 Do Q q 5.3 0 0 -8.7 270.9 171.6 cm /R9334 Do Q q 5.1 0 0 -5.6 277.1 168.6 cm /R9422 Do Q q 2.6 0 0 -8.3 283 171.5 cm /R9426 Do Q q 5.3 0 0 -5.6 286.5 168.6 cm /R9402 Do Q q 3.9 0 0 -5.3 292.3 168.5 cm /R9394 Do Q q 2.6 0 0 -8.1 296.8 171.3 cm /R9338 Do Q q 3.8 0 0 -5.6 300.2 168.6 cm /R9366 Do Q q 4.4 0 0 -5.6 308.5 168.6 cm /R9434 Do Q q 5.1 0 0 -5.6 313.6 168.6 cm /R9422 Do Q q 5.7 0 0 -5.3 319.5 168.5 cm /R9438 Do Q q 5.7 0 0 -5.3 326 168.5 cm /R9438 Do Q q 4.4 0 0 -5.6 332.5 168.6 cm /R9346 Do Q q 4.4 0 0 -5.6 337.6 168.6 cm /R9434 Do Q q 3.7 0 0 -7.5 342.7 170.5 cm /R9362 Do Q q 4.4 0 0 -5.6 347.3 168.6 cm /R9346 Do Q q 5.7 0 0 -8.5 352.5 171.5 cm /R9406 Do Q q 5.7 0 0 -8.5 363.2 171.5 cm /R9354 Do Q q 5.6 0 0 -7.6 369.2 168.4 cm /R9358 Do Q q 3.9 0 0 -7.9 380 171.1 cm /R9450 Do Q q 4.9 0 0 -8.2 385.4 171.1 cm /R9458 Do Q q 4.9 0 0 -8.2 391.2 171.1 cm /R9458 Do Q q 9.5 0 0 -8.2 401.1 171.4 cm /R9378 Do Q q 5.7 0 0 -8.5 411.5 171.5 cm /R9354 Do Q q 6.7 0 0 -8.2 422.1 171.4 cm /R9534 Do Q q 5.3 0 0 -5.6 428.8 168.6 cm /R9402 Do Q q 3.8 0 0 -5.6 434.6 168.6 cm /R9366 Do Q q 3.7 0 0 -7.5 439 170.5 cm /R9362 Do Q q 7.1 0 0 -8.2 447.6 171.4 cm /R9538 Do Q q 3.7 0 0 -7.5 455.4 170.5 cm /R9362 Do Q q 5.7 0 0 -8.3 460 171.5 cm /R9398 Do Q q 4.4 0 0 -5.6 466.5 168.6 cm /R9346 Do Q q 3.9 0 0 -5.3 471.7 168.5 cm /R9394 Do Q q 5.7 0 0 -5.3 476.2 168.5 cm /R9438 Do Q q 4.4 0 0 -5.6 482.7 168.6 cm /R9346 Do Q q 3.7 0 0 -7.5 487.8 170.5 cm /R9362 Do 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cm /R9604 Do Q q 5.7 0 0 -5.5 294.5 197.8 cm /R9568 Do Q q 3.9 0 0 -5.3 301 197.8 cm /R9572 Do Q q 4.4 0 0 -5.6 305.6 197.9 cm /R9576 Do Q q 1.4 0 0 -3.5 311.3 193.7 cm /R9680 Do Q q 7.9 0 0 -5.4 317.8 197.7 cm /R9692 Do Q q 5.7 0 0 -8.3 326.3 200.8 cm /R9612 Do Q q 2.6 0 0 -8.1 332.8 200.6 cm /R9560 Do Q q 4.4 0 0 -5.6 336.2 197.9 cm /R9648 Do Q q 5.7 0 0 -8.3 341 200.8 cm /R9612 Do Q q 2.6 0 0 -8.1 351.3 200.6 cm /R9560 Do Q q 3.8 0 0 -5.6 354.7 197.9 cm /R9632 Do Q q 3.7 0 0 -7.5 362.7 199.8 cm /R9604 Do Q q 5.7 0 0 -8.3 367.4 200.8 cm /R9612 Do Q q 4.4 0 0 -5.6 373.9 197.9 cm /R9576 Do Q q 3.8 0 0 -5.6 382.9 197.9 cm /R9632 Do Q q 5.3 0 0 -5.6 387.5 197.9 cm /R9644 Do Q q 9.1 0 0 -5.3 393.3 197.8 cm /R9628 Do Q q 4.4 0 0 -5.6 403.1 197.9 cm /R9576 Do Q q 3.8 0 0 -5.6 412 197.9 cm /R9632 Do Q q 2.6 0 0 -8.1 416.6 200.6 cm /R9560 Do Q q 4.3 0 0 -5.2 419.9 197.7 cm /R9704 Do Q q 4.4 0 0 -5.6 425.1 197.9 cm /R9576 Do Q q 5.7 0 0 -5.3 434 197.8 cm /R9652 Do Q q 5.1 0 0 -5.6 440.5 197.9 cm /R9600 Do Q q 9.1 0 0 -5.3 450.1 197.8 cm /R9628 Do Q q 5.3 0 0 -5.6 460 197.9 cm /R9644 Do Q q 3.7 0 0 -7.5 465.7 199.8 cm /R9604 Do Q q 3.7 0 0 -7.5 470.2 199.8 cm /R9604 Do Q q 4.4 0 0 -5.6 474.9 197.9 cm /R9576 Do Q q 3.9 0 0 -5.3 480.1 197.8 cm /R9572 Do Q q 3.7 0 0 -7.5 488.2 199.8 cm /R9604 Do Q q 5.7 0 0 -8.3 492.9 200.8 cm /R9612 Do Q q 4.4 0 0 -5.6 499.4 197.9 cm /R9576 Do Q q 5.7 0 0 -5.3 508.3 197.8 cm /R9652 Do Q q 5.7 0 0 -5.5 514.4 197.8 cm /R9568 Do Q q 9.1 0 0 -5.3 520.9 197.8 cm /R9628 Do Q q 5.7 0 0 -8.5 530.3 200.8 cm /R9712 Do Q q 4.4 0 0 -5.6 537.2 197.9 cm /R9576 Do Q q 3.9 0 0 -5.3 542.3 197.8 cm /R9572 Do Q q 5.1 0 0 -5.6 550.7 197.9 cm /R9600 Do Q q 4 0 0 -8.4 556.5 200.9 cm /R9608 Do Q q 5.7 0 0 -7.6 92.1 183.2 cm /R9592 Do Q q 5.3 0 0 -5.6 98.7 183.3 cm /R9644 Do Q q 3.9 0 0 -5.3 104.5 183.2 cm /R9572 Do Q q 5.3 0 0 -5.6 109.1 183.3 cm /R9644 Do Q q 9.1 0 0 -5.3 114.9 183.2 cm /R9628 Do Q q 4.4 0 0 -5.6 124.7 183.3 cm /R9576 Do Q q 3.7 0 0 -7.5 129.8 185.2 cm /R9604 Do Q q 4.4 0 0 -5.6 134.5 183.3 cm /R9576 Do Q q 3.9 0 0 -5.3 139.6 183.2 cm /R9572 Do Q q 3.8 0 0 -5.6 144.2 183.3 cm /R9632 Do Q q 3.8 0 0 -5.6 153.2 183.3 cm /R9632 Do Q q 4.4 0 0 -5.6 157.7 183.3 cm /R9576 Do Q q 5.7 0 0 -5.3 162.9 183.2 cm /R9652 Do Q q 3.7 0 0 -7.5 168.9 185.2 cm /R9604 Do Q q 1.3 0 0 -1.2 174.2 179.1 cm /R9636 Do Q q 3.5 0 0 -8.2 183.4 186.1 cm /R9684 Do Q q 9.1 0 0 -5.3 187.6 183.2 cm /R9628 Do Q q 5.7 0 0 -7.6 197.5 183.2 cm /R9592 Do Q q 5.1 0 0 -5.6 204.3 183.3 cm /R9600 Do Q q 3.9 0 0 -5.3 210.2 183.2 cm /R9572 Do Q q 3.7 0 0 -7.5 214.6 185.2 cm /R9604 Do Q q 5.3 0 0 -5.6 219.4 183.3 cm /R9644 Do Q q 5.7 0 0 -5.3 225.2 183.2 cm /R9652 Do Q q 3.7 0 0 -7.5 231.2 185.2 cm /R9604 Do Q q 2.6 0 0 -8.3 235.9 186.2 cm /R9596 Do Q q 5.6 0 0 -7.6 239.1 183.1 cm /R9716 Do Q q 1.4 0 0 -3.5 245 179.1 cm /R9680 Do Q q 7.9 0 0 -5.4 251.8 183.1 cm /R9692 Do Q q 4.4 0 0 -5.6 260 183.3 cm /R9576 Do Q q 4.4 0 0 -5.6 269.6 183.3 cm /R9648 Do Q q 5.3 0 0 -5.6 274.8 183.3 cm /R9644 Do Q q 5.7 0 0 -5.3 280.6 183.2 cm /R9652 Do Q q 3.8 0 0 -5.6 291.5 183.3 cm /R9632 Do Q q 4.4 0 0 -5.6 296.1 183.3 cm /R9576 Do Q q 4.4 0 0 -5.6 301.3 183.3 cm /R9576 Do Q q 3.7 0 0 -7.5 310.8 185.2 cm /R9604 Do Q q 5.7 0 0 -8.3 315.4 186.2 cm /R9612 Do Q q 5.3 0 0 -5.6 322 183.3 cm /R9644 Do Q q 3.7 0 0 -7.5 327.7 185.2 cm /R9604 Do Q q 3.7 0 0 -7.5 336.6 185.2 cm /R9604 Do Q q 5.7 0 0 -8.3 341.2 186.2 cm /R9612 Do Q q 4.4 0 0 -5.6 347.7 183.3 cm /R9576 Do Q q 7.9 0 0 -8.2 357.3 186.1 cm /R9656 Do Q q 9.5 0 0 -8.2 366.4 186.1 cm /R9660 Do Q q 7.2 0 0 -8.7 377.1 186.3 cm /R9664 Do Q q 5.3 0 0 -8.7 385.5 186.3 cm /R9668 Do Q q 5.1 0 0 -5.6 396.2 183.3 cm /R9600 Do Q q 5.6 0 0 -5.4 401.6 183.1 cm /R9672 Do Q q 4.4 0 0 -5.6 407.5 183.3 cm /R9576 Do Q q 3.9 0 0 -5.3 412.6 183.2 cm /R9572 Do Q q 5.7 0 0 -8.3 417.2 186.2 cm /R9612 Do Q q 4.4 0 0 -5.6 423.7 183.3 cm /R9576 Do Q q 5.3 0 0 -5.6 428.9 183.3 cm /R9644 Do Q q 5.7 0 0 -8.5 434.7 186.2 cm /R9676 Do Q q 2.6 0 0 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Do Q q 5.6 0 0 -7.6 193.8 642 cm /R10181 Do Q q 5.7 0 0 -5.3 200 642.1 cm /R10185 Do Q q 4.4 0 0 -5.6 206.5 642.2 cm /R10173 Do Q q 3.6 0 0 -0.48 212.028 637.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 215.9 642.1 cm /R10117 Do Q q 3.8 0 0 -5.6 220.5 642.2 cm /R10177 Do Q q 3.9 0 0 -5.3 225.1 642.1 cm /R10117 Do Q q 3.9 0 0 -7.9 230.2 644.7 cm /R10201 Do Q q 0.48 0 0 -14.52 240.948 647.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 242.988 647.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 272.5 644.7 cm /R10193 Do Q q 1.3 0 0 -1.2 278.8 638 cm /R10197 Do Q q 5.1 0 0 -8.1 281.5 644.9 cm /R10217 Do Q q 4.9 0 0 -8.2 287.4 644.7 cm /R10213 Do Q endstream endobj 10228 0 obj 1781 endobj 10229 0 obj << /Type /XObject /Name /R10229 /Subtype /Image /Length 10230 0 R /ImageMask true /Width 47 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 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644.9 cm /R10221 Do Q q 5.1 0 0 -8.1 452.6 644.9 cm /R10217 Do Q q 1.3 0 0 -1.2 459.1 638 cm /R10197 Do Q q 4.7 0 0 -8.2 461.9 644.7 cm /R10229 Do Q q 4.7 0 0 -8.2 467.8 644.7 cm /R10229 Do Q q 5.1 0 0 -8.1 473.5 644.9 cm /R10217 Do Q q 4.4 0 0 -5.6 479.3 642.2 cm /R10113 Do Q q 3.2 0 0 -0.8 484.3 639.7 cm /R10209 Do Q q 4.9 0 0 -8.2 488.6 644.7 cm /R10213 Do Q q 0.48 0 0 -14.52 504.708 647.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 506.748 647.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 362.16 0 0 -0.48 144.828 632.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 144.588 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 146.628 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 153.1 630.2 cm /R10129 Do Q q 9.1 0 0 -5.3 159.5 627.2 cm /R10169 Do Q q 4.4 0 0 -5.6 169.4 627.3 cm /R10173 Do Q q 3.8 0 0 -5.6 174.5 627.3 cm /R10177 Do Q q 3.6 0 0 -0.48 179.508 622.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 183.5 627.3 cm /R10125 Do Q q 3.8 0 0 -5.6 189.3 627.3 cm /R10177 Do Q q 5.6 0 0 -7.6 193.8 627.1 cm /R10181 Do Q q 5.7 0 0 -5.3 200 627.2 cm /R10185 Do Q q 4.4 0 0 -5.6 206.5 627.3 cm /R10173 Do Q q 3.6 0 0 -0.48 212.028 622.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 215.9 627.2 cm /R10117 Do Q q 3.8 0 0 -5.6 220.5 627.3 cm /R10177 Do Q q 3.9 0 0 -5.3 225.1 627.2 cm /R10117 Do Q q 4.7 0 0 -7.9 229.8 629.8 cm /R10193 Do Q q 0.48 0 0 -14.52 240.948 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 242.988 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 272.3 630 cm /R10217 Do Q q 1.3 0 0 -1.2 278.8 623.1 cm /R10197 Do Q q 3.9 0 0 -7.9 282.1 629.8 cm /R10201 Do Q q 4.7 0 0 -7.9 287.5 629.8 cm /R10193 Do Q q 4.9 0 0 -8.2 293.3 629.8 cm /R10213 Do Q q 4.4 0 0 -5.6 299.1 627.3 cm /R10113 Do Q q 3.2 0 0 -0.8 304.1 624.8 cm /R10209 Do Q q 4.9 0 0 -8.2 308.3 629.8 cm /R10213 Do Q q 0.48 0 0 -14.52 342.228 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 365.6 629.8 cm /R10205 Do Q endstream endobj 10232 0 obj 2949 endobj 10233 0 obj << /Type /XObject /Name /R10233 /Subtype /Image /Length 10234 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream ,6Q5bUV[KHKV1;/TLPUu!Y+?V-M53XdXL$hqM4fPs8Ei%?e;A:\1ZA*Cb.K2"h'#e@4Tm4 PT'p=L'q*[Jug)6SjA;G:I-]!2sq5(oH+I6S(HX!:]5eCqVU']m:!ld9@\c^L6`Z.LeqMI$:G#I#QTA~> endstream endobj 10234 0 obj 153 endobj 10235 0 obj << /Length 10236 0 R >> stream q 4.9 0 0 -8.2 371.4 629.8 cm /R10233 Do Q q 1.3 0 0 -1.2 377.8 623.1 cm /R10197 Do Q q 4.7 0 0 -8.2 380.7 629.8 cm /R10229 Do Q q 4.9 0 0 -8.2 386.4 629.8 cm /R10213 Do Q q 4.7 0 0 -8.2 392.4 629.8 cm /R10229 Do Q q 4.4 0 0 -5.6 398.1 627.3 cm /R10113 Do Q q 3.2 0 0 -0.8 403.1 624.8 cm /R10209 Do Q q 4.9 0 0 -8.2 407.3 629.8 cm /R10213 Do Q q 0.48 0 0 -14.52 435.108 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 446.8 629.8 cm /R10213 Do Q q 4.9 0 0 -8.2 452.7 629.8 cm /R10189 Do Q q 1.3 0 0 -1.2 459.1 623.1 cm /R10197 Do Q q 4.9 0 0 -8.2 461.8 629.8 cm /R10233 Do Q q 4.9 0 0 -8.2 467.7 629.8 cm /R10205 Do Q q 5.2 0 0 -8.4 473.7 630 cm /R10221 Do Q q 4.4 0 0 -5.6 479.3 627.3 cm /R10113 Do Q q 3.2 0 0 -0.8 484.3 624.8 cm /R10209 Do Q q 4.9 0 0 -8.2 488.6 629.8 cm /R10213 Do Q q 0.48 0 0 -14.52 504.708 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 506.748 632.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 362.16 0 0 -0.48 144.828 617.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 144.588 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 146.628 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 153.1 615.5 cm /R10129 Do Q q 9.1 0 0 -5.3 159.5 612.5 cm /R10169 Do Q q 4.4 0 0 -5.6 169.4 612.6 cm /R10173 Do Q q 3.8 0 0 -5.6 174.5 612.6 cm /R10177 Do Q q 3.6 0 0 -0.48 179.508 607.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 183.5 612.6 cm /R10125 Do Q q 3.8 0 0 -5.6 189.3 612.6 cm /R10177 Do Q q 5.6 0 0 -7.6 193.8 612.4 cm /R10181 Do Q q 5.7 0 0 -5.3 200 612.5 cm /R10185 Do Q q 4.4 0 0 -5.6 206.5 612.6 cm /R10173 Do Q q 3.6 0 0 -0.48 212.028 607.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 215.9 612.5 cm /R10117 Do Q q 3.8 0 0 -5.6 220.5 612.6 cm /R10177 Do Q q 3.9 0 0 -5.3 225.1 612.5 cm /R10117 Do Q q 4.9 0 0 -8.2 229.7 615.1 cm /R10205 Do Q q 0.48 0 0 -14.52 240.948 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 242.988 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 272.5 615.1 cm /R10193 Do Q q 1.3 0 0 -1.2 278.8 608.4 cm /R10197 Do Q q 5.1 0 0 -8.1 281.5 615.3 cm /R10217 Do Q q 4.9 0 0 -8.2 287.4 615.1 cm /R10233 Do Q q 4.9 0 0 -8.2 293.3 615.1 cm /R10189 Do Q q 4.4 0 0 -5.6 299.1 612.6 cm /R10113 Do Q q 3.2 0 0 -0.8 304.1 610.1 cm /R10209 Do Q q 4.9 0 0 -8.2 308.3 615.1 cm /R10213 Do Q q 0.48 0 0 -14.52 342.228 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 365.7 615.1 cm /R10193 Do Q q 5.1 0 0 -8.1 371.3 615.3 cm /R10217 Do Q q 1.3 0 0 -1.2 377.8 608.4 cm /R10197 Do Q q 4.9 0 0 -8.2 380.6 615.1 cm /R10225 Do Q q 4.9 0 0 -8.2 386.4 615.1 cm /R10213 Do Q q 4.9 0 0 -8.2 392.3 615.1 cm /R10233 Do Q q 4.4 0 0 -5.6 398.1 612.6 cm /R10113 Do Q q 3.2 0 0 -0.8 403.1 610.1 cm /R10209 Do Q q 4.9 0 0 -8.2 407.3 615.1 cm /R10213 Do Q q 0.48 0 0 -14.52 435.108 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 446.8 615.1 cm /R10213 Do Q q 5.2 0 0 -8.4 452.8 615.3 cm /R10221 Do Q q 1.3 0 0 -1.2 459.1 608.4 cm /R10197 Do Q q 3.9 0 0 -7.9 462.3 615.1 cm /R10201 Do Q q 4.9 0 0 -8.2 467.7 615.1 cm /R10225 Do Q q 3.9 0 0 -7.9 474.1 615.1 cm /R10201 Do Q q 4.4 0 0 -5.6 479.3 612.6 cm /R10113 Do Q q 3.2 0 0 -0.8 484.3 610.1 cm /R10209 Do Q q 4.9 0 0 -8.2 488.6 615.1 cm /R10213 Do Q q 0.48 0 0 -14.52 504.708 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 506.748 617.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 362.16 0 0 -0.48 144.828 602.848 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 144.588 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 146.628 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 153.1 600.6 cm /R10129 Do Q q 9.1 0 0 -5.3 159.5 597.6 cm /R10169 Do Q q 4.4 0 0 -5.6 169.4 597.7 cm /R10173 Do Q q 3.8 0 0 -5.6 174.5 597.7 cm /R10177 Do Q q 3.6 0 0 -0.48 179.508 592.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 183.5 597.7 cm /R10125 Do Q q 3.8 0 0 -5.6 189.3 597.7 cm /R10177 Do Q q 5.6 0 0 -7.6 193.8 597.5 cm /R10181 Do Q q 5.7 0 0 -5.3 200 597.6 cm /R10185 Do Q q 4.4 0 0 -5.6 206.5 597.7 cm /R10173 Do Q q 3.6 0 0 -0.48 212.028 592.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -5.3 215.9 597.6 cm /R10117 Do Q q 3.8 0 0 -5.6 220.5 597.7 cm /R10177 Do Q q 3.9 0 0 -5.3 225.1 597.6 cm /R10117 Do Q q 5.1 0 0 -8.1 229.6 600.4 cm /R10217 Do Q q 0.48 0 0 -14.52 240.948 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 242.988 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 272.5 600.2 cm /R10193 Do Q q 1.3 0 0 -1.2 278.8 593.5 cm /R10197 Do Q q 5.1 0 0 -8.1 281.5 600.4 cm /R10217 Do Q q 4.9 0 0 -8.2 287.4 600.2 cm /R10233 Do Q q 4.9 0 0 -8.2 293.3 600.2 cm /R10205 Do Q q 4.4 0 0 -5.6 299.1 597.7 cm /R10113 Do Q q 3.2 0 0 -0.8 304.1 595.2 cm /R10209 Do Q q 4.9 0 0 -8.2 308.3 600.2 cm /R10213 Do Q q 0.48 0 0 -14.52 342.228 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 365.7 600.2 cm /R10193 Do Q q 4.7 0 0 -7.9 371.5 600.2 cm /R10193 Do Q q 1.3 0 0 -1.2 377.8 593.5 cm /R10197 Do Q q 5.2 0 0 -8.4 380.7 600.4 cm /R10221 Do Q q 4.9 0 0 -8.2 386.4 600.2 cm /R10189 Do Q q 4.9 0 0 -8.2 392.3 600.2 cm /R10213 Do Q q 4.4 0 0 -5.6 398.1 597.7 cm /R10113 Do Q q 3.2 0 0 -0.8 403.1 595.2 cm /R10209 Do Q q 4.9 0 0 -8.2 407.3 600.2 cm /R10213 Do Q q 0.48 0 0 -14.52 435.108 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 446.9 600.4 cm /R10221 Do Q q 4.9 0 0 -8.2 452.7 600.2 cm /R10189 Do Q q 1.3 0 0 -1.2 459.1 593.5 cm /R10197 Do Q q 4.9 0 0 -8.2 461.8 600.2 cm /R10189 Do Q q 4.7 0 0 -7.9 467.8 600.2 cm /R10193 Do Q q 4.7 0 0 -7.9 473.7 600.2 cm /R10193 Do Q q 4.4 0 0 -5.6 479.3 597.7 cm /R10113 Do Q q 3.2 0 0 -0.8 484.3 595.2 cm /R10209 Do Q q 4.9 0 0 -8.2 488.6 600.2 cm /R10213 Do Q q 0.48 0 0 -14.52 504.708 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 506.748 602.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 362.16 0 0 -0.48 144.828 588.088 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 575.9 cm /R10149 Do Q q 5.3 0 0 -5.6 99.6 573.1 cm /R10125 Do Q endstream endobj 10236 0 obj 6472 endobj 10237 0 obj << /Type /XObject /Name /R10237 /Subtype /Image /Length 10238 0 R /ImageMask true /Width 57 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream ..0=dj:]tVKR!T2OKFfj2JoAMR;\-A9"s:NC qg\A?p\4^fs8W-!qHs9+p%A>h?%a!mQ45KM&f endstream endobj 10238 0 obj 116 endobj 10239 0 obj << /Length 10240 0 R >> stream q 5.7 0 0 -8.5 105.4 576 cm /R10237 Do Q q 2.6 0 0 -8.3 111.9 576 cm /R10161 Do Q q 4.4 0 0 -5.6 115.3 573.1 cm /R10113 Do Q q 4.9 0 0 -8.2 124.5 575.6 cm /R10213 Do Q endstream endobj 10240 0 obj 168 endobj 10241 0 obj << /Type /XObject /Name /R10241 /Subtype /Image /Length 10242 0 R /ImageMask true /Width 13 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 13 /BlackIs1 true >>] >> stream 2K46B:]ClK@&*c%s37&VJ&6]oYMk(`#QTA~> endstream endobj 10242 0 obj 37 endobj 10243 0 obj << /Length 10244 0 R >> stream q 1.3 0 0 -5.2 130.9 572.9 cm /R10241 Do Q q 5.3 0 0 -8.7 139.1 576.1 cm /R10101 Do Q q 4.4 0 0 -5.6 145.4 573.1 cm /R10113 Do Q q 5.7 0 0 -5.3 150.5 573 cm /R10185 Do Q q 5.7 0 0 -8.5 157 576 cm /R10129 Do Q q 3.7 0 0 -7.5 167.6 575 cm /R10157 Do Q q 2.6 0 0 -8.1 172.3 575.8 cm /R10165 Do Q q 9.1 0 0 -5.3 175.6 573 cm /R10169 Do Q q 4.4 0 0 -5.6 185.5 573.1 cm /R10113 Do Q q 3.8 0 0 -5.6 190.6 573.1 cm /R10177 Do Q endstream endobj 10244 0 obj 420 endobj 10245 0 obj << /Type /XObject /Name /R10245 /Subtype /Image /Length 10246 0 R /ImageMask true /Width 28 /Height 120 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 28 /BlackIs1 true >>] >> stream "]20p>,>>)>4`O_ 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417.8 558.6 cm /R10113 Do Q q 3.9 0 0 -5.3 426.4 558.5 cm /R10117 Do Q q 5.7 0 0 -5.5 431 558.5 cm /R10261 Do Q q 5.7 0 0 -5.3 437.5 558.5 cm /R10185 Do Q q 5.1 0 0 -5.6 447.2 558.6 cm /R10153 Do Q q 5.7 0 0 -5.3 453.1 558.5 cm /R10185 Do Q q 5.3 0 0 -5.6 462.8 558.6 cm /R10125 Do Q q 5.7 0 0 -5.3 468.5 558.5 cm /R10185 Do Q q 3.5 0 0 -8.2 478.3 561.4 cm /R10145 Do Q endstream endobj 10276 0 obj 514 endobj 10277 0 obj << /Type /XObject /Name /R10277 /Subtype /Image /Length 10278 0 R /ImageMask true /Width 72 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 72 /BlackIs1 true >>] >> stream ,D)LPSu=b3TK*8c_aM:h(d?ik%JTm2p\4]4J,fQKs2&.CY.s0Q Q`cY]Fl7g[Z3n!*A15LZ(t0r83&(7!hdQE@^\@K[rr<#us8W%?s%E@$9;&lcPU6]_OhdRmndL'L"9:[~> endstream endobj 10278 0 obj 133 endobj 10279 0 obj << /Length 10280 0 R >> stream q 7.2 0 0 -8.2 482.6 561.4 cm /R10277 Do Q q 9.5 0 0 -8.2 490.9 561.4 cm /R10093 Do Q q 5.3 0 0 -8.7 505 561.6 cm 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112.6 547.1 cm /R10121 Do Q q 2.6 0 0 -8.1 119.1 546.9 cm /R10165 Do Q q 5.7 0 0 -5.3 122.5 544.1 cm /R10185 Do Q q 4.4 0 0 -5.6 128.9 544.2 cm /R10113 Do Q q 7.9 0 0 -5.4 137.8 544 cm /R10273 Do Q q 2.6 0 0 -8.1 146.3 546.9 cm /R10165 Do Q q 3.7 0 0 -7.5 149.6 546.1 cm /R10157 Do Q q 5.7 0 0 -8.3 154.3 547.1 cm /R10121 Do Q q 4.7 0 0 -7.9 164.9 546.7 cm /R10193 Do Q q 4.9 0 0 -8.2 170.7 546.7 cm /R10189 Do Q q 4.9 0 0 -8.2 176.6 546.7 cm /R10189 Do Q q 9.5 0 0 -8.2 182.5 547 cm /R10093 Do Q endstream endobj 10284 0 obj 980 endobj 10285 0 obj << /Type /XObject /Name /R10285 /Subtype /Image /Length 10286 0 R /ImageMask true /Width 78 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 78 /BlackIs1 true >>] >> stream ,D/S7)Sc3s0Lg[+ _@.7\s8W-!s8W-!s8W-!s8W-!s8W-!O8nbb;ucmts8W-!s8W-!s8W-!s8W,s+MnBZ*#_S&ec4P/!$D~> endstream endobj 10286 0 obj 97 endobj 10287 0 obj << /Length 10288 0 R >> stream q 7.8 0 0 -8.2 193.1 547 cm /R10285 Do Q endstream endobj 10288 0 obj 41 endobj 10289 0 obj << /Type /XObject /Name /R10289 /Subtype /Image /Length 10290 0 R /ImageMask true /Width 43 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 43 /BlackIs1 true >>] >> stream -D9,m6e@(6JSlO`J)=[i^YTpss5._MrJ05Kn8E5o_meUlbLbY/I`)0RLAUu;mD&'1%DEnoj7!'L&-~> endstream endobj 10290 0 obj 80 endobj 10291 0 obj << /Length 10292 0 R >> stream q 4.3 0 0 -5.2 201.8 544 cm /R10289 Do Q q 8.2 0 0 -8.5 210.9 547 cm /R10257 Do Q q 5.3 0 0 -8.7 219.6 547.2 cm /R10101 Do Q endstream endobj 10292 0 obj 125 endobj 10293 0 obj << /Type /XObject /Name /R10293 /Subtype /Image /Length 10294 0 R /ImageMask true /Width 47 /Height 120 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 47 /BlackIs1 true >>] >> stream 02pd&_uAQfhsfOt ho!4Cs1\Mfs1\IQrV-9*iV3\qVuV>R~> endstream endobj 10294 0 obj 94 endobj 10295 0 obj << /Length 10296 0 R >> stream q 4.7 0 0 -12 226.1 547.8 cm /R10293 Do Q q 4.9 0 0 -8.2 231.9 546.7 cm /R10213 Do Q q 4.9 0 0 -8.2 237.8 546.7 cm /R10189 Do Q q 4.9 0 0 -8.2 243.6 546.7 cm /R10189 Do Q q 4.9 0 0 -8.2 249.5 546.7 cm /R10189 Do Q q 5.7 0 0 -7.6 259.1 544.1 cm /R10281 Do Q q 3.9 0 0 -5.3 265.6 544.1 cm /R10117 Do Q q 5.1 0 0 -5.6 270.2 544.2 cm /R10153 Do Q q 4.4 0 0 -5.6 276.4 544.2 cm /R10173 Do Q q 4.4 0 0 -5.6 281.6 544.2 cm /R10113 Do Q q 3.8 0 0 -5.6 286.7 544.2 cm /R10177 Do Q q 3.8 0 0 -5.6 291.3 544.2 cm /R10177 Do Q q 5.1 0 0 -5.6 295.9 544.2 cm /R10153 Do Q q 3.9 0 0 -5.3 301.7 544.1 cm /R10117 Do Q q 3.8 0 0 -5.6 306.3 544.2 cm /R10177 Do Q q 1.3 0 0 -1.2 311.5 540 cm /R10197 Do Q q 481.2 0 0 -0.48 91.788 357.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 202.548 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -8.7 211.2 355.1 cm /R10101 Do Q q 2.6 0 0 -8.1 217.5 354.8 cm /R10165 Do Q q 4.3 0 0 -5.2 220.9 351.9 cm /R10289 Do Q q 4.4 0 0 -5.6 226 352.1 cm /R10113 Do Q q 2.8 0 0 -12 235.9 355.7 cm /R10245 Do Q q 5.7 0 0 -8.5 239.7 355 cm /R10237 Do Q q 5.6 0 0 -7.6 245.7 351.9 cm /R10181 Do Q q 3.7 0 0 -7.5 251.8 354 cm /R10157 Do Q q 4.4 0 0 -5.6 256.5 352.1 cm /R10113 Do Q q 3.8 0 0 -5.6 261.7 352.1 cm /R10177 Do Q q 2.8 0 0 -12 266.4 355.7 cm /R10249 Do Q q 0.48 0 0 -14.52 276.468 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.9 0 0 -8.2 283 354.9 cm /R10089 Do Q q 9.5 0 0 -8.2 292.1 354.9 cm /R10093 Do Q q 7.2 0 0 -8.7 302.8 355.1 cm /R10097 Do Q q 5.3 0 0 -8.7 311.2 355.1 cm /R10101 Do Q q 7.9 0 0 -8.7 321.6 355.1 cm /R10105 Do Q q 5.6 0 0 -5.4 330.4 351.9 cm /R10109 Do Q q 4.4 0 0 -5.6 336.3 352.1 cm /R10113 Do Q q 3.9 0 0 -5.3 341.5 352 cm /R10117 Do Q q 5.7 0 0 -8.3 346 355 cm /R10121 Do Q q 4.4 0 0 -5.6 352.5 352.1 cm /R10113 Do Q q 5.3 0 0 -5.6 357.8 352.1 cm /R10125 Do Q q 5.7 0 0 -8.5 363.5 355 cm /R10129 Do Q q 0.48 0 0 -14.52 375.708 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 6.4 0 0 -8.2 382.2 354.9 cm /R10133 Do Q q 8 0 0 -8.5 389.5 355.2 cm /R10137 Do Q q 6.8 0 0 -8.2 398.3 354.9 cm /R10141 Do Q q 3.5 0 0 -8.2 406.1 354.9 cm /R10145 Do Q q 7.9 0 0 -8.7 414.5 355.1 cm /R10105 Do Q q 5.6 0 0 -5.4 423.3 351.9 cm /R10109 Do Q q 4.4 0 0 -5.6 429.2 352.1 cm /R10113 Do Q q 3.9 0 0 -5.3 434.3 352 cm /R10117 Do Q q 5.7 0 0 -8.3 438.9 355 cm /R10121 Do Q q 4.4 0 0 -5.6 445.4 352.1 cm /R10113 Do Q q 5.3 0 0 -5.6 450.6 352.1 cm /R10125 Do Q q 5.7 0 0 -8.5 456.4 355 cm /R10129 Do Q q 0.48 0 0 -14.52 468.588 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 475 354.9 cm /R10149 Do Q q 5.1 0 0 -5.6 482.5 352.1 cm /R10153 Do Q q 3.7 0 0 -7.5 488.2 354 cm /R10157 Do Q q 5.3 0 0 -5.6 493 352.1 cm /R10125 Do Q q 2.6 0 0 -8.3 498.8 355 cm /R10161 Do Q q 7.7 0 0 -8.2 506 354.9 cm /R10149 Do Q q 2.6 0 0 -8.1 514.4 354.8 cm /R10165 Do Q q 9.1 0 0 -5.3 517.7 352 cm /R10169 Do Q q 4.4 0 0 -5.6 527.6 352.1 cm /R10113 Do Q q 2.8 0 0 -12 537.4 355.7 cm /R10245 Do Q q 3.8 0 0 -5.6 541.1 352.1 cm /R10177 Do Q q 4.4 0 0 -5.6 545.7 352.1 cm /R10113 Do Q q 4.4 0 0 -5.6 550.9 352.1 cm /R10173 Do Q q 3.8 0 0 -5.6 556 352.1 cm /R10177 Do Q q 2.8 0 0 -12 560.8 355.7 cm /R10249 Do Q q 0.48 0 0 -14.52 570.708 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 356.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 342.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 340.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 100.1 338 cm /R10129 Do Q q 9.1 0 0 -5.3 106.6 335 cm /R10169 Do Q q 4.4 0 0 -5.6 116.5 335.1 cm /R10173 Do Q q 3.8 0 0 -5.6 121.6 335.1 cm /R10177 Do Q q 3.6 0 0 -0.48 126.588 330.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 130.5 335.1 cm /R10125 Do Q q 3.8 0 0 -5.6 136.3 335.1 cm /R10177 Do Q q 5.6 0 0 -7.6 140.7 334.9 cm /R10181 Do Q q 5.7 0 0 -5.3 146.9 335 cm /R10185 Do Q q 4.4 0 0 -5.6 153.4 335.1 cm /R10173 Do Q q 3.6 0 0 -0.48 158.988 330.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 163 335 cm /R10281 Do Q q 5.7 0 0 -5.5 169.5 335 cm /R10261 Do Q q 3.7 0 0 -7.5 175.9 337 cm /R10157 Do Q q 3.6 0 0 -0.48 180.948 330.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 184.7 335.1 cm /R10153 Do Q q 5.7 0 0 -7.6 190.6 335 cm /R10281 Do Q q 0.48 0 0 -14.52 202.548 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 238.6 337.6 cm /R10201 Do Q q 0.48 0 0 -14.52 276.468 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 305.7 337.8 cm /R10217 Do Q q 1.3 0 0 -1.2 312.2 330.9 cm /R10197 Do Q q 4.9 0 0 -8.2 314.9 337.6 cm /R10205 Do Q q 4.7 0 0 -7.9 320.9 337.6 cm /R10193 Do Q q 3.9 0 0 -7.9 327.2 337.6 cm /R10201 Do Q q 4.4 0 0 -5.6 332.5 335.1 cm /R10113 Do Q q 3.2 0 0 -0.8 337.4 332.6 cm /R10209 Do Q q 4.9 0 0 -8.2 341.7 337.6 cm /R10213 Do Q q 0.48 0 0 -14.52 375.708 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 398.9 337.8 cm /R10217 Do Q q 4.7 0 0 -8.2 405 337.6 cm /R10229 Do Q q 1.3 0 0 -1.2 411.3 330.9 cm /R10197 Do Q q 4.9 0 0 -8.2 414 337.6 cm /R10189 Do Q q 3.9 0 0 -7.9 420.4 337.6 cm /R10201 Do Q q 4.9 0 0 -8.2 425.8 337.6 cm /R10233 Do Q q 4.4 0 0 -5.6 431.6 335.1 cm /R10113 Do Q q 3.2 0 0 -0.8 436.5 332.6 cm /R10209 Do Q q 4.9 0 0 -8.2 440.8 337.6 cm /R10213 Do Q q 0.48 0 0 -14.52 468.588 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 494.1 337.6 cm /R10201 Do Q q 4.9 0 0 -8.2 499.5 337.6 cm /R10189 Do Q q 4.7 0 0 -7.9 505.5 337.6 cm /R10193 Do Q q 1.3 0 0 -1.2 511.7 330.9 cm /R10197 Do Q q 4.9 0 0 -8.2 514.5 337.6 cm /R10205 Do Q q 4.7 0 0 -7.9 520.5 337.6 cm /R10193 Do Q q 3.9 0 0 -7.9 526.7 337.6 cm /R10201 Do Q q 4.4 0 0 -5.6 532 335.1 cm /R10113 Do Q q 3.2 0 0 -0.8 537 332.6 cm /R10209 Do Q q 4.9 0 0 -8.2 541.2 337.6 cm /R10213 Do Q q 0.48 0 0 -14.52 570.708 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 339.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 325.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 100.1 323.2 cm /R10129 Do Q q 9.1 0 0 -5.3 106.6 320.2 cm /R10169 Do Q q 4.4 0 0 -5.6 116.5 320.3 cm /R10173 Do Q q 3.8 0 0 -5.6 121.6 320.3 cm /R10177 Do Q q 3.6 0 0 -0.48 126.588 315.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 130.5 320.3 cm /R10125 Do Q q 3.8 0 0 -5.6 136.3 320.3 cm /R10177 Do Q q 5.6 0 0 -7.6 140.7 320.1 cm /R10181 Do Q q 5.7 0 0 -5.3 146.9 320.2 cm /R10185 Do Q q 4.4 0 0 -5.6 153.4 320.3 cm /R10173 Do Q q 3.6 0 0 -0.48 158.988 315.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 163 320.2 cm /R10281 Do Q q 5.7 0 0 -5.5 169.5 320.2 cm /R10261 Do Q q 3.7 0 0 -7.5 175.9 322.2 cm /R10157 Do Q q 3.6 0 0 -0.48 180.948 315.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 184.7 320.3 cm /R10153 Do Q q 5.7 0 0 -7.6 190.6 320.2 cm /R10281 Do Q q 0.48 0 0 -14.52 202.548 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 235.2 322.8 cm /R10213 Do Q q 5.1 0 0 -8.1 241 323 cm /R10217 Do Q q 0.48 0 0 -14.52 276.468 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 305.8 322.8 cm /R10205 Do Q q 1.3 0 0 -1.2 312.2 316.1 cm /R10197 Do Q q 4.7 0 0 -7.9 315 322.8 cm /R10193 Do Q q 4.9 0 0 -8.2 320.8 322.8 cm /R10213 Do Q q 5.1 0 0 -8.1 326.6 323 cm /R10217 Do Q q 4.4 0 0 -5.6 332.5 320.3 cm /R10113 Do Q q 3.2 0 0 -0.8 337.4 317.8 cm /R10209 Do Q q 4.9 0 0 -8.2 341.7 322.8 cm /R10213 Do Q q 0.48 0 0 -14.52 375.708 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 399 322.8 cm /R10205 Do Q q 4.9 0 0 -8.2 404.9 322.8 cm /R10213 Do Q q 1.3 0 0 -1.2 411.3 316.1 cm /R10197 Do Q q 4.9 0 0 -8.2 414 322.8 cm /R10205 Do Q q 4.7 0 0 -8.2 420 322.8 cm /R10229 Do Q q 4.9 0 0 -8.2 425.8 322.8 cm /R10189 Do Q q 4.4 0 0 -5.6 431.6 320.3 cm /R10113 Do Q q 3.2 0 0 -0.8 436.5 317.8 cm /R10209 Do Q q 4.9 0 0 -8.2 440.8 322.8 cm /R10213 Do Q q 0.48 0 0 -14.52 468.588 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 494.1 322.8 cm /R10201 Do Q q 4.7 0 0 -7.9 499.6 322.8 cm /R10193 Do Q q 4.9 0 0 -8.2 505.4 322.8 cm /R10213 Do Q q 1.3 0 0 -1.2 511.7 316.1 cm /R10197 Do Q q 4.9 0 0 -8.2 514.5 322.8 cm /R10213 Do Q q 5.1 0 0 -8.1 520.3 323 cm /R10217 Do Q q 5.1 0 0 -8.1 526.1 323 cm /R10217 Do Q q 4.4 0 0 -5.6 532 320.3 cm /R10113 Do Q q 3.2 0 0 -0.8 537 317.8 cm /R10209 Do Q q 4.9 0 0 -8.2 541.2 322.8 cm /R10213 Do Q q 0.48 0 0 -14.52 570.708 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 325.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 310.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 100.1 308.4 cm /R10129 Do Q q 9.1 0 0 -5.3 106.6 305.4 cm /R10169 Do Q q 4.4 0 0 -5.6 116.5 305.5 cm /R10173 Do Q q 3.8 0 0 -5.6 121.6 305.5 cm /R10177 Do Q q 3.6 0 0 -0.48 126.588 300.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 130.5 305.5 cm /R10125 Do Q q 3.8 0 0 -5.6 136.3 305.5 cm /R10177 Do Q q 5.6 0 0 -7.6 140.7 305.3 cm /R10181 Do Q q 5.7 0 0 -5.3 146.9 305.4 cm /R10185 Do Q q 4.4 0 0 -5.6 153.4 305.5 cm /R10173 Do Q q 3.6 0 0 -0.48 158.988 300.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 163 305.4 cm /R10281 Do Q q 5.7 0 0 -5.5 169.5 305.4 cm /R10261 Do Q q 3.7 0 0 -7.5 175.9 307.4 cm /R10157 Do Q q 3.6 0 0 -0.48 180.948 300.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 184.7 305.5 cm /R10153 Do Q q 5.7 0 0 -7.6 190.6 305.4 cm /R10281 Do Q q 0.48 0 0 -14.52 202.548 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 232.5 308 cm /R10229 Do Q q 3.9 0 0 -7.9 238.7 308 cm /R10201 Do Q q 4.7 0 0 -7.9 244.2 308 cm /R10193 Do Q q 0.48 0 0 -14.52 276.468 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 305.8 308 cm /R10205 Do Q q 1.3 0 0 -1.2 312.2 301.3 cm /R10197 Do Q q 4.7 0 0 -8.2 315 308 cm /R10229 Do Q q 4.9 0 0 -8.2 320.8 308 cm /R10205 Do Q q 4.7 0 0 -8.2 326.8 308 cm /R10229 Do Q q 4.4 0 0 -5.6 332.5 305.5 cm /R10113 Do Q q 3.2 0 0 -0.8 337.4 303 cm /R10209 Do Q q 4.9 0 0 -8.2 341.7 308 cm /R10213 Do Q q 0.48 0 0 -14.52 375.708 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 399.1 308 cm /R10193 Do Q q 4.7 0 0 -8.2 405 308 cm /R10229 Do Q q 1.3 0 0 -1.2 411.3 301.3 cm /R10197 Do Q q 5.2 0 0 -8.4 414.1 308.2 cm /R10221 Do Q q 4.7 0 0 -7.9 420 308 cm /R10193 Do Q q 3.9 0 0 -7.9 426.3 308 cm /R10201 Do Q q 4.4 0 0 -5.6 431.6 305.5 cm /R10113 Do Q q 3.2 0 0 -0.8 436.5 303 cm /R10209 Do Q q 4.9 0 0 -8.2 440.8 308 cm /R10213 Do Q q 0.48 0 0 -14.52 468.588 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 494.1 308 cm /R10201 Do Q q 4.7 0 0 -7.9 499.6 308 cm /R10193 Do Q q 4.9 0 0 -8.2 505.4 308 cm /R10205 Do Q q 1.3 0 0 -1.2 511.7 301.3 cm /R10197 Do Q q 4.7 0 0 -8.2 514.6 308 cm /R10229 Do Q q 3.9 0 0 -7.9 520.9 308 cm /R10201 Do Q q 4.7 0 0 -8.2 526.3 308 cm /R10229 Do Q q 4.4 0 0 -5.6 532 305.5 cm /R10113 Do Q q 3.2 0 0 -0.8 537 303 cm /R10209 Do Q q 4.9 0 0 -8.2 541.2 308 cm /R10213 Do Q q 0.48 0 0 -14.52 570.708 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 310.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 295.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 100.1 293.5 cm /R10129 Do Q q 9.1 0 0 -5.3 106.6 290.5 cm /R10169 Do Q q 4.4 0 0 -5.6 116.5 290.6 cm /R10173 Do Q q 3.8 0 0 -5.6 121.6 290.6 cm /R10177 Do Q q 3.6 0 0 -0.48 126.588 285.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 130.5 290.6 cm /R10125 Do Q q 3.8 0 0 -5.6 136.3 290.6 cm /R10177 Do Q q 5.6 0 0 -7.6 140.7 290.4 cm /R10181 Do Q q 5.7 0 0 -5.3 146.9 290.5 cm /R10185 Do Q q 4.4 0 0 -5.6 153.4 290.6 cm /R10173 Do Q q 3.6 0 0 -0.48 158.988 285.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 163 290.5 cm /R10281 Do Q q 5.7 0 0 -5.5 169.5 290.5 cm /R10261 Do Q q 3.7 0 0 -7.5 175.9 292.5 cm /R10157 Do Q q 3.6 0 0 -0.48 180.948 285.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 184.7 290.6 cm /R10153 Do Q q 5.7 0 0 -7.6 190.6 290.5 cm /R10281 Do Q q 0.48 0 0 -14.52 202.548 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 229.3 293.3 cm /R10217 Do Q q 4.9 0 0 -8.2 235.2 293.1 cm /R10189 Do Q q 4.9 0 0 -8.2 241.1 293.1 cm /R10225 Do Q q 4.9 0 0 -8.2 247 293.1 cm /R10213 Do Q q 0.48 0 0 -14.52 276.468 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 305.7 293.3 cm /R10217 Do Q q 1.3 0 0 -1.2 312.2 286.4 cm /R10197 Do Q q 4.9 0 0 -8.2 314.9 293.1 cm /R10213 Do Q q 4.9 0 0 -8.2 320.8 293.1 cm /R10189 Do Q q 5.2 0 0 -8.4 326.8 293.3 cm /R10221 Do Q q 4.4 0 0 -5.6 332.5 290.6 cm /R10113 Do Q q 3.2 0 0 -0.8 337.4 288.1 cm /R10209 Do Q q 4.9 0 0 -8.2 341.7 293.1 cm /R10213 Do Q q 0.48 0 0 -14.52 375.708 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 396.5 293.1 cm /R10201 Do Q q 4.7 0 0 -7.9 402 293.1 cm /R10193 Do Q q 4.9 0 0 -8.2 407.8 293.1 cm /R10233 Do Q q 1.3 0 0 -1.2 414.2 286.4 cm /R10197 Do Q q 5.2 0 0 -8.4 417 293.3 cm /R10221 Do Q q 4.7 0 0 -7.9 422.9 293.1 cm /R10193 Do Q q 4.7 0 0 -8.2 428.8 293.1 cm /R10229 Do Q q 4.4 0 0 -5.6 434.5 290.6 cm /R10113 Do Q q 3.2 0 0 -0.8 439.4 288.1 cm /R10209 Do Q q 4.9 0 0 -8.2 443.7 293.1 cm /R10213 Do Q q 0.48 0 0 -14.52 468.588 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 493.7 293.1 cm /R10193 Do Q q 4.9 0 0 -8.2 499.5 293.1 cm /R10205 Do Q q 4.7 0 0 -7.9 505.5 293.1 cm /R10193 Do Q q 1.3 0 0 -1.2 511.7 286.4 cm /R10197 Do Q q 4.7 0 0 -8.2 514.6 293.1 cm /R10229 Do Q q 4.9 0 0 -8.2 520.4 293.1 cm /R10189 Do Q q 4.9 0 0 -8.2 526.2 293.1 cm /R10189 Do Q q 4.4 0 0 -5.6 532 290.6 cm /R10113 Do Q q 3.2 0 0 -0.8 537 288.1 cm /R10209 Do Q q 4.9 0 0 -8.2 541.2 293.1 cm /R10213 Do Q q 0.48 0 0 -14.52 570.708 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 295.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 281.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 91.548 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 93.588 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -8.5 100.1 278.6 cm /R10129 Do Q q 9.1 0 0 -5.3 106.6 275.6 cm /R10169 Do Q q 4.4 0 0 -5.6 116.5 275.7 cm /R10173 Do Q q 3.8 0 0 -5.6 121.6 275.7 cm /R10177 Do Q q 3.6 0 0 -0.48 126.588 270.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.3 0 0 -5.6 130.5 275.7 cm /R10125 Do Q q 3.8 0 0 -5.6 136.3 275.7 cm /R10177 Do Q q 5.6 0 0 -7.6 140.7 275.5 cm /R10181 Do Q q 5.7 0 0 -5.3 146.9 275.6 cm /R10185 Do Q q 4.4 0 0 -5.6 153.4 275.7 cm /R10173 Do Q q 3.6 0 0 -0.48 158.988 270.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.7 0 0 -7.6 163 275.6 cm /R10281 Do Q q 5.7 0 0 -5.5 169.5 275.6 cm /R10261 Do Q q 3.7 0 0 -7.5 175.9 277.6 cm /R10157 Do Q q 3.6 0 0 -0.48 180.948 270.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.6 184.7 275.7 cm /R10153 Do Q q 5.7 0 0 -7.6 190.6 275.6 cm /R10281 Do Q q 0.48 0 0 -14.52 202.548 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 204.588 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 229.4 278.2 cm /R10233 Do Q q 3.9 0 0 -7.9 235.7 278.2 cm /R10201 Do Q q 4.9 0 0 -8.2 241.1 278.2 cm /R10225 Do Q q 4.7 0 0 -7.9 247.1 278.2 cm /R10193 Do Q q 0.48 0 0 -14.52 276.468 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 305.9 278.2 cm /R10229 Do Q q 1.3 0 0 -1.2 312.2 271.5 cm /R10197 Do Q q 4.9 0 0 -8.2 314.9 278.2 cm /R10189 Do Q q 4.7 0 0 -8.2 320.9 278.2 cm /R10229 Do Q q 4.9 0 0 -8.2 326.7 278.2 cm /R10189 Do Q q 4.4 0 0 -5.6 332.5 275.7 cm /R10113 Do Q q 3.2 0 0 -0.8 337.4 273.2 cm /R10209 Do Q q 4.9 0 0 -8.2 341.7 278.2 cm /R10213 Do Q q 0.48 0 0 -14.52 375.708 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 396 278.2 cm /R10205 Do Q q 4.7 0 0 -7.9 402 278.2 cm /R10193 Do Q q 4.9 0 0 -8.2 407.8 278.2 cm /R10225 Do Q q 1.3 0 0 -1.2 414.2 271.5 cm /R10197 Do Q q 5.1 0 0 -8.1 416.8 278.4 cm /R10217 Do Q q 5.1 0 0 -8.1 422.7 278.4 cm /R10217 Do Q q 4.9 0 0 -8.2 428.7 278.2 cm /R10233 Do Q q 4.4 0 0 -5.6 434.5 275.7 cm /R10113 Do Q q 3.2 0 0 -0.8 439.4 273.2 cm /R10209 Do Q q 4.9 0 0 -8.2 443.7 278.2 cm /R10213 Do Q q 0.48 0 0 -14.52 468.588 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 493.6 278.2 cm /R10205 Do Q q 5.2 0 0 -8.4 499.6 278.4 cm /R10221 Do Q q 4.7 0 0 -7.9 505.5 278.2 cm /R10193 Do Q q 1.3 0 0 -1.2 511.7 271.5 cm /R10197 Do Q q 4.9 0 0 -8.2 514.5 278.2 cm /R10225 Do Q q 4.9 0 0 -8.2 520.4 278.2 cm /R10189 Do Q q 5.1 0 0 -8.1 526.1 278.4 cm /R10217 Do Q q 4.4 0 0 -5.6 532 275.7 cm /R10113 Do Q q 3.2 0 0 -0.8 537 273.2 cm /R10209 Do Q q 4.9 0 0 -8.2 541.2 278.2 cm /R10213 Do Q q 0.48 0 0 -14.52 570.708 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 572.748 280.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 481.2 0 0 -0.48 91.788 266.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 253.9 cm /R10149 Do Q q 5.3 0 0 -5.6 99.6 251.1 cm /R10125 Do Q q 5.7 0 0 -8.5 105.4 254 cm /R10237 Do Q q 2.6 0 0 -8.3 111.9 254 cm /R10161 Do Q q 4.4 0 0 -5.6 115.3 251.1 cm /R10113 Do Q q 5.2 0 0 -8.4 124.1 253.8 cm /R10221 Do Q q 1.3 0 0 -5.2 130.4 250.9 cm /R10241 Do Q q 5.3 0 0 -8.7 138.3 254.1 cm /R10101 Do Q q 4.4 0 0 -5.6 144.5 251.1 cm /R10113 Do Q q 5.7 0 0 -5.3 149.7 251 cm /R10185 Do Q q 5.7 0 0 -8.5 156.2 254 cm /R10129 Do Q q 3.7 0 0 -7.5 166 253 cm /R10157 Do Q q 2.6 0 0 -8.1 170.7 253.8 cm /R10165 Do Q q 9.1 0 0 -5.3 174.1 251 cm /R10169 Do Q q 4.4 0 0 -5.6 183.9 251.1 cm /R10113 Do Q q 3.8 0 0 -5.6 189.1 251.1 cm /R10177 Do Q q 2.8 0 0 -12 197.9 254.7 cm /R10245 Do Q q 2.6 0 0 -8.1 201.7 253.8 cm /R10165 Do Q q 5.7 0 0 -5.3 205 251 cm /R10185 Do Q q 3.8 0 0 -5.6 214.9 251.1 cm /R10177 Do Q q 4.4 0 0 -5.6 219.4 251.1 cm /R10113 Do Q q 4.4 0 0 -5.6 224.6 251.1 cm /R10173 Do Q q 5.1 0 0 -5.6 229.7 251.1 cm /R10153 Do Q q 5.7 0 0 -5.3 235.6 251 cm /R10185 Do Q q 5.7 0 0 -8.5 242.1 254 cm /R10129 Do Q q 3.8 0 0 -5.6 248.6 251.1 cm /R10177 Do Q q 2.8 0 0 -12 253.3 254.7 cm /R10249 Do Q q 4 0 0 -8.4 261.3 254.1 cm /R10253 Do Q q 5.1 0 0 -5.6 265 251.1 cm /R10153 Do Q q 3.9 0 0 -5.3 270.9 251 cm /R10117 Do Q q 7.9 0 0 -8.2 278.9 253.9 cm /R10089 Do Q q 9.5 0 0 -8.2 288 253.9 cm /R10093 Do Q q 7.2 0 0 -8.7 298.7 254.1 cm /R10097 Do Q q 5.3 0 0 -8.7 307.1 254.1 cm /R10101 Do Q q 6.8 0 0 -8.2 317.1 253.9 cm /R10141 Do Q q 5.7 0 0 -5.5 324.9 251 cm /R10261 Do Q q 3.7 0 0 -7.5 331.3 253 cm /R10157 Do Q q 3.2 0 0 -0.8 335.7 248.6 cm /R10209 Do Q q 7.9 0 0 -8.7 340.1 254.1 cm /R10105 Do Q q 5.7 0 0 -7.6 349 251 cm /R10281 Do Q q 3.8 0 0 -5.6 355.5 251.1 cm /R10177 Do Q q 1.3 0 0 -1.2 360.7 246.9 cm /R10197 Do Q q 7.7 0 0 -8.2 368.3 253.9 cm /R10149 Do Q q 5.7 0 0 -8.3 376.7 254 cm /R10121 Do Q q 4.4 0 0 -5.6 383.2 251.1 cm /R10113 Do Q q 3.8 0 0 -5.6 388.4 251.1 cm /R10177 Do Q q 4.4 0 0 -5.6 392.9 251.1 cm /R10113 Do Q q 2.6 0 0 -8.1 401.8 253.8 cm /R10165 Do Q q 5.7 0 0 -5.3 405.2 251 cm /R10185 Do Q q 4.4 0 0 -5.6 411.7 251.1 cm /R10173 Do Q q 2.6 0 0 -8.3 416.8 254 cm /R10161 Do Q q 5.7 0 0 -5.5 420.2 251 cm /R10261 Do Q q 5.7 0 0 -8.5 426.7 254 cm /R10129 Do Q q 4.4 0 0 -5.6 433.1 251.1 cm /R10113 Do Q q 7.9 0 0 -8.2 441.9 253.9 cm /R10089 Do Q q 9.5 0 0 -8.2 451 253.9 cm /R10093 Do Q q 7.2 0 0 -8.7 461.7 254.1 cm /R10097 Do Q q 5.3 0 0 -8.7 470.1 254.1 cm /R10101 Do Q q 5.1 0 0 -5.6 479.8 251.1 cm /R10153 Do Q q 5.6 0 0 -5.4 485.2 250.9 cm /R10109 Do Q q 4.4 0 0 -5.6 491.1 251.1 cm /R10113 Do Q q 3.9 0 0 -5.3 496.3 251 cm /R10117 Do Q q 5.7 0 0 -8.3 500.8 254 cm /R10121 Do Q q 4.4 0 0 -5.6 507.3 251.1 cm /R10113 Do Q q 5.3 0 0 -5.6 512.6 251.1 cm /R10125 Do Q q 5.7 0 0 -8.5 518.3 254 cm /R10129 Do Q q 1.4 0 0 -3.5 525.4 246.9 cm /R10265 Do Q q 6.4 0 0 -8.2 532 253.9 cm /R10133 Do Q q 8 0 0 -8.5 539.2 254.2 cm /R10137 Do Q q 6.8 0 0 -8.2 548.1 253.9 cm /R10141 Do Q q 3.5 0 0 -8.2 555.9 253.9 cm /R10145 Do Q q 5.1 0 0 -5.6 92.1 236.7 cm /R10153 Do Q q 5.6 0 0 -5.4 97.5 236.5 cm /R10109 Do Q q 4.4 0 0 -5.6 103.4 236.7 cm /R10113 Do Q q 3.9 0 0 -5.3 108.5 236.6 cm /R10117 Do Q q 5.7 0 0 -8.3 113.1 239.6 cm /R10121 Do Q q 4.4 0 0 -5.6 119.6 236.7 cm /R10113 Do Q q 5.3 0 0 -5.6 124.8 236.7 cm /R10125 Do Q q 5.7 0 0 -8.5 130.6 239.6 cm /R10129 Do Q q 1.4 0 0 -3.5 137.7 232.5 cm /R10265 Do Q q 5.3 0 0 -5.6 146.1 236.7 cm /R10125 Do Q q 5.7 0 0 -5.3 151.9 236.6 cm /R10185 Do Q q 5.7 0 0 -8.5 158.3 239.6 cm /R10129 Do Q q 3.7 0 0 -7.5 169.8 238.6 cm /R10157 Do Q q 5.7 0 0 -8.3 174.4 239.6 cm /R10121 Do Q q 4.4 0 0 -5.6 180.9 236.7 cm /R10113 Do Q q 3.7 0 0 -7.5 191.1 238.6 cm /R10157 Do Q q 5.1 0 0 -5.6 195.8 236.7 cm /R10153 Do Q q 3.7 0 0 -7.5 201.6 238.6 cm /R10157 Do Q q 5.3 0 0 -5.6 206.3 236.7 cm /R10125 Do Q q 2.6 0 0 -8.3 212.1 239.6 cm /R10161 Do Q q 3.7 0 0 -7.5 220.2 238.6 cm /R10157 Do Q q 2.6 0 0 -8.1 224.8 239.4 cm /R10165 Do Q q 9.1 0 0 -5.3 228.2 236.6 cm /R10169 Do Q q 4.4 0 0 -5.6 238 236.7 cm /R10113 Do Q q 3.7 0 0 -7.5 248 238.6 cm /R10157 Do Q q 5.1 0 0 -5.6 252.7 236.7 cm /R10153 Do Q q 4.4 0 0 -5.6 263.6 236.7 cm /R10113 Do Q q 5.8 0 0 -5.2 268.5 236.5 cm /R10269 Do Q q 4.4 0 0 -5.6 274.9 236.7 cm /R10113 Do Q q 4.4 0 0 -5.6 280 236.7 cm /R10173 Do Q q 5.7 0 0 -5.5 285.2 236.6 cm /R10261 Do Q q 3.7 0 0 -7.5 291.6 238.6 cm /R10157 Do Q q 4.4 0 0 -5.6 296.2 236.7 cm /R10113 Do Q q 3.7 0 0 -7.5 306.6 238.6 cm /R10157 Do Q q 5.7 0 0 -8.3 311.2 239.6 cm /R10121 Do Q q 4.4 0 0 -5.6 317.7 236.7 cm /R10113 Do Q q 4.4 0 0 -5.6 328 236.7 cm /R10173 Do Q q 5.3 0 0 -5.6 333.3 236.7 cm /R10125 Do Q q 2.6 0 0 -8.3 339.1 239.6 cm /R10161 Do Q q 2.6 0 0 -8.3 342.4 239.6 cm /R10161 Do Q q 1.3 0 0 -1.2 346.4 232.5 cm /R10197 Do Q q 7.7 0 0 -8.2 357.5 239.5 cm /R10149 Do Q q 4.4 0 0 -5.6 365 236.7 cm /R10113 Do Q q 3.8 0 0 -5.6 370.1 236.7 cm /R10177 Do Q q 3.7 0 0 -7.5 374.6 238.6 cm /R10157 Do Q q 3.8 0 0 -5.6 379.3 236.7 cm /R10177 Do Q q 7.9 0 0 -5.4 388.9 236.5 cm /R10273 Do Q q 4.4 0 0 -5.6 397 236.7 cm /R10113 Do Q q 3.9 0 0 -5.3 402.2 236.6 cm /R10117 Do Q q 4.4 0 0 -5.6 406.7 236.7 cm /R10113 Do Q q 3.9 0 0 -5.3 417.2 236.6 cm /R10117 Do Q q 5.7 0 0 -5.5 421.7 236.6 cm /R10261 Do Q q 5.7 0 0 -5.3 428.2 236.6 cm /R10185 Do Q q 5.1 0 0 -5.6 439.7 236.7 cm /R10153 Do Q q 5.7 0 0 -5.3 445.6 236.6 cm /R10185 Do Q q 5.3 0 0 -5.6 457.2 236.7 cm /R10125 Do Q q 5.7 0 0 -5.3 463 236.6 cm /R10185 Do Q q 3.5 0 0 -8.2 474.7 239.5 cm /R10145 Do Q q 7.2 0 0 -8.2 479 239.5 cm /R10277 Do Q q 9.5 0 0 -8.2 487.3 239.5 cm /R10093 Do Q q 5.3 0 0 -8.7 503.1 239.7 cm /R10101 Do Q q 6.8 0 0 -8.2 509.4 239.5 cm /R10141 Do Q q 5.7 0 0 -7.6 522.4 236.6 cm /R10281 Do Q q 5.3 0 0 -5.6 529 236.7 cm /R10125 Do Q q 3.9 0 0 -5.3 534.8 236.6 cm /R10117 Do Q q 5.3 0 0 -5.6 539.4 236.7 cm /R10125 Do Q q 2.6 0 0 -8.3 545.2 239.6 cm /R10161 Do Q q 2.6 0 0 -8.3 548.6 239.6 cm /R10161 Do Q q 4.4 0 0 -5.6 551.9 236.7 cm /R10113 Do Q q 2.6 0 0 -8.3 557.1 239.6 cm /R10161 Do Q q 9.1 0 0 -5.3 92.1 222.1 cm /R10169 Do Q q 5.3 0 0 -5.6 102 222.2 cm /R10125 Do Q q 4.4 0 0 -5.6 107.8 222.2 cm /R10173 Do Q q 5.7 0 0 -8.3 112.6 225.1 cm /R10121 Do Q q 2.6 0 0 -8.1 119.1 224.9 cm /R10165 Do Q q 5.7 0 0 -5.3 122.5 222.1 cm /R10185 Do Q q 4.4 0 0 -5.6 128.9 222.2 cm /R10113 Do Q q 7.9 0 0 -5.4 137.8 222 cm /R10273 Do Q q 2.6 0 0 -8.1 146.3 224.9 cm /R10165 Do Q q 3.7 0 0 -7.5 149.6 224.1 cm /R10157 Do Q q 5.7 0 0 -8.3 154.3 225.1 cm /R10121 Do Q q 4.7 0 0 -7.9 164.9 224.7 cm /R10193 Do Q q 4.9 0 0 -8.2 170.7 224.7 cm /R10189 Do Q q 4.9 0 0 -8.2 176.6 224.7 cm /R10189 Do Q q 9.5 0 0 -8.2 182.5 225 cm /R10093 Do Q q 7.8 0 0 -8.2 193.1 225 cm /R10285 Do Q q 4.3 0 0 -5.2 201.8 222 cm /R10289 Do Q q 8.2 0 0 -8.5 210.9 225 cm /R10257 Do Q q 5.3 0 0 -8.7 219.6 225.2 cm /R10101 Do Q q 4.7 0 0 -12 226.1 225.8 cm /R10293 Do Q q 4.9 0 0 -8.2 231.9 224.7 cm /R10213 Do Q q 4.9 0 0 -8.2 237.8 224.7 cm /R10189 Do Q q 4.9 0 0 -8.2 243.6 224.7 cm /R10189 Do Q q 4.9 0 0 -8.2 249.5 224.7 cm /R10189 Do Q q 5.7 0 0 -7.6 259.1 222.1 cm /R10281 Do Q q 3.9 0 0 -5.3 265.6 222.1 cm /R10117 Do Q q 5.1 0 0 -5.6 270.2 222.2 cm /R10153 Do Q q 4.4 0 0 -5.6 276.4 222.2 cm /R10173 Do Q q 4.4 0 0 -5.6 281.6 222.2 cm /R10113 Do Q q 3.8 0 0 -5.6 286.7 222.2 cm /R10177 Do Q q 3.8 0 0 -5.6 291.3 222.2 cm /R10177 Do Q q 5.1 0 0 -5.6 295.9 222.2 cm /R10153 Do Q q 3.9 0 0 -5.3 301.7 222.1 cm /R10117 Do Q q 3.8 0 0 -5.6 306.3 222.2 cm /R10177 Do Q q 1.3 0 0 -1.2 311.5 218 cm /R10197 Do Q q 4.7 0 0 -7.9 320.5 101.5 cm /R10193 Do Q q 4.9 0 0 -8.2 326.3 101.5 cm /R10205 Do Q Q endstream endobj 10296 0 obj 26527 endobj 10297 0 obj << /Type /Page /MediaBox [0 0 612 792] /Parent 2 0 R /Resources << /ProcSet [/PDF /ImageB] /XObject << /R10205 10205 0 R /R10193 10193 0 R /R10197 10197 0 R /R10177 10177 0 R /R10117 10117 0 R /R10153 10153 0 R /R10113 10113 0 R /R10173 10173 0 R /R10281 10281 0 R /R10189 10189 0 R /R10213 10213 0 R /R10293 10293 0 R /R10101 10101 0 R /R10257 10257 0 R /R10289 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Do Q q 3.8 0 0 -5.6 298.1 168.2 cm /R10379 Do Q q 5.3 0 0 -5.6 302.8 168.2 cm /R10391 Do Q q 5.4 0 0 -8 308.6 168.2 cm /R10311 Do Q q 4.4 0 0 -5.6 314.5 168.2 cm /R10323 Do Q q 3.8 0 0 -5.6 319.6 168.2 cm /R10379 Do Q q 3.7 0 0 -7.5 328 170.1 cm /R10351 Do Q q 5.1 0 0 -5.6 332.7 168.2 cm /R10347 Do Q q 2.6 0 0 -8.1 342.3 170.9 cm /R10307 Do Q q 3.7 0 0 -7.5 345.6 170.1 cm /R10351 Do Q q 3.8 0 0 -5.6 350.2 168.2 cm /R10379 Do Q q 5.7 0 0 -5.3 358.5 168.1 cm /R10399 Do Q q 4.4 0 0 -5.6 365 168.2 cm /R10323 Do Q q 2.6 0 0 -8.1 370.1 170.9 cm /R10307 Do Q q 5.4 0 0 -8 373.5 168.2 cm /R10311 Do Q q 5.7 0 0 -8.3 379.4 171.1 cm /R10359 Do Q q 5.7 0 0 -8.5 385.5 171.1 cm /R10535 Do Q q 5.1 0 0 -5.6 392.3 168.2 cm /R10347 Do Q q 3.9 0 0 -5.3 398.2 168.1 cm /R10319 Do Q q 5.7 0 0 -7.6 406.6 168.1 cm /R10339 Do Q q 3.9 0 0 -5.3 413.1 168.1 cm /R10319 Do Q q 5.1 0 0 -5.6 417.7 168.2 cm /R10347 Do Q q 4.4 0 0 -5.6 423.9 168.2 cm /R10395 Do Q q 4.4 0 0 -5.6 429.1 168.2 cm /R10323 Do Q q 3.8 0 0 -5.6 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412.2 cm /R10770 Do Q q 4.9 0 0 -8.2 278.8 412.2 cm /R10742 Do Q q 4.7 0 0 -7.9 284.8 412.2 cm /R10774 Do Q q 4.9 0 0 -8.2 290.6 412.2 cm /R10790 Do Q q 0.48 0 0 -14.52 301.668 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 405.5 cm /R10702 Do Q q 3.9 0 0 -7.9 311.9 412.2 cm /R10770 Do Q q 4.9 0 0 -8.2 317.3 412.2 cm /R10742 Do Q q 4.7 0 0 -7.9 323.3 412.2 cm /R10774 Do Q q 4.9 0 0 -8.2 329.1 412.2 cm /R10794 Do Q q 0.48 0 0 -14.52 340.308 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 405.5 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 412.2 cm /R10770 Do Q q 4.9 0 0 -8.2 356.8 412.2 cm /R10742 Do Q q 4.9 0 0 -8.2 362.7 412.2 cm /R10790 Do Q q 5.1 0 0 -8.1 368.5 412.4 cm /R10798 Do Q q 0.48 0 0 -14.52 380.508 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 387.1 412.2 cm /R10774 Do Q q 4.9 0 0 -8.2 392.9 412.2 cm /R10742 Do Q q 1.3 0 0 -1.2 399.3 405.5 cm /R10702 Do Q q 4.7 0 0 -8.2 402.1 412.2 cm /R10746 Do Q q 4.9 0 0 -8.2 407.9 412.2 cm /R10790 Do Q q 0.48 0 0 -14.52 419.148 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 425.8 412.2 cm /R10774 Do Q q 4.9 0 0 -8.2 431.6 412.2 cm /R10742 Do Q q 1.3 0 0 -1.2 437.9 405.5 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 412.2 cm /R10782 Do Q q 4.9 0 0 -8.2 446.6 412.2 cm /R10790 Do Q q 0.48 0 0 -14.52 457.788 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 465.3 412.2 cm /R10774 Do Q q 4.9 0 0 -8.2 471 412.2 cm /R10742 Do Q q 1.3 0 0 -1.2 477.4 405.5 cm /R10702 Do Q q 5.2 0 0 -8.4 480.3 412.4 cm /R10786 Do Q q 4.9 0 0 -8.2 486 412.2 cm /R10790 Do Q q 0.48 0 0 -14.52 497.988 414.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 400.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 159.8 397.5 cm /R10798 Do Q q 0.48 0 0 -14.52 176.988 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 193.5 397.3 cm /R10770 Do Q q 9.5 0 0 -8.2 199 397.6 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 238.5 397.3 cm /R10778 Do Q q 4.7 0 0 -8.2 244.5 397.3 cm /R10746 Do Q q 0.48 0 0 -14.52 263.028 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 390.6 cm /R10702 Do Q q 4.9 0 0 -8.2 272.9 397.3 cm /R10742 Do Q q 4.9 0 0 -8.2 278.8 397.3 cm /R10794 Do Q q 5.1 0 0 -8.1 284.6 397.5 cm /R10798 Do Q q 4.9 0 0 -8.2 290.6 397.3 cm /R10794 Do Q q 0.48 0 0 -14.52 301.668 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 390.6 cm /R10702 Do Q q 4.9 0 0 -8.2 311.4 397.3 cm /R10742 Do Q q 4.9 0 0 -8.2 317.3 397.3 cm /R10778 Do Q q 4.9 0 0 -8.2 323.2 397.3 cm /R10782 Do Q q 4.9 0 0 -8.2 329.1 397.3 cm /R10742 Do Q q 0.48 0 0 -14.52 340.308 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 390.6 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 397.3 cm /R10770 Do Q q 3.9 0 0 -7.9 357.3 397.3 cm /R10770 Do Q q 4.7 0 0 -7.9 362.8 397.3 cm /R10774 Do Q q 5.2 0 0 -8.4 368.7 397.5 cm /R10786 Do Q q 0.48 0 0 -14.52 380.508 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 387.1 397.3 cm /R10774 Do Q q 4.7 0 0 -7.9 393 397.3 cm /R10774 Do Q q 1.3 0 0 -1.2 399.3 390.6 cm /R10702 Do Q q 3.9 0 0 -7.9 402.5 397.3 cm /R10770 Do Q q 4.9 0 0 -8.2 407.9 397.3 cm /R10790 Do Q q 0.48 0 0 -14.52 419.148 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 425.8 397.3 cm /R10774 Do Q q 4.7 0 0 -7.9 431.7 397.3 cm /R10774 Do Q q 1.3 0 0 -1.2 437.9 390.6 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 397.3 cm /R10782 Do Q q 4.9 0 0 -8.2 446.6 397.3 cm /R10742 Do Q q 0.48 0 0 -14.52 457.788 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 465.3 397.3 cm /R10774 Do Q q 4.9 0 0 -8.2 471 397.3 cm /R10790 Do Q q 1.3 0 0 -1.2 477.4 390.6 cm /R10702 Do Q q 5.1 0 0 -8.1 480.1 397.5 cm /R10798 Do Q q 4.9 0 0 -8.2 486 397.3 cm /R10742 Do Q q 0.48 0 0 -14.52 497.988 399.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 385.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 159.8 382.7 cm /R10798 Do Q q 0.48 0 0 -14.52 176.988 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 193.1 382.5 cm /R10774 Do Q q 9.5 0 0 -8.2 199 382.8 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 236.1 382.5 cm /R10770 Do Q q 4.9 0 0 -8.2 241.5 382.5 cm /R10794 Do Q q 4.7 0 0 -8.2 247.5 382.5 cm /R10746 Do Q q 0.48 0 0 -14.52 263.028 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 375.8 cm /R10702 Do Q q 3.9 0 0 -7.9 273.4 382.5 cm /R10770 Do Q q 5.1 0 0 -8.1 278.7 382.7 cm /R10798 Do Q q 4.7 0 0 -7.9 284.8 382.5 cm /R10774 Do Q q 4.9 0 0 -8.2 290.6 382.5 cm /R10794 Do Q q 0.48 0 0 -14.52 301.668 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 375.8 cm /R10702 Do Q q 3.9 0 0 -7.9 311.9 382.5 cm /R10770 Do Q q 4.7 0 0 -8.2 317.4 382.5 cm /R10746 Do Q q 5.1 0 0 -8.1 323.1 382.7 cm /R10798 Do Q q 4.7 0 0 -7.9 329.2 382.5 cm /R10774 Do Q q 0.48 0 0 -14.52 340.308 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 375.8 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 382.5 cm /R10770 Do Q q 5.2 0 0 -8.4 356.9 382.7 cm /R10786 Do Q q 4.9 0 0 -8.2 362.7 382.5 cm /R10782 Do Q q 4.9 0 0 -8.2 368.6 382.5 cm /R10778 Do Q q 0.48 0 0 -14.52 380.508 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 387 382.5 cm /R10790 Do Q q 5.2 0 0 -8.4 393 382.7 cm /R10786 Do Q q 1.3 0 0 -1.2 399.3 375.8 cm /R10702 Do Q q 5.1 0 0 -8.1 401.9 382.7 cm /R10798 Do Q q 4.7 0 0 -8.2 408 382.5 cm /R10746 Do Q q 0.48 0 0 -14.52 419.148 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 425.7 382.5 cm /R10790 Do Q q 4.9 0 0 -8.2 431.6 382.5 cm /R10794 Do Q q 1.3 0 0 -1.2 437.9 375.8 cm /R10702 Do Q q 4.7 0 0 -8.2 440.8 382.5 cm /R10746 Do Q q 4.9 0 0 -8.2 446.6 382.5 cm /R10742 Do Q q 0.48 0 0 -14.52 457.788 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 465.1 382.7 cm /R10798 Do Q q 4.9 0 0 -8.2 471 382.5 cm /R10742 Do Q q 1.3 0 0 -1.2 477.4 375.8 cm /R10702 Do Q q 3.9 0 0 -7.9 480.7 382.5 cm /R10770 Do Q q 4.9 0 0 -8.2 486 382.5 cm /R10794 Do Q q 0.48 0 0 -14.52 497.988 384.808 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 370.288 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 159.9 367.6 cm /R10794 Do Q q 0.48 0 0 -14.52 176.988 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 193.5 367.6 cm /R10770 Do Q q 9.5 0 0 -8.2 199 367.9 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 238.5 367.6 cm /R10782 Do Q q 3.9 0 0 -7.9 244.9 367.6 cm /R10770 Do Q q 0.48 0 0 -14.52 263.028 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 360.9 cm /R10702 Do Q q 4.9 0 0 -8.2 272.9 367.6 cm /R10782 Do Q q 5.2 0 0 -8.4 278.9 367.8 cm /R10786 Do Q q 4.9 0 0 -8.2 284.7 367.6 cm /R10778 Do Q q 4.9 0 0 -8.2 290.6 367.6 cm /R10742 Do Q q 0.48 0 0 -14.52 301.668 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 360.9 cm /R10702 Do Q q 4.9 0 0 -8.2 311.4 367.6 cm /R10742 Do Q q 4.9 0 0 -8.2 317.3 367.6 cm /R10794 Do Q q 5.2 0 0 -8.4 323.3 367.8 cm /R10786 Do Q q 5.1 0 0 -8.1 329 367.8 cm /R10798 Do Q q 0.48 0 0 -14.52 340.308 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 360.9 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 367.6 cm /R10770 Do Q q 3.9 0 0 -7.9 357.3 367.6 cm /R10770 Do Q q 4.7 0 0 -8.2 362.8 367.6 cm /R10746 Do Q q 4.9 0 0 -8.2 368.6 367.6 cm /R10742 Do Q q 0.48 0 0 -14.52 380.508 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 387.5 367.6 cm /R10770 Do Q q 4.9 0 0 -8.2 392.9 367.6 cm /R10778 Do Q q 1.3 0 0 -1.2 399.3 360.9 cm /R10702 Do Q q 5.2 0 0 -8.4 402.1 367.8 cm /R10786 Do Q q 4.9 0 0 -8.2 407.9 367.6 cm /R10742 Do Q q 0.48 0 0 -14.52 419.148 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 425.8 367.6 cm /R10774 Do Q q 3.9 0 0 -7.9 432.1 367.6 cm /R10770 Do Q q 1.3 0 0 -1.2 437.9 360.9 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 367.6 cm /R10782 Do Q q 4.9 0 0 -8.2 446.6 367.6 cm /R10782 Do Q q 0.48 0 0 -14.52 457.788 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 465.3 367.6 cm /R10774 Do Q q 5.1 0 0 -8.1 470.9 367.8 cm /R10798 Do Q q 1.3 0 0 -1.2 477.4 360.9 cm /R10702 Do Q q 4.9 0 0 -8.2 480.2 367.6 cm /R10790 Do Q q 4.9 0 0 -8.2 486 367.6 cm /R10778 Do Q q 0.48 0 0 -14.52 497.988 369.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 355.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 159.9 352.8 cm /R10794 Do Q q 0.48 0 0 -14.52 176.988 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 193.1 352.8 cm /R10774 Do Q q 9.5 0 0 -8.2 199 353.1 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 236.1 352.8 cm /R10770 Do Q q 3.9 0 0 -7.9 242 352.8 cm /R10770 Do Q q 3.9 0 0 -7.9 247.9 352.8 cm /R10770 Do Q q 0.48 0 0 -14.52 263.028 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 346.1 cm /R10702 Do Q q 3.9 0 0 -7.9 273.4 352.8 cm /R10770 Do Q q 4.9 0 0 -8.2 278.8 352.8 cm /R10742 Do Q q 4.7 0 0 -7.9 284.8 352.8 cm /R10774 Do Q q 5.1 0 0 -8.1 290.5 353 cm /R10798 Do Q q 0.48 0 0 -14.52 301.668 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 346.1 cm /R10702 Do Q q 3.9 0 0 -7.9 311.9 352.8 cm /R10770 Do Q q 4.9 0 0 -8.2 317.3 352.8 cm /R10790 Do Q q 4.7 0 0 -8.2 323.3 352.8 cm /R10746 Do Q q 3.9 0 0 -7.9 329.6 352.8 cm /R10770 Do Q q 0.48 0 0 -14.52 340.308 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 346.1 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 352.8 cm /R10770 Do Q q 4.9 0 0 -8.2 356.8 352.8 cm /R10794 Do Q q 4.7 0 0 -8.2 362.8 352.8 cm /R10746 Do Q q 4.9 0 0 -8.2 368.6 352.8 cm /R10742 Do Q q 0.48 0 0 -14.52 380.508 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 387 352.8 cm /R10790 Do Q q 4.7 0 0 -7.9 393 352.8 cm /R10774 Do Q q 1.3 0 0 -1.2 399.3 346.1 cm /R10702 Do Q q 4.9 0 0 -8.2 402 352.8 cm /R10742 Do Q q 4.9 0 0 -8.2 407.9 352.8 cm /R10742 Do Q q 0.48 0 0 -14.52 419.148 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 425.7 352.8 cm /R10790 Do Q q 4.7 0 0 -8.2 431.7 352.8 cm /R10746 Do Q q 1.3 0 0 -1.2 437.9 346.1 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 352.8 cm /R10794 Do Q q 4.7 0 0 -7.9 446.7 352.8 cm /R10774 Do Q q 0.48 0 0 -14.52 457.788 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 465.1 353 cm /R10798 Do Q q 4.9 0 0 -8.2 471 352.8 cm /R10742 Do Q q 1.3 0 0 -1.2 477.4 346.1 cm /R10702 Do Q q 4.9 0 0 -8.2 480.2 352.8 cm /R10778 Do Q q 4.9 0 0 -8.2 486 352.8 cm /R10742 Do Q q 0.48 0 0 -14.52 497.988 355.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 340.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 159.9 338 cm /R10794 Do Q q 0.48 0 0 -14.52 176.988 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 192.9 338.2 cm /R10798 Do Q q 9.5 0 0 -8.2 199 338.3 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 235.7 338 cm /R10774 Do Q q 4.9 0 0 -8.2 241.5 338 cm /R10742 Do Q q 4.9 0 0 -8.2 247.4 338 cm /R10794 Do Q q 0.48 0 0 -14.52 263.028 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 331.3 cm /R10702 Do Q q 3.9 0 0 -7.9 273.4 338 cm /R10770 Do Q q 5.1 0 0 -8.1 278.7 338.2 cm /R10798 Do Q q 4.9 0 0 -8.2 284.7 338 cm /R10790 Do Q q 4.9 0 0 -8.2 290.6 338 cm /R10742 Do Q q 0.48 0 0 -14.52 301.668 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 331.3 cm /R10702 Do Q q 4.7 0 0 -7.9 311.5 338 cm /R10774 Do Q q 4.9 0 0 -8.2 317.3 338 cm /R10742 Do Q q 4.7 0 0 -8.2 323.3 338 cm /R10746 Do Q q 4.7 0 0 -8.2 329.2 338 cm /R10746 Do Q q 0.48 0 0 -14.52 340.308 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 331.3 cm /R10702 Do Q q 4.7 0 0 -7.9 351 338 cm /R10774 Do Q q 4.9 0 0 -8.2 356.8 338 cm /R10794 Do Q q 4.9 0 0 -8.2 362.7 338 cm /R10794 Do Q q 4.9 0 0 -8.2 368.6 338 cm /R10782 Do Q q 0.48 0 0 -14.52 380.508 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 386.9 338.2 cm /R10798 Do Q q 4.9 0 0 -8.2 392.9 338 cm /R10778 Do Q q 1.3 0 0 -1.2 399.3 331.3 cm /R10702 Do Q q 5.2 0 0 -8.4 402.1 338.2 cm /R10786 Do Q q 3.9 0 0 -7.9 408.4 338 cm /R10770 Do Q q 0.48 0 0 -14.52 419.148 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 425.8 338 cm /R10746 Do Q q 5.2 0 0 -8.4 431.7 338.2 cm /R10786 Do Q q 1.3 0 0 -1.2 437.9 331.3 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 338 cm /R10790 Do Q q 4.9 0 0 -8.2 446.6 338 cm /R10794 Do Q q 0.48 0 0 -14.52 457.788 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 465.2 338 cm /R10782 Do Q q 5.2 0 0 -8.4 471.1 338.2 cm /R10786 Do Q q 1.3 0 0 -1.2 477.4 331.3 cm /R10702 Do Q q 3.9 0 0 -7.9 480.7 338 cm /R10770 Do Q q 4.9 0 0 -8.2 486 338 cm /R10782 Do Q q 0.48 0 0 -14.52 497.988 340.168 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 325.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 160.4 323.1 cm /R10770 Do Q q 4.9 0 0 -8.2 165.8 323.1 cm /R10782 Do Q q 0.48 0 0 -14.52 176.988 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 193.5 323.1 cm /R10770 Do Q q 9.5 0 0 -8.2 199 323.4 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 238.4 323.3 cm /R10798 Do Q q 4.9 0 0 -8.2 244.4 323.1 cm /R10742 Do Q q 0.48 0 0 -14.52 263.028 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 272.9 323.1 cm /R10790 Do Q q 5.2 0 0 -8.4 278.9 323.3 cm /R10786 Do Q q 4.9 0 0 -8.2 284.7 323.1 cm /R10794 Do Q q 4.7 0 0 -8.2 290.7 323.1 cm /R10746 Do Q q 0.48 0 0 -14.52 301.668 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 311.4 323.1 cm /R10782 Do Q q 4.9 0 0 -8.2 317.3 323.1 cm /R10794 Do Q q 4.9 0 0 -8.2 323.2 323.1 cm /R10782 Do Q q 4.9 0 0 -8.2 329.1 323.1 cm /R10790 Do Q q 0.48 0 0 -14.52 340.308 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 350.9 323.1 cm /R10794 Do Q q 4.7 0 0 -8.2 356.9 323.1 cm /R10746 Do Q q 5.2 0 0 -8.4 362.8 323.3 cm /R10786 Do Q q 4.7 0 0 -8.2 368.7 323.1 cm /R10746 Do Q q 0.48 0 0 -14.52 380.508 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 387.5 323.1 cm /R10770 Do Q q 4.9 0 0 -8.2 392.9 323.1 cm /R10778 Do Q q 1.3 0 0 -1.2 399.3 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 402 323.1 cm /R10790 Do Q q 4.7 0 0 -7.9 408 323.1 cm /R10774 Do Q q 0.48 0 0 -14.52 419.148 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 425.8 323.1 cm /R10774 Do Q q 5.2 0 0 -8.4 431.7 323.3 cm /R10786 Do Q q 1.3 0 0 -1.2 437.9 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 440.7 323.1 cm /R10742 Do Q q 5.1 0 0 -8.1 446.5 323.3 cm /R10798 Do Q q 0.48 0 0 -14.52 457.788 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 465.3 323.1 cm /R10774 Do Q q 4.9 0 0 -8.2 471 323.1 cm /R10778 Do Q q 1.3 0 0 -1.2 477.4 316.4 cm /R10702 Do Q q 4.9 0 0 -8.2 480.2 323.1 cm /R10794 Do Q q 4.9 0 0 -8.2 486 323.1 cm /R10778 Do Q q 0.48 0 0 -14.52 497.988 325.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 310.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 160.4 308.2 cm /R10770 Do Q q 4.9 0 0 -8.2 165.8 308.2 cm /R10782 Do Q q 0.48 0 0 -14.52 176.988 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 193.1 308.2 cm /R10774 Do Q q 9.5 0 0 -8.2 199 308.5 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 238.6 308.4 cm /R10786 Do Q q 3.9 0 0 -7.9 244.9 308.2 cm /R10770 Do Q q 0.48 0 0 -14.52 263.028 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 301.5 cm /R10702 Do Q q 4.9 0 0 -8.2 272.9 308.2 cm /R10742 Do Q q 4.9 0 0 -8.2 278.8 308.2 cm /R10782 Do Q q 4.9 0 0 -8.2 284.7 308.2 cm /R10782 Do Q q 4.7 0 0 -8.2 290.7 308.2 cm /R10746 Do Q q 0.48 0 0 -14.52 301.668 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 301.5 cm /R10702 Do Q q 3.9 0 0 -7.9 311.9 308.2 cm /R10770 Do Q q 4.9 0 0 -8.2 317.3 308.2 cm /R10742 Do Q q 4.9 0 0 -8.2 323.2 308.2 cm /R10782 Do Q q 4.9 0 0 -8.2 329.1 308.2 cm /R10742 Do Q q 0.48 0 0 -14.52 340.308 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 301.5 cm /R10702 Do Q q 3.9 0 0 -7.9 351.4 308.2 cm /R10770 Do Q q 4.9 0 0 -8.2 356.8 308.2 cm /R10790 Do Q q 3.9 0 0 -7.9 363.2 308.2 cm /R10770 Do Q q 4.7 0 0 -7.9 368.7 308.2 cm /R10774 Do Q q 0.48 0 0 -14.52 380.508 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 387.1 308.2 cm /R10774 Do Q q 4.9 0 0 -8.2 392.9 308.2 cm /R10794 Do Q q 1.3 0 0 -1.2 399.3 301.5 cm /R10702 Do Q q 5.1 0 0 -8.1 401.9 308.4 cm /R10798 Do Q q 5.1 0 0 -8.1 407.8 308.4 cm /R10798 Do Q q 0.48 0 0 -14.52 419.148 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 425.7 308.2 cm /R10790 Do Q q 4.9 0 0 -8.2 431.6 308.2 cm /R10742 Do Q q 1.3 0 0 -1.2 437.9 301.5 cm /R10702 Do Q q 5.2 0 0 -8.4 440.8 308.4 cm /R10786 Do Q q 4.7 0 0 -8.2 446.7 308.2 cm /R10746 Do Q q 0.48 0 0 -14.52 457.788 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 465.2 308.2 cm /R10790 Do Q q 5.1 0 0 -8.1 470.9 308.4 cm /R10798 Do Q q 1.3 0 0 -1.2 477.4 301.5 cm /R10702 Do Q q 4.9 0 0 -8.2 480.2 308.2 cm /R10742 Do Q q 4.7 0 0 -7.9 486.1 308.2 cm /R10774 Do Q q 0.48 0 0 -14.52 497.988 310.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 296.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 160.4 293.4 cm /R10770 Do Q q 4.9 0 0 -8.2 165.8 293.4 cm /R10782 Do Q q 0.48 0 0 -14.52 176.988 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 192.9 293.6 cm /R10798 Do Q q 9.5 0 0 -8.2 199 293.7 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 236.1 293.4 cm /R10770 Do Q q 4.7 0 0 -7.9 241.6 293.4 cm /R10774 Do Q q 4.9 0 0 -8.2 247.4 293.4 cm /R10794 Do Q q 0.48 0 0 -14.52 263.028 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 286.7 cm /R10702 Do Q q 4.9 0 0 -8.2 272.9 293.4 cm /R10742 Do Q q 4.9 0 0 -8.2 278.8 293.4 cm /R10778 Do Q q 5.2 0 0 -8.4 284.8 293.6 cm /R10786 Do Q q 5.1 0 0 -8.1 290.5 293.6 cm /R10798 Do Q q 0.48 0 0 -14.52 301.668 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 286.7 cm /R10702 Do Q q 3.9 0 0 -7.9 311.9 293.4 cm /R10770 Do Q q 4.9 0 0 -8.2 317.3 293.4 cm /R10782 Do Q q 5.1 0 0 -8.1 323.1 293.6 cm /R10798 Do Q q 4.7 0 0 -7.9 329.2 293.4 cm /R10774 Do Q q 0.48 0 0 -14.52 340.308 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 286.7 cm /R10702 Do Q q 4.7 0 0 -7.9 351 293.4 cm /R10774 Do Q q 4.9 0 0 -8.2 356.8 293.4 cm /R10742 Do Q q 4.9 0 0 -8.2 362.7 293.4 cm /R10782 Do Q q 4.9 0 0 -8.2 368.6 293.4 cm /R10782 Do Q q 0.48 0 0 -14.52 380.508 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 386.9 293.6 cm /R10798 Do Q q 5.1 0 0 -8.1 392.8 293.6 cm /R10798 Do Q q 1.3 0 0 -1.2 399.3 286.7 cm /R10702 Do Q q 5.1 0 0 -8.1 401.9 293.6 cm /R10798 Do Q q 4.7 0 0 -8.2 408 293.4 cm /R10746 Do Q q 0.48 0 0 -14.52 419.148 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 425.6 293.6 cm /R10798 Do Q q 4.9 0 0 -8.2 431.6 293.4 cm /R10778 Do Q q 1.3 0 0 -1.2 437.9 286.7 cm /R10702 Do Q q 4.7 0 0 -7.9 440.8 293.4 cm /R10774 Do Q q 4.9 0 0 -8.2 446.6 293.4 cm /R10790 Do Q q 0.48 0 0 -14.52 457.788 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 465.3 293.4 cm /R10746 Do Q q 5.2 0 0 -8.4 471.1 293.6 cm /R10786 Do Q q 1.3 0 0 -1.2 477.4 286.7 cm /R10702 Do Q q 4.7 0 0 -7.9 480.3 293.4 cm /R10774 Do Q q 4.9 0 0 -8.2 486 293.4 cm /R10790 Do Q q 0.48 0 0 -14.52 497.988 295.648 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 281.248 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 153.228 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 160.4 278.6 cm /R10770 Do Q q 4.9 0 0 -8.2 165.8 278.6 cm /R10782 Do Q q 0.48 0 0 -14.52 176.988 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 193 278.6 cm /R10794 Do Q q 9.5 0 0 -8.2 199 278.9 cm /R10694 Do Q q 0.48 0 0 -14.52 224.388 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 235.7 278.6 cm /R10774 Do Q q 5.1 0 0 -8.1 241.4 278.8 cm /R10798 Do Q q 4.9 0 0 -8.2 247.4 278.6 cm /R10742 Do Q q 0.48 0 0 -14.52 263.028 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 270.2 271.9 cm /R10702 Do Q q 3.9 0 0 -7.9 273.4 278.6 cm /R10770 Do Q q 4.9 0 0 -8.2 278.8 278.6 cm /R10782 Do Q q 5.2 0 0 -8.4 284.8 278.8 cm /R10786 Do Q q 4.9 0 0 -8.2 290.6 278.6 cm /R10742 Do Q q 0.48 0 0 -14.52 301.668 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 308.7 271.9 cm /R10702 Do Q q 4.7 0 0 -7.9 311.5 278.6 cm /R10774 Do Q q 4.9 0 0 -8.2 317.3 278.6 cm /R10782 Do Q q 4.9 0 0 -8.2 323.2 278.6 cm /R10782 Do Q q 4.7 0 0 -7.9 329.2 278.6 cm /R10774 Do Q q 0.48 0 0 -14.52 340.308 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 1.3 0 0 -1.2 348.2 271.9 cm /R10702 Do Q q 4.9 0 0 -8.2 350.9 278.6 cm /R10790 Do Q q 5.2 0 0 -8.4 356.9 278.8 cm /R10786 Do Q q 4.9 0 0 -8.2 362.7 278.6 cm /R10782 Do Q q 4.9 0 0 -8.2 368.6 278.6 cm /R10794 Do Q q 0.48 0 0 -14.52 380.508 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 387.1 278.8 cm /R10786 Do Q q 4.9 0 0 -8.2 392.9 278.6 cm /R10782 Do Q q 1.3 0 0 -1.2 399.3 271.9 cm /R10702 Do Q q 4.9 0 0 -8.2 402 278.6 cm /R10742 Do Q q 4.7 0 0 -7.9 408 278.6 cm /R10774 Do Q q 0.48 0 0 -14.52 419.148 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 425.7 278.6 cm /R10794 Do Q q 4.7 0 0 -7.9 431.7 278.6 cm /R10774 Do Q q 1.3 0 0 -1.2 437.9 271.9 cm /R10702 Do Q q 5.2 0 0 -8.4 440.8 278.8 cm /R10786 Do Q q 4.9 0 0 -8.2 446.6 278.6 cm /R10794 Do Q q 0.48 0 0 -14.52 457.788 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 465.2 278.6 cm /R10778 Do Q q 3.9 0 0 -7.9 471.5 278.6 cm /R10770 Do Q q 1.3 0 0 -1.2 477.4 271.9 cm /R10702 Do Q q 4.7 0 0 -8.2 480.3 278.6 cm /R10746 Do Q q 4.9 0 0 -8.2 486 278.6 cm /R10778 Do Q q 0.48 0 0 -14.52 497.988 280.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 344.76 0 0 -0.48 153.468 266.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 254.9 cm /R10802 Do Q q 5.3 0 0 -5.6 99.6 252.1 cm /R10730 Do Q q 5.7 0 0 -8.5 105.4 255 cm /R10806 Do Q q 2.6 0 0 -8.3 111.9 255 cm /R10754 Do Q q 4.4 0 0 -5.6 115.3 252.1 cm /R10690 Do Q q 4.9 0 0 -8.2 125.2 254.6 cm /R10778 Do Q q 1.3 0 0 -5.2 131.6 251.9 cm /R10810 Do Q q 6.8 0 0 -8.2 140.9 254.9 cm /R10814 Do Q q 4.4 0 0 -5.6 148.4 252.1 cm /R10690 Do Q q 3.9 0 0 -5.3 153.5 252 cm /R10818 Do Q q 4 0 0 -8.4 158 255.1 cm /R10830 Do Q q 5.1 0 0 -5.6 161.7 252.1 cm /R10826 Do Q q 3.9 0 0 -5.3 167.6 252 cm /R10818 Do Q q 9.1 0 0 -5.3 172.1 252 cm /R10758 Do Q q 5.3 0 0 -5.6 182.1 252.1 cm /R10730 Do Q q 5.7 0 0 -5.3 187.9 252 cm /R10698 Do Q q 4.4 0 0 -5.6 194.3 252.1 cm /R10822 Do Q q 4.4 0 0 -5.6 199.5 252.1 cm /R10690 Do Q q 5.7 0 0 -8.5 209.3 255 cm /R10834 Do Q q 5.3 0 0 -5.6 215.9 252.1 cm /R10730 Do Q q 3.7 0 0 -7.5 221.6 254 cm /R10762 Do Q q 5.3 0 0 -5.6 226.4 252.1 cm /R10730 Do Q q 4 0 0 -8.4 236.6 255.1 cm /R10830 Do Q q 3.9 0 0 -5.3 240.3 252 cm /R10818 Do Q q 5.1 0 0 -5.6 244.9 252.1 cm /R10826 Do Q q 9.1 0 0 -5.3 250.7 252 cm /R10758 Do Q q 5.7 0 0 -7.6 265.1 252 cm /R10850 Do Q q 5.3 0 0 -5.6 271.7 252.1 cm /R10730 Do Q q 3.9 0 0 -5.3 277.5 252 cm /R10818 Do Q q 5.3 0 0 -5.6 282.2 252.1 cm /R10730 Do Q q 2.6 0 0 -8.3 287.9 255 cm /R10754 Do Q q 2.6 0 0 -8.3 291.3 255 cm /R10754 Do Q q 4.4 0 0 -5.6 294.7 252.1 cm /R10690 Do Q q 2.6 0 0 -8.3 299.8 255 cm /R10754 Do Q q 5.3 0 0 -5.6 307.6 252.1 cm /R10730 Do Q q 5.7 0 0 -8.5 313.4 255 cm /R10834 Do Q q 5.3 0 0 -5.6 320 252.1 cm /R10730 Do Q q 5.7 0 0 -7.6 325.7 252 cm /R10850 Do Q q 3.7 0 0 -7.5 332.1 254 cm /R10762 Do Q q 2.6 0 0 -8.1 336.8 254.8 cm /R10682 Do Q q 5.6 0 0 -5.4 340 251.9 cm /R10722 Do Q q 4.4 0 0 -5.6 345.9 252.1 cm /R10690 Do Q q 9.1 0 0 -5.3 355.6 252 cm /R10758 Do Q q 4.4 0 0 -5.6 365.5 252.1 cm /R10690 Do Q q 3.8 0 0 -5.6 370.6 252.1 cm /R10766 Do Q q 5.7 0 0 -8.3 375.2 255 cm /R10842 Do Q q 5.4 0 0 -8 386.3 252.1 cm /R10726 Do Q q 4.4 0 0 -5.6 392.2 252.1 cm /R10690 Do Q q 5.7 0 0 -5.3 397.4 252 cm /R10698 Do Q q 4.4 0 0 -5.6 403.9 252.1 cm /R10690 Do Q q 3.9 0 0 -5.3 409 252 cm /R10818 Do Q q 5.3 0 0 -5.6 413.7 252.1 cm /R10730 Do Q q 3.7 0 0 -7.5 419.4 254 cm /R10762 Do Q q 2.6 0 0 -8.1 424 254.8 cm /R10682 Do Q q 5.1 0 0 -5.6 427.4 252.1 cm /R10826 Do Q q 5.7 0 0 -5.3 433.3 252 cm /R10698 Do Q q 5.1 0 0 -5.6 444.3 252.1 cm /R10826 Do Q q 5.7 0 0 -5.3 450.2 252 cm /R10698 Do Q q 3.7 0 0 -7.5 461.2 254 cm /R10762 Do Q endstream endobj 10921 0 obj 28485 endobj 10922 0 obj << /Type /XObject /Name /R10922 /Subtype /Image /Length 10923 0 R /ImageMask true /Width 79 /Height 54 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 79 /BlackIs1 true >>] >> stream +W4>\rN1#5@=MM\eeTA*MEbn(&c7(XBm'=%e,T;\fC)rl nA>)fdcnOH[GbJJL!Y>LD0fJHs/iEtrH/)9Z/>LHHM@G>onNqT6-s$B$3-2c/oVL++e70arr endstream endobj 10923 0 obj 124 endobj 10924 0 obj << /Length 10925 0 R >> stream q 7.9 0 0 -5.4 465.4 251.9 cm /R10922 Do Q q 5.1 0 0 -5.6 473.6 252.1 cm /R10826 Do Q q 3.7 0 0 -7.5 484 254 cm /R10762 Do Q q 5.1 0 0 -5.6 488.7 252.1 cm /R10826 Do Q q 3.8 0 0 -5.6 499.1 252.1 cm /R10766 Do Q q 2.6 0 0 -8.1 503.7 254.8 cm /R10682 Do Q q 5.8 0 0 -5.2 506.9 251.9 cm /R10734 Do Q q 3.7 0 0 -7.5 513.1 254 cm /R10762 Do Q q 4.4 0 0 -5.6 517.7 252.1 cm /R10690 Do Q q 4.4 0 0 -5.6 522.9 252.1 cm /R10690 Do Q q 5.7 0 0 -5.3 528.1 252 cm /R10698 Do Q q 5.7 0 0 -7.6 539.3 252 cm /R10850 Do Q q 3.9 0 0 -5.3 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cm /R11145 Do Q q 5.1 0 0 -5.6 260 502.8 cm /R10993 Do Q q 5.7 0 0 -5.3 265.9 502.7 cm /R11093 Do Q q 4.4 0 0 -5.6 272.3 502.8 cm /R10965 Do Q q 9.1 0 0 -5.3 280.4 502.7 cm /R11097 Do Q q 2.6 0 0 -8.1 290.2 505.5 cm /R10981 Do Q q 2.6 0 0 -8.3 293.6 505.7 cm /R11001 Do Q q 2.6 0 0 -8.3 296.9 505.7 cm /R11001 Do Q q 2.6 0 0 -8.1 300.3 505.5 cm /R10981 Do Q q 5.1 0 0 -5.6 303.7 502.8 cm /R10993 Do Q q 5.7 0 0 -5.3 309.5 502.7 cm /R11093 Do Q q 4.4 0 0 -5.6 318.4 502.8 cm /R10965 Do Q q 2.6 0 0 -8.3 323.6 505.7 cm /R11001 Do Q q 4.4 0 0 -5.6 326.9 502.8 cm /R10965 Do Q q 9.1 0 0 -5.3 332.1 502.7 cm /R11097 Do Q q 4.4 0 0 -5.6 341.9 502.8 cm /R10965 Do Q q 5.7 0 0 -5.3 347.1 502.7 cm /R11093 Do Q q 3.7 0 0 -7.5 353.1 504.7 cm /R10973 Do Q q 3.8 0 0 -5.6 357.8 502.8 cm /R11045 Do Q q 5.4 0 0 -8 365.2 502.8 cm /R11109 Do Q q 4.4 0 0 -5.6 371.1 502.8 cm /R10965 Do Q q 5.7 0 0 -5.3 376.3 502.7 cm /R11093 Do Q q 4.4 0 0 -5.6 382.7 502.8 cm /R10965 Do Q q 3.9 0 0 -5.3 387.9 502.7 cm /R11021 Do Q q 5.3 0 0 -5.6 392.6 502.8 cm /R10997 Do Q q 3.7 0 0 -7.5 398.2 504.7 cm /R10973 Do Q q 4.4 0 0 -5.6 402.9 502.8 cm /R10965 Do Q q 5.7 0 0 -8.5 408.1 505.7 cm /R11101 Do Q q 2.6 0 0 -8.1 417.5 505.5 cm /R10981 Do Q q 5.7 0 0 -5.3 420.9 502.7 cm /R11093 Do Q q 3.9 0 0 -7.9 430.7 505.3 cm /R11061 Do Q q 4.9 0 0 -8.2 436.1 505.3 cm /R11057 Do Q q 5.7 0 0 -5.3 444.7 502.7 cm /R11093 Do Q q 5.1 0 0 -5.6 451.1 502.8 cm /R10993 Do Q q 5.7 0 0 -8.5 457.4 505.7 cm /R11101 Do Q q 4.4 0 0 -5.6 463.9 502.8 cm /R10965 Do Q q 3.8 0 0 -5.6 469 502.8 cm /R11045 Do Q q 2.8 0 0 -12 473.8 506.4 cm /R11149 Do Q q 1.3 0 0 -1.2 478.7 498.6 cm /R11053 Do Q q 7.7 0 0 -8.2 486.4 505.6 cm /R10989 Do Q q 5.7 0 0 -8.3 494.8 505.7 cm /R11025 Do Q q 4.4 0 0 -5.6 501.3 502.8 cm /R10965 Do Q q 9.1 0 0 -5.3 509.5 502.7 cm /R11097 Do Q q 5.3 0 0 -5.6 519.4 502.8 cm /R10997 Do Q q 5.8 0 0 -5.2 525 502.6 cm /R11153 Do Q q 2.6 0 0 -8.1 531.3 505.5 cm /R10981 Do Q q 9.1 0 0 -5.3 534.7 502.7 cm /R11097 Do Q q 5.7 0 0 -5.5 544.1 502.7 cm /R11113 Do Q q 9.1 0 0 -5.3 550.6 502.7 cm /R11097 Do Q q 7.9 0 0 -8.2 92.2 491.2 cm /R11005 Do Q q 9.5 0 0 -8.2 101.3 491.2 cm /R11009 Do Q q 7.2 0 0 -8.7 112 491.4 cm /R11013 Do Q q 5.3 0 0 -8.7 120.4 491.4 cm /R10977 Do Q q 5.1 0 0 -5.6 130.7 488.4 cm /R10993 Do Q q 5.6 0 0 -5.4 136.2 488.2 cm /R11017 Do Q q 4.4 0 0 -5.6 142 488.4 cm /R10965 Do Q q 3.9 0 0 -5.3 147.2 488.3 cm /R11021 Do Q q 5.7 0 0 -8.3 151.7 491.3 cm /R11025 Do Q q 4.4 0 0 -5.6 158.2 488.4 cm /R10965 Do Q q 5.3 0 0 -5.6 163.5 488.4 cm /R10997 Do Q q 5.7 0 0 -8.5 169.3 491.3 cm /R11101 Do Q q 5.1 0 0 -5.6 179.8 488.4 cm /R10993 Do Q q 5.6 0 0 -5.4 185.2 488.2 cm /R11017 Do Q q 4.4 0 0 -5.6 191.1 488.4 cm /R10965 Do Q q 3.9 0 0 -5.3 196.3 488.3 cm /R11021 Do Q q 3.7 0 0 -7.5 204.8 490.3 cm /R10973 Do Q q 5.7 0 0 -8.3 209.5 491.3 cm /R11025 Do Q q 4.4 0 0 -5.6 215.9 488.4 cm /R10965 Do Q q 3.7 0 0 -7.5 225 490.3 cm /R10973 Do Q q 5.1 0 0 -5.6 229.6 488.4 cm /R10993 Do Q q 3.7 0 0 -7.5 235.4 490.3 cm /R10973 Do Q q 5.3 0 0 -5.6 240.2 488.4 cm /R10997 Do Q q 2.6 0 0 -8.3 245.9 491.3 cm /R11001 Do Q q 4.4 0 0 -5.6 253 488.4 cm /R10965 Do Q q 5.8 0 0 -5.2 258 488.2 cm /R11153 Do Q q 4.4 0 0 -5.6 264.3 488.4 cm /R10965 Do Q q 4.4 0 0 -5.6 269.5 488.4 cm /R10969 Do Q q 5.7 0 0 -5.5 274.6 488.3 cm /R11113 Do Q q 3.7 0 0 -7.5 281 490.3 cm /R10973 Do Q q 2.6 0 0 -8.1 285.7 491.1 cm /R10981 Do Q q 5.1 0 0 -5.6 289 488.4 cm /R10993 Do Q q 5.7 0 0 -5.3 294.9 488.3 cm /R11093 Do Q q 3.7 0 0 -7.5 305.2 490.3 cm /R10973 Do Q q 2.6 0 0 -8.1 309.9 491.1 cm /R10981 Do Q q 9.1 0 0 -5.3 313.3 488.3 cm /R11097 Do Q q 4.4 0 0 -5.6 323.1 488.4 cm /R10965 Do Q q 2.6 0 0 -8.1 332.1 491.1 cm /R10981 Do Q q 3.8 0 0 -5.6 335.5 488.4 cm /R11045 Do Q q 5.7 0 0 -8.5 343.9 491.3 cm /R10957 Do Q q 4.4 0 0 -5.6 350.7 488.4 cm /R10965 Do Q q 3.7 0 0 -7.5 355.8 490.3 cm /R10973 Do Q q 7.9 0 0 -5.4 360 488.2 cm /R11157 Do Q q 4.4 0 0 -5.6 368.1 488.4 cm /R10965 Do Q q 4.4 0 0 -5.6 373.3 488.4 cm /R10965 Do Q q 5.7 0 0 -5.3 378.4 488.3 cm /R11093 Do Q q 2.6 0 0 -8.3 389.1 491.3 cm /R11001 Do Q q 4.4 0 0 -5.6 392.5 488.4 cm /R10965 Do Q q 3.8 0 0 -5.6 397.6 488.4 cm /R11045 Do Q q 3.8 0 0 -5.6 402.2 488.4 cm /R11045 Do Q q 3.7 0 0 -7.5 410.6 490.3 cm /R10973 Do Q q 5.7 0 0 -8.3 415.3 491.3 cm /R11025 Do Q q 5.3 0 0 -5.6 421.8 488.4 cm /R10997 Do Q q 5.7 0 0 -5.3 427.6 488.3 cm /R11093 Do Q q 4.9 0 0 -8.2 438.2 490.9 cm /R11049 Do Q q 1.3 0 0 -1.2 444.5 484.2 cm /R11053 Do Q q 3.9 0 0 -7.9 447.8 490.9 cm /R11061 Do Q q 8.5 0 0 -9.8 453.3 492 cm /R11181 Do Q q 5.3 0 0 -5.6 466.7 488.4 cm /R10997 Do Q q 5.7 0 0 -5.3 472.5 488.3 cm /R11093 Do Q q 5.7 0 0 -8.5 479 491.3 cm /R11101 Do Q q 3.9 0 0 -7.9 490 490.9 cm /R11061 Do Q q 1.3 0 0 -1.2 495.9 484.2 cm /R11053 Do Q q 5.2 0 0 -8.4 498.7 491.1 cm /R11081 Do Q q 8.5 0 0 -9.8 504.6 492 cm /R11181 Do Q q 1.3 0 0 -1.2 514.7 484.2 cm /R11053 Do Q q 8 0 0 -8.5 522.7 491.5 cm /R11169 Do Q q 2.6 0 0 -8.3 531.4 491.3 cm /R11001 Do Q q 3.8 0 0 -5.6 534.8 488.4 cm 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0 0 -8.5 208.9 476.8 cm /R11101 Do Q q 5.3 0 0 -5.6 215.4 473.9 cm /R10997 Do Q q 3.7 0 0 -7.5 221.1 475.8 cm /R10973 Do Q q 5.3 0 0 -5.6 225.9 473.9 cm /R10997 Do Q q 3.7 0 0 -7.5 234.9 475.8 cm /R10973 Do Q q 5.7 0 0 -8.3 239.6 476.8 cm /R11025 Do Q q 5.3 0 0 -5.6 246.2 473.9 cm /R10997 Do Q q 3.7 0 0 -7.5 251.8 475.8 cm /R10973 Do Q q 3.7 0 0 -7.5 259.9 475.8 cm /R10973 Do Q q 5.7 0 0 -8.3 264.5 476.8 cm /R11025 Do Q q 4.4 0 0 -5.6 271 473.9 cm /R10965 Do Q q 4.4 0 0 -5.6 279.7 473.9 cm /R10969 Do Q q 5.1 0 0 -5.6 284.8 473.9 cm /R10993 Do Q q 9.1 0 0 -5.3 290.7 473.8 cm /R11097 Do Q q 9.1 0 0 -5.3 300.5 473.8 cm /R11097 Do Q q 5.7 0 0 -5.5 310 473.8 cm /R11113 Do Q q 5.7 0 0 -5.3 316.5 473.8 cm /R11093 Do Q q 2.6 0 0 -8.1 323 476.6 cm /R10981 Do Q q 4.4 0 0 -5.6 326.3 473.9 cm /R10969 Do Q q 5.3 0 0 -5.6 331.6 473.9 cm /R10997 Do Q q 3.7 0 0 -7.5 337.3 475.8 cm /R10973 Do Q q 2.6 0 0 -8.1 341.9 476.6 cm /R10981 Do Q q 5.1 0 0 -5.6 345.3 473.9 cm /R10993 Do Q q 5.7 0 0 -5.3 351.2 473.8 cm /R11093 Do Q q 5.1 0 0 -5.6 360.8 473.9 cm /R10993 Do Q q 5.6 0 0 -5.4 366.2 473.7 cm /R11017 Do Q q 4.4 0 0 -5.6 372.1 473.9 cm /R10965 Do Q q 3.9 0 0 -5.3 377.2 473.8 cm /R11021 Do Q q 5.7 0 0 -8.3 381.8 476.8 cm /R11025 Do Q q 4.4 0 0 -5.6 388.3 473.9 cm /R10965 Do Q q 5.3 0 0 -5.6 393.5 473.9 cm /R10997 Do Q q 5.7 0 0 -8.5 399.3 476.8 cm /R11101 Do Q q 2.6 0 0 -8.1 409.5 476.6 cm /R10981 Do Q q 3.8 0 0 -5.6 412.9 473.9 cm /R11045 Do Q q 5.3 0 0 -5.6 420.9 473.9 cm /R10997 Do Q q 4.4 0 0 -5.6 430 473.9 cm /R10969 Do Q q 2.6 0 0 -8.3 435.2 476.8 cm /R11001 Do Q q 4.4 0 0 -5.6 438.5 473.9 cm /R10965 Do Q q 5.3 0 0 -5.6 443.8 473.9 cm /R10997 Do Q q 3.9 0 0 -5.3 449.6 473.8 cm /R11021 Do Q q 3.8 0 0 -5.6 457.6 473.9 cm /R11045 Do Q q 5.1 0 0 -5.6 462.2 473.9 cm /R10993 Do Q q 5.7 0 0 -5.5 468.1 473.8 cm /R11113 Do Q q 3.9 0 0 -5.3 474.5 473.8 cm /R11021 Do Q q 4.4 0 0 -5.6 479.1 473.9 cm /R10969 Do Q q 4.4 0 0 -5.6 484.3 473.9 cm /R10965 Do Q q 5.1 0 0 -5.6 493 473.9 cm 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177.4 343.9 cm /R10969 Do Q q 4.4 0 0 -5.6 182.6 343.9 cm /R10965 Do Q q 3.8 0 0 -5.6 187.7 343.9 cm /R11045 Do Q q 3.8 0 0 -5.6 192.3 343.9 cm /R11045 Do Q q 5.1 0 0 -5.6 196.9 343.9 cm /R10993 Do Q q 3.9 0 0 -5.3 202.7 343.8 cm /R11021 Do Q q 1.4 0 0 -3.5 207.9 339.7 cm /R11137 Do Q q 9.1 0 0 -5.3 216.7 343.8 cm /R11097 Do Q q 5.1 0 0 -5.6 226.5 343.9 cm /R10993 Do Q q 5.6 0 0 -5.4 231.9 343.7 cm /R11017 Do Q q 4.4 0 0 -5.6 237.8 343.9 cm /R10965 Do Q q 3.8 0 0 -5.6 242.9 343.9 cm /R11045 Do Q q 3.7 0 0 -7.5 252.9 345.8 cm /R10973 Do Q q 5.7 0 0 -8.3 257.6 346.8 cm /R11025 Do Q q 4.4 0 0 -5.6 264.1 343.9 cm /R10965 Do Q q 5.7 0 0 -8.5 274.7 346.8 cm /R11101 Do Q q 5.3 0 0 -5.6 281.3 343.9 cm /R10997 Do Q q 3.7 0 0 -7.5 287 345.8 cm /R10973 Do Q q 5.3 0 0 -5.6 291.8 343.9 cm /R10997 Do Q q 2.6 0 0 -8.1 303.1 346.6 cm /R10981 Do Q q 5.7 0 0 -5.3 306.4 343.8 cm /R11093 Do Q q 3.7 0 0 -7.5 312.4 345.8 cm /R10973 Do Q q 5.1 0 0 -5.6 317.1 343.9 cm /R10993 Do Q q 3.7 0 0 -7.5 328.3 345.8 cm /R10973 Do Q q 5.7 0 0 -8.3 332.9 346.8 cm /R11025 Do Q q 4.4 0 0 -5.6 339.4 343.9 cm /R10965 Do Q q 7.2 0 0 -8.7 350.3 346.9 cm /R11013 Do Q q 5.1 0 0 -5.6 358.5 343.9 cm /R10993 Do Q q 9.1 0 0 -5.3 364.4 343.8 cm /R11097 Do Q q 5.7 0 0 -7.6 374.2 343.8 cm /R11129 Do Q q 5.7 0 0 -5.5 380.7 343.8 cm /R11113 Do Q q 3.7 0 0 -7.5 387.1 345.8 cm /R10973 Do Q q 2.6 0 0 -8.1 391.7 346.6 cm /R10981 Do Q q 5.7 0 0 -5.3 395.1 343.8 cm /R11093 Do Q q 5.4 0 0 -8 401.6 343.9 cm /R11109 Do Q q 7.1 0 0 -8.2 413 346.7 cm /R11125 Do Q q 5.7 0 0 -5.3 420.8 343.8 cm /R11093 Do Q q 5.4 0 0 -8 427.3 343.9 cm /R11109 Do Q q 2.6 0 0 -8.1 433.1 346.6 cm /R10981 Do Q q 5.7 0 0 -5.3 436.5 343.8 cm /R11093 Do Q q 4.4 0 0 -5.6 443 343.9 cm /R10965 Do Q q 2.6 0 0 -8.3 453.7 346.8 cm /R11001 Do Q q 5.3 0 0 -5.6 457.1 343.9 cm /R10997 Do Q q 5.6 0 0 -7.6 462.4 343.7 cm /R11041 Do Q q 4.4 0 0 -5.6 468.3 343.9 cm /R10965 Do Q q 3.9 0 0 -5.3 473.5 343.8 cm /R11021 Do Q q 5.1 0 0 -5.6 483.5 343.9 cm /R10993 Do Q q 4 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329.4 cm /R11093 Do Q q 5.6 0 0 -5.4 173.5 329.3 cm /R11017 Do Q q 5.1 0 0 -5.6 179.3 329.5 cm /R10993 Do Q q 2.6 0 0 -8.3 185.2 332.4 cm /R11001 Do Q q 5.6 0 0 -5.4 188.5 329.3 cm /R11017 Do Q q 4.4 0 0 -5.6 194.3 329.5 cm /R10965 Do Q q 3.8 0 0 -5.6 199.5 329.5 cm /R11045 Do Q q 9.1 0 0 -5.3 208.5 329.4 cm /R11097 Do Q q 5.1 0 0 -5.6 218.3 329.5 cm /R10993 Do Q q 5.6 0 0 -5.4 223.8 329.3 cm /R11017 Do Q q 2.6 0 0 -8.1 230 332.2 cm /R10981 Do Q q 5.7 0 0 -5.3 233.3 329.4 cm /R11093 Do Q q 5.4 0 0 -8 239.8 329.5 cm /R11109 Do Q q 3.7 0 0 -7.5 249.8 331.4 cm /R10973 Do Q q 5.7 0 0 -8.3 254.5 332.4 cm /R11025 Do Q q 4.4 0 0 -5.6 260.9 329.5 cm /R10965 Do Q q 5.1 0 0 -5.6 270.5 329.5 cm /R10993 Do Q q 5.7 0 0 -8.5 276.4 332.4 cm /R10957 Do Q q 3 0 0 -10.5 282.6 332.2 cm /R10961 Do Q q 4.4 0 0 -5.6 287.1 329.5 cm /R10965 Do Q q 4.4 0 0 -5.6 292.3 329.5 cm /R10969 Do Q q 3.7 0 0 -7.5 297.3 331.4 cm /R10973 Do Q q 4 0 0 -8.4 306.3 332.5 cm /R11105 Do Q q 3.9 0 0 -5.3 310 329.4 cm /R11021 Do Q q 5.1 0 0 -5.6 314.6 329.5 cm /R10993 Do Q q 9.1 0 0 -5.3 320.5 329.4 cm /R11097 Do Q q 3.7 0 0 -7.5 334.4 331.4 cm /R10973 Do Q q 5.7 0 0 -8.3 339.1 332.4 cm /R11025 Do Q q 4.4 0 0 -5.6 345.5 329.5 cm /R10965 Do Q q 3.7 0 0 -3.5 355 332.4 cm /R11269 Do Q q 7.8 0 0 -8.2 361 332.3 cm /R11273 Do Q q 5.1 0 0 -5.6 369.7 329.5 cm /R10993 Do Q q 3.7 0 0 -7.5 375.4 331.4 cm /R10973 Do Q q 3.7 0 0 -3.5 380.1 332.4 cm /R11269 Do Q q 5.7 0 0 -8.5 390.3 332.4 cm /R11101 Do Q q 5.3 0 0 -5.6 396.9 329.5 cm /R10997 Do Q q 3.7 0 0 -7.5 402.6 331.4 cm /R10973 Do Q q 5.3 0 0 -5.6 407.3 329.5 cm /R10997 Do Q q 5.7 0 0 -8.5 417.4 332.4 cm /R10957 Do Q q 5.7 0 0 -5.5 423.9 329.4 cm /R11113 Do Q q 7.3 0 0 -8.4 430.3 332.5 cm /R11133 Do Q q 4.4 0 0 -5.6 437.2 329.5 cm /R10965 Do Q q 3.9 0 0 -5.3 442.4 329.4 cm /R11021 Do Q q 2.6 0 0 -8.1 451.4 332.2 cm /R10981 Do Q q 5.7 0 0 -5.3 454.7 329.4 cm /R11093 Do Q q 3.7 0 0 -7.5 460.8 331.4 cm /R10973 Do Q q 5.1 0 0 -5.6 465.4 329.5 cm /R10993 Do Q q 5.3 0 0 -5.6 475.6 329.5 cm /R10997 Do Q q 2.6 0 0 -8.3 485.7 332.4 cm /R11001 Do Q q 5.1 0 0 -5.6 489.1 329.5 cm /R10993 Do Q q 4.4 0 0 -5.6 495.3 329.5 cm /R10969 Do Q q 5.3 0 0 -5.6 500.6 329.5 cm /R10997 Do Q q 2.6 0 0 -8.3 506.3 332.4 cm /R11001 Do Q q 5.7 0 0 -8.5 513.9 332.4 cm /R10957 Do Q q 5.7 0 0 -5.5 520.4 329.4 cm /R11113 Do Q q 7.3 0 0 -8.4 526.8 332.5 cm /R11133 Do Q q 4.4 0 0 -5.6 533.7 329.5 cm /R10965 Do Q q 3.9 0 0 -5.3 538.9 329.4 cm /R11021 Do Q q 5.1 0 0 -5.6 547.7 329.5 cm /R10993 Do Q q 5.7 0 0 -5.3 553.6 329.4 cm /R11093 Do Q q 3.7 0 0 -7.5 92 316.9 cm /R10973 Do Q q 5.7 0 0 -8.3 96.7 317.9 cm /R11025 Do Q q 4.4 0 0 -5.6 103.1 315 cm /R10965 Do Q q 7.2 0 0 -8.7 112.5 318 cm /R11013 Do Q q 5.1 0 0 -5.6 120.7 315 cm /R10993 Do Q q 9.1 0 0 -5.3 126.5 314.9 cm /R11097 Do Q q 5.7 0 0 -7.6 136.4 314.9 cm /R11129 Do Q q 5.7 0 0 -5.5 142.9 314.9 cm /R11113 Do Q q 3.7 0 0 -7.5 149.2 316.9 cm /R10973 Do Q q 2.6 0 0 -8.1 153.9 317.7 cm /R10981 Do Q q 5.7 0 0 -5.3 157.3 314.9 cm /R11093 Do Q q 5.4 0 0 -8 163.7 315 cm /R11109 Do Q q 7.1 0 0 -8.2 173.6 317.8 cm /R11125 Do Q q 5.7 0 0 -5.3 181.4 314.9 cm /R11093 Do Q q 5.4 0 0 -8 187.9 315 cm /R11109 Do Q q 2.6 0 0 -8.1 193.7 317.7 cm /R10981 Do Q q 5.7 0 0 -5.3 197.1 314.9 cm /R11093 Do Q q 4.4 0 0 -5.6 203.6 315 cm /R10965 Do Q q 1.4 0 0 -3.5 209.3 310.8 cm /R11137 Do Q q 5.3 0 0 -5.6 216 315 cm /R10997 Do Q q 5.7 0 0 -5.3 221.8 314.9 cm /R11093 Do Q q 5.7 0 0 -8.5 228.3 317.9 cm /R11101 Do Q q 9.1 0 0 -5.3 238.6 314.9 cm /R11097 Do Q q 5.1 0 0 -5.6 248.5 315 cm /R10993 Do Q q 5.6 0 0 -5.4 253.9 314.8 cm /R11017 Do Q q 2.6 0 0 -8.1 260.1 317.7 cm /R10981 Do Q q 5.7 0 0 -5.3 263.5 314.9 cm /R11093 Do Q q 5.4 0 0 -8 269.9 315 cm /R11109 Do Q q 3.7 0 0 -7.5 279.6 316.9 cm /R10973 Do Q q 5.7 0 0 -8.3 284.2 317.9 cm /R11025 Do Q q 4.4 0 0 -5.6 290.7 315 cm /R10965 Do Q q 3.7 0 0 -7.5 299.7 316.9 cm /R10973 Do Q q 5.1 0 0 -5.6 304.4 315 cm /R10993 Do Q q 5.5 0 0 -8.3 310.3 317.9 cm /R11265 Do Q q 4.4 0 0 -5.6 316 315 cm /R10965 Do Q q 5.7 0 0 -5.3 321.2 314.9 cm /R11093 Do Q q 7.9 0 0 -5.4 331.6 314.8 cm /R11157 Do Q q 5.7 0 0 -8.3 340.1 317.9 cm /R11025 Do Q q 2.6 0 0 -8.1 346.6 317.7 cm /R10981 Do Q q 4.4 0 0 -5.6 350 315 cm /R10969 Do Q q 5.7 0 0 -8.3 354.8 317.9 cm /R11025 Do Q q 3.9 0 0 -5.3 365.2 314.9 cm /R11021 Do Q q 4.4 0 0 -5.6 369.8 315 cm /R10965 Do Q q 4 0 0 -8.4 374.8 318 cm /R11105 Do Q q 4.4 0 0 -5.6 378.5 315 cm /R10965 Do Q q 3.9 0 0 -5.3 383.7 314.9 cm /R11021 Do Q q 3.8 0 0 -5.6 388.3 315 cm /R11045 Do Q q 3.7 0 0 -7.5 396.7 316.9 cm /R10973 Do Q q 5.1 0 0 -5.6 401.3 315 cm /R10993 Do Q q 2.6 0 0 -8.1 411.2 317.7 cm /R10981 Do Q q 3.7 0 0 -7.5 414.4 316.9 cm /R10973 Do Q q 4 0 0 -8.4 422.7 318 cm /R11105 Do Q q 3.9 0 0 -5.3 426.4 314.9 cm /R11021 Do Q q 5.1 0 0 -5.6 431 315 cm /R10993 Do Q q 9.1 0 0 -5.3 436.9 314.9 cm /R11097 Do Q q 3.7 0 0 -7.5 450.4 316.9 cm /R10973 Do Q q 5.7 0 0 -8.3 455.1 317.9 cm /R11025 Do Q q 4.4 0 0 -5.6 461.6 315 cm /R10965 Do Q q 5.7 0 0 -7.6 470.7 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Do Q q 9.1 0 0 -5.3 442.6 242.6 cm /R11097 Do Q q 2.6 0 0 -8.1 452.5 245.4 cm /R10981 Do Q q 5.7 0 0 -5.3 455.8 242.6 cm /R11093 Do Q q 4.4 0 0 -5.6 462.3 242.7 cm /R10965 Do Q q 3.7 0 0 -7.5 471.2 244.6 cm /R10973 Do Q q 5.7 0 0 -8.3 475.9 245.6 cm /R11025 Do Q q 4.4 0 0 -5.6 482.3 242.7 cm /R10965 Do Q q 3.7 0 0 -7.5 491.5 244.6 cm /R10973 Do Q q 2.6 0 0 -8.1 496.1 245.4 cm /R10981 Do Q q 9.1 0 0 -5.3 499.5 242.6 cm /R11097 Do Q q 4.4 0 0 -5.6 509.3 242.7 cm /R10965 Do Q q 3.9 0 0 -5.3 518.2 242.6 cm /R11021 Do Q q 4.4 0 0 -5.6 522.8 242.7 cm /R10965 Do Q q 5.7 0 0 -7.6 527.9 242.6 cm /R11277 Do Q q 5.7 0 0 -5.5 534.1 242.6 cm /R11113 Do Q q 2.6 0 0 -8.1 540.5 245.4 cm /R10981 Do Q q 3.9 0 0 -5.3 543.9 242.6 cm /R11021 Do Q q 4.4 0 0 -5.6 548.5 242.7 cm /R10965 Do Q q 5.7 0 0 -8.5 553.6 245.6 cm /R11101 Do Q q 3.7 0 0 -7.5 92 230.2 cm /R10973 Do Q q 5.1 0 0 -5.6 96.7 228.3 cm /R10993 Do Q q 4.4 0 0 -5.6 107.5 228.3 cm /R10969 Do Q q 5.1 0 0 -5.6 112.6 228.3 cm /R10993 Do Q q 9.1 0 0 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/R11045 Do Q q 5.1 0 0 -5.6 269.2 228.3 cm /R10993 Do Q q 4 0 0 -8.4 275 231.3 cm /R11105 Do Q q 3.7 0 0 -7.5 283.5 230.2 cm /R10973 Do Q q 5.7 0 0 -8.3 288.2 231.2 cm /R11025 Do Q q 3.9 0 0 -5.3 294.7 228.2 cm /R11021 Do Q q 4.4 0 0 -5.6 299.2 228.3 cm /R10965 Do Q q 4.4 0 0 -5.6 304.4 228.3 cm /R10965 Do Q q 5.7 0 0 -8.5 314.6 231.2 cm /R11101 Do Q q 2.6 0 0 -8.1 321.1 231 cm /R10981 Do Q q 7.3 0 0 -8.4 324.3 231.3 cm /R11133 Do Q q 4.4 0 0 -5.6 331.3 228.3 cm /R10965 Do Q q 3.9 0 0 -5.3 336.4 228.2 cm /R11021 Do Q q 4.4 0 0 -5.6 341 228.3 cm /R10965 Do Q q 5.7 0 0 -5.3 346.1 228.2 cm /R11093 Do Q q 3.7 0 0 -7.5 352.2 230.2 cm /R10973 Do Q q 3.8 0 0 -5.6 361.7 228.3 cm /R11045 Do Q q 2.6 0 0 -8.1 366.3 231 cm /R10981 Do Q q 4.3 0 0 -5.2 369.7 228.1 cm /R10985 Do Q q 4.4 0 0 -5.6 374.8 228.3 cm /R10965 Do Q q 3.8 0 0 -5.6 380 228.3 cm /R11045 Do Q q 1.3 0 0 -1.2 385.1 224.1 cm /R11053 Do Q q 7.7 0 0 -8.2 396.2 231.1 cm /R10989 Do Q q 5.7 0 0 -8.3 404.6 231.2 cm /R11025 Do Q q 4.4 0 0 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Do Q q 4.7 0 0 -7.9 499.7 722.5 cm /R11492 Do Q q 4.9 0 0 -8.2 505.5 722.5 cm /R11528 Do Q q 5.2 0 0 -8.4 511.5 722.7 cm /R11524 Do Q q 4.4 0 0 -5.6 517.1 720 cm /R11424 Do Q q 3.2 0 0 -0.8 522.1 717.5 cm /R11516 Do Q q 3.9 0 0 -7.9 526.9 722.5 cm /R11504 Do Q q 0.48 0 0 -14.52 553.188 724.768 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 455.04 0 0 -0.48 98.268 710.368 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.028 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 104.6 707.9 cm /R11496 Do Q q 6.8 0 0 -8.2 114.5 708 cm /R11408 Do Q q 3.9 0 0 -5.3 122.3 705.1 cm /R11412 Do Q q 5.1 0 0 -5.6 126.9 705.2 cm /R11416 Do Q q 4.4 0 0 -5.6 133.1 705.2 cm /R11420 Do Q q 3.8 0 0 -5.6 138.3 705.2 cm /R11428 Do Q q 0.48 0 0 -14.52 163.428 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -8.2 173.1 707.7 cm /R11512 Do Q q 1.3 0 0 -1.2 179.3 701 cm /R11488 Do Q q 5.2 0 0 -8.4 182.2 707.9 cm /R11524 Do Q q 3.9 0 0 -7.9 188.5 707.7 cm /R11504 Do Q endstream endobj 11531 0 obj 1255 endobj 11532 0 obj << /Type /XObject /Name /R11532 /Subtype /Image /Length 11533 0 R /ImageMask true /Width 49 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 49 /BlackIs1 true >>] >> stream +p,R_n:QB^nDRg&+E!BhH;2afiPLB#pTLXr?f1_[?iU!&s7]n#?X*JO hnfcP+-;N2p:[iF"pbt#\1nAG679O/^\be>q+t?%$o"7Pg[4n5HZ'B3a&WY0)[J!MVStj"@7`/W!< endstream endobj 11533 0 obj 138 endobj 11534 0 obj << /Length 11535 0 R >> stream q 4.9 0 0 -8.2 193.8 707.7 cm /R11532 Do Q q 0.48 0 0 -14.52 207.948 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 227.9 707.7 cm /R11508 Do Q q 1.3 0 0 -1.2 234.3 701 cm /R11488 Do Q q 4.9 0 0 -8.2 237 707.7 cm /R11508 Do Q q 3.9 0 0 -7.9 243.4 707.7 cm /R11504 Do Q q 4.7 0 0 -7.9 248.9 707.7 cm /R11492 Do Q q 0.48 0 0 -14.52 273.348 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 295.6 707.7 cm /R11500 Do Q q 1.3 0 0 -1.2 302 701 cm /R11488 Do Q q 3.9 0 0 -7.9 305.2 707.7 cm /R11504 Do Q q 4.9 0 0 -8.2 310.6 707.7 cm /R11520 Do Q q 3.9 0 0 -7.9 317 707.7 cm /R11504 Do Q q 4.4 0 0 -5.6 322.3 705.2 cm /R11424 Do Q q 3.2 0 0 -0.8 327.2 702.7 cm /R11516 Do Q q 3.9 0 0 -7.9 332 707.7 cm /R11504 Do Q q 0.48 0 0 -14.52 358.308 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 364.9 707.7 cm /R11492 Do Q q 4.7 0 0 -8.2 370.8 707.7 cm /R11512 Do Q q 1.3 0 0 -1.2 377.1 701 cm /R11488 Do Q q 4.9 0 0 -8.2 379.8 707.7 cm /R11520 Do Q q 4.7 0 0 -7.9 385.8 707.7 cm /R11492 Do Q q 4.9 0 0 -8.2 391.6 707.7 cm /R11500 Do Q q 0.48 0 0 -14.52 402.708 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 420.3 707.7 cm /R11504 Do Q q 4.9 0 0 -8.2 425.7 707.7 cm /R11508 Do Q q 1.3 0 0 -1.2 432.1 701 cm /R11488 Do Q q 4.7 0 0 -7.9 434.9 707.7 cm /R11492 Do Q q 4.7 0 0 -7.9 440.8 707.7 cm /R11492 Do Q q 4.7 0 0 -7.9 446.7 707.7 cm /R11492 Do Q q 0.48 0 0 -14.52 468.228 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.5 707.7 cm /R11500 Do Q q 1.3 0 0 -1.2 496.9 701 cm /R11488 Do Q q 5.1 0 0 -8.1 499.5 707.9 cm /R11496 Do Q q 4.9 0 0 -8.2 505.5 707.7 cm /R11508 Do Q q 4.7 0 0 -7.9 511.5 707.7 cm /R11492 Do Q q 4.4 0 0 -5.6 517.1 705.2 cm /R11424 Do Q q 3.2 0 0 -0.8 522.1 702.7 cm /R11516 Do Q q 3.9 0 0 -7.9 526.9 707.7 cm /R11504 Do Q q 0.48 0 0 -14.52 553.188 709.888 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 455.04 0 0 -0.48 98.268 695.488 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.028 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 104.7 692.8 cm /R11528 Do Q q 6.8 0 0 -8.2 114.5 693.1 cm /R11408 Do Q q 3.9 0 0 -5.3 122.3 690.2 cm /R11412 Do Q q 5.1 0 0 -5.6 126.9 690.3 cm /R11416 Do Q q 4.4 0 0 -5.6 133.1 690.3 cm /R11420 Do Q q 3.8 0 0 -5.6 138.3 690.3 cm /R11428 Do Q q 0.48 0 0 -14.52 163.428 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 170.1 692.8 cm /R11532 Do Q q 4.7 0 0 -8.2 176.1 692.8 cm /R11512 Do Q q 1.3 0 0 -1.2 182.3 686.1 cm /R11488 Do Q q 5.2 0 0 -8.4 185.2 693 cm /R11524 Do Q q 4.7 0 0 -8.2 191.1 692.8 cm /R11512 Do Q q 4.9 0 0 -8.2 196.8 692.8 cm /R11532 Do Q q 0.48 0 0 -14.52 207.948 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 224.8 693 cm /R11496 Do Q q 3.9 0 0 -7.9 231.3 692.8 cm /R11504 Do Q q 1.3 0 0 -1.2 237.2 686.1 cm /R11488 Do Q q 5.2 0 0 -8.4 240 693 cm /R11524 Do Q q 5.1 0 0 -8.1 245.7 693 cm /R11496 Do Q q 5.1 0 0 -8.1 251.6 693 cm /R11496 Do Q q 0.48 0 0 -14.52 273.348 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 303 692.8 cm /R11500 Do Q q 1.3 0 0 -1.2 309.4 686.1 cm /R11488 Do Q q 4.9 0 0 -8.2 312.2 692.8 cm /R11508 Do Q q 4.9 0 0 -8.2 318 692.8 cm /R11528 Do Q q 5.1 0 0 -8.1 323.8 693 cm /R11496 Do Q q 0.48 0 0 -14.52 358.308 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 364.8 692.8 cm /R11532 Do Q q 4.7 0 0 -7.9 370.8 692.8 cm /R11492 Do Q q 1.3 0 0 -1.2 377.1 686.1 cm /R11488 Do Q q 4.9 0 0 -8.2 379.8 692.8 cm /R11528 Do Q q 5.2 0 0 -8.4 385.8 693 cm /R11524 Do Q q 3.9 0 0 -7.9 392.1 692.8 cm /R11504 Do Q q 0.48 0 0 -14.52 402.708 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 419.7 693 cm /R11496 Do Q q 4.9 0 0 -8.2 425.7 692.8 cm /R11508 Do Q q 1.3 0 0 -1.2 432.1 686.1 cm /R11488 Do Q q 5.2 0 0 -8.4 434.9 693 cm /R11524 Do Q q 3.9 0 0 -7.9 441.2 692.8 cm /R11504 Do Q q 5.2 0 0 -8.4 446.7 693 cm /R11524 Do Q q 0.48 0 0 -14.52 468.228 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 490.5 692.8 cm /R11500 Do Q q 1.3 0 0 -1.2 496.9 686.1 cm /R11488 Do Q q 5.1 0 0 -8.1 499.5 693 cm /R11496 Do Q q 3.9 0 0 -7.9 506 692.8 cm /R11504 Do Q q 3.9 0 0 -7.9 511.9 692.8 cm /R11504 Do Q q 4.4 0 0 -5.6 517.1 690.3 cm /R11424 Do Q q 3.2 0 0 -0.8 522.1 687.8 cm /R11516 Do Q q 3.9 0 0 -7.9 526.9 692.8 cm /R11504 Do Q q 0.48 0 0 -14.52 553.188 695.128 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 455.04 0 0 -0.48 98.268 680.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 669.1 cm /R11432 Do Q q 5.3 0 0 -5.6 99.6 666.3 cm /R11440 Do Q endstream endobj 11535 0 obj 4770 endobj 11536 0 obj << /Type /XObject /Name /R11536 /Subtype /Image /Length 11537 0 R /ImageMask true /Width 57 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream ..0=dj:]tVKR!T2OKFfj2JoAMR;\-A9"s:NC qg\A?p\4^fs8W-!qHs9+p%A>h?%a!mQ45KM&f endstream endobj 11537 0 obj 116 endobj 11538 0 obj << /Length 11539 0 R >> stream q 5.7 0 0 -8.5 105.4 669.2 cm /R11536 Do Q q 2.6 0 0 -8.3 111.9 669.2 cm /R11444 Do Q q 4.4 0 0 -5.6 115.3 666.3 cm /R11424 Do Q q 3.9 0 0 -7.9 125.3 668.8 cm /R11504 Do Q q 3.9 0 0 -7.9 131.2 668.8 cm /R11504 Do Q endstream endobj 11539 0 obj 215 endobj 11540 0 obj << /Type /XObject /Name /R11540 /Subtype /Image /Length 11541 0 R /ImageMask true /Width 13 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 13 /BlackIs1 true >>] >> stream 2K46B:]ClK@&*c%s37&VJ&6]oYMk(`#QTA~> endstream endobj 11541 0 obj 37 endobj 11542 0 obj << /Length 11543 0 R >> stream q 1.3 0 0 -5.2 137.1 666.1 cm /R11540 Do Q q 5.3 0 0 -8.7 145.8 669.3 cm /R11472 Do Q q 3.7 0 0 -7.5 152 668.2 cm /R11436 Do Q q 5.3 0 0 -5.6 156.8 666.3 cm /R11440 Do Q q 3.7 0 0 -7.5 162.4 668.2 cm /R11436 Do Q q 2.6 0 0 -8.1 167.1 669 cm /R11456 Do Q q 4.4 0 0 -5.6 170.5 666.3 cm /R11420 Do Q endstream endobj 11543 0 obj 297 endobj 11544 0 obj << /Type /XObject /Name /R11544 /Subtype /Image /Length 11545 0 R /ImageMask true /Width 57 /Height 53 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream -D?ZK%"J)?;BRQg^]4?6s8W-!s8W-!s8W-!s8W,Vs6p!^oW\1>+s#BCq)&3mL"J(Pa2*Hd&2Ff)!.Y=~> endstream endobj 11545 0 obj 82 endobj 11546 0 obj << /Length 11547 0 R >> stream q 5.7 0 0 -5.3 179.8 666.2 cm /R11544 Do Q q 4.4 0 0 -5.6 186.3 666.3 cm /R11424 Do Q q 3.7 0 0 -7.5 191.4 668.2 cm /R11436 Do Q q 3.8 0 0 -5.6 196 666.3 cm /R11428 Do Q q 5.1 0 0 -5.6 200.6 666.3 cm /R11416 Do Q q 3.9 0 0 -5.3 206.5 666.2 cm /R11412 Do Q q 3.7 0 0 -7.5 210.9 668.2 cm /R11436 Do Q q 3.7 0 0 -7.5 219.8 668.2 cm /R11436 Do Q q 2.6 0 0 -8.1 224.5 669 cm /R11456 Do Q q 9.1 0 0 -5.3 227.8 666.2 cm /R11460 Do Q q 4.4 0 0 -5.6 237.7 666.3 cm /R11424 Do Q q 3.8 0 0 -5.6 242.8 666.3 cm /R11428 Do Q q 2.6 0 0 -8.1 251.5 669 cm /R11456 Do Q q 5.7 0 0 -5.3 254.8 666.2 cm /R11544 Do Q q 3.8 0 0 -5.6 265.5 666.3 cm /R11428 Do Q q 4.4 0 0 -5.6 270.1 666.3 cm /R11424 Do Q q 4.4 0 0 -5.6 275.2 666.3 cm /R11420 Do Q q 3.8 0 0 -5.6 280.4 666.3 cm /R11428 Do Q endstream endobj 11547 0 obj 768 endobj 11548 0 obj << /Type /XObject /Name /R11548 /Subtype /Image /Length 11549 0 R /ImageMask true /Width 40 /Height 84 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 40 /BlackIs1 true >>] >> stream ,DL.9BHG%js8W-!s8W-!s8W-!s8W'm6)X`1'EA+4s8W+i*l/)2Vt[p_iJ-="\(IW5TYWkr!'g~> endstream endobj 11549 0 obj 76 endobj 11550 0 obj << /Length 11551 0 R >> stream q 4 0 0 -8.4 289.4 669.3 cm /R11548 Do Q q 5.1 0 0 -5.6 293.1 666.3 cm /R11416 Do Q q 3.9 0 0 -5.3 299 666.2 cm /R11412 Do Q q 5.3 0 0 -5.6 307.8 666.3 cm /R11440 Do Q endstream endobj 11551 0 obj 168 endobj 11552 0 obj << /Type /XObject /Name /R11552 /Subtype /Image /Length 11553 0 R /ImageMask true /Width 64 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 64 /BlackIs1 true >>] >> stream ,Cs5$BF[E2&CFMh_>F7fiW%fMrV-?hs8W,s5K!O#&-)\0s8W-!s8W-!s8W-!s)=Tm_b^:4&-2~> endstream endobj 11553 0 obj 76 endobj 11554 0 obj << /Length 11555 0 R >> stream q 6.4 0 0 -8.2 317.9 669.1 cm /R11552 Do Q q 2.6 0 0 -8.1 325.1 669 cm /R11456 Do Q q 5.7 0 0 -5.3 328.5 666.2 cm /R11544 Do Q endstream endobj 11555 0 obj 127 endobj 11556 0 obj << /Type /XObject /Name /R11556 /Subtype /Image /Length 11557 0 R /ImageMask true /Width 57 /Height 55 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream -,LQ, q5aj`@+6AR]GC,F)tr>G;q5!P#I"1%s8V!Vs8W-!s8W-!s8W-!s8W-!s&Fb[af#bm#!`.4" endstream endobj 11557 0 obj 88 endobj 11558 0 obj << /Length 11559 0 R >> stream q 5.7 0 0 -5.5 334.6 666.2 cm /R11556 Do Q endstream endobj 11559 0 obj 43 endobj 11560 0 obj << /Type /XObject /Name /R11560 /Subtype /Image /Length 11561 0 R /ImageMask true /Width 58 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 58 /BlackIs1 true >>] >> stream -D@Yu"onMY3+Oc%_J0T_ L&2<0V%;@>OP[.6Yk9/=KF%<[&`p,M#,q0HG'QadVmneF;#1u02UtWK7[c$af$$^L<'>n!$D=~> endstream endobj 11561 0 obj 103 endobj 11562 0 obj << /Length 11563 0 R >> stream q 5.8 0 0 -5.2 340.9 666.1 cm /R11560 Do Q q 5.3 0 0 -5.6 351.6 666.3 cm /R11440 Do Q q 5.7 0 0 -5.3 357.4 666.2 cm /R11544 Do Q endstream endobj 11563 0 obj 129 endobj 11564 0 obj << /Type /XObject /Name /R11564 /Subtype /Image /Length 11565 0 R /ImageMask true /Width 57 /Height 85 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 57 /BlackIs1 true >>] >> stream -,_/Eo2mXg_5Kb.#D1eD+rTSkj=aH^"N<]_YG\5k r@djDrG]OOs8W-!s8W';s82iRIsq3sr&'5G_eXO-mA7XO5!L+t/k^lXs8W-!s8W-!XaH+\+8I>u!$D=~> endstream endobj 11565 0 obj 123 endobj 11566 0 obj << /Length 11567 0 R >> stream q 5.7 0 0 -8.5 363.9 669.2 cm /R11564 Do Q q 5.3 0 0 -8.7 374.8 669.3 cm /R11472 Do Q q 5.1 0 0 -5.6 381.1 666.3 cm /R11416 Do Q q 2.6 0 0 -8.3 386.9 669.2 cm /R11444 Do Q q 5.3 0 0 -5.6 390.4 666.3 cm /R11440 Do Q q 3.9 0 0 -5.3 396.2 666.2 cm /R11412 Do Q q 2.6 0 0 -8.1 400.7 669 cm /R11456 Do Q q 3.8 0 0 -5.6 404.1 666.3 cm /R11428 Do Q q 4.4 0 0 -5.6 412.7 666.3 cm /R11420 Do Q q 2.6 0 0 -8.3 417.9 669.2 cm /R11444 Do Q q 5.7 0 0 -5.5 421.3 666.2 cm /R11556 Do Q q 3.8 0 0 -5.6 427.7 666.3 cm /R11428 Do Q q 3.7 0 0 -7.5 432.2 668.2 cm /R11436 Do Q q 4.4 0 0 -5.6 436.9 666.3 cm /R11424 Do Q q 3.9 0 0 -5.3 442 666.2 cm /R11412 Do Q q 5.1 0 0 -5.6 450.9 666.3 cm /R11416 Do Q q 4 0 0 -8.4 456.7 669.3 cm /R11548 Do Q endstream endobj 11567 0 obj 725 endobj 11568 0 obj << /Type /XObject /Name /R11568 /Subtype /Image /Length 11569 0 R /ImageMask true /Width 79 /Height 54 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 79 /BlackIs1 true >>] >> stream +W4>\rN1#5@=MM\eeTA*MEbn(&c7(XBm'=%e,T;\fC)rl nA>)fdcnOH[GbJJL!Y>LD0fJHs/iEtrH/)9Z/>LHHM@G>onNqT6-s$B$3-2c/oVL++e70arr endstream endobj 11569 0 obj 124 endobj 11570 0 obj << 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599.6 cm /R11380 Do Q q 3.3 0 0 -7.7 280.9 601.8 cm /R11384 Do Q q 4.1 0 0 -5.5 285.1 599.6 cm /R11388 Do Q q 4.7 0 0 -5.5 290.1 599.6 cm /R11392 Do Q q 0.48 0 0 -14.52 355.308 604.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 6.6 0 0 -8.7 416.6 602.7 cm /R11396 Do Q q 4.5 0 0 -5.5 423.7 599.6 cm /R11400 Do Q q 2.6 0 0 -8.5 429.3 602.6 cm /R11376 Do Q q 5.1 0 0 -5.5 432.5 599.6 cm /R11404 Do Q q 4.7 0 0 -5.5 438.3 599.6 cm /R11392 Do Q q 2.9 0 0 -8.1 443.2 602.2 cm /R11356 Do Q q 4.1 0 0 -5.5 446.6 599.6 cm /R11380 Do Q q 7.8 0 0 -8.7 456.4 602.7 cm /R11372 Do Q q 2.6 0 0 -8.5 464.1 602.6 cm /R11376 Do Q q 5.5 0 0 -5.5 467.1 599.6 cm /R11364 Do Q q 4.1 0 0 -5.5 473.1 599.6 cm /R11380 Do Q q 3.3 0 0 -7.7 478.1 601.8 cm /R11384 Do Q q 4.1 0 0 -5.5 482.4 599.6 cm /R11388 Do Q q 4.7 0 0 -5.5 487.4 599.6 cm /R11392 Do Q q 0.48 0 0 -14.52 552.828 604.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 389.16 0 0 -0.48 163.908 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.388 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 6.8 0 0 -8.2 105 588 cm /R11408 Do Q q 3.9 0 0 -5.3 112.9 585.1 cm /R11412 Do Q q 5.1 0 0 -5.6 117.4 585.2 cm /R11416 Do Q q 4.4 0 0 -5.6 123.7 585.2 cm /R11420 Do Q q 4.4 0 0 -5.6 128.8 585.2 cm /R11424 Do Q q 3.8 0 0 -5.6 134 585.2 cm /R11428 Do Q q 3.8 0 0 -5.6 138.5 585.2 cm /R11428 Do Q q 5.1 0 0 -5.6 143.1 585.2 cm /R11416 Do Q q 3.9 0 0 -5.3 149 585.1 cm /R11412 Do Q q 3.8 0 0 -5.6 153.5 585.2 cm /R11428 Do Q q 0.48 0 0 -14.52 163.788 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 173 588 cm /R11432 Do Q q 5.1 0 0 -5.6 180.4 585.2 cm /R11416 Do Q q 3.7 0 0 -7.5 186.2 587.1 cm /R11436 Do Q q 5.3 0 0 -5.6 191 585.2 cm /R11440 Do Q q 2.6 0 0 -8.3 196.7 588.1 cm /R11444 Do Q q 0.48 0 0 -14.52 208.188 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.5 0 0 -8.2 214.9 588 cm /R11448 Do Q q 6.8 0 0 -8.2 225.5 588 cm /R11408 Do Q q 3.5 0 0 -8.2 233.3 588 cm /R11452 Do Q q 7.7 0 0 -8.2 241.5 588 cm /R11432 Do Q q 2.6 0 0 -8.1 249.9 587.9 cm /R11456 Do Q q 9.1 0 0 -5.3 253.3 585.1 cm /R11460 Do Q q 4.4 0 0 -5.6 263.1 585.2 cm /R11424 Do Q q 0.48 0 0 -14.52 273.708 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.9 0 0 -8.2 280.2 588 cm /R11464 Do Q q 9.5 0 0 -8.2 289.3 588 cm /R11448 Do Q q 7.2 0 0 -8.7 300 588.2 cm /R11468 Do Q q 5.3 0 0 -8.7 308.4 588.2 cm /R11472 Do Q q 7.9 0 0 -8.7 318.9 588.2 cm /R11476 Do Q q 5.6 0 0 -5.4 327.7 585 cm /R11480 Do Q q 4.4 0 0 -5.6 333.5 585.2 cm /R11424 Do Q q 3.9 0 0 -5.3 338.7 585.1 cm /R11412 Do Q q 5.7 0 0 -8.3 343.3 588.1 cm /R11484 Do Q q 0.48 0 0 -14.52 355.308 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 367.5 588 cm /R11432 Do Q q 5.1 0 0 -5.6 374.9 585.2 cm /R11416 Do Q q 3.7 0 0 -7.5 380.7 587.1 cm /R11436 Do Q q 5.3 0 0 -5.6 385.5 585.2 cm /R11440 Do Q q 2.6 0 0 -8.3 391.3 588.1 cm /R11444 Do Q q 0.48 0 0 -14.52 405.708 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 9.5 0 0 -8.2 412.3 588 cm /R11448 Do Q q 6.8 0 0 -8.2 422.9 588 cm /R11408 Do Q q 3.5 0 0 -8.2 430.7 588 cm /R11452 Do Q q 7.7 0 0 -8.2 439 588 cm /R11432 Do Q q 2.6 0 0 -8.1 447.4 587.9 cm /R11456 Do Q q 9.1 0 0 -5.3 450.8 585.1 cm /R11460 Do Q q 4.4 0 0 -5.6 460.6 585.2 cm /R11424 Do Q q 0.48 0 0 -14.52 471.108 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.9 0 0 -8.2 477.8 588 cm /R11464 Do Q q 9.5 0 0 -8.2 486.9 588 cm /R11448 Do Q q 7.2 0 0 -8.7 497.5 588.2 cm /R11468 Do Q q 5.3 0 0 -8.7 505.9 588.2 cm /R11472 Do Q q 7.9 0 0 -8.7 516.4 588.2 cm /R11476 Do Q q 5.6 0 0 -5.4 525.2 585 cm /R11480 Do Q q 4.4 0 0 -5.6 531.1 585.2 cm /R11424 Do Q q 3.9 0 0 -5.3 536.2 585.1 cm /R11412 Do Q q 5.7 0 0 -8.3 540.8 588.1 cm /R11484 Do Q q 0.48 0 0 -14.52 552.828 590.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 454.44 0 0 -0.48 98.628 575.608 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 454.44 0 0 -0.48 98.628 573.568 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.388 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 105.1 570.9 cm /R11492 Do Q q 6.8 0 0 -8.2 114.8 571.2 cm /R11408 Do Q q 3.9 0 0 -5.3 122.6 568.3 cm /R11412 Do Q q 5.1 0 0 -5.6 127.1 568.4 cm /R11416 Do Q q 4.4 0 0 -5.6 133.4 568.4 cm /R11420 Do Q q 3.8 0 0 -5.6 138.5 568.4 cm /R11428 Do Q q 0.48 0 0 -14.52 163.788 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 170.4 570.9 cm /R11492 Do Q q 3.9 0 0 -7.9 176.7 570.9 cm /R11504 Do Q q 1.3 0 0 -1.2 182.6 564.2 cm /R11488 Do Q q 4.7 0 0 -7.9 185.4 570.9 cm /R11492 Do Q q 4.9 0 0 -8.2 191.2 570.9 cm /R11500 Do Q q 4.9 0 0 -8.2 197.1 570.9 cm /R11520 Do Q q 0.48 0 0 -14.52 208.188 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 228.2 571.1 cm /R11496 Do Q q 1.3 0 0 -1.2 234.7 564.2 cm /R11488 Do Q q 4.9 0 0 -8.2 237.4 570.9 cm /R11508 Do Q q 5.2 0 0 -8.4 243.4 571.1 cm /R11524 Do Q q 5.2 0 0 -8.4 249.3 571.1 cm /R11524 Do Q q 0.48 0 0 -14.52 273.708 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 294.3 570.9 cm /R11500 Do Q q 1.3 0 0 -1.2 300.7 564.2 cm /R11488 Do Q q 4.7 0 0 -7.9 303.5 570.9 cm /R11492 Do Q q 4.7 0 0 -7.9 309.4 570.9 cm /R11492 Do Q q 4.7 0 0 -7.9 315.3 570.9 cm /R11492 Do Q q 4.4 0 0 -5.6 320.9 568.4 cm /R11424 Do Q q 3.2 0 0 -0.8 325.9 565.9 cm /R11516 Do Q q 3.9 0 0 -7.9 330.7 570.9 cm /R11504 Do Q q 0.48 0 0 -14.52 355.308 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 362.5 570.9 cm /R11504 Do Q q 5.2 0 0 -8.4 367.9 571.1 cm /R11524 Do Q q 4.9 0 0 -8.2 373.7 570.9 cm /R11532 Do Q q 1.3 0 0 -1.2 380.1 564.2 cm /R11488 Do Q q 5.1 0 0 -8.1 382.7 571.1 cm /R11496 Do Q q 4.9 0 0 -8.2 388.7 570.9 cm /R11500 Do Q q 4.7 0 0 -8.2 394.7 570.9 cm /R11512 Do Q q 0.48 0 0 -14.52 405.708 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 422.9 570.9 cm /R11492 Do Q q 4.9 0 0 -8.2 428.7 570.9 cm /R11508 Do Q q 1.3 0 0 -1.2 435.1 564.2 cm /R11488 Do Q q 3.9 0 0 -7.9 438.3 570.9 cm /R11504 Do Q q 4.9 0 0 -8.2 443.7 570.9 cm /R11532 Do Q q 5.2 0 0 -8.4 449.7 571.1 cm /R11524 Do Q q 0.48 0 0 -14.52 471.108 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 491.8 570.9 cm /R11500 Do Q q 1.3 0 0 -1.2 498.2 564.2 cm /R11488 Do Q q 4.7 0 0 -8.2 501 570.9 cm /R11512 Do Q q 4.9 0 0 -8.2 506.8 570.9 cm /R11520 Do Q q 4.7 0 0 -7.9 512.8 570.9 cm /R11492 Do Q q 4.4 0 0 -5.6 518.5 568.4 cm /R11424 Do Q q 3.2 0 0 -0.8 523.4 565.9 cm /R11516 Do Q q 3.9 0 0 -7.9 528.2 570.9 cm /R11504 Do Q q 0.48 0 0 -14.52 552.828 573.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 454.44 0 0 -0.48 98.628 558.688 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.388 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 104.9 556.2 cm /R11496 Do Q q 6.8 0 0 -8.2 114.8 556.3 cm /R11408 Do Q q 3.9 0 0 -5.3 122.6 553.4 cm /R11412 Do Q q 5.1 0 0 -5.6 127.1 553.5 cm /R11416 Do Q q 4.4 0 0 -5.6 133.4 553.5 cm /R11420 Do Q q 3.8 0 0 -5.6 138.5 553.5 cm /R11428 Do Q q 0.48 0 0 -14.52 163.788 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 170.8 556 cm /R11504 Do Q q 4.9 0 0 -8.2 176.2 556 cm /R11520 Do Q q 1.3 0 0 -1.2 182.6 549.3 cm /R11488 Do Q q 3.9 0 0 -7.9 185.8 556 cm /R11504 Do Q q 4.9 0 0 -8.2 191.2 556 cm /R11532 Do Q q 3.9 0 0 -7.9 197.6 556 cm /R11504 Do Q q 0.48 0 0 -14.52 208.188 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -8.1 228.2 556.2 cm /R11496 Do Q q 1.3 0 0 -1.2 234.7 549.3 cm /R11488 Do Q q 4.9 0 0 -8.2 237.4 556 cm /R11508 Do Q q 4.9 0 0 -8.2 243.3 556 cm /R11532 Do Q q 3.9 0 0 -7.9 249.7 556 cm /R11504 Do Q q 0.48 0 0 -14.52 273.708 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 294.3 556 cm /R11500 Do Q q 1.3 0 0 -1.2 300.7 549.3 cm /R11488 Do Q q 4.7 0 0 -7.9 303.5 556 cm /R11492 Do Q q 4.9 0 0 -8.2 309.3 556 cm /R11532 Do Q q 4.9 0 0 -8.2 315.2 556 cm /R11508 Do Q q 4.4 0 0 -5.6 320.9 553.5 cm /R11424 Do Q q 3.2 0 0 -0.8 325.9 551 cm /R11516 Do Q q 3.9 0 0 -7.9 330.7 556 cm /R11504 Do Q q 0.48 0 0 -14.52 355.308 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 362.5 556 cm /R11504 Do Q q 4.9 0 0 -8.2 367.8 556 cm /R11532 Do Q q 4.9 0 0 -8.2 373.7 556 cm /R11500 Do Q q 1.3 0 0 -1.2 380.1 549.3 cm /R11488 Do Q q 4.9 0 0 -8.2 382.8 556 cm /R11532 Do Q q 5.2 0 0 -8.4 388.8 556.2 cm /R11524 Do Q q 3.9 0 0 -7.9 395.1 556 cm /R11504 Do Q q 0.48 0 0 -14.52 405.708 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 422.9 556 cm /R11492 Do Q q 4.9 0 0 -8.2 428.7 556 cm /R11500 Do Q q 1.3 0 0 -1.2 435.1 549.3 cm /R11488 Do Q q 4.9 0 0 -8.2 437.8 556 cm /R11508 Do Q q 4.9 0 0 -8.2 443.7 556 cm /R11500 Do Q q 4.7 0 0 -7.9 449.7 556 cm /R11492 Do Q q 0.48 0 0 -14.52 471.108 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 491.8 556 cm /R11500 Do Q q 1.3 0 0 -1.2 498.2 549.3 cm /R11488 Do Q q 5.1 0 0 -8.1 500.8 556.2 cm /R11496 Do Q q 4.7 0 0 -8.2 506.9 556 cm /R11512 Do Q q 4.9 0 0 -8.2 512.7 556 cm /R11520 Do Q q 4.4 0 0 -5.6 518.5 553.5 cm /R11424 Do Q q 3.2 0 0 -0.8 523.4 551 cm /R11516 Do Q q 3.9 0 0 -7.9 528.2 556 cm /R11504 Do Q q 0.48 0 0 -14.52 552.828 558.328 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 454.44 0 0 -0.48 98.628 543.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 0.48 0 0 -14.52 98.388 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 105 541.3 cm /R11528 Do Q q 6.8 0 0 -8.2 114.8 541.6 cm /R11408 Do Q q 3.9 0 0 -5.3 122.6 538.7 cm /R11412 Do Q q 5.1 0 0 -5.6 127.1 538.8 cm /R11416 Do Q q 4.4 0 0 -5.6 133.4 538.8 cm /R11420 Do Q q 3.8 0 0 -5.6 138.5 538.8 cm /R11428 Do Q q 0.48 0 0 -14.52 163.788 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 170.4 541.3 cm /R11492 Do Q q 4.7 0 0 -7.9 176.3 541.3 cm /R11492 Do Q q 1.3 0 0 -1.2 182.6 534.6 cm /R11488 Do Q q 4.9 0 0 -8.2 185.3 541.3 cm /R11520 Do Q q 4.9 0 0 -8.2 191.2 541.3 cm /R11528 Do Q q 4.9 0 0 -8.2 197.1 541.3 cm /R11520 Do Q q 0.48 0 0 -14.52 208.188 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.2 0 0 -8.4 228.4 541.5 cm /R11524 Do Q q 1.3 0 0 -1.2 234.7 534.6 cm /R11488 Do Q q 3.9 0 0 -7.9 237.9 541.3 cm /R11504 Do Q q 4.7 0 0 -8.2 243.4 541.3 cm /R11512 Do Q q 4.9 0 0 -8.2 249.2 541.3 cm /R11528 Do Q q 0.48 0 0 -14.52 273.708 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 294.3 541.3 cm /R11500 Do Q q 1.3 0 0 -1.2 300.7 534.6 cm /R11488 Do Q q 4.7 0 0 -7.9 303.5 541.3 cm /R11492 Do Q q 4.7 0 0 -7.9 309.4 541.3 cm /R11492 Do Q q 4.9 0 0 -8.2 315.2 541.3 cm /R11500 Do Q q 4.4 0 0 -5.6 320.9 538.8 cm /R11424 Do Q q 3.2 0 0 -0.8 325.9 536.3 cm /R11516 Do Q q 3.9 0 0 -7.9 330.7 541.3 cm /R11504 Do Q q 0.48 0 0 -14.52 355.308 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.9 0 0 -7.9 362.5 541.3 cm /R11504 Do Q q 4.7 0 0 -8.2 367.9 541.3 cm /R11512 Do Q q 4.9 0 0 -8.2 373.7 541.3 cm /R11520 Do Q q 1.3 0 0 -1.2 380.1 534.6 cm /R11488 Do Q q 4.7 0 0 -7.9 382.9 541.3 cm /R11492 Do Q q 4.7 0 0 -7.9 388.8 541.3 cm /R11492 Do Q q 4.9 0 0 -8.2 394.6 541.3 cm /R11500 Do Q q 0.48 0 0 -14.52 405.708 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -7.9 422.9 541.3 cm /R11492 Do Q q 5.1 0 0 -8.1 428.6 541.5 cm /R11496 Do Q q 1.3 0 0 -1.2 435.1 534.6 cm /R11488 Do Q q 4.7 0 0 -8.2 437.9 541.3 cm /R11512 Do Q q 4.9 0 0 -8.2 443.7 541.3 cm /R11532 Do Q q 4.7 0 0 -7.9 449.7 541.3 cm /R11492 Do Q q 0.48 0 0 -14.52 471.108 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.9 0 0 -8.2 491.8 541.3 cm /R11500 Do Q q 1.3 0 0 -1.2 498.2 534.6 cm /R11488 Do Q q 4.7 0 0 -8.2 501 541.3 cm /R11512 Do Q q 5.1 0 0 -8.1 506.7 541.5 cm /R11496 Do Q q 4.9 0 0 -8.2 512.7 541.3 cm /R11520 Do Q q 4.4 0 0 -5.6 518.5 538.8 cm /R11424 Do Q q 3.2 0 0 -0.8 523.4 536.3 cm /R11516 Do Q q 3.9 0 0 -7.9 528.2 541.3 cm /R11504 Do Q q 0.48 0 0 -14.52 552.828 543.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 454.44 0 0 -0.48 98.628 529.048 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 7.7 0 0 -8.2 92.1 517.6 cm /R11432 Do Q q 5.3 0 0 -5.6 99.6 514.8 cm /R11440 Do Q q 5.7 0 0 -8.5 105.4 517.7 cm /R11536 Do Q q 2.6 0 0 -8.3 111.9 517.7 cm /R11444 Do Q q 4.4 0 0 -5.6 115.3 514.8 cm /R11424 Do Q q 3.9 0 0 -7.9 125 517.3 cm /R11504 Do Q q 4.7 0 0 -7.9 130.5 517.3 cm /R11492 Do Q q 1.3 0 0 -5.2 136.7 514.6 cm /R11540 Do Q q 9.5 0 0 -8.2 144.9 517.6 cm /R11448 Do Q q 5.1 0 0 -5.6 155.3 514.8 cm /R11416 Do Q q 5.7 0 0 -8.5 161.2 517.7 cm /R11536 Do Q q 2.6 0 0 -8.1 167.7 517.5 cm /R11456 Do Q q 2.6 0 0 -8.3 171.1 517.7 cm /R11444 Do Q q 4.4 0 0 -5.6 174.4 514.8 cm /R11424 Do Q q 5.7 0 0 -5.3 183.4 514.7 cm /R11544 Do Q q 4.4 0 0 -5.6 189.9 514.8 cm /R11424 Do Q q 3.7 0 0 -7.5 195 516.7 cm /R11436 Do Q q 3.8 0 0 -5.6 199.6 514.8 cm /R11428 Do Q q 5.1 0 0 -5.6 204.2 514.8 cm /R11416 Do Q q 3.9 0 0 -5.3 210.1 514.7 cm /R11412 Do Q q 3.7 0 0 -7.5 214.5 516.7 cm /R11436 Do Q q 3.7 0 0 -7.5 223.2 516.7 cm /R11436 Do Q q 2.6 0 0 -8.1 227.8 517.5 cm /R11456 Do Q q 9.1 0 0 -5.3 231.2 514.7 cm /R11460 Do Q q 4.4 0 0 -5.6 241 514.8 cm /R11424 Do Q q 3.8 0 0 -5.6 246.2 514.8 cm /R11428 Do Q q 2.6 0 0 -8.1 254.6 517.5 cm /R11456 Do Q q 5.7 0 0 -5.3 257.9 514.7 cm /R11544 Do Q q 3.8 0 0 -5.6 268.3 514.8 cm /R11428 Do Q q 4.4 0 0 -5.6 272.8 514.8 cm /R11424 Do Q q 4.4 0 0 -5.6 278 514.8 cm /R11420 Do Q q 3.8 0 0 -5.6 283.1 514.8 cm /R11428 Do Q q 4 0 0 -8.4 291.8 517.8 cm /R11548 Do Q q 5.1 0 0 -5.6 295.5 514.8 cm /R11416 Do Q q 3.9 0 0 -5.3 301.4 514.7 cm /R11412 Do Q q 5.3 0 0 -5.6 309.9 514.8 cm /R11440 Do Q q 6.4 0 0 -8.2 319.7 517.6 cm /R11552 Do Q q 2.6 0 0 -8.1 326.9 517.5 cm /R11456 Do Q q 5.7 0 0 -5.3 330.3 514.7 cm /R11544 Do Q q 5.7 0 0 -5.5 336.4 514.7 cm /R11556 Do Q q 5.8 0 0 -5.2 342.7 514.6 cm /R11560 Do Q q 5.3 0 0 -5.6 353.1 514.8 cm /R11440 Do Q q 5.7 0 0 -5.3 358.9 514.7 cm /R11544 Do Q q 5.7 0 0 -8.5 365.3 517.7 cm /R11564 Do Q q 5.3 0 0 -8.7 376.1 517.8 cm /R11472 Do Q q 5.1 0 0 -5.6 382.4 514.8 cm /R11416 Do Q q 2.6 0 0 -8.3 388.3 517.7 cm /R11444 Do Q q 5.3 0 0 -5.6 391.7 514.8 cm /R11440 Do Q q 3.9 0 0 -5.3 397.5 514.7 cm /R11412 Do Q q 2.6 0 0 -8.1 402.1 517.5 cm /R11456 Do Q q 3.8 0 0 -5.6 405.4 514.8 cm /R11428 Do Q q 4.4 0 0 -5.6 413.7 514.8 cm /R11420 Do Q q 2.6 0 0 -8.3 418.9 517.7 cm /R11444 Do Q q 5.7 0 0 -5.5 422.2 514.7 cm /R11556 Do Q q 3.8 0 0 -5.6 428.7 514.8 cm /R11428 Do Q q 3.7 0 0 -7.5 433.2 516.7 cm /R11436 Do Q q 4.4 0 0 -5.6 437.8 514.8 cm /R11424 Do Q q 3.9 0 0 -5.3 443 514.7 cm /R11412 Do Q q 5.1 0 0 -5.6 451.5 514.8 cm /R11416 Do Q q 4 0 0 -8.4 457.3 517.8 cm /R11548 Do Q q 7.9 0 0 -5.4 464.8 514.6 cm /R11568 Do Q q 5.1 0 0 -5.6 473 514.8 cm /R11416 Do Q q 3.9 0 0 -5.3 478.9 514.7 cm /R11412 Do Q q 5.5 0 0 -8.3 483.4 517.7 cm /R11572 Do Q q 3.8 0 0 -5.6 489.5 514.8 cm /R11428 Do Q q 3.7 0 0 -7.5 494 516.7 cm /R11436 Do Q q 5.3 0 0 -5.6 498.8 514.8 cm /R11440 Do Q q 3.7 0 0 -7.5 504.4 516.7 cm /R11436 Do Q q 2.6 0 0 -8.1 509.1 517.5 cm /R11456 Do Q q 5.1 0 0 -5.6 512.5 514.8 cm /R11416 Do Q q 5.7 0 0 -5.3 518.3 514.7 cm /R11544 Do Q q 3.8 0 0 -5.6 524.8 514.8 cm /R11428 Do Q q 5.7 0 0 -5.5 533.5 514.7 cm /R11556 Do Q q 3.8 0 0 -5.6 539.9 514.8 cm /R11428 Do Q q 2.6 0 0 -8.1 544.5 517.5 cm /R11456 Do Q q 5.7 0 0 -5.3 547.9 514.7 cm /R11544 Do Q q 5.4 0 0 -8 554.3 514.8 cm /R11576 Do Q q 9.5 0 0 -8.2 92.3 503.1 cm /R11448 Do Q q 6.8 0 0 -8.2 102.9 503.1 cm /R11408 Do Q q 3.5 0 0 -8.2 110.7 503.1 cm /R11452 Do Q q 2.8 0 0 -12 119.3 503.9 cm /R11580 Do Q q 6.4 0 0 -8.2 123.2 503.1 cm /R11552 Do Q q 8 0 0 -8.5 130.4 503.4 cm /R11584 Do Q q 9.5 0 0 -8.2 139.3 503.1 cm /R11448 Do Q q 2.8 0 0 -12 150 503.9 cm 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q 7.9 0 0 -5.4 134.6 366.3 cm /R11568 Do Q q 2.6 0 0 -8.1 143.1 369.2 cm /R11456 Do Q q 3.7 0 0 -7.5 146.4 368.4 cm /R11436 Do Q q 5.7 0 0 -8.3 151 369.4 cm /R11484 Do Q q 5.7 0 0 -8.3 160.7 369.4 cm /R11484 Do Q q 2.6 0 0 -8.1 167.2 369.2 cm /R11456 Do Q q 5.4 0 0 -8 170.6 366.5 cm /R11576 Do Q q 5.7 0 0 -8.3 176.5 369.4 cm /R11484 Do Q q 4.4 0 0 -5.6 182.9 366.5 cm /R11424 Do Q q 3.9 0 0 -5.3 188.1 366.4 cm /R11412 Do Q q 5.6 0 0 -5.4 195.7 366.3 cm /R11480 Do Q q 5.3 0 0 -5.6 201.4 366.5 cm /R11440 Do Q q 2.6 0 0 -8.3 207.2 369.4 cm /R11444 Do Q q 5.7 0 0 -5.5 210.5 366.4 cm /R11556 Do Q q 4.4 0 0 -5.6 217 366.5 cm /R11424 Do Q q 3.8 0 0 -5.6 222.2 366.5 cm /R11428 Do Q q 3.7 0 0 -7.5 229.9 368.4 cm /R11436 Do Q q 5.1 0 0 -5.6 234.5 366.5 cm /R11416 Do Q q 7.9 0 0 -5.4 240 366.3 cm /R11568 Do Q q 5.3 0 0 -5.6 248.2 366.5 cm /R11440 Do Q q 3.9 0 0 -5.3 254 366.4 cm /R11412 Do Q q 5.7 0 0 -8.5 258.5 369.4 cm /R11564 Do Q q 3.7 0 0 -7.5 268.2 368.4 cm /R11436 Do Q q 5.7 0 0 -8.3 272.8 369.4 cm /R11484 Do Q q 4.4 0 0 -5.6 279.3 366.5 cm /R11424 Do Q q 5.1 0 0 -5.6 287.7 366.5 cm /R11416 Do Q q 3.7 0 0 -7.5 293.5 368.4 cm /R11436 Do Q q 5.7 0 0 -8.3 298.1 369.4 cm /R11484 Do Q q 4.4 0 0 -5.6 304.6 366.5 cm /R11424 Do Q q 3.9 0 0 -5.3 309.8 366.4 cm /R11412 Do Q q 1.3 0 0 -1.2 314.9 362.3 cm /R11488 Do Q q 7.7 0 0 -8.2 322.6 369.3 cm /R11432 Do Q q 5.7 0 0 -8.3 331 369.4 cm /R11484 Do Q q 4.4 0 0 -5.6 337.5 366.5 cm /R11424 Do Q q 5.3 0 0 -5.6 346 366.5 cm /R11440 Do Q q 3.8 0 0 -5.6 351.8 366.5 cm /R11428 Do Q q 5.7 0 0 -7.6 356.3 366.4 cm /R11620 Do Q q 4.4 0 0 -5.6 363.2 366.5 cm /R11424 Do Q q 4.4 0 0 -5.6 368.3 366.5 cm /R11420 Do Q q 3.7 0 0 -7.5 373.4 368.4 cm /R11436 Do Q q 3.7 0 0 -7.5 381.3 368.4 cm /R11436 Do Q q 5.7 0 0 -8.3 386 369.4 cm /R11484 Do Q q 5.3 0 0 -5.6 392.6 366.5 cm /R11440 Do Q q 3.7 0 0 -7.5 398.2 368.4 cm /R11436 Do Q q 9.1 0 0 -5.3 406 366.4 cm /R11460 Do Q q 5.3 0 0 -5.6 416 366.5 cm /R11440 Do Q q 5.5 0 0 -8.3 421.7 369.4 cm /R11572 Do Q q 4.4 0 0 -5.6 427.5 366.5 cm /R11424 Do Q q 3.8 0 0 -5.6 432.7 366.5 cm /R11428 Do Q q 3.7 0 0 -7.5 440.5 368.4 cm /R11436 Do Q q 5.7 0 0 -8.3 445.1 369.4 cm /R11484 Do Q q 2.6 0 0 -8.1 451.6 369.2 cm /R11456 Do Q q 3.8 0 0 -5.6 455 366.5 cm /R11428 Do Q q 5.3 0 0 -5.6 462.8 366.5 cm /R11440 Do Q q 5.7 0 0 -7.6 468.5 366.4 cm /R11620 Do Q q 5.7 0 0 -7.6 475 366.4 cm /R11620 Do Q q 2.6 0 0 -8.3 481.5 369.4 cm /R11444 Do Q q 2.6 0 0 -8.1 484.9 369.2 cm /R11456 Do Q q 4.4 0 0 -5.6 488.2 366.5 cm /R11420 Do Q q 5.3 0 0 -5.6 493.5 366.5 cm /R11440 Do Q q 3.7 0 0 -7.5 499.2 368.4 cm /R11436 Do Q q 2.6 0 0 -8.1 503.8 369.2 cm /R11456 Do Q q 5.1 0 0 -5.6 507.2 366.5 cm /R11416 Do Q q 5.7 0 0 -5.3 513.1 366.4 cm /R11544 Do Q q 5.7 0 0 -7.6 522.4 366.4 cm /R11620 Do Q q 5.3 0 0 -5.6 529 366.5 cm /R11440 Do Q q 3.9 0 0 -5.3 534.8 366.4 cm /R11412 Do Q q 5.3 0 0 -5.6 539.4 366.5 cm /R11440 Do Q q 2.6 0 0 -8.3 545.2 369.4 cm /R11444 Do Q q 2.6 0 0 -8.3 548.6 369.4 cm /R11444 Do Q q 4.4 0 0 -5.6 551.9 366.5 cm /R11424 Do Q q 2.6 0 0 -8.3 557.1 369.4 cm /R11444 Do Q q 2.6 0 0 -8.3 92.1 355 cm /R11444 Do Q q 2.6 0 0 -8.1 95.5 354.8 cm /R11456 Do Q q 4.4 0 0 -5.6 98.8 352.1 cm /R11424 Do Q q 3.8 0 0 -5.6 104 352.1 cm /R11428 Do Q q 2.6 0 0 -8.1 112.6 354.8 cm /R11456 Do Q q 5.7 0 0 -5.3 116 352 cm /R11544 Do Q q 3.7 0 0 -7.5 126.6 354 cm /R11436 Do Q q 5.7 0 0 -8.3 131.2 355 cm /R11484 Do Q q 4.4 0 0 -5.6 137.7 352.1 cm /R11424 Do Q q 4 0 0 -8.4 147 355.1 cm /R11548 Do Q q 5.3 0 0 -5.6 150.8 352.1 cm /R11440 Do Q q 4.4 0 0 -5.6 156.5 352.1 cm /R11420 Do Q q 3.7 0 0 -7.5 161.6 354 cm /R11436 Do Q q 3.7 0 0 -7.5 170.4 354 cm /R11436 Do Q q 5.7 0 0 -8.3 175 355 cm /R11484 Do Q q 5.3 0 0 -5.6 181.6 352.1 cm /R11440 Do Q q 3.7 0 0 -7.5 187.3 354 cm /R11436 Do Q q 3.7 0 0 -7.5 196 354 cm /R11436 Do Q q 5.7 0 0 -8.3 200.7 355 cm /R11484 Do Q q 4.4 0 0 -5.6 207.2 352.1 cm /R11424 Do Q q 5.3 0 0 -5.6 216.8 352.1 cm /R11440 Do Q q 3.9 0 0 -5.3 222.5 352 cm /R11412 Do Q q 3.9 0 0 -5.3 227.1 352 cm /R11412 Do Q q 5.3 0 0 -5.6 231.8 352.1 cm /R11440 Do Q q 5.6 0 0 -7.6 237.1 351.9 cm /R11616 Do Q q 4.4 0 0 -5.6 247.5 352.1 cm /R11424 Do Q q 5.8 0 0 -5.2 252.5 351.9 cm /R11560 Do Q q 2.6 0 0 -8.1 258.8 354.8 cm /R11456 Do Q q 3.8 0 0 -5.6 262.1 352.1 cm /R11428 Do Q q 3.7 0 0 -7.5 266.6 354 cm /R11436 Do Q q 3.8 0 0 -5.6 271.3 352.1 cm /R11428 Do Q q 5.3 0 0 -5.6 280.2 352.1 cm /R11440 Do Q q 4.4 0 0 -5.6 286 352.1 cm /R11420 Do Q q 3.9 0 0 -5.3 291.2 352 cm /R11412 Do Q q 5.1 0 0 -5.6 295.7 352.1 cm /R11416 Do Q q 3.8 0 0 -5.6 301.6 352.1 cm /R11428 Do Q q 3.8 0 0 -5.6 306.2 352.1 cm /R11428 Do Q q 5.3 0 0 -5.6 315.2 352.1 cm /R11440 Do Q q 2.6 0 0 -8.3 320.9 355 cm /R11444 Do Q q 2.6 0 0 -8.3 324.3 355 cm /R11444 Do Q q 5.7 0 0 -7.6 331.6 352 cm /R11620 Do Q q 3.9 0 0 -5.3 338.1 352 cm /R11412 Do Q q 5.1 0 0 -5.6 342.7 352.1 cm /R11416 Do Q q 4.4 0 0 -5.6 348.9 352.1 cm /R11420 Do Q q 4.4 0 0 -5.6 354.1 352.1 cm /R11424 Do Q q 3.8 0 0 -5.6 359.2 352.1 cm /R11428 Do Q q 3.8 0 0 -5.6 363.8 352.1 cm /R11428 Do Q q 5.1 0 0 -5.6 368.3 352.1 cm /R11416 Do Q q 3.9 0 0 -5.3 374.2 352 cm /R11412 Do Q q 3.8 0 0 -5.6 378.8 352.1 cm /R11428 Do Q q 1.4 0 0 -3.5 383.9 347.9 cm /R11624 Do Q q 5.3 0 0 -5.6 391.1 352.1 cm /R11440 Do Q q 5.7 0 0 -5.3 396.9 352 cm /R11544 Do Q q 5.7 0 0 -8.5 403.4 355 cm /R11564 Do Q q 5.3 0 0 -5.6 414.3 352.1 cm /R11440 Do Q q 5.7 0 0 -5.3 420.1 352 cm /R11544 Do Q q 2.6 0 0 -8.1 430.7 354.8 cm /R11456 Do Q q 5.7 0 0 -5.3 434.1 352 cm /R11544 Do Q q 3.7 0 0 -7.5 440.1 354 cm /R11436 Do Q q 4.4 0 0 -5.6 444.8 352.1 cm /R11424 Do Q q 5.4 0 0 -8 449.9 352.1 cm /R11576 Do Q q 4.4 0 0 -5.6 455.8 352.1 cm /R11424 Do Q q 3.9 0 0 -5.3 461 352 cm /R11412 Do Q q 3.8 0 0 -5.6 465.5 352.1 cm /R11428 Do Q q 5.7 0 0 -5.3 474.3 352 cm /R11544 Do Q q 4.4 0 0 -5.6 480.8 352.1 cm /R11424 Do Q q 2.6 0 0 -8.1 485.9 354.8 cm /R11456 Do Q q 5.4 0 0 -8 489.3 352.1 cm /R11576 Do Q q 5.7 0 0 -8.3 495.2 355 cm /R11484 Do Q q 5.7 0 0 -8.5 501.3 355 cm /R11536 Do Q q 5.1 0 0 -5.6 508.1 352.1 cm /R11416 Do Q q 3.9 0 0 -5.3 514 352 cm /R11412 Do Q q 9.1 0 0 -5.3 522.8 352 cm /R11460 Do Q q 5.3 0 0 -5.6 532.7 352.1 cm /R11440 Do Q q 5.6 0 0 -7.6 538 351.9 cm /R11616 Do Q q 2.6 0 0 -8.3 548.5 355 cm /R11444 Do Q q 2.6 0 0 -8.1 551.8 354.8 cm /R11456 Do Q q 4.4 0 0 -5.6 555.2 352.1 cm /R11424 Do Q q 5.1 0 0 -5.6 92.1 337.5 cm /R11416 Do Q q 5.7 0 0 -5.3 98 337.4 cm /R11544 Do Q q 5.3 0 0 -5.6 109.6 337.5 cm /R11440 Do Q q 5.7 0 0 -5.3 115.4 337.4 cm /R11544 Do Q q 5.1 0 0 -5.6 121.9 337.5 cm /R11416 Do Q q 3.7 0 0 -7.5 127.6 339.4 cm /R11436 Do Q q 5.7 0 0 -8.3 132.3 340.4 cm /R11484 Do Q q 4.4 0 0 -5.6 138.8 337.5 cm /R11424 Do Q q 3.9 0 0 -5.3 143.9 337.4 cm /R11412 Do Q q 5.7 0 0 -7.6 153.5 337.4 cm /R11620 Do Q q 3.9 0 0 -5.3 160 337.4 cm /R11412 Do Q q 5.1 0 0 -5.6 164.6 337.5 cm /R11416 Do Q q 4.4 0 0 -5.6 170.8 337.5 cm /R11420 Do Q q 4.4 0 0 -5.6 176 337.5 cm /R11424 Do Q q 3.8 0 0 -5.6 181.1 337.5 cm /R11428 Do Q q 3.8 0 0 -5.6 185.7 337.5 cm /R11428 Do Q q 5.1 0 0 -5.6 190.3 337.5 cm /R11416 Do Q q 3.9 0 0 -5.3 196.1 337.4 cm /R11412 Do Q q 1.3 0 0 -1.2 201.3 333.3 cm /R11488 Do Q q 7.2 0 0 -8.2 212.7 340.3 cm /R11604 Do Q q 5.6 0 0 -7.6 220.8 337.3 cm /R11616 Do Q q 3.7 0 0 -7.5 231.9 339.4 cm /R11436 Do Q q 5.7 0 0 -8.3 236.6 340.4 cm /R11484 Do Q q 4.4 0 0 -5.6 243.1 337.5 cm /R11424 Do Q q 4.4 0 0 -5.6 253.3 337.5 cm /R11424 Do Q q 5.7 0 0 -5.3 258.4 337.4 cm /R11544 Do Q q 5.7 0 0 -8.5 264.9 340.4 cm /R11564 Do Q q 5.1 0 0 -5.6 276.4 337.5 cm /R11416 Do Q q 4 0 0 -8.4 282.2 340.5 cm /R11548 Do Q q 3.7 0 0 -7.5 290.7 339.4 cm /R11436 Do Q q 5.7 0 0 -8.3 295.4 340.4 cm /R11484 Do Q q 2.6 0 0 -8.1 301.9 340.2 cm /R11456 Do Q q 3.8 0 0 -5.6 305.2 337.5 cm /R11428 Do Q q 5.7 0 0 -7.6 314.8 337.4 cm /R11620 Do Q q 3.9 0 0 -5.3 321.3 337.4 cm /R11412 Do Q q 5.1 0 0 -5.6 325.9 337.5 cm /R11416 Do Q q 4.4 0 0 -5.6 332.1 337.5 cm /R11420 Do Q q 4.4 0 0 -5.6 337.3 337.5 cm /R11424 Do Q q 3.8 0 0 -5.6 342.4 337.5 cm /R11428 Do Q q 3.8 0 0 -5.6 347 337.5 cm /R11428 Do Q q 1.4 0 0 -3.5 352.1 333.3 cm /R11624 Do Q q 3.7 0 0 -7.5 360.1 339.4 cm /R11436 Do Q q 5.7 0 0 -8.3 364.7 340.4 cm /R11484 Do Q q 4.4 0 0 -5.6 371.2 337.5 cm /R11424 Do Q q 2.6 0 0 -8.1 381.4 340.2 cm /R11456 Do Q q 5.7 0 0 -5.3 384.8 337.4 cm /R11544 Do Q q 3.7 0 0 -7.5 390.8 339.4 cm /R11436 Do Q q 4.4 0 0 -5.6 395.5 337.5 cm /R11424 Do Q q 5.4 0 0 -8 400.6 337.5 cm /R11576 Do Q q 4.4 0 0 -5.6 406.5 337.5 cm /R11424 Do Q q 3.9 0 0 -5.3 411.7 337.4 cm /R11412 Do Q q 3.8 0 0 -5.6 416.2 337.5 cm /R11428 Do Q q 2.6 0 0 -8.1 425.8 340.2 cm /R11456 Do Q q 5.7 0 0 -5.3 429.2 337.4 cm /R11544 Do Q q 3.7 0 0 -7.5 440.5 339.4 cm /R11436 Do Q q 5.7 0 0 -8.3 445.1 340.4 cm /R11484 Do Q q 4.4 0 0 -5.6 451.6 337.5 cm /R11424 Do Q q 5.3 0 0 -5.6 461.9 337.5 cm /R11440 Do Q q 3.9 0 0 -5.3 467.7 337.4 cm /R11412 Do Q q 3.9 0 0 -5.3 472.3 337.4 cm /R11412 Do Q q 5.3 0 0 -5.6 476.9 337.5 cm /R11440 Do Q q 5.6 0 0 -7.6 482.2 337.3 cm /R11616 Do Q q 5.3 0 0 -5.6 493.6 337.5 cm /R11440 Do Q q 3.9 0 0 -5.3 499.4 337.4 cm /R11412 Do Q q 4.4 0 0 -5.6 503.9 337.5 cm /R11424 Do Q q 2.6 0 0 -8.1 514.1 340.2 cm /R11456 Do Q q 5.7 0 0 -5.3 517.5 337.4 cm /R11544 Do Q q 3.8 0 0 -5.6 528.9 337.5 cm /R11428 Do Q q 5.1 0 0 -5.6 533.5 337.5 cm /R11416 Do Q q 3.9 0 0 -5.3 539.3 337.4 cm /R11412 Do Q q 3.7 0 0 -7.5 543.8 339.4 cm /R11436 Do Q q 4.4 0 0 -5.6 548.5 337.5 cm /R11424 Do Q q 5.7 0 0 -8.5 553.6 340.4 cm /R11564 Do Q q 5.1 0 0 -5.6 92.1 323.1 cm /R11416 Do Q q 3.9 0 0 -5.3 98 323 cm /R11412 Do Q q 5.7 0 0 -8.5 102.5 326 cm /R11564 Do Q q 4.4 0 0 -5.6 109 323.1 cm /R11424 Do Q q 3.9 0 0 -5.3 114.2 323 cm /R11412 Do Q q 1.3 0 0 -1.2 119.3 318.9 cm /R11488 Do Q q 7.7 0 0 -8.2 129.5 325.9 cm /R11432 Do Q q 5.7 0 0 -8.3 137.9 326 cm /R11484 Do Q q 4.4 0 0 -5.6 144.4 323.1 cm /R11424 Do Q q 3.8 0 0 -5.6 154.4 323.1 cm /R11428 Do Q q 4.4 0 0 -5.6 158.9 323.1 cm /R11424 Do Q q 4.4 0 0 -5.6 164.1 323.1 cm /R11420 Do Q q 5.1 0 0 -5.6 169.3 323.1 cm /R11416 Do Q q 5.7 0 0 -5.3 175.1 323 cm /R11544 Do Q q 5.7 0 0 -8.5 181.6 326 cm /R11564 Do Q q 2.6 0 0 -8.1 193 325.8 cm /R11456 Do Q q 9.1 0 0 -5.3 196.4 323 cm /R11460 Do Q q 5.7 0 0 -7.6 206.2 323 cm /R11620 Do Q q 2.6 0 0 -8.3 212.7 326 cm /R11444 Do Q q 4.4 0 0 -5.6 216.1 323.1 cm /R11424 Do Q q 9.1 0 0 -5.3 221.2 323 cm /R11460 Do Q q 4.4 0 0 -5.6 231.1 323.1 cm /R11424 Do Q q 5.7 0 0 -5.3 236.2 323 cm /R11544 Do Q q 3.7 0 0 -7.5 242.2 325 cm /R11436 Do Q q 5.3 0 0 -5.6 247 323.1 cm /R11440 Do Q q 3.7 0 0 -7.5 252.7 325 cm /R11436 Do Q q 2.6 0 0 -8.1 257.3 325.8 cm /R11456 Do Q q 5.1 0 0 -5.6 260.7 323.1 cm /R11416 Do Q q 5.7 0 0 -5.3 266.6 323 cm /R11544 Do Q q 5.7 0 0 -5.5 277.3 323 cm /R11556 Do Q q 3.8 0 0 -5.6 283.7 323.1 cm /R11428 Do Q q 4.4 0 0 -5.6 288.3 323.1 cm /R11424 Do Q q 3.8 0 0 -5.6 293.5 323.1 cm /R11428 Do Q q 3.7 0 0 -7.5 302.8 325 cm /R11436 Do Q q 5.7 0 0 -8.3 307.5 326 cm /R11484 Do Q q 2.6 0 0 -8.1 314 325.8 cm /R11456 Do Q q 3.8 0 0 -5.6 317.3 323.1 cm /R11428 Do Q q 3.8 0 0 -5.6 326.6 323.1 cm /R11428 Do Q q 5.3 0 0 -5.6 331.2 323.1 cm /R11440 Do Q q 9.1 0 0 -5.3 337 323 cm /R11460 Do Q q 4.4 0 0 -5.6 346.9 323.1 cm /R11424 Do Q q 5.3 0 0 -5.6 356.7 323.1 cm /R11440 Do Q q 2.6 0 0 -8.3 362.5 326 cm /R11444 Do Q q 5.4 0 0 -8 365.8 323.1 cm /R11576 Do Q q 5.1 0 0 -5.6 371.7 323.1 cm /R11416 Do Q q 3.9 0 0 -5.3 377.6 323 cm /R11412 Do Q q 2.6 0 0 -8.1 382.1 325.8 cm /R11456 Do Q q 3.7 0 0 -7.5 385.4 325 cm /R11436 Do Q q 5.7 0 0 -8.3 390.1 326 cm /R11484 Do Q q 9.1 0 0 -5.3 396.5 323 cm /R11460 Do Q q 1.4 0 0 -3.5 407 318.9 cm /R11624 Do Q q 5.7 0 0 -8.5 414.2 326 cm /R11536 Do Q q 5.7 0 0 -5.5 420.7 323 cm /R11556 Do Q q 3.7 0 0 -7.5 427 325 cm /R11436 Do Q q 9.1 0 0 -5.3 436.4 323 cm /R11460 Do Q q 2.6 0 0 -8.1 446.2 325.8 cm /R11456 Do Q q 5.4 0 0 -8 449.6 323.1 cm /R11576 Do Q q 3.9 0 0 -5.3 455.5 323 cm /R11412 Do Q q 5.3 0 0 -5.6 460.1 323.1 cm /R11440 Do Q q 3.7 0 0 -7.5 465.8 325 cm /R11436 Do Q q 4.4 0 0 -5.6 470.5 323.1 cm /R11424 Do Q q 3.8 0 0 -5.6 475.6 323.1 cm /R11428 Do Q q 3.7 0 0 -7.5 484.6 325 cm /R11436 Do Q q 5.7 0 0 -8.3 489.3 326 cm /R11484 Do Q q 4.4 0 0 -5.6 495.8 323.1 cm /R11424 Do Q q 2.6 0 0 -8.1 505.6 325.8 cm /R11456 Do Q q 5.7 0 0 -5.3 509 323 cm /R11544 Do Q q 3.7 0 0 -7.5 515 325 cm /R11436 Do Q q 4.4 0 0 -5.6 519.7 323.1 cm /R11424 Do Q q 5.4 0 0 -8 524.8 323.1 cm /R11576 Do Q q 4.4 0 0 -5.6 530.7 323.1 cm /R11424 Do Q q 3.9 0 0 -5.3 535.9 323 cm /R11412 Do Q q 3.8 0 0 -5.6 540.4 323.1 cm /R11428 Do Q q 3.7 0 0 -7.5 549.7 325 cm /R11436 Do Q q 5.1 0 0 -5.6 554.3 323.1 cm /R11416 Do Q q 5.7 0 0 -5.3 92.1 308.5 cm /R11544 Do Q q 4.4 0 0 -5.6 98.6 308.6 cm /R11424 Do Q q 7.9 0 0 -5.4 103.6 308.4 cm /R11568 Do Q q 1.4 0 0 -3.5 112.7 304.4 cm /R11624 Do Q q 3.9 0 0 -5.3 119.2 308.5 cm /R11412 Do Q q 5.3 0 0 -5.6 123.9 308.6 cm /R11440 Do Q q 5.7 0 0 -5.3 129.7 308.5 cm /R11544 Do Q q 5.7 0 0 -8.5 136.1 311.5 cm /R11564 Do Q q 5.1 0 0 -5.6 142.6 308.6 cm /R11416 Do Q q 9.1 0 0 -5.3 148.5 308.5 cm /R11460 Do Q q 5.7 0 0 -7.6 161.9 308.5 cm /R11620 Do Q q 3.9 0 0 -5.3 168.4 308.5 cm /R11412 Do Q q 5.1 0 0 -5.6 173 308.6 cm /R11416 Do Q q 4.4 0 0 -5.6 179.2 308.6 cm /R11420 Do Q q 4.4 0 0 -5.6 184.4 308.6 cm /R11424 Do Q q 3.8 0 0 -5.6 189.5 308.6 cm /R11428 Do Q q 3.8 0 0 -5.6 194.1 308.6 cm /R11428 Do Q q 5.1 0 0 -5.6 198.7 308.6 cm /R11416 Do Q q 3.9 0 0 -5.3 204.5 308.5 cm /R11412 Do Q q 3.8 0 0 -5.6 209.1 308.6 cm /R11428 Do Q q 5.3 0 0 -5.6 217.6 308.6 cm /R11440 Do Q q 4 0 0 -8.4 223.3 311.6 cm /R11548 Do Q q 3.7 0 0 -7.5 226.9 310.5 cm /R11436 Do Q q 4.4 0 0 -5.6 231.5 308.6 cm /R11424 Do Q q 3.9 0 0 -5.3 236.7 308.5 cm /R11412 Do Q q 4.4 0 0 -5.6 245 308.6 cm /R11424 Do Q q 5.3 0 0 -5.6 250.2 308.6 cm /R11440 Do Q q 4.4 0 0 -5.6 256 308.6 cm /R11420 Do Q q 5.7 0 0 -8.3 260.8 311.5 cm /R11484 Do Q q 4.4 0 0 -5.6 271 308.6 cm /R11420 Do Q q 5.1 0 0 -5.6 276.2 308.6 cm /R11416 Do Q q 9.1 0 0 -5.3 282.1 308.5 cm /R11460 Do Q q 5.7 0 0 -7.6 291.9 308.5 cm /R11620 Do Q q 5.3 0 0 -5.6 298.5 308.6 cm /R11440 Do Q q 3.9 0 0 -5.3 304.3 308.5 cm /R11412 Do Q q 2.6 0 0 -8.1 308.8 311.3 cm /R11456 Do Q q 3.8 0 0 -5.6 312.2 308.6 cm /R11428 Do Q q 5.1 0 0 -5.6 316.7 308.6 cm /R11416 Do Q q 5.7 0 0 -5.3 322.6 308.5 cm /R11544 Do Q q 1.4 0 0 -3.5 329.7 304.4 cm /R11624 Do Q q 3.7 0 0 -7.5 335.8 310.5 cm /R11436 Do Q q 5.7 0 0 -8.3 340.5 311.5 cm /R11484 Do Q q 4.4 0 0 -5.6 347 308.6 cm /R11424 Do Q q 3.9 0 0 -5.3 352.1 308.5 cm /R11412 Do Q q 4.4 0 0 -5.6 356.7 308.6 cm /R11424 Do Q q 5.7 0 0 -8.5 361.9 311.5 cm /R11536 Do Q q 5.6 0 0 -7.6 367.9 308.4 cm /R11616 Do Q q 4.4 0 0 -5.6 378.1 308.6 cm /R11420 Do Q q 5.1 0 0 -5.6 383.2 308.6 cm /R11416 Do Q q 5.7 0 0 -5.3 389.1 308.5 cm /R11544 Do Q q 3.7 0 0 -7.5 395.1 310.5 cm /R11436 Do Q q 2.6 0 0 -8.1 399.8 311.3 cm /R11456 Do Q q 5.7 0 0 -5.3 403.1 308.5 cm /R11544 Do Q q 5.7 0 0 -5.5 409.3 308.5 cm /R11556 Do Q q 5.3 0 0 -5.6 415.8 308.6 cm /R11440 Do Q q 2.6 0 0 -8.3 421.6 311.5 cm /R11444 Do Q q 2.6 0 0 -8.3 425 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367.1 608.1 cm /R11799 Do Q q 4.4 0 0 -5.6 370.5 605.4 cm /R11803 Do Q q 5.3 0 0 -5.6 375.8 605.4 cm /R11819 Do Q q 3.7 0 0 -7.5 381.4 607.3 cm /R11775 Do Q q 2.6 0 0 -8.1 386.1 608.1 cm /R11799 Do Q q 5.1 0 0 -5.6 389.5 605.4 cm /R11883 Do Q q 5.7 0 0 -5.3 395.3 605.3 cm /R11791 Do Q q 1.3 0 0 -1.2 402.4 601.2 cm /R11915 Do Q q 7.7 0 0 -8.2 410 608.2 cm /R11847 Do Q q 5.7 0 0 -8.3 418.4 608.3 cm /R11779 Do Q q 2.6 0 0 -8.1 424.9 608.1 cm /R11799 Do Q q 3.8 0 0 -5.6 428.2 605.4 cm /R11767 Do Q q 2.6 0 0 -8.1 436.5 608.1 cm /R11799 Do Q q 3.8 0 0 -5.6 439.9 605.4 cm /R11767 Do Q q 5.7 0 0 -8.5 448.1 608.3 cm /R11867 Do Q q 5.7 0 0 -5.5 454.6 605.3 cm /R11851 Do Q q 4.4 0 0 -5.6 461.1 605.4 cm /R11783 Do Q q 3.7 0 0 -7.5 470 607.3 cm /R11775 Do Q q 5.1 0 0 -5.6 474.7 605.4 cm /R11883 Do Q q 5.7 0 0 -8.5 484.3 608.3 cm /R11867 Do Q q 5.3 0 0 -5.6 490.8 605.4 cm /R11819 Do Q q 3.7 0 0 -7.5 496.5 607.3 cm /R11775 Do Q q 5.3 0 0 -5.6 501.3 605.4 cm /R11819 Do Q q 9.1 0 0 -5.3 510.7 605.3 cm /R11895 Do Q q 2.6 0 0 -8.1 520.5 608.1 cm /R11799 Do Q q 5.4 0 0 -8 523.9 605.4 cm /R11823 Do Q q 3.9 0 0 -5.3 529.7 605.3 cm /R11795 Do Q q 5.3 0 0 -5.6 534.4 605.4 cm /R11819 Do Q q 3.7 0 0 -7.5 540.1 607.3 cm /R11775 Do Q q 2.6 0 0 -8.1 544.7 608.1 cm /R11799 Do Q q 5.1 0 0 -5.6 548.1 605.4 cm /R11883 Do Q q 5.7 0 0 -5.3 554 605.3 cm /R11791 Do Q q 5.3 0 0 -5.6 92.2 591 cm /R11819 Do Q q 5.7 0 0 -5.3 98 590.9 cm /R11791 Do Q q 5.7 0 0 -8.5 104.5 593.9 cm /R11867 Do Q q 5.7 0 0 -8.5 114.9 593.9 cm /R11867 Do Q q 5.6 0 0 -7.6 121.3 590.8 cm /R11927 Do Q q 5.7 0 0 -5.3 127.5 590.9 cm /R11791 Do Q q 5.3 0 0 -5.6 134.1 591 cm /R11819 Do Q q 9.1 0 0 -5.3 139.9 590.9 cm /R11895 Do Q q 2.6 0 0 -8.1 149.7 593.7 cm /R11799 Do Q q 4.4 0 0 -5.6 153.1 591 cm /R11803 Do Q q 2.6 0 0 -8.3 162.1 593.9 cm /R11855 Do Q q 5.1 0 0 -5.6 165.4 591 cm /R11883 Do Q q 5.3 0 0 -5.6 171.4 591 cm /R11819 Do Q q 5.7 0 0 -8.5 177.2 593.9 cm /R11867 Do Q q 5.7 0 0 -8.5 187.5 593.9 cm /R11931 Do Q q 5.3 0 0 -5.6 194.1 591 cm /R11819 Do Q q 2.6 0 0 -8.3 199.9 593.9 cm /R11855 Do Q q 5.3 0 0 -5.6 203.3 591 cm /R11819 Do Q q 5.7 0 0 -5.3 209.1 590.9 cm /R11791 Do Q q 4.4 0 0 -5.6 215.6 591 cm /R11803 Do Q q 2.6 0 0 -8.1 220.7 593.7 cm /R11799 Do Q q 5.7 0 0 -5.3 224.1 590.9 cm /R11791 Do Q q 5.4 0 0 -8 230.6 591 cm /R11823 Do Q q 1.3 0 0 -1.2 237.1 586.8 cm /R11915 Do Q q 7.7 0 0 -8.2 244.9 593.8 cm /R11847 Do Q q 5.7 0 0 -8.3 253.3 593.9 cm /R11779 Do Q q 2.6 0 0 -8.1 259.7 593.7 cm /R11799 Do Q q 3.8 0 0 -5.6 263.1 591 cm /R11767 Do Q q 2.6 0 0 -8.3 271.6 593.9 cm /R11855 Do Q q 4.4 0 0 -5.6 275 591 cm /R11783 Do Q q 4 0 0 -8.4 280 594 cm /R11887 Do Q q 3.7 0 0 -7.5 283.6 592.9 cm /R11775 Do Q q 5.7 0 0 -5.5 292.1 590.9 cm /R11851 Do Q q 3.8 0 0 -5.6 298.6 591 cm /R11767 Do Q q 7.9 0 0 -5.4 307 590.8 cm /R11891 Do Q q 2.6 0 0 -8.1 315.5 593.7 cm /R11799 Do Q q 3.7 0 0 -7.5 318.8 592.9 cm /R11775 Do Q q 5.7 0 0 -8.3 323.5 593.9 cm /R11779 Do Q q 3.7 0 0 -7.5 333.8 592.9 cm /R11775 Do Q q 7.9 0 0 -5.4 338 590.8 cm /R11891 Do Q q 5.1 0 0 -5.6 346.1 591 cm /R11883 Do Q q 4.4 0 0 -5.6 356 591 cm /R11803 Do Q q 5.7 0 0 -8.3 360.8 593.9 cm /R11779 Do Q q 5.1 0 0 -5.6 367.3 591 cm /R11883 Do Q q 2.6 0 0 -8.1 373.1 593.7 cm /R11799 Do Q q 4.4 0 0 -5.6 376.5 591 cm /R11803 Do Q q 4.4 0 0 -5.6 381.7 591 cm /R11783 Do Q q 3.8 0 0 -5.6 386.8 591 cm /R11767 Do Q endstream endobj 12010 0 obj 7135 endobj 12011 0 obj << /Type /XObject /Name /R12011 /Subtype /Image /Length 12012 0 R /ImageMask true /Width 13 /Height 52 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 13 /BlackIs1 true >>] >> stream 2K46B:]ClK@&*c%s37&VJ&6]oYMk(`#QTA~> endstream endobj 12012 0 obj 37 endobj 12013 0 obj << /Length 12014 0 R >> stream q 1.3 0 0 -5.2 392 590.8 cm /R12011 Do Q q 4.4 0 0 -5.6 400 591 cm /R11783 Do Q q 2.6 0 0 -8.1 405.2 593.7 cm /R11799 Do Q q 3.7 0 0 -7.5 408.4 592.9 cm /R11775 Do Q q 5.7 0 0 -8.3 413.1 593.9 cm /R11779 Do Q q 4.4 0 0 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222.4 579.4 cm /R11779 Do Q q 7.9 0 0 -5.4 232.9 576.3 cm /R11891 Do Q q 5.1 0 0 -5.6 241 576.5 cm /R11883 Do Q q 5.7 0 0 -5.5 246.9 576.4 cm /R11851 Do Q q 2.6 0 0 -8.3 253.4 579.4 cm /R11855 Do Q q 5.7 0 0 -8.5 256.7 579.4 cm /R11867 Do Q q 5.3 0 0 -5.6 267.4 576.5 cm /R11819 Do Q q 5.7 0 0 -8.5 273.2 579.4 cm /R11867 Do Q q 5.7 0 0 -8.5 279.7 579.4 cm /R11867 Do Q q 4.4 0 0 -5.6 290.2 576.5 cm /R11803 Do Q q 5.1 0 0 -5.6 295.4 576.5 cm /R11883 Do Q q 9.1 0 0 -5.3 301.3 576.4 cm /R11895 Do Q q 5.7 0 0 -7.6 311.1 576.4 cm /R11859 Do Q q 2.6 0 0 -8.3 317.6 579.4 cm /R11855 Do Q q 4.4 0 0 -5.6 320.9 576.5 cm /R11783 Do Q q 5.8 0 0 -5.2 325.9 576.3 cm /R11875 Do Q q 2.6 0 0 -8.1 332.2 579.2 cm /R11799 Do Q q 3.7 0 0 -7.5 335.5 578.4 cm /R11775 Do Q q 5.6 0 0 -7.6 339.7 576.3 cm /R11927 Do Q q 3.7 0 0 -7.5 349.8 578.4 cm /R11775 Do Q q 5.1 0 0 -5.6 354.4 576.5 cm /R11883 Do Q q 3.7 0 0 -7.5 364.3 578.4 cm /R11775 Do Q q 5.7 0 0 -8.3 368.9 579.4 cm /R11779 Do Q q 4.4 0 0 -5.6 375.4 576.5 cm /R11783 Do Q q 5.3 0 0 -5.6 384.8 576.5 cm /R11819 Do Q q 5.7 0 0 -7.6 390.5 576.4 cm /R11859 Do Q q 5.7 0 0 -7.6 397 576.4 cm /R11859 Do Q q 2.6 0 0 -8.3 403.5 579.4 cm /R11855 Do Q q 2.6 0 0 -8.1 406.9 579.2 cm /R11799 Do Q q 4.4 0 0 -5.6 410.2 576.5 cm /R11803 Do Q q 5.3 0 0 -5.6 415.5 576.5 cm /R11819 Do Q q 3.7 0 0 -7.5 421.2 578.4 cm /R11775 Do Q q 2.6 0 0 -8.1 425.8 579.2 cm /R11799 Do Q q 5.1 0 0 -5.6 429.2 576.5 cm /R11883 Do Q q 5.7 0 0 -5.3 435.1 576.4 cm /R11791 Do Q q 1.4 0 0 -3.5 442.1 572.3 cm /R11771 Do Q q 5.1 0 0 -5.6 448.6 576.5 cm /R11883 Do Q q 3.9 0 0 -5.3 454.5 576.4 cm /R11795 Do Q q 5.3 0 0 -5.6 463.2 576.5 cm /R11819 Do Q q 5.7 0 0 -5.5 469 576.4 cm /R11851 Do Q q 5.4 0 0 -8 475.5 576.5 cm /R11823 Do Q q 9.1 0 0 -5.3 481.4 576.4 cm /R11895 Do Q q 4.4 0 0 -5.6 491.2 576.5 cm /R11783 Do Q q 5.7 0 0 -5.3 496.4 576.4 cm /R11791 Do Q q 3.7 0 0 -7.5 502.4 578.4 cm /R11775 Do Q q 7.9 0 0 -8.2 511.1 579.3 cm /R11919 Do Q q 9.5 0 0 -8.2 520.2 579.3 cm /R11815 Do Q q 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231.2 388.6 cm /R11895 Do Q q 5.7 0 0 -7.6 241 388.6 cm /R11859 Do Q q 2.6 0 0 -8.3 247.5 391.6 cm /R11855 Do Q q 4.4 0 0 -5.6 250.9 388.7 cm /R11783 Do Q q 1.4 0 0 -3.5 256.6 384.5 cm /R11771 Do Q q 5.4 0 0 -8.5 263.7 391.6 cm /R12071 Do Q q 8.9 0 0 -5.5 269.5 388.6 cm /R12087 Do Q q 4.1 0 0 -5.5 279.5 388.6 cm /R11983 Do Q q 4.1 0 0 -5.5 284.3 388.6 cm /R12075 Do Q q 3.6 0 0 -0.48 289.068 383.728 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 3.3 0 0 -7.7 293.5 390.8 cm /R11967 Do Q q 4.1 0 0 -5.5 297.7 388.6 cm /R11971 Do Q q 4.1 0 0 -5.5 302.5 388.6 cm /R12075 Do Q q 3.3 0 0 -7.7 307.5 390.8 cm /R11967 Do Q q 5.1 0 0 -5.5 311.5 388.6 cm /R11951 Do Q q 4.1 0 0 -5.5 317.7 388.6 cm /R11983 Do Q q 5.1 0 0 -8.5 322.5 391.6 cm /R12095 Do Q q 4.4 0 0 -12 328.8 392.3 cm /R12099 Do Q q 4.3 0 0 -12 332.1 392.3 cm /R12103 Do Q q 4.4 0 0 -5.6 340.7 388.7 cm /R11803 Do Q q 5.7 0 0 -8.3 345.5 391.6 cm /R11779 Do Q q 4.4 0 0 -5.6 352 388.7 cm /R11783 Do Q q 4.4 0 0 -5.6 357.2 388.7 cm /R11803 Do Q q 5.5 0 0 -8.3 362 391.6 cm /R12055 Do Q q 3.8 0 0 -5.6 368.1 388.7 cm /R11767 Do Q q 2.6 0 0 -8.1 376.6 391.4 cm /R11799 Do Q q 4 0 0 -8.4 379.9 391.7 cm /R11887 Do Q q 3.7 0 0 -7.5 387 390.6 cm /R11775 Do Q q 5.7 0 0 -8.3 391.6 391.6 cm /R11779 Do Q q 4.4 0 0 -5.6 398.1 388.7 cm /R11783 Do Q q 5.3 0 0 -5.6 407 388.7 cm /R11819 Do Q q 4.4 0 0 -5.6 412.7 388.7 cm /R11803 Do Q q 5.5 0 0 -8.3 417.5 391.6 cm /R12055 Do Q q 5.7 0 0 -5.3 423.7 388.6 cm /R11791 Do Q q 5.1 0 0 -5.6 430.1 388.7 cm /R11883 Do Q q 7.9 0 0 -5.4 435.6 388.5 cm /R11891 Do Q q 2.6 0 0 -8.3 444.1 391.6 cm /R11855 Do Q q 4.4 0 0 -5.6 447.4 388.7 cm /R11783 Do Q q 5.7 0 0 -8.5 452.6 391.6 cm /R11867 Do Q q 5.4 0 0 -8 459.1 388.7 cm /R11823 Do Q q 4.4 0 0 -5.6 464.9 388.7 cm /R11783 Do Q q 9.1 0 0 -5.3 470.1 388.6 cm /R11895 Do Q q 4.4 0 0 -5.6 479.9 388.7 cm /R11783 Do Q q 5.7 0 0 -5.3 485.1 388.6 cm /R11791 Do Q q 3.7 0 0 -7.5 491.1 390.6 cm /R11775 Do Q q 5.6 0 0 -5.4 499.5 388.5 cm /R11811 Do Q q 5.3 0 0 -5.6 505.2 388.7 cm /R11819 Do Q q 3.9 0 0 -5.3 511 388.6 cm /R11795 Do Q q 2.6 0 0 -8.1 515.6 391.4 cm /R11799 Do Q q 5.3 0 0 -5.6 519 388.7 cm /R11819 Do Q q 5.7 0 0 -8.5 524.8 391.6 cm /R11931 Do Q q 2.6 0 0 -8.3 531.3 391.6 cm /R11855 Do Q q 4.4 0 0 -5.6 534.7 388.7 cm /R11783 Do Q q 5.7 0 0 -8.3 543.2 391.6 cm /R11779 Do Q q 5.3 0 0 -5.6 549.8 388.7 cm /R11819 Do Q q 3.8 0 0 -5.6 555.5 388.7 cm /R11767 Do Q q 5.7 0 0 -8.5 92.1 377.2 cm /R11931 Do Q q 4.4 0 0 -5.6 98.9 374.3 cm /R11783 Do Q q 4.4 0 0 -5.6 104.1 374.3 cm /R11783 Do Q q 5.7 0 0 -5.3 109.3 374.2 cm /R11791 Do Q q 3.8 0 0 -5.6 120.8 374.3 cm /R11767 Do Q q 4.4 0 0 -5.6 125.3 374.3 cm /R11783 Do Q q 3.7 0 0 -7.5 130.4 376.2 cm /R11775 Do Q q 5.1 0 0 -5.6 140 374.3 cm /R11883 Do Q q 3.9 0 0 -5.3 145.9 374.2 cm /R11795 Do Q q 5.7 0 0 -5.3 155.2 374.2 cm /R11791 Do Q q 5.1 0 0 -5.6 161.7 374.3 cm /R11883 Do Q q 3.7 0 0 -7.5 167.5 376.2 cm /R11775 Do Q q 1.4 0 0 -3.5 172.7 370.1 cm /R11771 Do Q q 5.3 0 0 -5.6 180.6 374.3 cm /R11819 Do Q q 5.7 0 0 -5.3 186.4 374.2 cm /R11791 Do Q q 5.7 0 0 -8.5 192.9 377.2 cm /R11867 Do Q q 3.9 0 0 -5.3 204.2 374.2 cm /R11795 Do Q q 4.4 0 0 -5.6 208.7 374.3 cm /R11783 Do Q q 3.7 0 0 -7.5 213.8 376.2 cm /R11775 Do Q q 5.7 0 0 -5.5 218.5 374.2 cm /R11851 Do Q q 3.9 0 0 -5.3 224.9 374.2 cm /R11795 Do Q q 5.7 0 0 -5.3 229.5 374.2 cm /R11791 Do Q q 2.6 0 0 -8.1 240.9 377 cm /R11799 Do Q q 9.1 0 0 -5.3 244.3 374.2 cm /R11895 Do Q q 9.1 0 0 -5.3 254.1 374.2 cm /R11895 Do Q q 4.4 0 0 -5.6 263.9 374.3 cm /R11783 Do Q q 5.7 0 0 -8.5 269.1 377.2 cm /R11867 Do Q q 2.6 0 0 -8.1 275.6 377 cm /R11799 Do Q q 5.3 0 0 -5.6 279 374.3 cm /R11819 Do Q q 3.7 0 0 -7.5 284.7 376.2 cm /R11775 Do Q q 4.4 0 0 -5.6 289.4 374.3 cm /R11783 Do Q q 2.6 0 0 -8.3 294.5 377.2 cm /R11855 Do Q q 5.6 0 0 -7.6 297.8 374.1 cm /R11927 Do Q q 1.3 0 0 -1.2 303.7 370.1 cm /R11915 Do Q q 7.9 0 0 -8.7 314.3 377.3 cm /R11903 Do Q q 5.7 0 0 -5.3 323.2 374.2 cm /R11791 Do Q q 3.7 0 0 -7.5 334.4 376.2 cm /R11775 Do Q q 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479.1 374.2 cm /R11983 Do Q q 5.1 0 0 -8.5 483.9 377.2 cm /R12095 Do Q q 4.4 0 0 -12 490.2 377.9 cm /R12099 Do Q q 4.3 0 0 -12 493.5 377.9 cm /R12103 Do Q q 7.9 0 0 -5.4 503.1 374.1 cm /R11891 Do Q q 5.1 0 0 -5.6 511.3 374.3 cm /R11883 Do Q q 5.7 0 0 -5.5 517.1 374.2 cm /R11851 Do Q q 2.6 0 0 -8.3 523.6 377.2 cm /R11855 Do Q q 5.7 0 0 -8.5 527 377.2 cm /R11867 Do Q q 7.9 0 0 -5.4 538.3 374.1 cm /R11891 Do Q q 5.3 0 0 -5.6 546.5 374.3 cm /R11819 Do Q q 2.6 0 0 -8.1 552.3 377 cm /R11799 Do Q q 3.7 0 0 -7.5 555.6 376.2 cm /R11775 Do Q q 5.7 0 0 -5.5 92.1 359.8 cm /R11851 Do Q q 5.7 0 0 -5.3 98.6 359.8 cm /R11791 Do Q q 3.7 0 0 -7.5 104.6 361.8 cm /R11775 Do Q q 2.6 0 0 -8.1 109.3 362.6 cm /R11799 Do Q q 2.6 0 0 -8.3 112.6 362.8 cm /R11855 Do Q q 3.7 0 0 -7.5 119.7 361.8 cm /R11775 Do Q q 5.7 0 0 -8.3 124.4 362.8 cm /R11779 Do Q q 4.4 0 0 -5.6 130.9 359.9 cm /R11783 Do Q q 5.6 0 0 -5.4 140 359.7 cm /R11811 Do Q q 5.3 0 0 -5.6 145.7 359.9 cm /R11819 Do Q q 3.9 0 0 -5.3 151.5 359.8 cm /R11795 Do Q q 2.6 0 0 -8.1 156.1 362.6 cm /R11799 Do Q q 5.3 0 0 -5.6 159.5 359.9 cm /R11819 Do Q q 5.7 0 0 -8.5 165.3 362.8 cm /R11931 Do Q q 2.6 0 0 -8.3 171.8 362.8 cm /R11855 Do Q q 4.4 0 0 -5.6 175.1 359.9 cm /R11783 Do Q q 2.6 0 0 -8.1 184 362.6 cm /R11799 Do Q q 5.7 0 0 -5.3 187.4 359.8 cm /R11791 Do Q q 5.7 0 0 -7.6 197.7 359.8 cm /R11991 Do Q q 5.7 0 0 -5.5 203.8 359.8 cm /R11851 Do Q q 4.4 0 0 -5.6 210.3 359.9 cm /R11783 Do Q q 3.8 0 0 -5.6 215.5 359.9 cm /R11767 Do Q q 3.7 0 0 -7.5 219.9 361.8 cm /R11775 Do Q q 2.6 0 0 -8.1 224.6 362.6 cm /R11799 Do Q q 5.1 0 0 -5.6 227.9 359.9 cm /R11883 Do Q q 5.7 0 0 -5.3 233.8 359.8 cm /R11791 Do Q q 5.7 0 0 -8.3 244.3 362.8 cm /R11779 Do Q q 5.3 0 0 -5.6 250.8 359.9 cm /R11819 Do Q q 3.8 0 0 -5.6 256.6 359.9 cm /R11767 Do Q q 5.7 0 0 -8.5 265.3 362.8 cm /R11931 Do Q q 4.4 0 0 -5.6 272.1 359.9 cm /R11783 Do Q q 4.4 0 0 -5.6 277.3 359.9 cm /R11783 Do Q q 5.7 0 0 -5.3 282.4 359.8 cm /R11791 Do Q q 3.8 0 0 -5.6 293 359.9 cm /R11767 Do Q q 4.4 0 0 -5.6 297.5 359.9 cm /R11783 Do Q q 3.7 0 0 -7.5 302.6 361.8 cm /R11775 Do Q q 5.7 0 0 -8.5 311.2 362.8 cm /R11931 Do Q q 4.4 0 0 -5.6 318.1 359.9 cm /R11783 Do Q q 4 0 0 -8.4 323.1 362.9 cm /R11887 Do Q q 5.1 0 0 -5.6 326.8 359.9 cm /R11883 Do Q q 3.9 0 0 -5.3 332.7 359.8 cm /R11795 Do Q q 4.4 0 0 -5.6 337.3 359.9 cm /R11783 Do Q q 3.9 0 0 -5.3 346.4 359.8 cm /R11795 Do Q q 4.4 0 0 -5.6 350.9 359.9 cm /R11783 Do Q q 3.7 0 0 -7.5 356 361.8 cm /R11775 Do Q q 5.7 0 0 -5.5 360.7 359.8 cm /R11851 Do Q q 3.9 0 0 -5.3 367.1 359.8 cm /R11795 Do Q q 5.7 0 0 -5.3 371.7 359.8 cm /R11791 Do Q q 2.6 0 0 -8.1 378.2 362.6 cm /R11799 Do Q q 5.7 0 0 -5.3 381.5 359.8 cm /R11791 Do Q q 5.4 0 0 -8 388 359.9 cm /R11823 Do Q q 1.3 0 0 -1.2 394.5 355.7 cm /R11915 Do Q q 3.5 0 0 -8.2 402.5 362.7 cm /R11831 Do Q q 3.7 0 0 -7.5 406.6 361.8 cm /R11775 Do Q q 7.9 0 0 -5.4 415.2 359.7 cm /R11891 Do Q q 5.3 0 0 -5.6 423.4 359.9 cm /R11819 Do Q q 3.8 0 0 -5.6 429.2 359.9 cm /R11767 Do Q q 5.3 0 0 -5.6 437.9 359.9 cm /R11819 Do Q q 2.6 0 0 -8.3 443.7 362.8 cm /R11855 Do Q q 3.8 0 0 -5.6 447.1 359.9 cm /R11767 Do Q q 5.1 0 0 -5.6 451.6 359.9 cm /R11883 Do Q q 5.7 0 0 -7.6 461.3 359.8 cm /R11859 Do Q q 5.1 0 0 -5.6 468.2 359.9 cm /R11883 Do Q q 3.8 0 0 -5.6 474.1 359.9 cm /R11767 Do Q q 3.8 0 0 -5.6 478.6 359.9 cm /R11767 Do Q q 2.6 0 0 -8.1 483.2 362.6 cm /R11799 Do Q q 5.7 0 0 -8.5 486.5 362.8 cm /R11931 Do Q q 2.6 0 0 -8.3 493 362.8 cm /R11855 Do Q q 4.4 0 0 -5.6 496.4 359.9 cm /R11783 Do Q q 3.7 0 0 -7.5 505.3 361.8 cm /R11775 Do Q q 5.1 0 0 -5.6 509.9 359.9 cm /R11883 Do Q q 4.4 0 0 -5.6 519.8 359.9 cm /R11803 Do Q q 2.6 0 0 -8.3 524.9 362.8 cm /R11855 Do Q q 4.4 0 0 -5.6 528.3 359.9 cm /R11783 Do Q q 5.3 0 0 -5.6 533.6 359.9 cm /R11819 Do Q q 3.9 0 0 -5.3 539.3 359.8 cm /R11795 Do Q q 5.3 0 0 -5.6 547.8 359.9 cm /R11819 Do Q q 5.7 0 0 -5.3 553.6 359.8 cm /R11791 Do Q q 5.3 0 0 -5.6 92.2 345.3 cm /R11819 Do Q q 4.4 0 0 -5.6 98 345.3 cm /R11803 Do Q q 5.5 0 0 -8.3 102.8 348.2 cm /R12055 Do Q q 5.7 0 0 -5.3 108.9 345.2 cm /R11791 Do Q q 5.1 0 0 -5.6 115.4 345.3 cm /R11883 Do Q q 7.9 0 0 -5.4 120.8 345.1 cm /R11891 Do Q q 2.6 0 0 -8.3 129.3 348.2 cm /R11855 Do Q q 4.4 0 0 -5.6 132.7 345.3 cm /R11783 Do Q q 5.7 0 0 -8.5 137.8 348.2 cm /R11867 Do Q q 5.4 0 0 -8 144.3 345.3 cm /R11823 Do Q q 4.4 0 0 -5.6 150.2 345.3 cm /R11783 Do Q q 9.1 0 0 -5.3 155.3 345.2 cm /R11895 Do Q q 4.4 0 0 -5.6 165.2 345.3 cm /R11783 Do Q q 5.7 0 0 -5.3 170.3 345.2 cm /R11791 Do Q q 3.7 0 0 -7.5 176.4 347.2 cm /R11775 Do Q q 5.6 0 0 -5.4 185.6 345.1 cm /R11811 Do Q q 5.3 0 0 -5.6 191.3 345.3 cm /R11819 Do Q q 3.9 0 0 -5.3 197.1 345.2 cm /R11795 Do Q q 2.6 0 0 -8.1 201.7 348 cm /R11799 Do Q q 5.3 0 0 -5.6 205.1 345.3 cm /R11819 Do Q q 5.7 0 0 -8.5 210.9 348.2 cm /R11931 Do Q q 2.6 0 0 -8.3 217.4 348.2 cm /R11855 Do Q q 4.4 0 0 -5.6 220.7 345.3 cm /R11783 Do Q q 5.7 0 0 -5.5 230.2 345.2 cm /R11851 Do Q q 3.8 0 0 -5.6 236.7 345.3 cm /R11767 Do Q q 2.6 0 0 -8.1 241.3 348 cm /R11799 Do Q q 5.7 0 0 -5.3 244.6 345.2 cm /R11791 Do Q q 5.4 0 0 -8 251.1 345.3 cm /R11823 Do Q q 5.4 0 0 -8.5 262.2 348.2 cm /R12071 Do Q q 8.9 0 0 -5.5 268 345.2 cm /R12087 Do Q q 4.1 0 0 -5.5 278 345.2 cm /R11983 Do Q q 4.1 0 0 -5.5 282.8 345.2 cm /R12075 Do Q q 3.6 0 0 -0.48 287.628 340.408 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.1 0 0 -5.5 292.4 345.2 cm /R11983 Do Q q 2.6 0 0 -8.5 297.4 348.2 cm /R11939 Do Q q 4.1 0 0 -5.5 300.8 345.2 cm /R11971 Do Q q 5.1 0 0 -5.5 305.4 345.2 cm /R11951 Do Q q 4.7 0 0 -5.5 311.2 345.2 cm /R11975 Do Q q 5.1 0 0 -5.5 315.7 345.2 cm /R11951 Do Q q 4.1 0 0 -5.5 321.9 345.2 cm /R11983 Do Q q 5.1 0 0 -8.5 326.7 348.2 cm /R12095 Do Q q 4.4 0 0 -12 333 348.9 cm /R12099 Do Q q 4.3 0 0 -12 336.3 348.9 cm /R12103 Do Q q 1.3 0 0 -1.2 341.9 341.1 cm /R11915 Do Q q 6.7 0 0 -8.2 351.4 348.1 cm /R12003 Do Q q 2.6 0 0 -8.1 359 348 cm /R11799 Do Q q 5.7 0 0 -5.3 362.3 345.2 cm /R11791 Do Q q 5.3 0 0 -5.6 368.9 345.3 cm /R11819 Do Q q 2.6 0 0 -8.3 374.7 348.2 cm /R11855 Do Q q 2.6 0 0 -8.3 378.1 348.2 cm /R11855 Do Q q 5.6 0 0 -7.6 381.3 345.1 cm /R11927 Do Q q 1.4 0 0 -3.5 387.2 341.1 cm /R11771 Do Q q 2.6 0 0 -8.1 394.1 348 cm /R11799 Do Q q 3.7 0 0 -7.5 397.4 347.2 cm /R11775 Do Q q 7.9 0 0 -5.4 406.4 345.1 cm /R11891 Do Q q 5.3 0 0 -5.6 414.6 345.3 cm /R11819 Do Q q 3.8 0 0 -5.6 420.4 345.3 cm /R11767 Do Q q 5.7 0 0 -7.6 429.5 345.2 cm /R11859 Do Q q 5.1 0 0 -5.6 436.4 345.3 cm /R11883 Do Q q 3.8 0 0 -5.6 442.3 345.3 cm /R11767 Do Q q 3.8 0 0 -5.6 446.8 345.3 cm /R11767 Do Q q 2.6 0 0 -8.1 451.4 348 cm /R11799 Do Q q 5.7 0 0 -8.5 454.7 348.2 cm /R11931 Do Q q 2.6 0 0 -8.3 461.2 348.2 cm /R11855 Do Q q 4.4 0 0 -5.6 464.6 345.3 cm /R11783 Do Q q 3.7 0 0 -7.5 474.1 347.2 cm /R11775 Do Q q 5.1 0 0 -5.6 478.7 345.3 cm /R11883 Do Q q 5.3 0 0 -5.6 489.2 345.3 cm /R11819 Do Q q 5.7 0 0 -5.3 494.9 345.2 cm /R11791 Do Q q 3.7 0 0 -7.5 501 347.2 cm /R11775 Do Q q 2.6 0 0 -8.1 505.6 348 cm /R11799 Do Q q 4.4 0 0 -5.6 509 345.3 cm /R11803 Do Q q 2.6 0 0 -8.1 514.1 348 cm /R11799 Do Q q 5.7 0 0 -7.6 517.5 345.2 cm /R11859 Do Q q 5.3 0 0 -5.6 524.1 345.3 cm /R11819 Do Q q 3.7 0 0 -7.5 529.8 347.2 cm /R11775 Do Q q 4.4 0 0 -5.6 534.4 345.3 cm /R11783 Do Q q 3.7 0 0 -7.5 543.8 347.2 cm /R11775 Do Q q 5.7 0 0 -8.3 548.5 348.2 cm /R11779 Do Q q 4.4 0 0 -5.6 554.9 345.3 cm /R11783 Do Q q 5.7 0 0 -5.5 92.1 330.8 cm /R11851 Do Q q 3.8 0 0 -5.6 98.6 330.9 cm /R11767 Do Q q 4.4 0 0 -5.6 103.1 330.9 cm /R11783 Do Q q 5.1 0 0 -5.6 112.6 330.9 cm /R11883 Do Q q 4 0 0 -8.4 118.4 333.9 cm /R11887 Do Q q 5.3 0 0 -5.6 126.2 330.9 cm /R11819 Do Q q 5.7 0 0 -5.3 131.9 330.8 cm /R11791 Do Q q 5.3 0 0 -5.6 142.6 330.9 cm /R11819 Do Q q 4.4 0 0 -5.6 148.4 330.9 cm /R11803 Do Q q 5.5 0 0 -8.3 153.2 333.8 cm /R12055 Do Q q 5.7 0 0 -5.3 159.3 330.8 cm /R11791 Do Q q 5.1 0 0 -5.6 165.8 330.9 cm /R11883 Do Q q 7.9 0 0 -5.4 171.2 330.7 cm /R11891 Do Q q 2.6 0 0 -8.3 179.7 333.8 cm /R11855 Do Q q 4.4 0 0 -5.6 183.1 330.9 cm /R11783 Do Q q 5.7 0 0 -8.5 188.2 333.8 cm /R11867 Do Q q 5.4 0 0 -8 194.7 330.9 cm /R11823 Do Q q 4.4 0 0 -5.6 200.6 330.9 cm /R11783 Do Q q 9.1 0 0 -5.3 205.7 330.8 cm /R11895 Do Q q 4.4 0 0 -5.6 215.6 330.9 cm /R11783 Do Q q 5.7 0 0 -5.3 220.7 330.8 cm /R11791 Do Q q 3.7 0 0 -7.5 226.8 332.8 cm /R11775 Do Q q 5.6 0 0 -5.4 235.6 330.7 cm /R11811 Do Q q 5.3 0 0 -5.6 241.4 330.9 cm /R11819 Do Q q 3.9 0 0 -5.3 247.1 330.8 cm /R11795 Do Q q 2.6 0 0 -8.1 251.7 333.6 cm /R11799 Do Q q 5.3 0 0 -5.6 255.2 330.9 cm /R11819 Do Q q 5.7 0 0 -8.5 260.9 333.8 cm /R11931 Do Q q 2.6 0 0 -8.3 267.4 333.8 cm /R11855 Do Q q 4.4 0 0 -5.6 270.8 330.9 cm /R11783 Do Q q 2.6 0 0 -8.1 279.8 333.6 cm /R11799 Do Q q 5.7 0 0 -5.3 283.1 330.8 cm /R11791 Do Q q 4 0 0 -8.4 293.6 333.9 cm /R11887 Do Q q 5.7 0 0 -5.5 297.3 330.8 cm /R11851 Do Q q 3.7 0 0 -7.5 303.7 332.8 cm /R11775 Do Q q 5.7 0 0 -5.5 308.3 330.8 cm /R11851 Do Q q 3.9 0 0 -5.3 314.8 330.8 cm /R11795 Do Q q 4.4 0 0 -5.6 319.4 330.9 cm /R11783 Do Q q 5.7 0 0 -8.5 328.6 333.8 cm /R11867 Do Q q 5.3 0 0 -5.6 335.2 330.9 cm /R11819 Do Q q 3.7 0 0 -7.5 340.9 332.8 cm /R11775 Do Q q 5.3 0 0 -5.6 345.6 330.9 cm /R11819 Do Q q 3.7 0 0 -7.5 355.4 332.8 cm /R11775 Do Q q 3.9 0 0 -5.3 360.1 330.8 cm /R11795 Do Q q 5.3 0 0 -5.6 364.7 330.9 cm /R11819 Do Q q 5.7 0 0 -5.3 370.5 330.8 cm /R11791 Do Q q 3.8 0 0 -5.6 377 330.9 cm /R11767 Do Q q 4 0 0 -8.4 381.4 333.9 cm /R11887 Do Q q 4.4 0 0 -5.6 385.1 330.9 cm /R11783 Do Q q 3.9 0 0 -5.3 390.3 330.8 cm /R11795 Do Q q 3.8 0 0 -5.6 394.9 330.9 cm /R11767 Do Q q 5.7 0 0 -5.5 403.6 330.8 cm /R11851 Do Q q 3.8 0 0 -5.6 410.1 330.9 cm /R11767 Do Q q 2.6 0 0 -8.1 414.7 333.6 cm /R11799 Do Q q 5.7 0 0 -5.3 418 330.8 cm /R11791 Do Q q 5.4 0 0 -8 424.5 330.9 cm /R11823 Do Q q 3.7 0 0 -7.5 434.4 332.8 cm /R11775 Do Q q 5.7 0 0 -8.3 439 333.8 cm /R11779 Do Q q 4.4 0 0 -5.6 445.5 330.9 cm /R11783 Do Q q 5.4 0 0 -8.5 455.7 333.8 cm /R12071 Do Q q 8.9 0 0 -5.5 461.5 330.8 cm /R12087 Do Q q 4.1 0 0 -5.5 471.5 330.8 cm /R11983 Do Q q 4.1 0 0 -5.5 476.3 330.8 cm /R12075 Do Q q 3.6 0 0 -0.48 481.068 326.008 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.5 485.7 330.8 cm /R11951 Do Q q 5.9 0 0 -5.5 491.5 330.8 cm /R11963 Do Q q 3.3 0 0 -7.7 498.1 333 cm /R11967 Do Q q 2.9 0 0 -8.1 501.9 333.4 cm /R11959 Do Q q 4.1 0 0 -5.5 505.9 330.8 cm /R11983 Do Q q 2.9 0 0 -8.1 510.9 333.4 cm /R11959 Do Q q 5.7 0 0 -7.6 513.7 330.8 cm /R11955 Do Q q 5.1 0 0 -5.5 520.1 330.8 cm /R11951 Do Q q 3.3 0 0 -7.7 525.9 333 cm /R11967 Do Q q 4.1 0 0 -5.5 530.1 330.8 cm /R11971 Do Q q 5.1 0 0 -5.5 534.7 330.8 cm /R11951 Do Q q 4.1 0 0 -5.5 540.9 330.8 cm /R11983 Do Q q 5.1 0 0 -8.5 545.7 333.8 cm /R12095 Do Q q 4.4 0 0 -12 552 334.5 cm /R12099 Do Q q 4.3 0 0 -12 555.3 334.5 cm /R12103 Do Q q 4 0 0 -8.4 92 319.4 cm /R11887 Do Q q 5.7 0 0 -5.5 95.7 316.3 cm /R11851 Do Q q 5.7 0 0 -5.3 102.2 316.3 cm /R11791 Do Q q 4.4 0 0 -5.6 108.7 316.4 cm /R11803 Do Q q 3.7 0 0 -7.5 113.7 318.3 cm /R11775 Do Q q 2.6 0 0 -8.1 118.4 319.1 cm /R11799 Do Q q 5.1 0 0 -5.6 121.7 316.4 cm /R11883 Do Q q 5.7 0 0 -5.3 127.6 316.3 cm /R11791 Do Q q 1.3 0 0 -1.2 134.7 312.2 cm /R11915 Do Q q 7.7 0 0 -8.2 142.5 319.2 cm /R11847 Do Q q 5.7 0 0 -8.3 150.9 319.3 cm /R11779 Do Q q 2.6 0 0 -8.1 157.4 319.1 cm /R11799 Do Q q 3.8 0 0 -5.6 160.7 316.4 cm /R11767 Do Q q 2.6 0 0 -8.3 169.3 319.3 cm /R11855 Do Q q 5.3 0 0 -5.6 172.7 316.4 cm /R11819 Do Q q 3.8 0 0 -5.6 178.5 316.4 cm /R11767 Do Q q 3.7 0 0 -7.5 183 318.3 cm /R11775 Do Q q 3.9 0 0 -5.3 191.5 316.3 cm /R11795 Do Q q 5.1 0 0 -5.6 196 316.4 cm /R11883 Do Q q 5.7 0 0 -5.5 201.9 316.3 cm /R11851 Do Q q 3.7 0 0 -7.5 208.3 318.3 cm /R11775 Do Q q 2.6 0 0 -8.1 212.9 319.1 cm /R11799 Do Q q 5.7 0 0 -5.3 216.3 316.3 cm /R11791 Do Q q 4.4 0 0 -5.6 222.8 316.4 cm /R11783 Do Q q 5.7 0 0 -8.3 231.8 319.3 cm /R11779 Do Q q 5.3 0 0 -5.6 238.4 316.4 cm /R11819 Do Q q 5.7 0 0 -8.5 244.1 319.3 cm /R11867 Do Q q 5.3 0 0 -5.6 254.7 316.4 cm /R11819 Do Q q 5.7 0 0 -5.3 260.5 316.3 cm /R11791 Do Q q 2.6 0 0 -8.1 270.8 319.1 cm /R11799 Do Q q 9.1 0 0 -5.3 274.1 316.3 cm /R11895 Do Q q 5.7 0 0 -7.6 284 316.3 cm /R11859 Do Q q 5.1 0 0 -5.6 290.8 316.4 cm /R11883 Do Q q 3.9 0 0 -5.3 296.7 316.3 cm /R11795 Do Q q 3.7 0 0 -7.5 301.2 318.3 cm /R11775 Do Q q 5.3 0 0 -5.6 305.9 316.4 cm /R11819 Do Q q 5.7 0 0 -5.3 311.7 316.3 cm /R11791 Do Q q 3.7 0 0 -7.5 317.7 318.3 cm /R11775 Do Q q 3.9 0 0 -5.3 326.1 316.3 cm /R11795 Do Q q 5.1 0 0 -5.6 330.7 316.4 cm /R11883 Do Q q 2.6 0 0 -8.3 336.5 319.3 cm /R11855 Do Q q 4.4 0 0 -5.6 339.9 316.4 cm /R11783 Do Q q 2.6 0 0 -8.1 348.8 319.1 cm /R11799 Do Q q 5.7 0 0 -5.3 352.1 316.3 cm /R11791 Do Q q 5.1 0 0 -5.6 362.5 316.4 cm /R11883 Do Q q 5.7 0 0 -5.3 368.3 316.3 cm /R11791 Do Q q 4.4 0 0 -5.6 374.8 316.4 cm /R11783 Do Q q 3.2 0 0 -0.8 379.8 313.9 cm /R11999 Do Q q 3.8 0 0 -5.6 383.9 316.4 cm /R11767 Do Q q 2.6 0 0 -8.1 388.5 319.1 cm /R11799 Do Q q 5.7 0 0 -8.5 391.9 319.3 cm /R11867 Do Q q 4.4 0 0 -5.6 398.3 316.4 cm /R11783 Do Q q 5.7 0 0 -8.5 403.5 319.3 cm /R11867 Do Q q 5.7 0 0 -8.5 413.9 319.3 cm /R11867 Do Q q 5.3 0 0 -5.6 420.5 316.4 cm /R11819 Do Q q 3.7 0 0 -7.5 426.2 318.3 cm /R11775 Do Q q 5.3 0 0 -5.6 431 316.4 cm /R11819 Do Q q 3.7 0 0 -7.5 440.5 318.3 cm /R11775 Do Q q 3.9 0 0 -5.3 445.1 316.3 cm /R11795 Do Q q 5.3 0 0 -5.6 449.8 316.4 cm /R11819 Do Q q 5.7 0 0 -5.3 455.6 316.3 cm /R11791 Do Q q 3.8 0 0 -5.6 462.1 316.4 cm /R11767 Do Q q 4 0 0 -8.4 466.5 319.4 cm /R11887 Do Q q 4.4 0 0 -5.6 470.2 316.4 cm /R11783 Do Q q 3.9 0 0 -5.3 475.4 316.3 cm /R11795 Do Q q 5.1 0 0 -5.6 483.9 316.4 cm /R11883 Do Q q 5.7 0 0 -7.6 489.8 316.3 cm /R11859 Do Q q 4.4 0 0 -5.6 496.6 316.4 cm /R11783 Do Q q 3.9 0 0 -5.3 501.8 316.3 cm /R11795 Do Q q 5.3 0 0 -5.6 506.4 316.4 cm /R11819 Do Q q 3.7 0 0 -7.5 512.1 318.3 cm /R11775 Do Q q 2.6 0 0 -8.1 516.8 319.1 cm /R11799 Do Q q 5.1 0 0 -5.6 520.1 316.4 cm /R11883 Do Q q 5.7 0 0 -5.3 526 316.3 cm /R11791 Do Q q 3.8 0 0 -5.6 532.5 316.4 cm /R11767 Do Q q 1.3 0 0 -1.2 537.7 312.2 cm /R11915 Do Q q 7.9 0 0 -8.2 109.8 304.8 cm /R11919 Do Q q 5.3 0 0 -5.6 118.8 302 cm /R11819 Do Q q 3.7 0 0 -7.5 124.5 303.9 cm /R11775 Do Q q 5.3 0 0 -5.6 129.3 302 cm /R11819 Do Q q 9.1 0 0 -5.3 138.8 301.9 cm /R11895 Do Q q 5.1 0 0 -5.6 148.6 302 cm /R11883 Do Q q 5.6 0 0 -5.4 154 301.8 cm /R11811 Do Q q 4.4 0 0 -5.6 159.9 302 cm /R11783 Do Q q 9.1 0 0 -5.3 165.1 301.9 cm /R11895 Do Q q 4.4 0 0 -5.6 174.9 302 cm /R11783 Do Q q 5.7 0 0 -5.3 180.1 301.9 cm /R11791 Do Q q 3.7 0 0 -7.5 186.1 303.9 cm /R11775 Do Q q 3.9 0 0 -5.3 194.7 301.9 cm /R11795 Do Q q 5.1 0 0 -5.6 199.3 302 cm /R11883 Do Q q 5.7 0 0 -5.5 205.1 301.9 cm /R11851 Do Q q 3.7 0 0 -7.5 211.5 303.9 cm /R11775 Do Q q 2.6 0 0 -8.1 216.2 304.7 cm /R11799 Do Q q 5.7 0 0 -5.3 219.5 301.9 cm /R11791 Do Q q 4.4 0 0 -5.6 226 302 cm /R11783 Do Q q 3.8 0 0 -5.6 231.2 302 cm /R11767 Do Q q 2.6 0 0 -8.3 239.6 304.9 cm /R11855 Do Q q 2.6 0 0 -8.1 242.9 304.7 cm /R11799 Do Q q 5.5 0 0 -8.3 246.3 304.9 cm /R12055 Do Q q 4.4 0 0 -5.6 252.1 302 cm /R11783 Do Q q 5.2 0 0 -7.7 261.3 301.9 cm /R11935 Do Q q 4.1 0 0 -5.5 267.5 301.9 cm /R11971 Do Q q 3.3 0 0 -7.7 272.5 304.1 cm /R11967 Do Q q 5.3 0 0 -5.6 279.6 302 cm /R11819 Do Q q 5.7 0 0 -5.3 285.4 301.9 cm /R11791 Do Q q 5.7 0 0 -8.5 291.9 304.9 cm /R11867 Do Q q 5.7 0 0 -7.6 302.1 301.9 cm /R11955 Do Q q 5.5 0 0 -5.5 308.9 301.9 cm /R12079 Do Q q 3.3 0 0 -7.7 315.2 304.1 cm /R11967 Do Q q 7.9 0 0 -5.4 322.3 301.8 cm /R11891 Do Q q 4.4 0 0 -5.6 330.4 302 cm /R11783 Do Q q 3.9 0 0 -5.3 335.6 301.9 cm /R11795 Do Q q 4.4 0 0 -5.6 340.1 302 cm /R11783 Do Q q 5.3 0 0 -5.6 349.4 302 cm /R11819 Do Q q 3.8 0 0 -5.6 355.1 302 cm /R11767 Do Q q 5.6 0 0 -7.6 359.6 301.8 cm /R11927 Do Q q 5.7 0 0 -5.3 365.8 301.9 cm /R11791 Do Q q 4.4 0 0 -5.6 372.3 302 cm /R11803 Do Q q 5.7 0 0 -8.3 377.1 304.9 cm /R11779 Do Q q 3.9 0 0 -5.3 383.6 301.9 cm /R11795 Do Q q 5.1 0 0 -5.6 388.1 302 cm /R11883 Do Q q 5.7 0 0 -5.3 394 301.9 cm /R11791 Do Q q 5.1 0 0 -5.6 400.5 302 cm /R11883 Do Q q 5.7 0 0 -5.5 406.4 301.9 cm /R11851 Do Q q 3.8 0 0 -5.6 412.9 302 cm /R11767 Do Q q 5.3 0 0 -5.6 421.7 302 cm /R11819 Do Q q 5.7 0 0 -5.3 427.5 301.9 cm /R11791 Do Q q 5.7 0 0 -8.5 434 304.9 cm /R11867 Do Q q 5.7 0 0 -5.5 444.3 301.9 cm /R11851 Do Q q 3.8 0 0 -5.6 450.8 302 cm /R11767 Do Q q 4.4 0 0 -5.6 455.3 302 cm /R11783 Do Q q 5.7 0 0 -8.5 460.5 304.9 cm /R11867 Do Q q 5.3 0 0 -5.6 471.2 302 cm /R11819 Do Q q 4.4 0 0 -5.6 476.9 302 cm /R11803 Do Q q 5.5 0 0 -8.3 481.7 304.9 cm /R12055 Do Q q 5.7 0 0 -5.3 487.9 301.9 cm /R11791 Do Q q 5.1 0 0 -5.6 494.3 302 cm /R11883 Do Q q 7.9 0 0 -5.4 499.8 301.8 cm /R11891 Do Q q 2.6 0 0 -8.3 508.3 304.9 cm /R11855 Do Q q 4.4 0 0 -5.6 511.6 302 cm /R11783 Do Q q 5.7 0 0 -8.5 516.8 304.9 cm /R11867 Do Q q 5.4 0 0 -8 523.3 302 cm /R11823 Do Q q 4.4 0 0 -5.6 529.1 302 cm /R11783 Do Q q 9.1 0 0 -5.3 534.3 301.9 cm /R11895 Do Q q 4.4 0 0 -5.6 544.1 302 cm /R11783 Do Q q 5.7 0 0 -5.3 549.3 301.9 cm /R11791 Do Q q 3.7 0 0 -7.5 555.3 303.9 cm /R11775 Do Q q 5.6 0 0 -5.4 92 287.4 cm /R11811 Do Q q 5.3 0 0 -5.6 97.7 287.6 cm /R11819 Do Q q 3.9 0 0 -5.3 103.5 287.5 cm /R11795 Do Q q 2.6 0 0 -8.1 108.1 290.3 cm /R11799 Do Q q 5.3 0 0 -5.6 111.5 287.6 cm /R11819 Do Q q 5.7 0 0 -8.5 117.3 290.5 cm /R11931 Do Q q 2.6 0 0 -8.3 123.8 290.5 cm /R11855 Do Q q 4.4 0 0 -5.6 127.1 287.6 cm /R11783 Do Q q 3.8 0 0 -5.6 132.3 287.6 cm /R11767 Do Q q 3.7 0 0 -7.5 140.5 289.5 cm /R11775 Do Q q 5.1 0 0 -5.6 145.1 287.6 cm /R11883 Do Q q 5.7 0 0 -8.5 154.7 290.5 cm /R11867 Do Q q 4.4 0 0 -5.6 161.2 287.6 cm /R11783 Do Q q 3.7 0 0 -7.5 166.3 289.5 cm /R11775 Do Q q 4.4 0 0 -5.6 170.9 287.6 cm /R11783 Do Q q 3.9 0 0 -5.3 176.1 287.5 cm /R11795 Do Q q 9.1 0 0 -5.3 180.7 287.5 cm /R11895 Do Q q 2.6 0 0 -8.1 190.5 290.3 cm /R11799 Do Q q 5.7 0 0 -5.3 193.9 287.5 cm /R11791 Do Q q 4.4 0 0 -5.6 200.3 287.6 cm /R11783 Do Q q 3.7 0 0 -7.5 209.2 289.5 cm /R11775 Do Q q 5.7 0 0 -8.3 213.9 290.5 cm /R11779 Do Q q 4.4 0 0 -5.6 220.4 287.6 cm /R11783 Do Q q 3.8 0 0 -5.6 229.4 287.6 cm /R11767 Do Q q 3.7 0 0 -7.5 233.8 289.5 cm /R11775 Do Q q 5.3 0 0 -5.6 238.6 287.6 cm /R11819 Do Q q 3.7 0 0 -7.5 244.3 289.5 cm /R11775 Do Q q 4.4 0 0 -5.6 248.9 287.6 cm /R11783 Do Q q 5.1 0 0 -5.6 257.9 287.6 cm /R11883 Do Q q 4 0 0 -8.4 263.7 290.6 cm /R11887 Do Q q 5.7 0 0 -8.5 271.3 290.5 cm /R11867 Do Q q 5.3 0 0 -5.6 277.8 287.6 cm /R11819 Do Q q 3.7 0 0 -7.5 283.5 289.5 cm /R11775 Do Q q 5.3 0 0 -5.6 288.3 287.6 cm /R11819 Do Q q 3.7 0 0 -7.5 297.7 289.5 cm /R11775 Do Q q 3.9 0 0 -5.3 302.3 287.5 cm /R11795 Do Q q 5.3 0 0 -5.6 307 287.6 cm /R11819 Do Q q 5.7 0 0 -5.3 312.8 287.5 cm /R11791 Do Q q 3.8 0 0 -5.6 319.3 287.6 cm /R11767 Do Q q 4 0 0 -8.4 323.7 290.6 cm /R11887 Do Q q 4.4 0 0 -5.6 327.4 287.6 cm /R11783 Do Q q 3.9 0 0 -5.3 332.6 287.5 cm /R11795 Do Q q 3.8 0 0 -5.6 337.1 287.6 cm /R11767 Do Q q 1.3 0 0 -1.2 342.3 283.4 cm /R11915 Do Q q 6.7 0 0 -8.2 350.3 290.4 cm /R12003 Do Q q 5.1 0 0 -5.6 356.9 287.6 cm /R11883 Do Q q 3.9 0 0 -5.3 362.8 287.5 cm /R11795 Do Q q 4.4 0 0 -5.6 371.1 287.6 cm /R11783 Do Q q 5.8 0 0 -5.2 376.1 287.4 cm /R11875 Do Q q 5.3 0 0 -5.6 382.5 287.6 cm /R11819 Do Q q 9.1 0 0 -5.3 388.3 287.5 cm /R11895 Do Q q 5.7 0 0 -7.6 398.1 287.5 cm /R11859 Do Q q 2.6 0 0 -8.3 404.6 290.5 cm /R11855 Do Q q 4.4 0 0 -5.6 407.9 287.6 cm /R11783 Do Q q 1.4 0 0 -3.5 413.7 283.4 cm /R11771 Do Q q 5.3 0 0 -5.6 420.3 287.6 cm /R11819 Do Q q 5.2 0 0 -7.7 430.1 287.5 cm /R11935 Do Q q 4.1 0 0 -5.5 436.3 287.5 cm /R11971 Do Q q 3.3 0 0 -7.7 441.3 289.7 cm /R11967 Do Q q 5.1 0 0 -5.6 448.3 287.6 cm /R11883 Do Q q 5.7 0 0 -7.6 454.1 287.5 cm /R11859 Do Q q 4.4 0 0 -5.6 461 287.6 cm /R11783 Do Q q 3.9 0 0 -5.3 466.1 287.5 cm /R11795 Do Q q 5.3 0 0 -5.6 470.8 287.6 cm /R11819 Do Q q 3.7 0 0 -7.5 476.5 289.5 cm /R11775 Do Q q 2.6 0 0 -8.1 481.1 290.3 cm /R11799 Do Q q 5.1 0 0 -5.6 484.5 287.6 cm /R11883 Do Q q 5.7 0 0 -5.3 490.4 287.5 cm /R11791 Do Q q 3.7 0 0 -7.5 500.5 289.5 cm /R11775 Do Q q 3.9 0 0 -5.3 505.1 287.5 cm /R11795 Do Q q 5.3 0 0 -5.6 509.8 287.6 cm /R11819 Do Q q 5.7 0 0 -5.3 515.6 287.5 cm /R11791 Do Q q 3.8 0 0 -5.6 522.1 287.6 cm /R11767 Do Q q 4 0 0 -8.4 526.5 290.6 cm /R11887 Do Q q 4.4 0 0 -5.6 530.2 287.6 cm /R11783 Do Q q 3.9 0 0 -5.3 535.4 287.5 cm /R11795 Do Q q 3.9 0 0 -5.3 539.9 287.5 cm /R11795 Do Q q 2.6 0 0 -8.1 544.5 290.3 cm /R11799 Do Q q 5.7 0 0 -5.3 547.9 287.5 cm /R11791 Do Q q 5.4 0 0 -8 554.3 287.6 cm /R11823 Do Q q 5.7 0 0 -8.5 92.1 276 cm /R11867 Do Q q 5.3 0 0 -5.6 98.7 273.1 cm /R11819 Do Q q 3.7 0 0 -7.5 104.4 275 cm /R11775 Do Q q 5.3 0 0 -5.6 109.1 273.1 cm /R11819 Do Q q 4 0 0 -8.4 118.6 276.1 cm /R11887 Do Q q 3.9 0 0 -5.3 122.3 273 cm /R11795 Do Q q 5.1 0 0 -5.6 126.9 273.1 cm /R11883 Do Q q 9.1 0 0 -5.3 132.8 273 cm /R11895 Do Q q 5.3 0 0 -5.6 146.3 273.1 cm /R11819 Do Q q 3.8 0 0 -5.6 155.8 273.1 cm /R11767 Do Q q 5.1 0 0 -5.6 160.4 273.1 cm /R11883 Do Q q 5.7 0 0 -5.5 166.3 273 cm /R11851 Do Q q 3.9 0 0 -5.3 172.7 273 cm /R11795 Do Q q 4.4 0 0 -5.6 177.3 273.1 cm /R11803 Do Q q 4.4 0 0 -5.6 182.5 273.1 cm /R11783 Do Q q 3.8 0 0 -5.6 191.6 273.1 cm /R11767 Do Q q 5.7 0 0 -7.6 196.1 273 cm /R11859 Do Q q 4.4 0 0 -5.6 203 273.1 cm /R11783 Do Q q 4.4 0 0 -5.6 208.1 273.1 cm /R11803 Do Q q 2.6 0 0 -8.1 213.3 275.8 cm /R11799 Do Q q 5.8 0 0 -8.4 216.6 276.1 cm /R11979 Do Q q 4.4 0 0 -5.6 223.1 273.1 cm /R11783 Do Q q 5.7 0 0 -8.5 228.3 276 cm /R11867 Do Q q 5.7 0 0 -8.5 238.7 276 cm /R11931 Do Q q 5.6 0 0 -7.6 244.8 272.9 cm /R11927 Do Q q 5.3 0 0 -5.6 254.9 273.1 cm /R11819 Do Q q 5.4 0 0 -8 264.4 273.1 cm /R11823 Do Q q 2.6 0 0 -8.3 270.3 276 cm /R11855 Do Q q 5.1 0 0 -5.6 273.7 273.1 cm /R11883 Do Q q 5.7 0 0 -8.5 279.5 276 cm /R11931 Do Q q 5.3 0 0 -5.6 286.1 273.1 cm /R11819 Do Q q 2.6 0 0 -8.3 291.9 276 cm /R11855 Do Q q 5.7 0 0 -7.6 298.9 273 cm /R11859 Do Q q 5.1 0 0 -5.6 305.7 273.1 cm /R11883 Do Q q 2.6 0 0 -8.1 311.6 275.8 cm /R11799 Do Q q 5.7 0 0 -5.3 314.9 273 cm /R11791 Do Q q 3.7 0 0 -7.5 321 275 cm /R11775 Do Q q 4.4 0 0 -5.6 325.6 273.1 cm /R11783 Do Q q 3.9 0 0 -5.3 330.8 273 cm /R11795 Do Q q 3.7 0 0 -7.5 339 275 cm /R11775 Do Q q 5.1 0 0 -5.6 343.6 273.1 cm /R11883 Do Q q 5.3 0 0 -5.6 353.3 273.1 cm /R11819 Do Q q 5.7 0 0 -8.5 362.8 276 cm /R11867 Do Q q 4.4 0 0 -5.6 369.3 273.1 cm /R11783 Do Q q 3.8 0 0 -5.6 374.5 273.1 cm /R11767 Do Q q 3.7 0 0 -7.5 378.9 275 cm /R11775 Do Q q 2.6 0 0 -8.1 383.6 275.8 cm /R11799 Do Q q 5.7 0 0 -5.3 386.9 273 cm /R11791 Do Q q 5.3 0 0 -5.6 393.5 273.1 cm /R11819 Do Q q 3.7 0 0 -7.5 399.2 275 cm /R11775 Do Q q 2.6 0 0 -8.1 403.9 275.8 cm /R11799 Do Q q 5.1 0 0 -5.6 407.2 273.1 cm /R11883 Do Q q 5.7 0 0 -5.3 413.1 273 cm /R11791 Do Q q 3.8 0 0 -5.6 423.3 273.1 cm /R11767 Do Q q 5.7 0 0 -7.6 427.9 273 cm /R11859 Do Q q 4.4 0 0 -5.6 434.7 273.1 cm /R11783 Do Q q 4.4 0 0 -5.6 439.9 273.1 cm /R11803 Do Q q 2.6 0 0 -8.1 445 275.8 cm /R11799 Do Q q 5.8 0 0 -8.4 448.3 276.1 cm /R11979 Do Q q 4.4 0 0 -5.6 454.9 273.1 cm /R11783 Do Q q 5.7 0 0 -8.5 460 276 cm /R11867 Do Q q 5.7 0 0 -8.5 470.5 276 cm /R11931 Do Q q 5.6 0 0 -7.6 476.5 272.9 cm /R11927 Do Q q 5.3 0 0 -5.6 486.6 273.1 cm /R11819 Do Q q 2.6 0 0 -8.3 496.1 276 cm /R11855 Do Q q 5.1 0 0 -5.6 499.5 273.1 cm /R11883 Do Q q 4.4 0 0 -5.6 505.7 273.1 cm /R11803 Do Q q 5.3 0 0 -5.6 511 273.1 cm /R11819 Do Q q 2.6 0 0 -8.3 516.8 276 cm /R11855 Do Q q 5.7 0 0 -7.6 523.7 273 cm /R11859 Do Q q 5.1 0 0 -5.6 530.6 273.1 cm /R11883 Do Q q 2.6 0 0 -8.1 536.5 275.8 cm /R11799 Do Q q 5.7 0 0 -5.3 539.8 273 cm /R11791 Do Q q 3.7 0 0 -7.5 545.8 275 cm /R11775 Do Q q 4.4 0 0 -5.6 550.5 273.1 cm /R11783 Do Q q 3.9 0 0 -5.3 555.7 273 cm /R11795 Do Q q 7.9 0 0 -5.4 92 258.5 cm /R11891 Do Q q 5.1 0 0 -5.6 100.1 258.7 cm /R11883 Do Q q 5.7 0 0 -5.5 106 258.6 cm /R11851 Do Q q 2.6 0 0 -8.3 112.5 261.6 cm /R11855 Do Q q 5.7 0 0 -8.5 115.9 261.6 cm /R11867 Do Q q 4.1 0 0 -5.5 128 258.6 cm /R12075 Do Q q 4.1 0 0 -5.5 133.4 258.6 cm /R11971 Do Q q 3.3 0 0 -7.7 138.4 260.8 cm /R11967 Do Q q 5.3 0 0 -5.6 147.2 258.7 cm /R11819 Do Q q 5.7 0 0 -5.3 152.9 258.6 cm /R11791 Do Q q 5.3 0 0 -5.6 164.8 258.7 cm /R11819 Do Q q 4.4 0 0 -5.6 170.6 258.7 cm /R11803 Do Q q 5.5 0 0 -8.3 175.4 261.6 cm /R12055 Do Q q 5.7 0 0 -5.3 181.5 258.6 cm /R11791 Do Q q 5.1 0 0 -5.6 188 258.7 cm /R11883 Do Q q 7.9 0 0 -5.4 193.4 258.5 cm /R11891 Do Q q 2.6 0 0 -8.3 201.9 261.6 cm /R11855 Do Q q 4.4 0 0 -5.6 205.3 258.7 cm /R11783 Do Q q 5.7 0 0 -8.5 210.4 261.6 cm /R11867 Do Q q 5.4 0 0 -8 216.9 258.7 cm /R11823 Do Q q 4.4 0 0 -5.6 222.8 258.7 cm /R11783 Do Q q 9.1 0 0 -5.3 227.9 258.6 cm /R11895 Do Q q 4.4 0 0 -5.6 237.8 258.7 cm /R11783 Do Q q 5.7 0 0 -5.3 242.9 258.6 cm /R11791 Do Q q 3.7 0 0 -7.5 249 260.6 cm /R11775 Do Q q 5.6 0 0 -5.4 258.9 258.5 cm /R11811 Do Q q 5.3 0 0 -5.6 264.6 258.7 cm /R11819 Do Q q 3.9 0 0 -5.3 270.4 258.6 cm /R11795 Do Q q 2.6 0 0 -8.1 275 261.4 cm /R11799 Do Q q 5.3 0 0 -5.6 278.4 258.7 cm /R11819 Do Q q 5.7 0 0 -8.5 284.2 261.6 cm /R11931 Do Q q 2.6 0 0 -8.3 290.7 261.6 cm /R11855 Do Q q 4.4 0 0 -5.6 294.1 258.7 cm /R11783 Do Q q 7.9 0 0 -5.4 304.2 258.5 cm /R11891 Do Q q 5.7 0 0 -8.3 312.7 261.6 cm /R11779 Do Q q 4.4 0 0 -5.6 319.1 258.7 cm /R11783 Do Q q 5.7 0 0 -5.3 324.3 258.6 cm /R11791 Do Q q 3.7 0 0 -7.5 336.2 260.6 cm /R11775 Do Q q 5.7 0 0 -8.3 340.9 261.6 cm /R11779 Do Q q 4.4 0 0 -5.6 347.3 258.7 cm /R11783 Do Q q 3.7 0 0 -7.5 357.7 260.6 cm /R11775 Do Q q 3.9 0 0 -5.3 362.3 258.6 cm /R11795 Do Q q 5.3 0 0 -5.6 367 258.7 cm /R11819 Do Q q 5.7 0 0 -5.3 372.8 258.6 cm /R11791 Do Q q 3.8 0 0 -5.6 379.3 258.7 cm /R11767 Do Q q 4 0 0 -8.4 383.7 261.7 cm /R11887 Do Q q 4.4 0 0 -5.6 387.4 258.7 cm /R11783 Do Q q 3.9 0 0 -5.3 392.6 258.6 cm /R11795 Do Q q 5.1 0 0 -5.6 402.5 258.7 cm /R11883 Do Q q 5.7 0 0 -7.6 408.4 258.6 cm /R11859 Do Q q 4.4 0 0 -5.6 415.3 258.7 cm /R11783 Do Q q 3.9 0 0 -5.3 420.4 258.6 cm /R11795 Do Q q 5.3 0 0 -5.6 425.1 258.7 cm /R11819 Do Q q 3.7 0 0 -7.5 430.8 260.6 cm /R11775 Do Q q 2.6 0 0 -8.1 435.4 261.4 cm /R11799 Do Q q 5.1 0 0 -5.6 438.8 258.7 cm /R11883 Do Q q 5.7 0 0 -5.3 444.7 258.6 cm /R11791 Do Q q 7.9 0 0 -5.4 456.2 258.5 cm /R11891 Do Q q 5.3 0 0 -5.6 464.4 258.7 cm /R11819 Do Q q 3.8 0 0 -5.6 470.2 258.7 cm /R11767 Do Q q 4.4 0 0 -5.6 480.2 258.7 cm /R11803 Do Q q 5.1 0 0 -5.6 485.3 258.7 cm /R11883 Do Q q 9.1 0 0 -5.3 491.2 258.6 cm /R11895 Do Q q 5.7 0 0 -7.6 501.1 258.6 cm /R11859 Do Q q 2.6 0 0 -8.3 507.5 261.6 cm /R11855 Do Q q 4.4 0 0 -5.6 510.9 258.7 cm /R11783 Do Q q 3.7 0 0 -7.5 516 260.6 cm /R11775 Do Q q 4.4 0 0 -5.6 520.6 258.7 cm /R11783 Do Q q 1.3 0 0 -1.2 526.4 254.5 cm /R11915 Do Q q 3.5 0 0 -8.2 538.3 261.5 cm /R11831 Do Q q 5.7 0 0 -5.3 542.5 258.6 cm /R11791 Do Q q 5.3 0 0 -5.6 554.4 258.7 cm /R11819 Do Q q 3.8 0 0 -5.6 92.1 244.3 cm /R11767 Do Q q 2.6 0 0 -8.1 96.7 247 cm /R11799 Do Q q 9.1 0 0 -5.3 100 244.2 cm /R11895 Do Q q 2.6 0 0 -8.1 109.9 247 cm /R11799 Do Q q 2.6 0 0 -8.3 113.2 247.2 cm /R11855 Do Q q 5.3 0 0 -5.6 116.7 244.3 cm /R11819 Do Q q 3.9 0 0 -5.3 122.5 244.2 cm /R11795 Do Q q 9.1 0 0 -5.3 130.9 244.2 cm /R11895 Do Q q 5.3 0 0 -5.6 140.8 244.3 cm /R11819 Do Q q 5.7 0 0 -5.3 146.6 244.2 cm /R11791 Do Q q 5.7 0 0 -5.3 153.1 244.2 cm /R11791 Do Q q 4.4 0 0 -5.6 159.5 244.3 cm /R11783 Do Q q 3.9 0 0 -5.3 164.7 244.2 cm /R11795 Do Q q 1.4 0 0 -3.5 169.9 240.1 cm /R11771 Do Q q 5.3 0 0 -5.6 176.7 244.3 cm /R11819 Do Q q 5.7 0 0 -7.6 186.5 244.2 cm /R11955 Do Q q 5.5 0 0 -5.5 193.3 244.2 cm /R12079 Do Q q 3.3 0 0 -7.7 199.5 246.4 cm /R11967 Do Q q 5.1 0 0 -5.6 206.9 244.3 cm /R11883 Do Q q 5.7 0 0 -7.6 212.8 244.2 cm /R11859 Do Q q 4.4 0 0 -5.6 219.7 244.3 cm /R11783 Do Q q 3.9 0 0 -5.3 224.8 244.2 cm /R11795 Do Q q 5.3 0 0 -5.6 229.5 244.3 cm /R11819 Do Q q 3.7 0 0 -7.5 235.2 246.2 cm /R11775 Do Q q 2.6 0 0 -8.1 239.8 247 cm /R11799 Do Q q 5.1 0 0 -5.6 243.2 244.3 cm /R11883 Do Q q 5.7 0 0 -5.3 249.1 244.2 cm /R11791 Do Q q 5.7 0 0 -5.5 259.5 244.2 cm /R11851 Do Q q 3.8 0 0 -5.6 266 244.3 cm /R11767 Do Q q 4.4 0 0 -5.6 270.5 244.3 cm /R11783 Do Q q 5.7 0 0 -8.5 275.7 247.2 cm /R11867 Do Q q 3.7 0 0 -7.5 286.4 246.2 cm /R11775 Do Q q 5.1 0 0 -5.6 291.1 244.3 cm /R11883 Do Q q 3.7 0 0 -7.5 300.9 246.2 cm /R11775 Do Q q 3.9 0 0 -5.3 305.6 244.2 cm /R11795 Do Q q 5.3 0 0 -5.6 310.2 244.3 cm /R11819 Do Q q 5.7 0 0 -5.3 316 244.2 cm /R11791 Do Q q 3.8 0 0 -5.6 322.5 244.3 cm /R11767 Do Q q 4 0 0 -8.4 327 247.3 cm /R11887 Do Q q 4.4 0 0 -5.6 330.7 244.3 cm /R11783 Do Q q 3.9 0 0 -5.3 335.8 244.2 cm /R11795 Do Q q 5.7 0 0 -8.5 344.6 247.2 cm /R11867 Do Q q 5.3 0 0 -5.6 351.2 244.3 cm /R11819 Do Q q 3.7 0 0 -7.5 356.8 246.2 cm /R11775 Do Q q 5.3 0 0 -5.6 361.6 244.3 cm /R11819 Do Q q 4 0 0 -8.4 371.4 247.3 cm /R11887 Do Q q 3.9 0 0 -5.3 375.1 244.2 cm /R11795 Do Q q 5.1 0 0 -5.6 379.6 244.3 cm /R11883 Do Q q 9.1 0 0 -5.3 385.5 244.2 cm /R11895 Do Q q 5.3 0 0 -5.6 399.4 244.3 cm /R11819 Do Q q 2.6 0 0 -8.3 409.3 247.2 cm /R11855 Do Q q 5.1 0 0 -5.6 412.6 244.3 cm /R11883 Do Q q 4.4 0 0 -5.6 418.9 244.3 cm /R11803 Do Q q 5.3 0 0 -5.6 424.1 244.3 cm /R11819 Do Q q 3.7 0 0 -7.5 429.8 246.2 cm /R11775 Do Q q 2.6 0 0 -8.1 434.5 247 cm /R11799 Do Q q 5.1 0 0 -5.6 437.8 244.3 cm /R11883 Do Q q 5.7 0 0 -5.3 443.7 244.2 cm /R11791 Do Q q 3.9 0 0 -5.3 454.1 244.2 cm /R11795 Do Q q 4.4 0 0 -5.6 458.7 244.3 cm /R11783 Do Q q 4 0 0 -8.4 463.8 247.3 cm /R11887 Do Q q 4.4 0 0 -5.6 467.5 244.3 cm /R11783 Do Q q 3.9 0 0 -5.3 472.6 244.2 cm /R11795 Do Q q 4.4 0 0 -5.6 477.2 244.3 cm /R11783 Do Q q 5.7 0 0 -5.3 482.3 244.2 cm /R11791 Do Q q 4.4 0 0 -5.6 488.8 244.3 cm /R11803 Do Q q 4.4 0 0 -5.6 494 244.3 cm /R11783 Do Q q 5.7 0 0 -8.5 499.1 247.2 cm /R11867 Do Q q 5.7 0 0 -8.5 509.9 247.2 cm /R11931 Do Q q 5.6 0 0 -7.6 516 244.1 cm /R11927 Do Q q 5.3 0 0 -5.6 526.5 244.3 cm /R11819 Do Q q 2.6 0 0 -8.3 536.5 247.2 cm /R11855 Do Q q 5.1 0 0 -5.6 539.8 244.3 cm /R11883 Do Q q 4.4 0 0 -5.6 546.1 244.3 cm /R11803 Do Q q 5.3 0 0 -5.6 551.3 244.3 cm /R11819 Do Q q 2.6 0 0 -8.3 557.1 247.2 cm /R11855 Do Q q 5.7 0 0 -7.6 92.1 229.7 cm /R11859 Do Q q 5.1 0 0 -5.6 98.9 229.8 cm /R11883 Do Q q 2.6 0 0 -8.1 104.8 232.5 cm /R11799 Do Q q 5.7 0 0 -5.3 108.2 229.7 cm /R11791 Do Q q 3.7 0 0 -7.5 114.2 231.7 cm /R11775 Do Q q 4.4 0 0 -5.6 118.9 229.8 cm /R11783 Do Q q 3.9 0 0 -5.3 124 229.7 cm /R11795 Do Q q 3.7 0 0 -7.5 131.5 231.7 cm /R11775 Do Q q 5.1 0 0 -5.6 136.1 229.8 cm /R11883 Do Q q 5.1 0 0 -5.6 145 229.8 cm /R11883 Do Q q 5.7 0 0 -5.3 150.9 229.7 cm /R11791 Do Q q 4.4 0 0 -5.6 157.4 229.8 cm /R11783 Do Q q 3.9 0 0 -5.3 165.5 229.7 cm /R11795 Do Q q 4.4 0 0 -5.6 170.1 229.8 cm /R11783 Do Q q 4 0 0 -8.4 175.2 232.8 cm /R11887 Do Q q 4.4 0 0 -5.6 178.9 229.8 cm /R11783 Do Q q 3.9 0 0 -5.3 184 229.7 cm /R11795 Do Q q 4.4 0 0 -5.6 188.6 229.8 cm /R11783 Do Q q 5.7 0 0 -5.3 193.7 229.7 cm /R11791 Do Q q 4.4 0 0 -5.6 200.2 229.8 cm /R11803 Do Q q 4.4 0 0 -5.6 205.4 229.8 cm /R11783 Do Q q 5.7 0 0 -8.5 210.5 232.7 cm /R11867 Do Q q 5.7 0 0 -8.5 220.3 232.7 cm /R11931 Do Q q 5.6 0 0 -7.6 226.3 229.6 cm /R11927 Do Q q 5.3 0 0 -5.6 235.8 229.8 cm /R11819 Do Q q 5.4 0 0 -8 244.6 229.8 cm /R11823 Do Q q 2.6 0 0 -8.3 250.5 232.7 cm /R11855 Do Q q 5.1 0 0 -5.6 253.9 229.8 cm /R11883 Do Q q 5.7 0 0 -8.5 259.7 232.7 cm /R11931 Do Q q 5.3 0 0 -5.6 266.3 229.8 cm /R11819 Do Q q 2.6 0 0 -8.3 272.1 232.7 cm /R11855 Do Q q 5.7 0 0 -7.6 278.2 229.7 cm /R11859 Do Q q 5.1 0 0 -5.6 285.1 229.8 cm /R11883 Do Q q 2.6 0 0 -8.1 290.9 232.5 cm /R11799 Do Q q 5.7 0 0 -5.3 294.3 229.7 cm /R11791 Do Q q 3.7 0 0 -7.5 300.3 231.7 cm /R11775 Do Q q 4.4 0 0 -5.6 305 229.8 cm /R11783 Do Q q 3.9 0 0 -5.3 310.1 229.7 cm /R11795 Do Q q 7.9 0 0 -5.4 317.5 229.6 cm /R11891 Do Q q 5.1 0 0 -5.6 325.6 229.8 cm /R11883 Do Q q 5.7 0 0 -5.5 331.5 229.7 cm /R11851 Do Q q 2.6 0 0 -8.3 338 232.7 cm /R11855 Do Q q 5.7 0 0 -8.5 341.3 232.7 cm /R11867 Do Q q 5.7 0 0 -8.3 350.8 232.7 cm /R11779 Do Q q 5.3 0 0 -5.6 357.4 229.8 cm /R11819 Do Q q 5.6 0 0 -5.4 362.7 229.6 cm /R11811 Do Q q 4.4 0 0 -5.6 368.6 229.8 cm /R11783 Do Q q 3.7 0 0 -7.5 376.9 231.7 cm /R11775 Do Q q 5.7 0 0 -8.3 381.5 232.7 cm /R11779 Do Q q 3.9 0 0 -5.3 388 229.7 cm /R11795 Do Q q 4.4 0 0 -5.6 392.6 229.8 cm /R11783 Do Q q 4.4 0 0 -5.6 397.7 229.8 cm /R11783 Do Q q 5.3 0 0 -5.6 406.1 229.8 cm /R11819 Do Q q 4.4 0 0 -5.6 411.9 229.8 cm /R11803 Do Q q 5.5 0 0 -8.3 416.7 232.7 cm /R12055 Do Q q 5.7 0 0 -5.3 422.8 229.7 cm /R11791 Do Q q 5.1 0 0 -5.6 429.3 229.8 cm /R11883 Do Q q 7.9 0 0 -5.4 434.7 229.6 cm /R11891 Do Q q 2.6 0 0 -8.3 443.2 232.7 cm /R11855 Do Q q 4.4 0 0 -5.6 446.6 229.8 cm /R11783 Do Q q 5.7 0 0 -8.5 451.7 232.7 cm /R11867 Do Q q 5.4 0 0 -8 458.2 229.8 cm /R11823 Do Q q 4.4 0 0 -5.6 464.1 229.8 cm /R11783 Do Q q 9.1 0 0 -5.3 469.3 229.7 cm /R11895 Do Q q 4.4 0 0 -5.6 479.1 229.8 cm /R11783 Do Q q 5.7 0 0 -5.3 484.3 229.7 cm /R11791 Do Q q 3.7 0 0 -7.5 490.3 231.7 cm /R11775 Do Q q 5.6 0 0 -5.4 498.1 229.6 cm /R11811 Do Q q 5.3 0 0 -5.6 503.8 229.8 cm /R11819 Do Q q 3.9 0 0 -5.3 509.6 229.7 cm /R11795 Do Q q 2.6 0 0 -8.1 514.1 232.5 cm /R11799 Do Q q 5.3 0 0 -5.6 517.6 229.8 cm /R11819 Do Q q 5.7 0 0 -8.5 523.4 232.7 cm /R11931 Do Q q 2.6 0 0 -8.3 529.9 232.7 cm /R11855 Do Q q 4.4 0 0 -5.6 533.2 229.8 cm /R11783 Do Q q 3.8 0 0 -5.6 538.4 229.8 cm /R11767 Do Q q 5.3 0 0 -5.6 545.9 229.8 cm /R11819 Do Q q 3.8 0 0 -5.6 551.7 229.8 cm /R11767 Do Q q 3.2 0 0 -0.8 556.1 227.3 cm /R11999 Do Q q 3.8 0 0 -5.6 92.1 215.4 cm /R11767 Do Q q 5.1 0 0 -5.6 96.7 215.4 cm /R11883 Do Q q 4.4 0 0 -5.6 102.9 215.4 cm /R11803 Do Q q 2.6 0 0 -8.1 108.1 218.1 cm /R11799 Do Q q 5.3 0 0 -5.6 111.5 215.4 cm /R11819 Do Q q 3.7 0 0 -7.5 117.2 217.3 cm /R11775 Do Q q 4.4 0 0 -5.6 121.9 215.4 cm /R11783 Do Q q 5.7 0 0 -8.5 127 218.3 cm /R11867 Do Q q 7.9 0 0 -5.4 136.4 215.2 cm /R11891 Do Q q 2.6 0 0 -8.1 144.9 218.1 cm /R11799 Do Q q 3.7 0 0 -7.5 148.2 217.3 cm /R11775 Do Q q 5.7 0 0 -8.3 152.8 218.3 cm /R11779 Do Q q 2.6 0 0 -8.1 162.2 218.1 cm /R11799 Do Q q 3.7 0 0 -7.5 165.4 217.3 cm /R11775 Do Q q 1.3 0 0 -1.2 170.7 211.2 cm /R11915 Do Q q 8 0 0 -8.5 178.1 218.5 cm /R11807 Do Q q 2.6 0 0 -8.5 190.5 218.3 cm /R11939 Do Q q 4.5 0 0 -5.5 193.9 215.3 cm /R11943 Do Q q 4.1 0 0 -5.5 199.3 215.3 cm /R11983 Do Q q 5.1 0 0 -5.5 203.9 215.3 cm /R11951 Do Q q 2.6 0 0 -8.5 209.7 218.3 cm /R11939 Do Q q 3.6 0 0 -0.48 212.508 210.448 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.5 217.1 215.3 cm /R11951 Do Q q 4.1 0 0 -5.5 223.3 215.3 cm /R11983 Do Q q 5.1 0 0 -8.5 228.1 218.3 cm /R12095 Do Q q 2.6 0 0 -8.1 236 218.1 cm /R11799 Do Q q 3.8 0 0 -5.6 239.3 215.4 cm /R11767 Do Q q 3.8 0 0 -5.6 246.8 215.4 cm /R11767 Do Q q 4.4 0 0 -5.6 251.3 215.4 cm /R11783 Do Q q 3.7 0 0 -7.5 256.4 217.3 cm /R11775 Do Q q 7.9 0 0 -5.4 264.1 215.2 cm /R11891 Do Q q 5.7 0 0 -8.3 272.6 218.3 cm /R11779 Do Q q 4.4 0 0 -5.6 279.1 215.4 cm /R11783 Do Q q 5.7 0 0 -5.3 284.2 215.3 cm /R11791 Do Q q 3.7 0 0 -7.5 293.7 217.3 cm /R11775 Do Q q 5.7 0 0 -8.3 298.4 218.3 cm /R11779 Do Q q 4.4 0 0 -5.6 304.9 215.4 cm /R11783 Do Q q 2.6 0 0 -8.3 313 218.3 cm /R11855 Do Q q 5.1 0 0 -5.6 316.4 215.4 cm /R11883 Do Q q 4.4 0 0 -5.6 322.6 215.4 cm /R11803 Do Q q 5.3 0 0 -5.6 327.9 215.4 cm /R11819 Do Q q 2.6 0 0 -8.3 333.7 218.3 cm /R11855 Do Q q 5.7 0 0 -8.5 339.7 218.3 cm /R11867 Do Q q 5.3 0 0 -5.6 346.2 215.4 cm /R11819 Do Q q 3.7 0 0 -7.5 351.9 217.3 cm /R11775 Do Q q 5.3 0 0 -5.6 356.7 215.4 cm /R11819 Do Q q 5.7 0 0 -8.5 365.5 218.3 cm /R11931 Do Q q 5.7 0 0 -5.5 371.9 215.3 cm /R11851 Do Q q 7.3 0 0 -8.4 378.3 218.4 cm /R11899 Do Q q 4.4 0 0 -5.6 385.3 215.4 cm /R11783 Do Q q 3.9 0 0 -5.3 390.4 215.3 cm /R11795 Do Q q 4.4 0 0 -5.6 398 215.4 cm /R11803 Do Q q 5.3 0 0 -5.6 403.2 215.4 cm /R11819 Do Q q 5.7 0 0 -5.3 409 215.3 cm /R11791 Do Q q 5.7 0 0 -8.5 418.5 218.3 cm /R11931 Do Q q 4.4 0 0 -5.6 425.3 215.4 cm /R11783 Do Q q 3.9 0 0 -5.3 433.5 215.3 cm /R11795 Do Q q 4.4 0 0 -5.6 438.1 215.4 cm /R11783 Do Q q 5.7 0 0 -5.5 443.2 215.3 cm /R11851 Do Q q 3.8 0 0 -5.6 449.7 215.4 cm /R11767 Do Q q 4.4 0 0 -5.6 454.3 215.4 cm /R11783 Do Q q 5.7 0 0 -8.5 459.4 218.3 cm /R11867 Do Q q 5.7 0 0 -8.5 469 218.3 cm /R11931 Do Q q 5.6 0 0 -7.6 475 215.2 cm /R11927 Do Q q 3.7 0 0 -7.5 484.3 217.3 cm /R11775 Do Q q 5.7 0 0 -8.3 488.9 218.3 cm /R11779 Do Q q 4.4 0 0 -5.6 495.4 215.4 cm /R11783 Do Q q 5.3 0 0 -5.6 503.7 215.4 cm /R11819 Do Q q 5.7 0 0 -7.6 509.5 215.3 cm /R11859 Do Q q 5.7 0 0 -7.6 515.9 215.3 cm /R11859 Do Q q 2.6 0 0 -8.3 522.4 218.3 cm /R11855 Do Q q 2.6 0 0 -8.1 525.8 218.1 cm /R11799 Do Q q 4.4 0 0 -5.6 529.1 215.4 cm /R11803 Do Q q 5.3 0 0 -5.6 534.4 215.4 cm /R11819 Do Q q 3.7 0 0 -7.5 540.1 217.3 cm /R11775 Do Q q 2.6 0 0 -8.1 544.7 218.1 cm /R11799 Do Q q 5.1 0 0 -5.6 548.1 215.4 cm /R11883 Do Q q 5.7 0 0 -5.3 554 215.3 cm /R11791 Do Q q 5.7 0 0 -7.6 92.1 200.8 cm /R11859 Do Q q 3.9 0 0 -5.3 98.6 200.8 cm /R11795 Do Q q 5.1 0 0 -5.6 103.1 200.9 cm /R11883 Do Q q 5.4 0 0 -8 109 200.9 cm /R11823 Do Q q 3.9 0 0 -5.3 114.9 200.8 cm /R11795 Do Q q 5.3 0 0 -5.6 119.6 200.9 cm /R11819 Do Q q 9.1 0 0 -5.3 125.3 200.8 cm /R11895 Do Q q 1.3 0 0 -1.2 135.8 196.7 cm /R11915 Do Q q 8 0 0 -8.5 144.9 204 cm /R11807 Do Q q 4.7 0 0 -5.5 158.7 200.8 cm /R11975 Do Q q 4.1 0 0 -5.5 163.4 200.8 cm /R11971 Do Q q 8.9 0 0 -5.5 168.4 200.8 cm /R12087 Do Q q 4.5 0 0 -5.5 178.4 200.8 cm /R11943 Do Q q 3.3 0 0 -7.7 184 203 cm /R11967 Do Q q 4.1 0 0 -5.5 188.3 200.8 cm /R11971 Do Q q 3.6 0 0 -0.48 193.068 195.928 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.5 197.7 200.8 cm /R11951 Do Q q 4.1 0 0 -5.5 203.9 200.8 cm /R11983 Do Q q 5.1 0 0 -8.5 208.7 203.8 cm /R12095 Do Q q 2.6 0 0 -8.1 218 203.6 cm /R11799 Do Q q 3.8 0 0 -5.6 221.3 200.9 cm /R11767 Do Q q 3.8 0 0 -5.6 230.2 200.9 cm /R11767 Do Q q 4.4 0 0 -5.6 234.8 200.9 cm /R11783 Do Q q 3.7 0 0 -7.5 239.8 202.8 cm /R11775 Do Q q 5.1 0 0 -5.6 248.9 200.9 cm /R11883 Do Q q 5.7 0 0 -5.3 254.8 200.8 cm /R11791 Do Q q 3.7 0 0 -7.5 265.6 202.8 cm /R11775 Do Q q 5.7 0 0 -8.3 270.3 203.8 cm /R11779 Do Q q 4.4 0 0 -5.6 276.8 200.9 cm /R11783 Do Q q 5.7 0 0 -7.6 286.4 200.8 cm /R11859 Do Q q 3.9 0 0 -5.3 292.9 200.8 cm /R11795 Do Q q 5.1 0 0 -5.6 297.4 200.9 cm /R11883 Do Q q 4.4 0 0 -5.6 303.7 200.9 cm /R11803 Do Q q 4.4 0 0 -5.6 308.8 200.9 cm /R11783 Do Q q 3.8 0 0 -5.6 314 200.9 cm /R11767 Do Q q 3.8 0 0 -5.6 318.5 200.9 cm /R11767 Do Q q 5.1 0 0 -5.6 323.1 200.9 cm /R11883 Do Q q 3.9 0 0 -5.3 329 200.8 cm /R11795 Do Q q 3.7 0 0 -7.5 337.9 202.8 cm /R11775 Do Q q 5.7 0 0 -8.3 342.5 203.8 cm /R11779 Do Q q 5.3 0 0 -5.6 349.1 200.9 cm /R11819 Do Q q 3.7 0 0 -7.5 354.8 202.8 cm /R11775 Do Q q 2.6 0 0 -8.1 363.8 203.6 cm /R11799 Do Q q 5.7 0 0 -5.3 367.1 200.8 cm /R11791 Do Q q 2.6 0 0 -8.1 373.6 203.6 cm /R11799 Do Q q 3.7 0 0 -7.5 376.9 202.8 cm /R11775 Do Q q 2.6 0 0 -8.1 381.5 203.6 cm /R11799 Do Q q 5.3 0 0 -5.6 385 200.9 cm /R11819 Do Q q 3.7 0 0 -7.5 390.7 202.8 cm /R11775 Do Q q 4.4 0 0 -5.6 395.3 200.9 cm /R11783 Do Q q 5.7 0 0 -8.5 400.5 203.8 cm /R11867 Do Q q 3.7 0 0 -7.5 411 202.8 cm /R11775 Do Q q 5.7 0 0 -8.3 415.6 203.8 cm /R11779 Do Q q 4.4 0 0 -5.6 422.1 200.9 cm /R11783 Do Q q 5.7 0 0 -7.6 431.5 200.8 cm /R11955 Do Q q 5.5 0 0 -5.5 438.3 200.8 cm /R12079 Do Q q 3.3 0 0 -7.7 444.5 203 cm /R11967 Do Q q 5.1 0 0 -5.6 452.2 200.9 cm /R11883 Do Q q 5.7 0 0 -7.6 458.1 200.8 cm /R11859 Do Q q 4.4 0 0 -5.6 464.9 200.9 cm /R11783 Do Q q 3.9 0 0 -5.3 470.1 200.8 cm /R11795 Do Q q 5.3 0 0 -5.6 474.8 200.9 cm /R11819 Do Q q 3.7 0 0 -7.5 480.4 202.8 cm /R11775 Do Q q 2.6 0 0 -8.1 485.1 203.6 cm /R11799 Do Q q 5.1 0 0 -5.6 488.5 200.9 cm /R11883 Do Q q 5.7 0 0 -5.3 494.3 200.8 cm /R11791 Do Q q 3.7 0 0 -7.5 504.9 202.8 cm /R11775 Do Q q 5.1 0 0 -5.6 509.6 200.9 cm /R11883 Do Q q 2.6 0 0 -8.1 519.8 203.6 cm /R11799 Do Q q 5.7 0 0 -5.3 523.1 200.8 cm /R11791 Do Q q 5.7 0 0 -8.5 529.6 203.8 cm /R11867 Do Q q 2.6 0 0 -8.1 536.1 203.6 cm /R11799 Do Q q 4.4 0 0 -5.6 539.5 200.9 cm /R11803 Do Q q 5.3 0 0 -5.6 544.7 200.9 cm /R11819 Do Q q 3.7 0 0 -7.5 550.4 202.8 cm /R11775 Do Q q 4.4 0 0 -5.6 555.1 200.9 cm /R11783 Do Q q 3.7 0 0 -7.5 92 188.4 cm /R11775 Do Q q 5.7 0 0 -8.3 96.7 189.4 cm /R11779 Do Q q 5.3 0 0 -5.6 103.2 186.5 cm /R11819 Do Q q 3.7 0 0 -7.5 108.9 188.4 cm /R11775 Do Q q 3.7 0 0 -7.5 118.2 188.4 cm /R11775 Do Q q 5.7 0 0 -8.3 122.8 189.4 cm /R11779 Do Q q 4.4 0 0 -5.6 129.3 186.5 cm /R11783 Do Q q 5.7 0 0 -7.6 139 186.4 cm /R11859 Do Q q 5.7 0 0 -5.5 145.5 186.4 cm /R11851 Do Q q 3.7 0 0 -7.5 151.9 188.4 cm /R11775 Do Q q 5.1 0 0 -5.6 161.2 186.5 cm /R11883 Do Q q 5.7 0 0 -7.6 167.1 186.4 cm /R11859 Do Q q 4.4 0 0 -5.6 173.9 186.5 cm /R11783 Do Q q 3.9 0 0 -5.3 179.1 186.4 cm /R11795 Do Q q 5.3 0 0 -5.6 183.8 186.5 cm /R11819 Do Q q 3.7 0 0 -7.5 189.4 188.4 cm /R11775 Do Q q 2.6 0 0 -8.1 194.1 189.2 cm /R11799 Do Q q 5.1 0 0 -5.6 197.5 186.5 cm /R11883 Do Q q 5.7 0 0 -5.3 203.3 186.4 cm /R11791 Do Q q 5.1 0 0 -5.6 214.3 186.5 cm /R11883 Do Q q 5.7 0 0 -5.3 220.1 186.4 cm /R11791 Do Q q 3.7 0 0 -7.5 231.2 188.4 cm /R11775 Do Q q 5.7 0 0 -8.3 235.9 189.4 cm /R11779 Do Q q 4.4 0 0 -5.6 242.3 186.5 cm /R11783 Do Q q 3.9 0 0 -5.3 252.2 186.4 cm /R11795 Do Q q 4.4 0 0 -5.6 256.7 186.5 cm /R11783 Do Q q 9.1 0 0 -5.3 261.9 186.4 cm /R11895 Do Q q 5.1 0 0 -5.6 271.7 186.5 cm /R11883 Do Q q 3.7 0 0 -7.5 277.5 188.4 cm /R11775 Do Q q 4.4 0 0 -5.6 282.2 186.5 cm /R11783 Do Q q 5.7 0 0 -7.6 291.9 186.4 cm /R11859 Do Q q 3.9 0 0 -5.3 298.4 186.4 cm /R11795 Do Q q 5.1 0 0 -5.6 302.9 186.5 cm /R11883 Do Q q 4.4 0 0 -5.6 309.2 186.5 cm /R11803 Do Q q 4.4 0 0 -5.6 314.3 186.5 cm /R11783 Do Q q 3.8 0 0 -5.6 319.5 186.5 cm /R11767 Do Q q 3.8 0 0 -5.6 324.1 186.5 cm /R11767 Do Q q 5.1 0 0 -5.6 328.6 186.5 cm /R11883 Do Q q 3.9 0 0 -5.3 334.5 186.4 cm /R11795 Do Q q 2.6 0 0 -8.1 343.7 189.2 cm /R11799 Do Q q 3.8 0 0 -5.6 347.1 186.5 cm /R11767 Do Q q 4.4 0 0 -5.6 356.2 186.5 cm /R11803 Do Q q 5.1 0 0 -5.6 361.4 186.5 cm /R11883 Do Q q 9.1 0 0 -5.3 367.3 186.4 cm /R11895 Do Q q 5.7 0 0 -7.6 377.1 186.4 cm /R11859 Do Q q 2.6 0 0 -8.3 383.6 189.4 cm /R11855 Do Q q 4.4 0 0 -5.6 386.9 186.5 cm /R11783 Do Q q 3.7 0 0 -7.5 392 188.4 cm /R11775 Do Q q 4.4 0 0 -5.6 396.7 186.5 cm /R11783 Do Q q 1.3 0 0 -1.2 402.4 182.3 cm /R11915 Do Q q 6.7 0 0 -8.2 412.4 189.3 cm /R12003 Do Q q 2.6 0 0 -8.1 419.9 189.2 cm /R11799 Do Q q 5.7 0 0 -5.3 423.3 186.4 cm /R11791 Do Q q 5.3 0 0 -5.6 429.9 186.5 cm /R11819 Do Q q 2.6 0 0 -8.3 435.7 189.4 cm /R11855 Do Q q 2.6 0 0 -8.3 439 189.4 cm /R11855 Do Q q 5.6 0 0 -7.6 442.3 186.3 cm /R11927 Do Q q 1.4 0 0 -3.5 448.1 182.3 cm /R11771 Do Q q 5.3 0 0 -5.6 455.4 186.5 cm /R11819 Do Q q 4.7 0 0 -5.5 466.4 186.4 cm /R11975 Do Q q 4.1 0 0 -5.5 471.1 186.4 cm /R11971 Do Q q 8.9 0 0 -5.5 476.1 186.4 cm /R12087 Do Q q 4.5 0 0 -5.5 486.1 186.4 cm /R11943 Do Q q 3.3 0 0 -7.7 491.7 188.6 cm /R11967 Do Q q 4.1 0 0 -5.5 495.9 186.4 cm /R11971 Do Q q 3.6 0 0 -0.48 500.748 181.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 4.7 0 0 -5.5 505.1 186.4 cm /R11975 Do Q q 4.1 0 0 -5.5 509.9 186.4 cm /R11971 Do Q q 8.9 0 0 -5.5 514.9 186.4 cm /R12087 Do Q q 4.5 0 0 -5.5 524.9 186.4 cm /R11943 Do Q q 3.3 0 0 -7.7 530.5 188.6 cm /R11967 Do Q q 4.1 0 0 -5.5 534.7 186.4 cm /R11971 Do Q q 3.6 0 0 -0.48 539.508 181.528 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.5 544.2 186.4 cm /R11951 Do Q q 4.1 0 0 -5.5 550.4 186.4 cm /R11983 Do Q q 5.1 0 0 -8.5 555.2 189.4 cm /R12095 Do Q q 2.6 0 0 -8.1 92.1 174.8 cm /R11799 Do Q q 3.8 0 0 -5.6 95.5 172.1 cm /R11767 Do Q q 3.8 0 0 -5.6 104.3 172.1 cm /R11767 Do Q q 4.4 0 0 -5.6 108.9 172.1 cm /R11783 Do Q q 3.7 0 0 -7.5 114 174 cm /R11775 Do Q q 5.1 0 0 -5.6 122.9 172.1 cm /R11883 Do Q q 5.7 0 0 -5.3 128.8 172 cm /R11791 Do Q q 3.7 0 0 -7.5 139.5 174 cm /R11775 Do Q q 5.7 0 0 -8.3 144.2 175 cm /R11779 Do Q q 4.4 0 0 -5.6 150.7 172.1 cm /R11783 Do Q q 3.9 0 0 -5.3 160.1 172 cm /R11795 Do Q q 4.4 0 0 -5.6 164.7 172.1 cm /R11783 Do Q q 9.1 0 0 -5.3 169.9 172 cm /R11895 Do Q q 5.1 0 0 -5.6 179.7 172.1 cm /R11883 Do Q q 3.7 0 0 -7.5 185.5 174 cm /R11775 Do Q q 4.4 0 0 -5.6 190.1 172.1 cm /R11783 Do Q q 5.7 0 0 -7.6 199.6 172 cm /R11859 Do Q q 3.9 0 0 -5.3 206.1 172 cm /R11795 Do Q q 5.1 0 0 -5.6 210.7 172.1 cm /R11883 Do Q q 4.4 0 0 -5.6 216.9 172.1 cm /R11803 Do Q q 4.4 0 0 -5.6 222.1 172.1 cm /R11783 Do Q q 3.8 0 0 -5.6 227.2 172.1 cm /R11767 Do Q q 3.8 0 0 -5.6 231.8 172.1 cm /R11767 Do Q q 5.1 0 0 -5.6 236.3 172.1 cm /R11883 Do Q q 3.9 0 0 -5.3 242.2 172 cm /R11795 Do Q q 3.7 0 0 -7.5 251.1 174 cm /R11775 Do Q q 5.1 0 0 -5.6 255.8 172.1 cm /R11883 Do Q q 3.8 0 0 -5.6 265.9 172.1 cm /R11767 Do Q q 2.6 0 0 -8.1 270.4 174.8 cm /R11799 Do Q q 5.4 0 0 -8 273.8 172.1 cm /R11823 Do Q q 5.7 0 0 -5.3 279.7 172 cm /R11791 Do Q q 5.3 0 0 -5.6 286.2 172.1 cm /R11819 Do Q q 2.6 0 0 -8.3 292 175 cm /R11855 Do Q q 3.7 0 0 -7.5 299.4 174 cm /R11775 Do Q q 5.7 0 0 -8.3 304 175 cm /R11779 Do Q q 5.3 0 0 -5.6 310.6 172.1 cm /R11819 Do Q q 3.7 0 0 -7.5 316.3 174 cm /R11775 Do Q q 3.7 0 0 -7.5 325.2 174 cm /R11775 Do Q q 5.7 0 0 -8.3 329.8 175 cm /R11779 Do Q q 4.4 0 0 -5.6 336.3 172.1 cm /R11783 Do Q q 5.7 0 0 -7.6 345.6 172 cm /R11955 Do Q q 5.5 0 0 -5.5 352.4 172 cm /R12079 Do Q q 3.3 0 0 -7.7 358.6 174.2 cm /R11967 Do Q q 5.1 0 0 -5.6 366.2 172.1 cm /R11883 Do Q q 5.7 0 0 -7.6 372.1 172 cm /R11859 Do Q q 4.4 0 0 -5.6 378.9 172.1 cm /R11783 Do Q q 3.9 0 0 -5.3 384.1 172 cm /R11795 Do Q q 5.3 0 0 -5.6 388.7 172.1 cm /R11819 Do Q q 3.7 0 0 -7.5 394.4 174 cm /R11775 Do Q q 2.6 0 0 -8.1 399.1 174.8 cm /R11799 Do Q q 5.1 0 0 -5.6 402.4 172.1 cm /R11883 Do Q q 5.7 0 0 -5.3 408.3 172 cm /R11791 Do Q q 5.7 0 0 -8.3 419 175 cm /R11779 Do Q q 5.3 0 0 -5.6 425.6 172.1 cm /R11819 Do Q q 3.8 0 0 -5.6 431.3 172.1 cm /R11767 Do Q q 4.4 0 0 -5.6 440.2 172.1 cm /R11803 Do Q q 5.1 0 0 -5.6 445.4 172.1 cm /R11883 Do Q q 9.1 0 0 -5.3 451.3 172 cm /R11895 Do Q q 5.7 0 0 -7.6 461.1 172 cm /R11859 Do Q q 2.6 0 0 -8.3 467.6 175 cm /R11855 Do Q q 4.4 0 0 -5.6 470.9 172.1 cm /R11783 Do Q q 3.7 0 0 -7.5 476 174 cm /R11775 Do Q q 4.4 0 0 -5.6 480.7 172.1 cm /R11783 Do Q q 5.7 0 0 -8.5 485.8 175 cm /R11867 Do Q q 1.3 0 0 -1.2 492.9 167.9 cm /R11915 Do Q q 6.7 0 0 -8.2 502 174.9 cm /R12003 Do Q q 5.1 0 0 -5.6 508.6 172.1 cm /R11883 Do Q q 3.9 0 0 -5.3 514.5 172 cm /R11795 Do Q q 3.7 0 0 -7.5 523.2 174 cm /R11775 Do Q q 5.7 0 0 -8.3 527.8 175 cm /R11779 Do Q q 2.6 0 0 -8.1 534.3 174.8 cm /R11799 Do Q q 3.8 0 0 -5.6 537.7 172.1 cm /R11767 Do Q q 3.9 0 0 -5.3 546.5 172 cm /R11795 Do Q q 4.4 0 0 -5.6 551.1 172.1 cm /R11783 Do Q q 3.2 0 0 -0.8 556.1 169.6 cm /R11999 Do Q q 9.1 0 0 -5.3 92.1 157.4 cm /R11895 Do Q q 5.1 0 0 -5.6 101.9 157.5 cm /R11883 Do Q q 3.7 0 0 -7.5 107.7 159.4 cm /R11775 Do Q q 4.4 0 0 -5.6 112.4 157.5 cm /R11783 Do Q q 5.7 0 0 -7.6 121.5 157.4 cm /R11859 Do Q q 3.9 0 0 -5.3 128 157.4 cm /R11795 Do Q q 5.1 0 0 -5.6 132.5 157.5 cm /R11883 Do Q q 4.4 0 0 -5.6 138.8 157.5 cm /R11803 Do Q q 4.4 0 0 -5.6 143.9 157.5 cm /R11783 Do Q q 3.8 0 0 -5.6 149.1 157.5 cm /R11767 Do Q q 3.8 0 0 -5.6 153.7 157.5 cm /R11767 Do Q q 5.1 0 0 -5.6 158.2 157.5 cm /R11883 Do Q q 3.9 0 0 -5.3 164.1 157.4 cm /R11795 Do Q q 4.4 0 0 -5.6 172.7 157.5 cm /R11803 Do Q q 5.1 0 0 -5.6 177.9 157.5 cm /R11883 Do Q q 9.1 0 0 -5.3 183.8 157.4 cm /R11895 Do Q q 9.1 0 0 -5.3 193.6 157.4 cm /R11895 Do Q q 5.7 0 0 -5.5 203.1 157.4 cm /R11851 Do Q q 5.7 0 0 -5.3 209.6 157.4 cm /R11791 Do Q q 2.6 0 0 -8.1 216.1 160.2 cm /R11799 Do Q q 4.4 0 0 -5.6 219.4 157.5 cm /R11803 Do Q q 5.3 0 0 -5.6 224.7 157.5 cm /R11819 Do Q q 3.7 0 0 -7.5 230.4 159.4 cm /R11775 Do Q q 2.6 0 0 -8.1 235 160.2 cm /R11799 Do Q q 5.1 0 0 -5.6 238.4 157.5 cm /R11883 Do Q q 5.7 0 0 -5.3 244.3 157.4 cm /R11791 Do Q q 3.7 0 0 -7.5 254.4 159.4 cm /R11775 Do Q q 5.1 0 0 -5.6 259 157.5 cm /R11883 Do Q q 7.9 0 0 -5.4 268.8 157.3 cm /R11891 Do Q q 5.1 0 0 -5.6 276.9 157.5 cm /R11883 Do Q q 3.9 0 0 -5.3 282.8 157.4 cm /R11795 Do Q q 5.5 0 0 -8.3 287.3 160.4 cm /R12055 Do Q q 4.4 0 0 -5.6 297.5 157.5 cm /R11803 Do Q q 5.1 0 0 -5.6 302.7 157.5 cm /R11883 Do Q q 3.9 0 0 -5.3 308.6 157.4 cm /R11795 Do Q q 3.9 0 0 -5.3 313.1 157.4 cm /R11795 Do Q q 4.4 0 0 -5.6 317.7 157.5 cm /R11783 Do Q q 4.4 0 0 -5.6 322.9 157.5 cm /R11803 Do Q q 3.7 0 0 -7.5 327.9 159.4 cm /R11775 Do Q q 2.6 0 0 -8.3 332.6 160.4 cm /R11855 Do Q q 5.6 0 0 -7.6 335.8 157.3 cm /R11927 Do Q q 1.4 0 0 -3.5 341.7 153.3 cm /R11771 Do Q q 3.7 0 0 -7.5 348.3 159.4 cm /R11775 Do Q q 5.7 0 0 -8.3 353 160.4 cm /R11779 Do Q q 4.4 0 0 -5.6 359.5 157.5 cm /R11783 Do Q q 3.9 0 0 -5.3 368.7 157.4 cm /R11795 Do Q q 4.4 0 0 -5.6 373.3 157.5 cm /R11783 Do Q q 9.1 0 0 -5.3 378.4 157.4 cm /R11895 Do Q q 5.1 0 0 -5.6 388.3 157.5 cm /R11883 Do Q q 3.7 0 0 -7.5 394 159.4 cm /R11775 Do Q q 4.4 0 0 -5.6 398.7 157.5 cm /R11783 Do Q q 5.7 0 0 -5.3 407.8 157.4 cm /R11791 Do Q q 5.1 0 0 -5.6 414.3 157.5 cm /R11883 Do Q q 5.7 0 0 -8.5 420.5 160.4 cm /R11867 Do Q q 4.4 0 0 -5.6 427 157.5 cm /R11783 Do Q q 9.1 0 0 -5.3 436.1 157.4 cm /R11895 Do Q q 5.7 0 0 -5.5 445.6 157.4 cm /R11851 Do Q q 3.8 0 0 -5.6 452.1 157.5 cm /R11767 Do Q q 3.7 0 0 -7.5 456.6 159.4 cm /R11775 Do Q q 5.8 0 0 -8.4 465.2 160.5 cm /R11979 Do Q q 3.9 0 0 -5.3 471.8 157.4 cm /R11795 Do Q q 3.8 0 0 -5.6 476.3 157.5 cm /R11767 Do Q q 3.7 0 0 -7.5 480.8 159.4 cm /R11775 Do Q q 5.3 0 0 -5.6 489.6 157.5 cm /R11819 Do Q q 5.7 0 0 -5.3 495.4 157.4 cm /R11791 Do Q q 3.7 0 0 -7.5 501.4 159.4 cm /R11775 Do Q q 2.6 0 0 -8.1 506.1 160.2 cm /R11799 Do Q q 4.4 0 0 -5.6 509.5 157.5 cm /R11803 Do Q q 2.6 0 0 -8.1 514.6 160.2 cm /R11799 Do Q q 5.7 0 0 -7.6 518 157.4 cm /R11859 Do Q q 5.3 0 0 -5.6 524.6 157.5 cm /R11819 Do Q q 3.7 0 0 -7.5 530.2 159.4 cm /R11775 Do Q q 4.4 0 0 -5.6 534.9 157.5 cm /R11783 Do Q q 3.7 0 0 -7.5 543.8 159.4 cm /R11775 Do Q q 5.7 0 0 -8.3 548.5 160.4 cm /R11779 Do Q q 4.4 0 0 -5.6 554.9 157.5 cm /R11783 Do Q q 5.7 0 0 -7.6 91.9 143 cm /R11955 Do Q q 5.5 0 0 -5.5 98.7 143 cm /R12079 Do Q q 3.3 0 0 -7.7 104.9 145.2 cm /R11967 Do Q q 5.1 0 0 -5.6 112.4 143.1 cm /R11883 Do Q q 5.7 0 0 -7.6 118.3 143 cm /R11859 Do Q q 4.4 0 0 -5.6 125.1 143.1 cm /R11783 Do Q q 3.9 0 0 -5.3 130.3 143 cm /R11795 Do Q q 5.3 0 0 -5.6 134.9 143.1 cm /R11819 Do Q q 3.7 0 0 -7.5 140.6 145 cm /R11775 Do Q q 2.6 0 0 -8.1 145.3 145.8 cm /R11799 Do Q q 5.1 0 0 -5.6 148.6 143.1 cm /R11883 Do Q q 5.7 0 0 -5.3 154.5 143 cm /R11791 Do Q q 5.7 0 0 -8.5 164.9 146 cm /R11931 Do Q q 5.6 0 0 -7.6 171 142.9 cm /R11927 Do Q q 4.4 0 0 -5.6 181.4 143.1 cm /R11803 Do Q q 5.3 0 0 -5.6 186.6 143.1 cm /R11819 Do Q q 2.6 0 0 -8.3 192.4 146 cm /R11855 Do Q q 2.6 0 0 -8.3 195.8 146 cm /R11855 Do Q q 2.6 0 0 -8.1 199.1 145.8 cm /R11799 Do Q q 5.7 0 0 -5.3 202.5 143 cm /R11791 Do Q q 5.4 0 0 -8 209 143.1 cm /R11823 Do Q q 5.4 0 0 -8.5 219.5 146 cm /R12071 Do Q q 8.9 0 0 -5.5 225.3 143 cm /R12087 Do Q q 4.1 0 0 -5.5 235.3 143 cm /R11983 Do Q q 4.1 0 0 -5.5 240.1 143 cm /R12075 Do Q q 3.6 0 0 -0.48 244.908 138.208 cm BI /IM true /W 1 /H 1 /BPC 1 /F [/A85] ID !!~> EI Q q 5.1 0 0 -5.5 249.5 143 cm /R11951 Do Q q 5.9 0 0 -5.5 255.3 143 cm /R11963 Do Q q 3.3 0 0 -7.7 261.9 145.2 cm /R11967 Do Q q 2.9 0 0 -8.1 265.7 145.6 cm /R11959 Do Q q 4.1 0 0 -5.5 269.7 143 cm /R11983 Do Q q 2.9 0 0 -8.1 274.7 145.6 cm /R11959 Do Q q 5.7 0 0 -7.6 277.5 143 cm /R11955 Do Q q 5.1 0 0 -5.5 283.9 143 cm /R11951 Do Q q 3.3 0 0 -7.7 289.7 145.2 cm /R11967 Do Q q 4.1 0 0 -5.5 294 143 cm /R11971 Do Q q 5.1 0 0 -5.5 298.6 143 cm /R11951 Do Q q 4.1 0 0 -5.5 304.8 143 cm /R11983 Do Q q 5.1 0 0 -8.5 309.6 146 cm /R12095 Do Q q 4.4 0 0 -12 315.9 146.7 cm /R12099 Do Q q 4.3 0 0 -12 319.2 146.7 cm /R12103 Do Q q 5.1 0 0 -5.6 328.1 143.1 cm /R11883 Do Q q 5.7 0 0 -5.3 334 143 cm /R11791 Do Q q 3.7 0 0 -7.5 344.5 145 cm /R11775 Do Q q 5.7 0 0 -8.3 349.1 146 cm /R11779 Do Q q 4.4 0 0 -5.6 355.6 143.1 cm /R11783 Do Q q 5.3 0 0 -5.6 365.1 143.1 cm /R11819 Do Q q 4.4 0 0 -5.6 370.9 143.1 cm /R11803 Do Q q 5.5 0 0 -8.3 375.7 146 cm /R12055 Do Q q 5.7 0 0 -5.3 381.8 143 cm /R11791 Do Q q 5.1 0 0 -5.6 388.3 143.1 cm /R11883 Do Q q 7.9 0 0 -5.4 393.7 142.9 cm /R11891 Do Q q 2.6 0 0 -8.3 402.2 146 cm /R11855 Do Q q 4.4 0 0 -5.6 405.5 143.1 cm /R11783 Do Q q 5.7 0 0 -8.5 410.7 146 cm /R11867 Do Q q 5.4 0 0 -8 417.2 143.1 cm /R11823 Do Q q 4.4 0 0 -5.6 423.1 143.1 cm /R11783 Do Q q 9.1 0 0 -5.3 428.2 143 cm /R11895 Do Q q 4.4 0 0 -5.6 438.1 143.1 cm /R11783 Do Q q 5.7 0 0 -5.3 443.2 143 cm /R11791 Do Q q 3.7 0 0 -7.5 449.2 145 cm /R11775 Do Q q 5.6 0 0 -5.4 458 142.9 cm /R11811 Do Q q 5.3 0 0 -5.6 463.7 143.1 cm /R11819 Do Q q 3.9 0 0 -5.3 469.5 143 cm /R11795 Do Q q 2.6 0 0 -8.1 474.1 145.8 cm /R11799 Do Q q 5.3 0 0 -5.6 477.5 143.1 cm /R11819 Do Q q 5.7 0 0 -8.5 483.3 146 cm /R11931 Do Q q 2.6 0 0 -8.3 489.8 146 cm /R11855 Do Q q 4.4 0 0 -5.6 493.1 143.1 cm /R11783 Do Q q 3.8 0 0 -5.6 502.3 143.1 cm /R11767 Do Q q 5.7 0 0 -7.6 506.8 143 cm /R11859 Do Q q 4.4 0 0 -5.6 513.7 143.1 cm /R11783 Do Q q 4.4 0 0 -5.6 518.8 143.1 cm /R11803 Do Q q 2.6 0 0 -8.1 524 145.8 cm /R11799 Do Q q 5.8 0 0 -8.4 527.2 146.1 cm /R11979 Do Q q 4.4 0 0 -5.6 533.8 143.1 cm /R11783 Do Q q 5.7 0 0 -8.5 539 146 cm /R11867 Do Q 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q 2.6 0 0 -8.1 314.2 296.3 cm /R12222 Do Q q 5.7 0 0 -5.3 317.6 293.5 cm /R12198 Do Q q 5.4 0 0 -8 324.1 293.6 cm /R12170 Do Q q 2.6 0 0 -8.3 329.9 296.5 cm /R12150 Do Q q 4.4 0 0 -5.6 333.3 293.6 cm /R12174 Do Q q 3.2 0 0 -0.8 338.3 291.1 cm /R12246 Do Q q 3.7 0 0 -7.5 342.3 295.5 cm /R12154 Do Q q 5.7 0 0 -8.3 347 296.5 cm /R12158 Do Q q 3.9 0 0 -5.3 353.5 293.5 cm /R12218 Do Q q 4.4 0 0 -5.6 358 293.6 cm /R12174 Do Q q 5.3 0 0 -5.6 363.3 293.6 cm /R12186 Do Q q 5.7 0 0 -8.5 369.1 296.5 cm /R12206 Do Q q 4.4 0 0 -5.6 375.5 293.6 cm /R12174 Do Q q 5.7 0 0 -8.5 380.7 296.5 cm /R12206 Do Q q 4.4 0 0 -5.6 390.9 293.6 cm /R12190 Do Q q 5.1 0 0 -5.6 396.1 293.6 cm /R12162 Do Q q 9.1 0 0 -5.3 401.9 293.5 cm /R12210 Do Q q 9.1 0 0 -5.3 411.8 293.5 cm /R12210 Do Q q 5.7 0 0 -5.5 421.3 293.5 cm /R12166 Do Q q 5.7 0 0 -5.3 427.7 293.5 cm /R12198 Do Q q 2.6 0 0 -8.1 434.2 296.3 cm /R12222 Do Q q 4.4 0 0 -5.6 437.6 293.6 cm /R12190 Do Q q 5.3 0 0 -5.6 442.8 293.6 cm /R12186 Do Q q 3.7 0 0 -7.5 448.5 295.5 cm /R12154 Do Q q 2.6 0 0 -8.1 453.2 296.3 cm /R12222 Do Q q 5.1 0 0 -5.6 456.5 293.6 cm /R12162 Do Q q 5.7 0 0 -5.3 462.4 293.5 cm /R12198 Do Q q 9.1 0 0 -5.3 472.4 293.5 cm /R12210 Do Q q 5.1 0 0 -5.6 482.2 293.6 cm /R12162 Do Q q 5.7 0 0 -8.5 488.5 296.5 cm /R12206 Do Q q 4.4 0 0 -5.6 494.9 293.6 cm /R12174 Do Q q 2.6 0 0 -8.3 500.1 296.5 cm /R12150 Do Q q 1.4 0 0 -3.5 504.1 289.4 cm /R12250 Do Q q 2.6 0 0 -8.1 510.3 296.3 cm /R12222 Do Q q 3.7 0 0 -7.5 513.6 295.5 cm /R12154 Do Q q 2.6 0 0 -8.1 521.9 296.3 cm /R12222 Do Q q 3.8 0 0 -5.6 525.3 293.6 cm /R12178 Do Q q 5.7 0 0 -5.3 533.6 293.5 cm /R12198 Do Q q 5.1 0 0 -5.6 540.1 293.6 cm /R12162 Do Q q 3.7 0 0 -7.5 545.8 295.5 cm /R12154 Do Q q 5.3 0 0 -5.6 554.4 293.6 cm /R12186 Do Q q 4 0 0 -8.4 92 282.1 cm /R12182 Do Q q 5.3 0 0 -5.6 95.8 279.1 cm /R12186 Do Q q 5.7 0 0 -5.5 101.6 279 cm /R12166 Do Q q 2.6 0 0 -8.3 108.1 282 cm /R12150 Do Q q 3.7 0 0 -7.5 111.3 281 cm /R12154 Do Q q 3.2 0 0 -0.8 115.8 276.6 cm /R12246 Do Q q 3.7 0 0 -7.5 119.8 281 cm /R12154 Do Q q 5.1 0 0 -5.6 124.5 279.1 cm /R12162 Do Q q 2.6 0 0 -8.3 130.4 282 cm /R12150 Do Q q 4.4 0 0 -5.6 133.7 279.1 cm /R12174 Do Q q 3.9 0 0 -5.3 138.9 279 cm /R12218 Do Q q 5.3 0 0 -5.6 143.6 279.1 cm /R12186 Do Q q 5.7 0 0 -5.3 149.3 279 cm /R12198 Do Q q 3.7 0 0 -7.5 155.4 281 cm /R12154 Do Q q 5.3 0 0 -5.6 163.2 279.1 cm /R12186 Do Q q 5.7 0 0 -5.3 169 279 cm /R12198 Do Q q 5.7 0 0 -8.5 175.5 282 cm /R12206 Do Q q 5.7 0 0 -8.5 185.3 282 cm /R12206 Do Q q 5.1 0 0 -5.6 191.8 279.1 cm /R12162 Do Q q 4.4 0 0 -5.6 198.1 279.1 cm /R12174 Do Q q 3.8 0 0 -5.6 203.2 279.1 cm /R12178 Do Q q 5.7 0 0 -5.3 211.1 279 cm /R12198 Do Q q 5.1 0 0 -5.6 217.6 279.1 cm /R12162 Do Q q 3.7 0 0 -7.5 223.4 281 cm /R12154 Do Q q 5.3 0 0 -5.6 231.5 279.1 cm /R12186 Do Q q 2.6 0 0 -8.3 237.3 282 cm /R12150 Do Q q 2.6 0 0 -8.3 240.7 282 cm /R12150 Do Q q 5.1 0 0 -5.6 244 279.1 cm /R12162 Do Q q 7.9 0 0 -5.4 249.4 278.9 cm /R12202 Do Q q 5.7 0 0 -8.5 261.1 282 cm /R12206 Do Q q 5.6 0 0 -7.6 267.4 278.9 cm /R12234 Do Q q 5.7 0 0 -5.3 273.7 279 cm /R12198 Do Q q 5.3 0 0 -5.6 280.2 279.1 cm /R12186 Do Q q 9.1 0 0 -5.3 286 279 cm /R12210 Do Q q 2.6 0 0 -8.1 295.9 281.8 cm /R12222 Do Q q 4.4 0 0 -5.6 299.2 279.1 cm /R12190 Do Q q 3.9 0 0 -5.3 307.7 279 cm /R12218 Do Q q 4.4 0 0 -5.6 312.3 279.1 cm /R12174 Do Q q 3.8 0 0 -5.6 317.5 279.1 cm /R12178 Do Q q 5.1 0 0 -5.6 322 279.1 cm /R12162 Do Q q 5.7 0 0 -5.5 327.9 279 cm /R12166 Do Q q 3.9 0 0 -5.3 334.4 279 cm /R12218 Do Q q 4.4 0 0 -5.6 338.9 279.1 cm /R12190 Do Q q 4.4 0 0 -5.6 344.1 279.1 cm /R12174 Do Q q 5.3 0 0 -5.6 352.8 279.1 cm /R12186 Do Q q 2.6 0 0 -8.3 358.6 282 cm /R12150 Do Q q 2.6 0 0 -8.3 362 282 cm /R12150 Do Q q 5.1 0 0 -5.6 365.3 279.1 cm /R12162 Do Q q 4.4 0 0 -5.6 371.6 279.1 cm /R12190 Do Q q 5.3 0 0 -5.6 376.8 279.1 cm /R12186 Do Q q 3.7 0 0 -7.5 382.5 281 cm /R12154 Do Q q 2.6 0 0 -8.1 387.2 281.8 cm /R12222 Do Q q 5.1 0 0 -5.6 390.5 279.1 cm /R12162 Do Q q 5.7 0 0 -5.3 396.4 279 cm /R12198 Do Q q 1.3 0 0 -1.2 403.5 274.9 cm /R12142 Do Q q 7.7 0 0 -8.2 410.7 281.9 cm /R12254 Do Q q 5.7 0 0 -8.3 419.1 282 cm /R12158 Do Q q 4.4 0 0 -5.6 425.6 279.1 cm /R12174 Do Q q 5.7 0 0 -5.3 434.2 279 cm /R12198 Do Q q 4.4 0 0 -5.6 440.7 279.1 cm /R12174 Do Q q 5.8 0 0 -5.2 445.7 278.9 cm /R12242 Do Q q 3.7 0 0 -7.5 451.9 281 cm /R12154 Do Q q 5.6 0 0 -5.4 459.9 278.9 cm /R12214 Do Q q 4.4 0 0 -5.6 465.8 279.1 cm /R12174 Do Q q 3.9 0 0 -5.3 470.9 279 cm /R12218 Do Q q 3.8 0 0 -5.6 475.5 279.1 cm /R12178 Do Q q 2.6 0 0 -8.1 480.1 281.8 cm /R12222 Do Q q 5.1 0 0 -5.6 483.4 279.1 cm /R12162 Do Q q 5.7 0 0 -5.3 489.3 279 cm /R12198 Do Q q 7.9 0 0 -5.4 499 278.9 cm /R12202 Do Q q 2.6 0 0 -8.1 507.5 281.8 cm /R12222 Do Q q 2.6 0 0 -8.3 510.9 282 cm /R12150 Do Q q 2.6 0 0 -8.3 514.3 282 cm /R12150 Do Q q 3.8 0 0 -5.6 520.7 279.1 cm /R12178 Do Q q 5.7 0 0 -5.5 525.3 279 cm /R12166 Do Q q 5.7 0 0 -7.6 531.8 279 cm /R12230 Do Q q 5.7 0 0 -7.6 538.3 279 cm /R12230 Do Q q 5.1 0 0 -5.6 545.1 279.1 cm /R12162 Do Q q 3.9 0 0 -5.3 551 279 cm /R12218 Do Q q 3.7 0 0 -7.5 555.4 281 cm /R12154 Do Q q 9.1 0 0 -5.3 92.1 264.6 cm /R12210 Do Q q 5.7 0 0 -5.5 101.6 264.6 cm /R12166 Do Q q 2.6 0 0 -8.3 108.1 267.6 cm /R12150 Do Q q 3.7 0 0 -7.5 111.3 266.6 cm /R12154 Do Q q 2.6 0 0 -8.1 116 267.4 cm /R12222 Do Q q 3.2 0 0 -0.8 119.1 262.2 cm /R12246 Do Q q 3.7 0 0 -7.5 123.2 266.6 cm /R12154 Do Q q 5.7 0 0 -8.3 127.9 267.6 cm /R12158 Do Q q 3.9 0 0 -5.3 134.3 264.6 cm /R12218 Do Q q 4.4 0 0 -5.6 138.9 264.7 cm /R12174 Do Q q 5.3 0 0 -5.6 144.2 264.7 cm /R12186 Do Q q 5.7 0 0 -8.5 149.9 267.6 cm /R12206 Do Q q 4.4 0 0 -5.6 156.4 264.7 cm /R12174 Do Q q 5.7 0 0 -8.5 161.6 267.6 cm /R12206 Do Q q 4.4 0 0 -5.6 172.4 264.7 cm /R12190 Do Q q 5.1 0 0 -5.6 177.5 264.7 cm /R12162 Do Q q 9.1 0 0 -5.3 183.4 264.6 cm /R12210 Do Q q 9.1 0 0 -5.3 193.3 264.6 cm /R12210 Do Q q 5.7 0 0 -5.5 202.7 264.6 cm /R12166 Do Q q 5.7 0 0 -5.3 209.2 264.6 cm /R12198 Do Q q 2.6 0 0 -8.1 215.7 267.4 cm /R12222 Do Q q 4.4 0 0 -5.6 219.1 264.7 cm /R12190 Do Q q 5.3 0 0 -5.6 224.3 264.7 cm /R12186 Do Q q 3.7 0 0 -7.5 230 266.6 cm /R12154 Do Q q 2.6 0 0 -8.1 234.7 267.4 cm /R12222 Do Q q 5.1 0 0 -5.6 238 264.7 cm /R12162 Do Q q 5.7 0 0 -5.3 243.9 264.6 cm /R12198 Do Q q 9.1 0 0 -5.3 254.5 264.6 cm /R12210 Do Q q 5.1 0 0 -5.6 264.3 264.7 cm /R12162 Do Q q 5.7 0 0 -8.5 270.5 267.6 cm /R12206 Do Q q 4.4 0 0 -5.6 277 264.7 cm /R12174 Do Q q 2.6 0 0 -8.3 282.2 267.6 cm /R12150 Do Q q 2.6 0 0 -8.1 289.7 267.4 cm /R12222 Do Q q 5.7 0 0 -5.3 293.1 264.6 cm /R12198 Do Q q 5.1 0 0 -5.6 303.9 264.7 cm /R12162 Do Q q 3.9 0 0 -5.3 309.8 264.6 cm /R12218 Do Q q 5.7 0 0 -8.5 314.3 267.6 cm /R12206 Do Q q 4.4 0 0 -5.6 320.8 264.7 cm /R12174 Do Q q 3.9 0 0 -5.3 326 264.6 cm /R12218 Do Q q 3.7 0 0 -7.5 334.9 266.6 cm /R12154 Do Q q 5.1 0 0 -5.6 339.5 264.7 cm /R12162 Do Q q 5.3 0 0 -5.6 350 264.7 cm /R12186 Do Q q 2.6 0 0 -8.3 355.7 267.6 cm /R12150 Do Q q 2.6 0 0 -8.3 359.1 267.6 cm /R12150 Do Q q 5.1 0 0 -5.6 362.5 264.7 cm /R12162 Do Q q 7.9 0 0 -5.4 367.9 264.5 cm /R12202 Do Q q 2.6 0 0 -8.1 380.6 267.4 cm /R12222 Do Q q 5.7 0 0 -5.3 383.9 264.6 cm /R12198 Do Q q 3.7 0 0 -7.5 390 266.6 cm /R12154 Do Q q 4.4 0 0 -5.6 394.6 264.7 cm /R12174 Do Q q 5.4 0 0 -8 399.8 264.7 cm /R12170 Do Q q 3.9 0 0 -5.3 405.7 264.6 cm /R12218 Do Q q 5.3 0 0 -5.6 410.3 264.7 cm /R12186 Do Q q 3.7 0 0 -7.5 416 266.6 cm /R12154 Do Q q 2.6 0 0 -8.1 420.7 267.4 cm /R12222 Do Q q 5.1 0 0 -5.6 424 264.7 cm /R12162 Do Q q 5.7 0 0 -5.3 429.9 264.6 cm /R12198 Do Q q 5.1 0 0 -5.6 440.6 264.7 cm /R12162 Do Q q 4 0 0 -8.4 446.4 267.7 cm /R12182 Do Q q 5.3 0 0 -5.6 454.6 264.7 cm /R12186 Do Q q 5.7 0 0 -8.5 460.4 267.6 cm /R12206 Do Q q 5.3 0 0 -5.6 467 264.7 cm /R12186 Do Q q 5.7 0 0 -7.6 472.7 264.6 cm /R12230 Do Q q 3.7 0 0 -7.5 479.1 266.6 cm /R12154 Do Q q 2.6 0 0 -8.1 483.8 267.4 cm /R12222 Do Q q 5.6 0 0 -5.4 487 264.5 cm /R12214 Do Q q 4.4 0 0 -5.6 492.9 264.7 cm /R12174 Do Q q 3.8 0 0 -5.6 502.5 264.7 cm /R12178 Do Q q 2.6 0 0 -8.1 507.1 267.4 cm /R12222 Do Q q 9.1 0 0 -5.3 510.4 264.6 cm /R12210 Do Q q 5.7 0 0 -5.5 519.9 264.6 cm /R12166 Do Q q 2.6 0 0 -8.3 526.4 267.6 cm /R12150 Do Q q 5.3 0 0 -5.6 529.8 264.7 cm /R12186 Do Q q 3.7 0 0 -7.5 535.5 266.6 cm /R12154 Do Q q 2.6 0 0 -8.1 540.2 267.4 cm /R12222 Do Q q 5.1 0 0 -5.6 543.5 264.7 cm /R12162 Do Q q 5.7 0 0 -5.3 549.4 264.6 cm /R12198 Do Q q 3.8 0 0 -5.6 555.9 264.7 cm /R12178 Do Q q 7.9 0 0 -5.4 92 250.1 cm /R12202 Do Q q 2.6 0 0 -8.1 100.5 253 cm /R12222 Do Q q 3.7 0 0 -7.5 103.8 252.2 cm /R12154 Do Q q 5.7 0 0 -8.3 108.4 253.2 cm /R12158 Do Q q 5.6 0 0 -5.4 120.2 250.1 cm /R12214 Do Q q 2.6 0 0 -8.1 126.4 253 cm /R12222 Do Q q 3.8 0 0 -5.6 129.8 250.3 cm /R12178 Do Q q 5.7 0 0 -5.5 134.3 250.2 cm /R12166 Do Q q 5.3 0 0 -5.6 140.9 250.3 cm /R12186 Do Q q 2.6 0 0 -8.3 146.7 253.2 cm /R12150 Do Q q 2.6 0 0 -8.1 150.1 253 cm /R12222 Do Q q 4.3 0 0 -5.2 153.4 250.1 cm /R12410 Do Q q 5.3 0 0 -5.6 158.7 250.3 cm /R12186 Do Q q 3.7 0 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253.9 cm /R12426 Do Q q 7.9 0 0 -8.7 256.3 253.3 cm /R12394 Do Q q 5.7 0 0 -8.5 270.5 253.2 cm /R12206 Do Q q 4.4 0 0 -5.6 277 250.3 cm /R12174 Do Q q 5.6 0 0 -5.4 282.1 250.1 cm /R12214 Do Q q 2.6 0 0 -8.1 288.3 253 cm /R12222 Do Q q 4.4 0 0 -5.6 291.7 250.3 cm /R12190 Do Q q 4.4 0 0 -5.6 296.8 250.3 cm /R12174 Do Q q 3.8 0 0 -5.6 302 250.3 cm /R12178 Do Q q 1.3 0 0 -1.2 307.1 246.1 cm /R12142 Do Q q 3.5 0 0 -8.2 319.6 253.1 cm /R12278 Do Q q 3.7 0 0 -7.5 323.7 252.2 cm /R12154 Do Q q 7.9 0 0 -5.4 333.7 250.1 cm /R12202 Do Q q 2.6 0 0 -8.1 342.2 253 cm /R12222 Do Q q 2.6 0 0 -8.3 345.5 253.2 cm /R12150 Do Q q 2.6 0 0 -8.3 348.9 253.2 cm /R12150 Do Q q 5.7 0 0 -8.5 357.3 253.2 cm /R12226 Do Q q 4.4 0 0 -5.6 364.1 250.3 cm /R12174 Do Q q 5.7 0 0 -7.6 374.7 250.2 cm /R12230 Do Q q 5.1 0 0 -5.6 381.5 250.3 cm /R12162 Do Q q 3.9 0 0 -5.3 387.4 250.2 cm /R12218 Do Q q 3.7 0 0 -7.5 391.9 252.2 cm /R12154 Do Q q 4.4 0 0 -5.6 396.5 250.3 cm /R12174 Do Q q 5.7 0 0 -8.5 401.7 253.2 cm /R12206 Do 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0 0 -5.3 248.7 749.8 cm /R13204 Do Q endstream endobj 13223 0 obj 86 endobj 13224 0 obj << /Type /XObject /Name /R13224 /Subtype /Image /Length 13225 0 R /ImageMask true /Width 54 /Height 80 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 54 /BlackIs1 true >>] >> stream ..Dm3K!q8TE!Q)a+":RPi-5@>%,O]Pr*LK,??dC*p6:#QTA~> endstream endobj 13225 0 obj 158 endobj 13226 0 obj << /Length 13227 0 R >> stream q 5.4 0 0 -8 255.2 749.9 cm /R13224 Do Q endstream endobj 13227 0 obj 41 endobj 13228 0 obj << /Type /XObject /Name /R13228 /Subtype /Image /Length 13229 0 R /ImageMask true /Width 64 /Height 82 /BitsPerComponent 1 /Decode [1 0] /Filter [/ASCII85Decode /CCITTFaxDecode] /DecodeParms [null << /K -1 /Columns 64 /BlackIs1 true >>] >> stream ,Cs5$BF[E2&CFMh_>F7fiW%fMrV-?hs8W,s5K!O#&-)\0s8W-!s8W-!s8W-!s)=Tm_b^:4&-2~> endstream endobj 13229 0 obj 76 endobj 13230 0 obj << /Length 13231 0 R >> stream q 6.4 0 0 -8.2 264.5 752.7 cm 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cucipop (v1.31 1998/05/13) Tue Mar 13 06:54:25 2001) X-From_: fox@pamd1.csit.fsu.edu Tue Mar 13 06:45:00 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from pamd1.csit.fsu.edu (jra4.scri.fsu.edu [144.174.128.52]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 9B0AA23A0B for ; Tue, 13 Mar 2001 06:45:00 -0500 (EST) Delivery-Date: Tue Mar 13 03:00:37 2001 Delivered-To: fox@csit.fsu.edu Received: from mail.cs.up.ac.za (mail.cs.up.ac.za [137.215.18.70]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 6FAD023A0B for ; Tue, 13 Mar 2001 03:00:03 -0500 (EST) Received: (from mail@localhost) by mail.cs.up.ac.za (8.8.8/8.8.8) id JAA08771 for ; Tue, 13 Mar 2001 09:59:53 +0200 Received: from graphite.cs.up.ac.za(137.215.165.70), claiming to be "cs.up.ac.za" via SMTP by mail.cs.up.ac.za, id smtpda08647; Tue Mar 13 09:59:32 2001 Message-ID: <3AADD3AA.7EC9C419@cs.up.ac.za> Date: Tue, 13 Mar 2001 10:00:42 +0200 From: Judith Bishop X-Mailer: Mozilla 4.7C-CCK-MCD {C-UDP; EBM-APPLE} (Macintosh; I; PPC) X-Accept-Language: en MIME-Version: 1.0 To: Geoffrey Fox Subject: C488 here it is References: <200103130131.UAA82356@dirac.csit.fsu.edu> Content-Type: multipart/mixed; boundary="------------EDA0D93C864D45A2DCA508C1" Resent-To: Geoffrey Fox Resent-Date: Tue, 13 Mar 2001 06:41:55 -0500 Resent-From: Geoffrey Fox Resent-Message-Id: <20010313114500.9B0AA23A0B@mailer.csit.fsu.edu> This is a multi-part message in MIME format. --------------EDA0D93C864D45A2DCA508C1 Content-Type: text/plain; charset=us-ascii; x-mac-type="54455854"; x-mac-creator="4D4F5353" Content-Transfer-Encoding: 7bit Dear Geoffrey Sorry for the long delay. The paper was harder than I thought. I seem to have been living with it for weeks. Here's my reply. I hope you can read Word. 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//////////////////////////////////////////////////////////////////////// //////////////////////////////////////////+YQgAAMkMAADRLAAC8SwAA8EsAADRM AAA6TAAA+QAAAAAAAAAAAAAAAPkAAAAAAAAAAAAAAAD3AAAAAAAAAAAAAAAA9wAAAAAAAAAA AAAAAPcAAAAAAAAAAAAAAAD3AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABAAAABQAAD4Q3AhGE yf0ABg== --------------EDA0D93C864D45A2DCA508C1-- From - Tue Mar 13 08:28:30 2001 X-UIDL: 83a91d16259a0100 X-Mozilla-Status: 0001 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Tue Mar 13 08:26:38 2001) X-From_: fox@mailer.csit.fsu.edu Tue Mar 13 08:24:55 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 4323623A11 for ; Tue, 13 Mar 2001 08:24:55 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id IAA116732; Tue, 13 Mar 2001 08:25:18 -0500 (EST) Resent-Message-Id: <200103131325.IAA116732@dirac.csit.fsu.edu> Replied: Tue, 13 Mar 2001 08:25:12 -0500 Replied: Judith Bishop Delivered-To: fox@csit.fsu.edu Received: from mail.cs.up.ac.za (mail.cs.up.ac.za [137.215.18.70]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 8C8BD23A0F for ; Tue, 13 Mar 2001 08:12:46 -0500 (EST) Received: (from mail@localhost) by mail.cs.up.ac.za (8.8.8/8.8.8) id PAA18258 for ; Tue, 13 Mar 2001 15:12:31 +0200 Received: from graphite.cs.up.ac.za(137.215.165.70), claiming to be "cs.up.ac.za" via SMTP by mail.cs.up.ac.za, id smtpda18131; Tue Mar 13 15:12:16 2001 Message-ID: <3AAE1CF9.5E21F4B4@cs.up.ac.za> Date: Tue, 13 Mar 2001 15:13:29 +0200 From: Judith Bishop X-Mailer: Mozilla 4.7C-CCK-MCD {C-UDP; EBM-APPLE} (Macintosh; I; PPC) X-Accept-Language: en MIME-Version: 1.0 To: Geoffrey Fox Subject: Review without typos References: <20010313115923.59FF723A0B@mailer.csit.fsu.edu> Content-Type: multipart/mixed; boundary="------------541947FD5AAEE8DC5D6E6361" Resent-To: Geoffrey Fox Resent-Date: Tue, 13 Mar 2001 08:25:18 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. --------------541947FD5AAEE8DC5D6E6361 Content-Type: text/plain; charset=us-ascii; x-mac-type="54455854"; x-mac-creator="4D4F5353" Content-Transfer-Encoding: 7bit Hi Geoffrey I looked at my review again and corrected all the typos. Could you accept this one and delete the other? Thanks. 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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAoAB+w0C8gsOA9 IbAIByKwCAcjkKAFJJCgBSWwAAAXsMUCGLDFAgyQxQJ1ACwAIAByAGUAcwB1AGwAdABpAG4A ZwAgAGkAbgAgAHQAaABlACAANAA4AG4AcwBwAHIAbwBjAGUAcwBzAG8AcgBzAD8AIABBAHIA ZQAgAHQAaABlACAAYgBlAG4AYwBoAHMAZQAgAHcAaABpAGMAaAAgAGUAbgBhAGIAbABlAHMA IABjAHkAYwBsAGUAcwAgAHQAbwAgAGIAZQAgAGIAZQB0AGUAcwBvAG0AZQB3AGgAIABuAG8A dAAgAGEAYwBoAGkAZQB2AGUAZAAgAGEAcgBjAGgAaQB2AGEAbAAgAHMAdABhAHQAdQBzACwA IABhAGkAIAByAGUAcQB1AGkAcgBlAHMAHSA/AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAA== --------------541947FD5AAEE8DC5D6E6361-- From - Wed Mar 14 07:25:23 2001 X-UIDL: bc01daccd1080000 X-Mozilla-Status: 0009 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Wed Mar 14 07:23:28 2001) X-From_: fox@mailer.csit.fsu.edu Tue Mar 13 22:23:35 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 104EF23A12 for ; Tue, 13 Mar 2001 22:23:35 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id WAA83676; Tue, 13 Mar 2001 22:23:59 -0500 (EST) Resent-Message-Id: <200103140323.WAA83676@dirac.csit.fsu.edu> Replied: Tue, 13 Mar 2001 22:23:46 -0500 Replied: Kengo NAKAJIMA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id F0A2923A11 for ; Tue, 13 Mar 2001 22:01:59 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id MAA28223; Wed, 14 Mar 2001 12:01:33 +0900 (JST) Message-Id: <200103140302.AA04410@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Wed, 14 Mar 2001 12:02:54 +0900 To: fox@csit.fsu.edu Cc: geofem-senior@tokyo.rist.or.jp, nakamura@tokyo.rist.or.jp Subject: DELAY[ACES2ndWS] Submission to "Concurrency and Computation : Practice and Experience MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: text/plain; charset=us-ascii Resent-To: Geoffrey Fox Resent-Date: Tue, 13 Mar 2001 22:23:59 -0500 Resent-From: Geoffrey Fox Dear Professor Fox, This is Kengo Nakajima, RIST. As I mentioned in the e-mail dated Feb.27th, 2001, I have been working on the 2nd paper for the "Concurrency" journal titled : "Parallel Multilevel Iterative Linear Solvers with Adaptive Grids" I am finishing the computations and starting to write paper itself. Hopefully I would like to submit it to you by March,16th (Fri.). Anyway I can finish during coming weekend. Sorry for your convenience. Best Regards, Kengo Nakajima From - Fri Mar 16 20:49:37 2001 X-UIDL: 66340be0153a1000 X-Mozilla-Status: 0009 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Fri Mar 16 20:47:39 2001) X-From_: fox@mailer.csit.fsu.edu Fri Mar 16 19:18:11 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 4DB6D23A1C for ; Fri, 16 Mar 2001 19:18:08 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id TAA86926; Fri, 16 Mar 2001 19:18:27 -0500 (EST) Resent-Message-Id: <200103170018.TAA86926@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from caldera.colorado.edu (caldera.Colorado.EDU [128.138.136.151]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 05ED523A08 for ; Fri, 16 Mar 2001 15:08:58 -0500 (EST) Received: from localhost (kristy@localhost) by caldera.colorado.edu (8.9.3/8.9.0) with SMTP id OAA06338 for ; Fri, 16 Mar 2001 14:04:21 -0700 Date: Fri, 16 Mar 2001 14:04:21 -0700 (MST) From: Kristy Tiampo To: fox@csit.fsu.edu Message-ID: MIME-Version: 1.0 Content-Type: MULTIPART/MIXED; BOUNDARY="0-2043423775-984771307=:18550" Content-ID: Resent-To: Geoffrey Fox Resent-Date: Fri, 16 Mar 2001 19:18:26 -0500 Resent-From: Geoffrey Fox This message is in MIME format. The first part should be readable text, while the remaining parts are likely unreadable without MIME-aware tools. Send mail to mime@docserver.cac.washington.edu for more info. --0-2043423775-984771307=:18550 Content-Type: TEXT/PLAIN; CHARSET=us-ascii Content-ID: Geoffrey - Attached is a revised version of that paper for the ACES special issue - I converted John's code to pseudocode in the appendix, that is the only change I made, as he asked. I hope you can still use it, let me know if I need to do anything else. 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2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 6F26623A02 for ; Mon, 19 Mar 2001 06:52:28 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id GAA34086; Mon, 19 Mar 2001 06:52:57 -0500 (EST) Resent-Message-Id: <200103191152.GAA34086@dirac.csit.fsu.edu> Replied: Mon, 19 Mar 2001 06:52:41 -0500 Replied: Kengo NAKAJIMA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 24CC923A02 for ; Mon, 19 Mar 2001 01:08:13 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id PAA11645; Mon, 19 Mar 2001 15:07:44 +0900 (JST) Message-Id: <200103190611.AA04469@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Mon, 19 Mar 2001 15:11:10 +0900 To: fox@csit.fsu.edu Cc: geofem-senior@tokyo.rist.or.jp, nakamura@tokyo.rist.or.jp, hazama@typhoon.cm.me.ynu.ac.jp, chen@tokyo.rist.or.jp, giri@tokyo.rist.or.jp Subject: [ACES 2nd WS] Full Length Paper Submission MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: multipart/mixed; boundary="--------------------0795634597930239" Resent-To: Geoffrey Fox Resent-Date: Mon, 19 Mar 2001 06:52:56 -0500 Resent-From: Geoffrey Fox This is multipart message. ----------------------0795634597930239 Content-Type: text/plain; charset=us-ascii Dear Professor FOX, This is Kengo Nakajima, RIST, Japan. Please find my 2nd paper submitted to "Concurrency" Journal as the special issue of the 2nd ACES workshop titled : "Parallel Multilevel Iterative Linear Solvers with Unstruc-tured Adaptive Grids for Simulations in Earth Science" as attachment. (Title has been slightly changed from the initial idea) I am very sorry to be late although I mentioned I would submit by mid March. I am afraid it's not too late ... Thank you very much. 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fox@mailer.csit.fsu.edu Mon Mar 19 11:54:43 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 9850823A04 for ; Mon, 19 Mar 2001 11:54:42 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id LAA21284; Mon, 19 Mar 2001 11:55:11 -0500 (EST) Resent-Message-Id: <200103191655.LAA21284@dirac.csit.fsu.edu> Replied: Mon, 19 Mar 2001 06:52:41 -0500 Replied: Kengo NAKAJIMA Delivered-To: fox@csit.fsu.edu Received: from tokyo.rist.or.jp (rist01.tokyo.rist.or.jp [202.241.71.24]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 24CC923A02 for ; Mon, 19 Mar 2001 01:08:13 -0500 (EST) Received: from nakajima.tokyo.rist.or.jp (nakajima.tokyo.rist.or.jp [202.241.71.245]) by tokyo.rist.or.jp (8.9.3/3.7W) with SMTP id PAA11645; Mon, 19 Mar 2001 15:07:44 +0900 (JST) Message-Id: <200103190611.AA04469@nakajima.tokyo.rist.or.jp> From: Kengo NAKAJIMA Date: Mon, 19 Mar 2001 15:11:10 +0900 To: fox@csit.fsu.edu Cc: geofem-senior@tokyo.rist.or.jp, nakamura@tokyo.rist.or.jp, hazama@typhoon.cm.me.ynu.ac.jp, chen@tokyo.rist.or.jp, giri@tokyo.rist.or.jp Subject: [ACES 2nd WS] Full Length Paper Submission MIME-Version: 1.0 X-Mailer: AL-Mail32 Version 1.01 Content-Type: multipart/mixed; boundary="--------------------0795634597930239" Resent-To: Geoffrey Fox Resent-Date: Mon, 19 Mar 2001 11:55:10 -0500 Resent-From: Geoffrey Fox This is multipart message. ----------------------0795634597930239 Content-Type: text/plain; charset=us-ascii Dear Professor FOX, This is Kengo Nakajima, RIST, Japan. Please find my 2nd paper submitted to "Concurrency" Journal as the special issue of the 2nd ACES workshop titled : "Parallel Multilevel Iterative Linear Solvers with Unstruc-tured Adaptive Grids for Simulations in Earth Science" as attachment. (Title has been slightly changed from the initial idea) I am very sorry to be late although I mentioned I would submit by mid March. I am afraid it's not too late ... Thank you very much. Best Regards, Kengo --------------------------------------------- Kengo NAKAJIMA, Engineer. nakajima@tokyo.rist.or.jp ----------------------0795634597930239 Content-Type: application/pdf; name="KengoNAKAJIMA_MG.pdf" Content-Transfer-Encoding: base64 Content-Disposition: attachment; filename="KengoNAKAJIMA_MG.pdf" JVBERi0xLjMNJeLjz9MNCjk2IDAgb2JqDTw8IA0vTGluZWFyaXplZCAxIA0vTyA5OCANL0gg WyAxMDAzIDQ5MyBdIA0vTCAxODM1MjkgDS9FIDEwOTEzIA0vTiAxNSANL1QgMTgxNDkxIA0+ PiANZW5kb2JqDSAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAgICAg ICAgICAgICAgICB4cmVmDTk2IDI5IA0wMDAwMDAwMDE2IDAwMDAwIG4NCjAwMDAwMDA5Mjgg MDAwMDAgbg0KMDAwMDAwMTQ5NiAwMDAwMCBuDQowMDAwMDAxNzExIDAwMDAwIG4NCjAwMDAw MDE4ODQgMDAwMDAgbg0KMDAwMDAwMTkyNSAwMDAwMCBuDQowMDAwMDAyMDMwIDAwMDAwIG4N CjAwMDAwMDIxMzcgMDAwMDAgbg0KMDAwMDAwMjE1OSAwMDAwMCBuDQowMDAwMDAyOTA2IDAw MDAwIG4NCjAwMDAwMDMwMTYgMDAwMDAgbg0KMDAwMDAwMzAzOCAwMDAwMCBuDQowMDAwMDAz NzQzIDAwMDAwIG4NCjAwMDAwMDM3NjUgMDAwMDAgbg0KMDAwMDAwNDQ2OCAwMDAwMCBuDQow 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fox@mailer.csit.fsu.edu Mon Mar 19 11:54:02 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 033A223A04 for ; Mon, 19 Mar 2001 11:53:59 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id LAA84504; Mon, 19 Mar 2001 11:54:22 -0500 (EST) Resent-Message-Id: <200103191654.LAA84504@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from caldera.colorado.edu (caldera.Colorado.EDU [128.138.136.151]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 05ED523A08 for ; Fri, 16 Mar 2001 15:08:58 -0500 (EST) Received: from localhost (kristy@localhost) by caldera.colorado.edu (8.9.3/8.9.0) with SMTP id OAA06338 for ; Fri, 16 Mar 2001 14:04:21 -0700 Date: Fri, 16 Mar 2001 14:04:21 -0700 (MST) From: Kristy Tiampo To: fox@csit.fsu.edu Message-ID: MIME-Version: 1.0 Content-Type: MULTIPART/MIXED; BOUNDARY="0-2043423775-984771307=:18550" Content-ID: Resent-To: Geoffrey Fox Resent-Date: Mon, 19 Mar 2001 11:54:21 -0500 Resent-From: Geoffrey Fox This message is in MIME format. The first part should be readable text, while the remaining parts are likely unreadable without MIME-aware tools. Send mail to mime@docserver.cac.washington.edu for more info. --0-2043423775-984771307=:18550 Content-Type: TEXT/PLAIN; CHARSET=us-ascii Content-ID: Geoffrey - Attached is a revised version of that paper for the ACES special issue - I converted John's code to pseudocode in the appendix, that is the only change I made, as he asked. I hope you can still use it, let me know if I need to do anything else. 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2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from pamd1.csit.fsu.edu (jra4.scri.fsu.edu [144.174.128.52]) by mailer.csit.fsu.edu (Postfix) with ESMTP id A698623A04 for ; Mon, 19 Mar 2001 13:23:53 -0500 (EST) Delivered-To: fox@csit.fsu.edu Received: from ncsusraimgw0021.jnj.com (mail-gw2.jnj.com [208.153.7.12]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 5AF1623A04 for ; Mon, 19 Mar 2001 13:15:32 -0500 (EST) Received: from ncsusraws4.ncsus.jnj.com ([150.13.1.164]) by ncsusraimgw0021.jnj.com (Pro-8.9.3/Pro-8.9.3) with SMTP id NAA03598 for ; Mon, 19 Mar 2001 13:15:52 -0500 (EST) Received: FROM ncsusraexims2.rar.ncsus.jnj.com BY ncsusraws4.ncsus.jnj.com ; Mon Mar 19 13:15:07 2001 -0500 Received: by nahub.jnj.com with Internet Mail Service (5.5.2653.19) id ; Mon, 19 Mar 2001 13:15:06 -0500 Message-ID: From: "ACHALAKUL, TIRANEE [SLGUS NON JNJ]" To: "'fox@csit.fsu.edu'" Subject: C487: Real-time Multi-spectral Image Fusion (submission) Date: Mon, 19 Mar 2001 13:13:24 -0500 MIME-Version: 1.0 X-Mailer: Internet Mail Service (5.5.2653.19) Content-Type: multipart/mixed; boundary="----_=_NextPart_000_01C0B0A0.49923B30" Resent-To: Geoffrey Fox Resent-Date: Mon, 19 Mar 2001 13:23:52 -0500 Resent-From: Geoffrey Fox Resent-Message-Id: <20010319182353.A698623A04@mailer.csit.fsu.edu> This message is in MIME format. Since your mail reader does not understand this format, some or all of this message may not be legible. ------_=_NextPart_000_01C0B0A0.49923B30 Content-Type: multipart/alternative; boundary="----_=_NextPart_001_01C0B0A0.49923B30" ------_=_NextPart_001_01C0B0A0.49923B30 Content-Type: text/plain Sir: <> <> The attached is the revised paper based on the comments received on March 13th. The second attachment is the explanations and discussion of the referee comments. Every suggestion has been incoorperated to the paper. The paper has also been proof-read. If there's anything else you need, please let me know. Regards, Tiranee Achalakul ps. Please let me know that you receive the files and that they are ok. ------_=_NextPart_001_01C0B0A0.49923B30 Content-Type: text/html Content-Transfer-Encoding: quoted-printable C487: Real-time Multi-spectral Image Fusion (submission)

Sir:

= <<realtime_pct.doc>> = <<discussion.doc>>
The attached is the revised paper = based on the comments received on March 13th.

The second attachment is the = explanations and discussion of the referee comments.  Every = suggestion has been incoorperated to the paper.  The paper has = also been proof-read.

If there's anything else you need, = please let me know.

Regards,
Tiranee Achalakul

ps. Please let me know that you = receive the files and that they are ok.

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AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAA= ------_=_NextPart_000_01C0B0A0.49923B30-- From - Wed Mar 21 07:06:20 2001 X-UIDL: 37b06e0a02f60800 X-Mozilla-Status: 0011 X-Mozilla-Status2: 00000000 Received: by mailer.csit.fsu.edu (mbox gcfpc) (with Cubic Circle's cucipop (v1.31 1998/05/13) Wed Mar 21 07:04:35 2001) X-From_: fox@mailer.csit.fsu.edu Wed Mar 21 06:53:54 2001 Return-Path: Delivered-To: gcfpc@csit.fsu.edu Received: from dirac.csit.fsu.edu (dirac.csit.fsu.edu [144.174.128.44]) by mailer.csit.fsu.edu (Postfix) with ESMTP id AA23323A0D for ; Wed, 21 Mar 2001 06:53:53 -0500 (EST) Received: from localhost by dirac.csit.fsu.edu (AIX4.2/UCB 8.7) id GAA99730; Wed, 21 Mar 2001 06:54:23 -0500 (EST) Resent-Message-Id: <200103211154.GAA99730@dirac.csit.fsu.edu> Delivered-To: fox@csit.fsu.edu Received: from mailman.riken.go.jp (mailman.riken.go.jp [134.160.33.1]) by mailer.csit.fsu.edu (Postfix) with ESMTP id 2CD9923A0D for ; Tue, 20 Mar 2001 23:55:26 -0500 (EST) Received: from earth (rkncic.riken.go.jp [134.160.240.1]) by mailman.riken.go.jp (8.9.3/3.7W) with SMTP id NAA29101 for ; Wed, 21 Mar 2001 13:55:21 +0900 (JST) From: "Huilin XING" To: fox@csit.fsu.edu Subject: RE: for ACES special issue of Concurrency and Computation Date: Wed, 21 Mar 2001 14:55:46 +0900 Message-ID: MIME-Version: 1.0 Content-Type: multipart/mixed; boundary="----=_NextPart_000_0000_01C0B217.0272E510" X-Priority: 3 (Normal) X-MSMail-Priority: Normal X-Mailer: Microsoft Outlook IMO, Build 9.0.2416 (9.0.2910.0) Importance: Normal In-Reply-To: <3AB64B66.40609@csit.fsu.edu> X-MimeOLE: Produced By Microsoft MimeOLE V5.50.4133.2400 Resent-To: Geoffrey Fox Resent-Date: Wed, 21 Mar 2001 06:54:22 -0500 Resent-From: Geoffrey Fox This is a multi-part message in MIME format. ------=_NextPart_000_0000_01C0B217.0272E510 Content-Type: text/plain; charset="iso-2022-jp" Content-Transfer-Encoding: 7bit Dear Professor Fox, Thank you for your email. Sorry for troubling so much. I remade it again using Japanese Windows2000 system and attached here as HuilinXing_2_new.pdf (Meanwhile, the original word file is also attached here as HuilinXing_2.doc). Hope you have no problem to open it. Sincerely yours, Huilin Xing -----Original Message----- From: Geoffrey Fox [mailto:gcfpc@csit.fsu.edu] Sent: Tuesday, March 20, 2001 3:10 AM To: Huilin XING Subject: Re: for ACES special issue of Concurrency and Computation I wonder if you could remake second file (the figures) I have tried Acrobat 4 on two PC's. 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