source: trunk/MagicSoft/TDAS-Extractor/TDAS_ChargeRes_SlidW_WithNoise_LoGain.eps@ 18108

Last change on this file since 18108 was 6562, checked in by gaug, 20 years ago
*** empty log message ***
File size: 18.1 KB
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1%!PS-Adobe-2.0 EPSF-2.0
2%%BoundingBox: 0 0 567 540
3%%Title: /home/Mars/Mars_cvs/TDAS_ChargeRes_SlidW_WithNoise_LoGain.eps: Charge withNoise & LoGain
4%%Creator: ROOT Version 3.10/02
5%%CreationDate: Mon Feb 14 19:59:34 2005
6%%EndComments
7%%BeginProlog
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44212 /Eacute 213 /egrave 214 /Egrave 215 /ecircumflex 216 /Ecircumflex
45217 /edieresis 218 /Edieresis 219 /icircumflex 220 /Icircumflex
46221 /idieresis 222 /Idieresis 223 /ntilde 224 /Ntilde 226 /ocircumflex
47228 /Ocircumflex 229 /odieresis 230 /Odieresis 231 /ucircumflex 236 /Ucircumflex
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49244 /Ydieresis 246 /aacute 247 /Aacute 252 /ugrave 253 /Ugrave] def
50/Times-Roman /Times-Roman accvec ReEncode
51/Times-Italic /Times-Italic accvec ReEncode
52/Times-Bold /Times-Bold accvec ReEncode
53/Times-BoldItalic /Times-BoldItalic accvec ReEncode
54/Helvetica /Helvetica accvec ReEncode
55/Helvetica-Oblique /Helvetica-Oblique accvec ReEncode
56/Helvetica-Bold /Helvetica-Bold accvec ReEncode
57/Helvetica-BoldOblique /Helvetica-BoldOblique accvec ReEncode
58/Courier /Courier accvec ReEncode
59/Courier-Oblique /Courier-Oblique accvec ReEncode
60/Courier-Bold /Courier-Bold accvec ReEncode
61/Courier-BoldOblique /Courier-BoldOblique accvec ReEncode
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66pop neg xs add /xs exch def} def
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7455 /arrowleft 56 /arrowdown 57 /arrowboth 48 /degree 44 /comma 43 /plus 45 /angle 42 /angleleft 47 /divide 61 /notequal 40 /equivalence 41 /second 97 /approxequal 98 /congruent 99 /perpendicular 100 /partialdiff 101 /florin 102 /intersection
75 103 /union 104 /propersuperset 105 /reflexsuperset 106 /notsubset 107 /propersubset 108 /reflexsubset 109 /element 110 /notelement 111 /gradient 112 /logicaland 113 /logicalor 114 /arrowdblboth 115 /arrowdblleft 116 /arrowdblup 117 /arrowdblright
76 118 /arrowdbldown 119 /ampersand 120 /omega1 121 /similar 122 /aleph ] def
77/Symbol /Special accspe ReEncode
78%%EndProlog
79%%BeginSetup
80newpath gsave .25 .25 scale
81%%EndSetup
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140 684 1001 694 997 704 990 714 1004 724 1008 735 1024 745 988 755 1011 765 1022 775 1054 786 1040 796 1040 806 1036 816 1032 826 1055 837 1059 847 1022 857 1055 867 1073 877 1068 888 1068 898 1069 908 1063 918 1103 928 1065 939 1092 949 1086 959 1098
141 969 1117 979 1113 990 1124 1000 1130 1010 1141 1020 1135 1030 1141 1041 1143 1051 1151 1061 1128 1071 1134 1081 1157 1092 1174 1102 1200 1112 1160 1122 1183 1132 1156 1142 1154 1153 1170 1163 1174 1173 1151 1183 1204 1193 1214 1204 1204 1214 1182
142 1224 1191 1234 1224 1244 1198 1255 1212 1265 1186 1275 1223 1285 1218 1295 1239 100 { m20} R 1306 1226 1316 1238 1326 1257 1336 1237 1346 1225 1357 1248 1367 1259 1377 1280 1387 1236 1397 1261 1408 1289 1418 1243 1428 1265 1438 1280 1448 1239 1459
143 1275 1469 1270 1479 1262 1489 1281 1499 1293 1510 1267 1520 1290 1530 1295 1540 1282 1550 1298 1561 1306 1571 1317 1581 1315 1591 1310 1601 1298 1611 1356 1622 1302 1632 1321 1642 1331 1652 1337 1662 1315 1673 1322 1683 1352 1693 1361 1703 1362 1713
144 1325 1724 1335 1734 1344 1744 1314 1754 1367 1764 1358 1775 1374 1785 1388 1795 1341 1805 1355 1815 1339 1826 1360 1836 1375 1846 1380 1856 1386 1866 1392 1877 1330 1887 1380 1897 1377 1907 1390 1917 1364 1928 1363 1938 1401 1948 1368 1958 1383 1968
145 1422 1979 1443 1989 1444 1999 1377 2009 1436 2019 1435 2030 1431 2040 1425 2050 1464 2060 1434 2070 1447 2081 1460 2091 1449 2101 1393 2111 1443 2121 1417 2131 1397 2142 1428 2152 1495 2162 1440 2172 1416 86 { m20} R black 0.72 0.72 0.08 c 266 355
146 286 482 296 426 317 484 327 469 337 470 347 438 357 482 368 464 378 482 388 463 398 490 408 448 419 451 429 474 439 476 449 481 459 475 470 477 480 455 490 464 500 481 510 489 521 491 531 497 541 451 551 485 561 482 572 475 582 508 592 444 602 466
147 612 423 622 507 633 492 643 479 653 448 663 472 673 487 684 479 694 509 704 498 714 516 724 502 735 478 745 490 755 515 765 517 775 479 786 513 796 502 806 498 816 492 826 468 837 506 847 503 857 517 867 482 877 503 888 515 898 526 908 535 918 512
148 928 516 939 504 949 522 959 528 969 476 979 522 990 518 1000 497 1010 514 1020 508 1030 548 1041 549 1051 522 1061 533 1071 483 1081 514 1092 532 1102 508 1112 511 1122 518 1132 505 1142 509 1153 477 1163 548 1173 499 1183 509 1193 543 1204 513 1214
149 500 1224 535 1234 534 1244 523 1255 586 1265 541 1275 549 1285 539 1295 560 100 { m21} R 1306 541 1316 542 1326 528 1336 526 1346 551 1357 546 1367 528 1377 555 1387 534 1397 574 1408 564 1418 585 1428 555 1438 563 1448 545 1459 544 1469 587 1479
150 554 1489 583 1499 561 1510 551 1520 593 1530 544 1540 559 1550 599 1561 557 1571 583 1581 588 1591 567 1601 570 1611 583 1622 542 1632 578 1642 565 1652 578 1662 553 1673 611 1683 575 1693 577 1703 594 1713 578 1724 567 1734 575 1744 584 1754 599
151 1764 588 1775 579 1785 574 1795 612 1805 558 1815 579 1826 604 1836 550 1846 550 1856 597 1866 597 1877 608 1887 567 1897 563 1907 549 1917 587 1928 572 1938 593 1948 615 1958 601 1968 594 1979 619 1989 616 1999 614 2009 628 2019 608 2030 614 2040
152 626 2050 603 2060 587 2070 635 2081 558 2091 613 2101 533 2111 668 2121 617 2131 658 2142 586 2152 684 2162 622 2172 644 86 { m21} R black 0.94 0.94 0.46 c 266 540 286 538 296 584 317 576 327 563 337 547 347 528 357 566 368 538 378 557 388 575 398
153 580 408 541 419 554 429 566 439 564 449 570 459 574 470 564 480 546 490 534 500 577 510 561 521 576 531 572 541 525 551 574 561 574 572 565 582 596 592 547 602 536 612 520 622 590 633 562 643 547 653 538 663 545 673 575 684 558 694 585 704 560 714
154 586 724 564 735 563 745 556 755 561 765 598 775 574 786 581 796 543 806 567 816 567 826 552 837 580 847 587 857 573 867 543 877 573 888 581 898 590 908 595 918 573 928 577 939 591 949 572 959 573 969 533 979 571 990 598 1000 564 1010 578 1020 557
155 1030 598 1041 593 1051 568 1061 595 1071 532 1081 571 1092 585 1102 550 1112 570 1122 579 1132 578 1142 565 1153 545 1163 602 1173 523 1183 578 1193 593 1204 558 1214 553 1224 595 1234 590 1244 581 1255 627 1265 580 1275 609 1285 573 1295 605 100 {
156 m22} R 1306 610 1316 601 1326 588 1336 585 1346 595 1357 579 1367 568 1377 597 1387 578 1397 622 1408 599 1418 639 1428 587 1438 621 1448 584 1459 572 1469 595 1479 603 1489 622 1499 608 1510 569 1520 622 1530 574 1540 599 1550 639 1561 607 1571 597
157 1581 602 1591 588 1601 601 1611 628 1622 557 1632 592 1642 604 1652 601 1662 594 1673 638 1683 613 1693 629 1703 598 1713 618 1724 611 1734 594 1744 628 1754 623 1764 601 1775 617 1785 588 1795 620 1805 587 1815 619 1826 624 1836 591 1846 623 1856
158 613 1866 594 1877 608 1887 600 1897 576 1907 596 1917 611 1928 585 1938 613 1948 612 1958 626 1968 620 1979 638 1989 617 1999 637 2009 673 2019 644 2030 646 2040 618 2050 637 2060 607 2070 595 2081 581 2091 662 2101 484 2111 689 2121 651 2131 641
159 2142 589 2152 711 2162 623 2172 638 86 { m22} R black 1 0.653333 0 c 266 644 286 611 296 629 317 619 327 644 337 645 347 617 357 637 368 589 378 622 388 641 398 642 408 619 419 623 429 634 439 650 449 645 459 661 470 643 480 609 490 606 500 636 510
160 638 521 645 531 655 541 608 551 645 561 660 572 669 582 670 592 641 602 630 612 607 622 671 633 643 643 628 653 632 663 637 673 649 684 642 694 655 704 654 714 656 724 658 735 644 745 636 755 653 765 663 775 632 786 667 796 621 806 643 816 652 826
161 638 837 666 847 658 857 646 867 661 877 643 888 662 898 649 908 684 918 647 928 660 939 674 949 659 959 644 969 626 979 653 990 693 1000 641 1010 634 1020 647 1030 669 1041 655 1051 632 1061 676 1071 600 1081 656 1092 662 1102 642 1112 636 1122 653
162 1132 666 1142 647 1153 649 1163 667 1173 620 1183 643 1193 671 1204 627 1214 627 1224 665 1234 679 1244 665 1255 701 1265 672 1275 680 1285 652 1295 682 100 { m23} R 1306 675 1316 696 1326 679 1336 673 1346 690 1357 657 1367 661 1377 660 1387 669
163 1397 699 1408 682 1418 699 1428 667 1438 691 1448 672 1459 654 1469 684 1479 676 1489 684 1499 693 1510 667 1520 696 1530 670 1540 669 1550 704 1561 686 1571 680 1581 658 1591 646 1601 659 1611 713 1622 638 1632 658 1642 682 1652 679 1662 692 1673
164 710 1683 694 1693 696 1703 683 1713 672 1724 665 1734 672 1744 714 1754 689 1764 679 1775 676 1785 657 1795 697 1805 654 1815 697 1826 707 1836 666 1846 702 1856 692 1866 674 1877 685 1887 659 1897 647 1907 672 1917 679 1928 661 1938 702 1948 689
165 1958 682 1968 699 1979 713 1989 683 1999 703 2009 744 2019 717 2030 730 2040 669 2050 697 2060 677 2070 695 2081 625 2091 702 2101 584 2111 762 2121 697 2131 719 2142 692 2152 769 2162 704 2172 609 86 { m23} R black 1 0.466667 0 c 266 681 286 713
166 296 699 317 689 327 719 337 728 347 666 357 1275 368 1055 378 1077 388 1255 398 1539 408 1561 419 1681 429 1674 439 1799 449 1711 459 1714 470 1699 480 1679 490 1805 500 1682 510 1673 521 1690 531 1660 541 1569 551 1627 561 1598 572 1525 582 1482
167 592 1514 602 1416 612 1458 622 1364 633 1388 643 1345 653 1281 663 1156 673 706 684 895 694 718 704 706 714 730 724 739 735 711 745 693 755 729 765 711 775 712 786 725 796 687 806 720 816 706 826 710 837 727 847 729 857 717 867 723 877 717 888 734
168 898 716 908 746 918 708 928 730 939 744 949 726 959 720 969 708 979 729 990 734 1000 714 1010 707 1020 723 1030 744 1041 731 1051 705 1061 742 1071 666 1081 725 1092 727 1102 704 1112 694 1122 712 1132 727 1142 702 1153 723 1163 717 1173 692 1183
169 689 1193 741 1204 687 1214 710 1224 725 1234 730 1244 725 1255 763 1265 736 1275 744 1285 713 1295 750 100 { m24} R 1306 720 1316 732 1326 740 1336 744 1346 739 1357 710 1367 740 1377 715 1387 735 1397 754 1408 742 1418 751 1428 716 1438 750 1448
170 728 1459 722 1469 753 1479 753 1489 751 1499 749 1510 720 1520 764 1530 728 1540 716 1550 757 1561 729 1571 746 1581 733 1591 709 1601 717 1611 768 1622 695 1632 708 1642 750 1652 736 1662 754 1673 768 1683 759 1693 749 1703 743 1713 731 1724 719
171 1734 746 1744 776 1754 750 1764 740 1775 737 1785 711 1795 762 1805 707 1815 764 1826 773 1836 732 1846 772 1856 755 1866 717 1877 736 1887 719 1897 706 1907 726 1917 729 1928 716 1938 765 1948 723 1958 741 1968 765 1979 777 1989 723 1999 768 2009
172 784 2019 774 2030 795 2040 716 2050 758 2060 752 2070 766 2081 717 2091 739 2101 663 2111 809 2121 788 2131 781 2142 769 2152 830 2162 780 2172 682 86 { m24} R black 1 1 1 c 768 420 1337 1608 bf black 1337 1608 m 768 X s 2105 1608 m 420 Y s 2105
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186end
187%%EOF
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