begin frb_curve_t (format of 2004-04-30) | Input candidate set: | Last edited on 2005-01-01 23:36:33 by stolfi | | True and recognizable candidates | Essentially entered by hand | Some of them refined with PZRefineCands | | | frb_analyze | maxShift = 0.847 pixels | nSamples = 513 | | Input candidate: | Candidate index = 39 | Segment [0] from curve 89 | 649 samples [4027..4675] | 0.096 of the curve [0.594__0.690] | Segment [1] from curve 106 (reversed) | 650 samples [3147..3796] | 0.099 of the curve [0.480__0.579] | Candidate after realignment and trimming: | Candidate index = 39 | Segment [0] from curve 89 | 513 samples [4172..4684] | 0.076 of the curve [0.616__0.691] | Segment [1] from curve 106 (reversed) | 513 samples [3133..3645] | 0.078 of the curve [0.478__0.556] | | | side = "a" | | converted to shape function unit = 0.00529167 samples = 513 0 0 0 3 -3 0 6 -5 0 9 -7 0 13 -9 0 16 -11 0 20 -13 0 24 -14 0 28 -15 0 32 -15 0 36 -16 0 40 -16 0 44 -16 0 48 -16 0 52 -16 0 56 -16 0 60 -15 0 64 -15 0 68 -15 0 72 -15 0 76 -14 0 80 -14 0 84 -13 0 88 -12 0 92 -11 0 95 -10 0 99 -9 0 103 -8 0 107 -7 0 111 -6 0 115 -5 0 119 -4 0 122 -3 0 126 -2 0 130 -1 0 134 0 0 138 1 0 142 2 0 146 2 0 150 3 0 154 3 0 158 3 0 162 2 0 166 2 0 170 1 0 173 -1 0 177 -2 0 181 -3 0 185 -5 0 188 -6 0 192 -7 0 196 -8 0 200 -8 0 204 -9 0 208 -9 0 212 -8 0 216 -8 0 220 -7 0 224 -6 0 228 -6 0 232 -5 0 236 -4 0 240 -4 0 244 -3 0 248 -3 0 252 -3 0 256 -2 0 260 -2 0 264 -2 0 268 -2 0 272 -1 0 276 -1 0 280 0 0 284 0 0 288 1 0 291 2 0 295 3 0 299 4 0 303 6 0 307 7 0 310 8 0 314 10 0 318 11 0 322 12 0 326 14 0 329 15 0 333 16 0 337 17 0 341 18 0 345 19 0 348 20 0 352 21 0 356 22 0 360 23 0 364 24 0 368 25 0 372 26 0 376 26 0 380 27 0 384 28 0 388 29 0 392 29 0 395 30 0 399 31 0 403 32 0 407 33 0 411 34 0 415 34 0 419 35 0 423 36 0 427 36 0 431 36 0 435 37 0 439 37 0 443 37 0 447 37 0 451 37 0 455 37 0 459 37 0 463 38 0 467 38 0 471 38 0 475 39 0 479 39 0 483 40 0 487 40 0 491 41 0 494 42 0 498 43 0 502 44 0 506 46 0 510 47 0 514 48 0 517 50 0 521 51 0 525 53 0 528 54 0 532 56 0 536 58 0 539 59 0 543 61 0 546 63 0 550 65 0 554 66 0 557 68 0 561 70 0 564 72 0 568 73 0 572 75 0 576 76 0 579 78 0 583 79 0 587 80 0 591 81 0 594 83 0 598 84 0 602 85 0 606 86 0 610 87 0 614 88 0 618 89 0 621 90 0 625 91 0 629 91 0 633 92 0 637 93 0 641 93 0 645 94 0 649 95 0 653 96 0 657 96 0 661 97 0 665 98 0 669 99 0 672 100 0 676 102 0 680 103 0 684 104 0 687 106 0 691 107 0 695 109 0 699 110 0 702 111 0 706 113 0 710 114 0 714 115 0 718 115 0 722 116 0 726 116 0 730 115 0 734 115 0 738 114 0 741 112 0 745 110 0 748 108 0 751 105 0 754 103 0 757 100 0 760 97 0 762 94 0 765 91 0 768 88 0 770 85 0 773 82 0 776 80 0 780 77 0 783 75 0 786 73 0 790 72 0 794 70 0 798 69 0 801 68 0 805 66 0 809 66 0 813 65 0 817 64 0 821 64 0 825 63 0 829 63 0 833 63 0 837 62 0 841 62 0 845 62 0 849 62 0 853 62 0 857 61 0 861 61 0 865 60 0 869 60 0 873 59 0 877 58 0 881 57 0 884 56 0 888 56 0 892 55 0 896 54 0 900 53 0 904 53 0 908 52 0 912 51 0 916 51 0 920 50 0 924 49 0 928 49 0 932 48 0 936 47 0 940 46 0 943 46 0 947 45 0 951 44 0 955 43 0 959 43 0 963 42 0 967 41 0 971 41 0 975 40 0 979 40 0 983 40 0 987 40 0 991 40 0 995 40 0 999 40 0 1003 41 0 1007 41 0 1011 42 0 1015 43 0 1019 44 0 1022 45 0 1026 47 0 1030 48 0 1034 50 0 1037 51 0 1041 53 0 1044 55 0 1048 57 0 1051 59 0 1054 61 0 1058 64 0 1061 66 0 1064 69 0 1067 71 0 1070 74 0 1073 76 0 1076 79 0 1080 81 0 1083 83 0 1086 85 0 1090 87 0 1094 88 0 1098 89 0 1102 90 0 1106 90 0 1110 90 0 1114 89 0 1117 88 0 1121 87 0 1125 86 0 1129 85 0 1133 83 0 1136 82 0 1140 81 0 1144 80 0 1148 78 0 1152 77 0 1156 77 0 1160 76 0 1164 76 0 1168 76 0 1172 76 0 1176 76 0 1180 77 0 1184 77 0 1187 78 0 1191 79 0 1195 79 0 1199 80 0 1203 80 0 1207 80 0 1211 80 0 1215 79 0 1219 79 0 1223 78 0 1227 77 0 1231 76 0 1235 75 0 1239 73 0 1242 72 0 1246 71 0 1250 69 0 1253 68 0 1257 66 0 1261 65 0 1265 64 0 1269 62 0 1272 61 0 1276 60 0 1280 59 0 1284 58 0 1288 57 0 1292 57 0 1296 56 0 1300 56 0 1304 55 0 1308 55 0 1312 54 0 1316 54 0 1320 54 0 1324 53 0 1328 52 0 1331 52 0 1335 51 0 1339 50 0 1343 49 0 1347 48 0 1351 47 0 1355 45 0 1358 44 0 1362 43 0 1366 41 0 1370 40 0 1373 38 0 1377 37 0 1381 35 0 1384 34 0 1388 32 0 1392 30 0 1395 29 0 1399 28 0 1403 26 0 1407 25 0 1411 24 0 1414 23 0 1418 22 0 1422 22 0 1426 21 0 1430 21 0 1434 21 0 1438 21 0 1442 20 0 1446 20 0 1450 20 0 1454 19 0 1458 19 0 1462 18 0 1466 18 0 1470 17 0 1474 17 0 1478 16 0 1482 16 0 1486 15 0 1490 15 0 1494 14 0 1498 14 0 1502 13 0 1506 13 0 1510 12 0 1514 12 0 1518 12 0 1522 11 0 1526 11 0 1530 11 0 1534 11 0 1538 10 0 1542 10 0 1546 10 0 1550 10 0 1554 11 0 1558 11 0 1562 11 0 1566 12 0 1570 12 0 1574 12 0 1578 13 0 1582 13 0 1586 13 0 1590 13 0 1594 13 0 1598 12 0 1602 12 0 1606 11 0 1609 10 0 1613 9 0 1617 8 0 1621 7 0 1625 6 0 1629 5 0 1633 4 0 1637 3 0 1640 3 0 1644 2 0 1648 2 0 1652 1 0 1656 1 0 1660 1 0 1664 1 0 1668 1 0 1672 1 0 1676 0 0 1680 0 0 1684 0 0 1688 0 0 1692 0 0 1696 -1 0 1700 -1 0 1704 -1 0 1708 -1 0 1712 0 0 1716 0 0 1720 1 0 1724 1 0 1728 2 0 1732 3 0 1736 3 0 1740 4 0 1744 5 0 1748 6 0 1752 6 0 1756 7 0 1760 7 0 1764 7 0 1768 7 0 1772 7 0 1776 7 0 1780 7 0 1784 7 0 1788 7 0 1792 6 0 1796 6 0 1800 6 0 1804 6 0 1808 5 0 1812 5 0 1816 4 0 1820 3 0 1823 3 0 1827 2 0 1831 1 0 1835 1 0 1839 0 0 1843 0 0 1847 0 0 1851 0 0 1855 0 0 1859 0 0 1863 0 0 1867 1 0 1871 1 0 1875 2 0 1879 3 0 1883 4 0 1887 5 0 1891 5 0 1895 6 0 1898 7 0 1902 8 0 1906 9 0 1910 10 0 1914 11 0 1918 11 0 1922 12 0 1926 13 0 1930 13 0 1934 13 0 1938 13 0 1942 13 0 1946 12 0 1950 11 0 1954 10 0 1957 9 0 1961 7 0 1964 5 0 1968 3 0 1971 0 0 end frb_curve_t