begin frb_curve_t (format of 2004-04-30) | Input candidate set: | Last edited on 2005-01-02 00:20:33 by stolfi | | False candidates | Generated from ../../std/s/raw.can by swapping segments | between candidates. | | | frb_analyze | maxShift = 0.000 pixels | nSamples = 513 | | Input candidate: | Candidate index = 17 | Segment [0] from curve 20 | 600 samples [4210.. 44] | 0.126 of the curve [0.884__0.009] | Segment [1] from curve 36 (reversed) | 600 samples [4228..4827] | 0.109 of the curve [0.769__0.878] | Candidate after realignment and trimming: | Candidate index = 17 | Segment [0] from curve 20 | 513 samples [4253.. 0] | 0.108 of the curve [0.893__0.000] | Segment [1] from curve 36 (reversed) | 513 samples [4272..4784] | 0.093 of the curve [0.777__0.870] | | | side = "b" | | converted to shape function unit = 0.00529167 samples = 513 0 0 0 4 -1 0 8 -1 0 12 -2 0 16 -3 0 20 -4 0 24 -4 0 28 -5 0 32 -5 0 36 -6 0 39 -7 0 43 -7 0 47 -8 0 51 -9 0 55 -10 0 59 -11 0 63 -12 0 67 -13 0 71 -14 0 75 -15 0 79 -15 0 83 -15 0 87 -15 0 90 -15 0 94 -14 0 98 -12 0 102 -11 0 105 -9 0 109 -7 0 112 -4 0 115 -2 0 118 1 0 121 3 0 124 6 0 128 8 0 131 10 0 135 12 0 139 13 0 142 13 0 146 14 0 150 13 0 154 12 0 158 11 0 162 10 0 166 8 0 169 6 0 173 5 0 177 3 0 180 1 0 184 0 0 188 -1 0 191 -3 0 195 -4 0 199 -5 0 203 -7 0 207 -8 0 210 -9 0 214 -11 0 218 -13 0 221 -14 0 225 -16 0 228 -18 0 232 -20 0 235 -22 0 239 -23 0 243 -25 0 246 -26 0 250 -27 0 254 -28 0 258 -29 0 262 -30 0 266 -30 0 270 -30 0 274 -30 0 278 -30 0 282 -30 0 286 -30 0 290 -30 0 294 -30 0 298 -30 0 302 -30 0 306 -29 0 310 -29 0 314 -29 0 318 -29 0 322 -28 0 326 -28 0 330 -27 0 334 -27 0 338 -26 0 342 -26 0 346 -25 0 350 -24 0 354 -24 0 358 -23 0 362 -22 0 365 -22 0 369 -21 0 373 -20 0 377 -19 0 381 -17 0 385 -16 0 388 -15 0 392 -13 0 396 -12 0 399 -10 0 403 -9 0 407 -7 0 411 -6 0 414 -5 0 418 -3 0 422 -2 0 426 -1 0 430 -1 0 434 0 0 438 1 0 442 1 0 446 2 0 450 2 0 454 3 0 458 4 0 462 4 0 466 5 0 470 6 0 473 6 0 477 7 0 481 9 0 485 10 0 489 11 0 493 12 0 496 13 0 500 14 0 504 15 0 508 17 0 512 18 0 516 18 0 520 19 0 524 20 0 528 21 0 532 21 0 535 21 0 539 22 0 543 22 0 547 22 0 551 22 0 555 22 0 559 22 0 563 22 0 567 21 0 571 21 0 575 20 0 579 19 0 583 18 0 587 17 0 591 16 0 595 15 0 599 15 0 603 14 0 607 13 0 611 13 0 615 12 0 619 12 0 623 13 0 626 13 0 630 13 0 634 14 0 638 14 0 642 15 0 646 16 0 650 16 0 654 17 0 658 17 0 662 17 0 666 18 0 670 18 0 674 18 0 678 18 0 682 18 0 686 18 0 690 18 0 694 18 0 698 18 0 702 18 0 706 18 0 710 19 0 714 19 0 718 19 0 722 20 0 726 21 0 730 22 0 734 23 0 737 24 0 741 26 0 745 27 0 749 29 0 752 30 0 756 32 0 760 33 0 764 34 0 768 34 0 772 35 0 776 35 0 780 35 0 784 34 0 788 34 0 792 33 0 796 32 0 799 31 0 803 30 0 807 29 0 811 28 0 815 28 0 819 27 0 823 26 0 827 26 0 831 25 0 835 25 0 839 24 0 843 24 0 847 24 0 851 23 0 855 23 0 859 23 0 863 22 0 867 22 0 871 22 0 875 22 0 879 22 0 883 22 0 887 22 0 891 23 0 895 23 0 898 24 0 902 25 0 906 26 0 910 26 0 914 27 0 918 28 0 922 28 0 926 29 0 930 29 0 934 29 0 938 29 0 942 30 0 946 30 0 950 30 0 954 30 0 958 29 0 962 29 0 966 29 0 970 29 0 974 29 0 978 29 0 982 29 0 986 29 0 990 29 0 994 30 0 998 30 0 1002 31 0 1006 32 0 1009 34 0 1013 35 0 1017 37 0 1020 39 0 1024 41 0 1027 43 0 1031 45 0 1034 47 0 1038 49 0 1041 51 0 1045 52 0 1048 54 0 1052 56 0 1056 58 0 1059 59 0 1063 61 0 1067 62 0 1070 64 0 1074 65 0 1078 66 0 1082 68 0 1086 69 0 1089 70 0 1093 71 0 1097 73 0 1101 74 0 1105 75 0 1109 76 0 1112 77 0 1116 77 0 1120 78 0 1124 79 0 1128 79 0 1132 80 0 1136 80 0 1140 81 0 1144 81 0 1148 81 0 1152 81 0 1156 81 0 1160 81 0 1164 81 0 1168 81 0 1172 80 0 1176 80 0 1180 80 0 1184 79 0 1188 79 0 1192 79 0 1196 79 0 1200 78 0 1204 78 0 1208 79 0 1212 79 0 1216 79 0 1220 79 0 1224 80 0 1228 80 0 1232 81 0 1236 81 0 1240 81 0 1244 81 0 1248 82 0 1252 82 0 1256 82 0 1260 82 0 1264 82 0 1268 82 0 1272 82 0 1276 82 0 1280 81 0 1284 81 0 1288 81 0 1292 81 0 1296 80 0 1300 80 0 1304 79 0 1308 79 0 1312 79 0 1316 78 0 1320 78 0 1324 78 0 1328 78 0 1332 78 0 1336 78 0 1340 78 0 1344 78 0 1348 79 0 1352 79 0 1356 79 0 1360 78 0 1364 78 0 1368 78 0 1372 77 0 1376 77 0 1380 76 0 1384 75 0 1387 74 0 1391 74 0 1395 73 0 1399 72 0 1403 71 0 1407 70 0 1411 70 0 1415 69 0 1419 69 0 1423 68 0 1427 68 0 1431 68 0 1435 68 0 1439 69 0 1443 69 0 1447 70 0 1451 71 0 1455 72 0 1458 73 0 1462 74 0 1466 75 0 1470 77 0 1474 78 0 1478 79 0 1481 80 0 1485 81 0 1489 81 0 1493 82 0 1497 83 0 1501 83 0 1505 83 0 1509 83 0 1513 83 0 1517 83 0 1521 83 0 1525 83 0 1529 83 0 1533 83 0 1537 83 0 1541 84 0 1545 84 0 1549 84 0 1553 85 0 1557 85 0 1561 86 0 1565 86 0 1569 87 0 1573 88 0 1577 88 0 1581 89 0 1585 90 0 1589 90 0 1593 91 0 1597 91 0 1601 91 0 1605 91 0 1609 91 0 1613 90 0 1617 90 0 1620 89 0 1624 88 0 1628 86 0 1632 85 0 1636 84 0 1639 82 0 1643 81 0 1647 79 0 1650 78 0 1654 76 0 1658 75 0 1662 74 0 1666 73 0 1669 72 0 1673 71 0 1677 70 0 1681 69 0 1685 69 0 1689 68 0 1693 68 0 1697 68 0 1701 67 0 1705 67 0 1709 67 0 1713 67 0 1717 66 0 1721 66 0 1725 66 0 1729 65 0 1733 65 0 1737 65 0 1741 65 0 1745 64 0 1749 64 0 1753 65 0 1757 65 0 1761 66 0 1765 66 0 1769 67 0 1773 68 0 1777 69 0 1780 70 0 1784 71 0 1788 71 0 1792 72 0 1796 73 0 1800 73 0 1804 73 0 1808 74 0 1812 74 0 1816 74 0 1820 73 0 1824 73 0 1828 72 0 1832 72 0 1836 71 0 1840 70 0 1844 69 0 1848 68 0 1851 67 0 1855 66 0 1859 64 0 1863 63 0 1866 62 0 1870 60 0 1874 59 0 1878 57 0 1882 56 0 1885 55 0 1889 54 0 1893 53 0 1897 51 0 1901 50 0 1904 49 0 1908 47 0 1912 46 0 1915 44 0 1919 42 0 1922 40 0 1926 38 0 1929 35 0 1932 33 0 1935 30 0 1938 28 0 1941 25 0 1944 23 0 1948 20 0 1951 18 0 1954 15 0 1957 13 0 1960 11 0 1964 9 0 1967 6 0 1971 5 0 1974 3 0 1978 1 0 1982 0 0 end frb_curve_t