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 = 25 | Segment [0] from curve 37 | 982 samples [4119..5100] | 0.181 of the curve [0.761__0.942] | Segment [1] from curve 40 (reversed) | 578 samples [3021..3598] | 0.120 of the curve [0.628__0.748] | Candidate after realignment and trimming: | Candidate index = 25 | Segment [0] from curve 37 | 513 samples [4353..4865] | 0.095 of the curve [0.804__0.899] | Segment [1] from curve 40 (reversed) | 513 samples [3054..3566] | 0.107 of the curve [0.635__0.741] | | | side = "a" | | converted to shape function unit = 0.00529167 samples = 513 0 0 0 4 0 0 8 1 0 12 2 0 16 3 0 20 4 0 23 5 0 27 6 0 31 8 0 35 9 0 39 9 0 43 10 0 47 11 0 51 11 0 55 12 0 59 12 0 63 12 0 67 12 0 71 12 0 75 12 0 79 12 0 83 12 0 87 12 0 91 12 0 95 12 0 99 12 0 103 12 0 107 13 0 111 13 0 114 14 0 118 15 0 122 16 0 126 17 0 130 18 0 134 19 0 138 19 0 142 20 0 146 21 0 150 22 0 154 22 0 158 23 0 161 24 0 165 24 0 169 25 0 173 26 0 177 27 0 181 28 0 185 29 0 189 31 0 192 32 0 196 33 0 200 35 0 204 36 0 207 37 0 211 38 0 215 39 0 219 40 0 223 41 0 227 42 0 231 42 0 235 43 0 239 44 0 243 44 0 247 45 0 251 45 0 255 46 0 259 46 0 263 47 0 266 47 0 270 47 0 274 48 0 278 48 0 282 49 0 286 49 0 290 49 0 294 49 0 298 50 0 302 50 0 306 51 0 310 51 0 314 52 0 318 53 0 322 54 0 326 56 0 329 57 0 333 58 0 337 59 0 341 60 0 345 61 0 349 62 0 353 62 0 357 63 0 361 63 0 365 63 0 369 63 0 373 63 0 377 63 0 381 63 0 385 63 0 389 63 0 393 64 0 397 64 0 401 64 0 405 65 0 409 66 0 412 66 0 416 67 0 420 67 0 424 67 0 428 68 0 432 68 0 436 67 0 440 67 0 444 67 0 448 66 0 452 65 0 456 65 0 460 64 0 464 63 0 468 63 0 472 63 0 476 63 0 480 63 0 484 63 0 488 63 0 492 63 0 496 63 0 500 63 0 504 64 0 508 64 0 512 64 0 516 63 0 520 63 0 524 62 0 528 62 0 532 61 0 536 60 0 539 58 0 543 57 0 547 55 0 551 54 0 554 52 0 558 50 0 561 49 0 565 47 0 569 46 0 573 44 0 576 43 0 580 42 0 584 41 0 588 40 0 592 39 0 596 39 0 600 39 0 604 38 0 608 38 0 612 38 0 616 37 0 620 37 0 624 37 0 628 36 0 632 36 0 636 35 0 640 35 0 644 35 0 648 34 0 652 34 0 656 34 0 660 34 0 664 34 0 668 34 0 672 34 0 676 34 0 680 34 0 684 34 0 688 34 0 692 34 0 696 34 0 700 34 0 704 33 0 708 33 0 712 33 0 716 33 0 720 33 0 724 32 0 728 32 0 732 32 0 736 31 0 740 31 0 744 31 0 748 31 0 752 31 0 756 31 0 760 31 0 764 31 0 768 32 0 771 32 0 775 33 0 779 34 0 783 34 0 787 35 0 791 36 0 795 37 0 799 38 0 803 38 0 807 39 0 811 40 0 815 41 0 819 41 0 823 42 0 826 43 0 830 44 0 834 45 0 838 45 0 842 47 0 846 48 0 850 49 0 853 50 0 857 52 0 861 53 0 865 55 0 868 56 0 872 58 0 876 60 0 879 61 0 883 63 0 886 65 0 890 67 0 894 68 0 897 70 0 901 71 0 905 73 0 908 74 0 912 75 0 916 76 0 920 77 0 924 78 0 928 79 0 932 79 0 936 80 0 940 80 0 944 80 0 948 81 0 952 81 0 956 81 0 960 82 0 964 83 0 967 83 0 971 85 0 975 86 0 979 88 0 982 89 0 986 91 0 990 93 0 993 95 0 997 97 0 1000 98 0 1004 100 0 1007 102 0 1011 103 0 1015 105 0 1019 106 0 1022 107 0 1026 108 0 1030 109 0 1034 109 0 1038 110 0 1042 111 0 1046 111 0 1050 112 0 1054 113 0 1058 114 0 1062 115 0 1066 115 0 1070 116 0 1073 117 0 1077 118 0 1081 118 0 1085 119 0 1089 119 0 1093 119 0 1097 119 0 1101 119 0 1105 119 0 1109 118 0 1113 118 0 1117 118 0 1121 117 0 1125 117 0 1129 117 0 1133 118 0 1137 118 0 1141 118 0 1145 119 0 1149 119 0 1153 120 0 1157 120 0 1161 121 0 1165 121 0 1169 122 0 1173 122 0 1177 122 0 1181 123 0 1185 123 0 1189 123 0 1193 123 0 1197 123 0 1201 123 0 1205 123 0 1209 123 0 1213 124 0 1217 124 0 1221 125 0 1225 126 0 1229 127 0 1233 128 0 1236 129 0 1240 129 0 1244 130 0 1248 130 0 1252 130 0 1256 130 0 1260 129 0 1264 128 0 1268 127 0 1272 126 0 1275 124 0 1279 123 0 1283 121 0 1286 119 0 1290 118 0 1294 116 0 1297 114 0 1301 113 0 1305 111 0 1308 110 0 1312 108 0 1316 107 0 1320 106 0 1323 104 0 1327 103 0 1331 102 0 1335 101 0 1339 100 0 1343 99 0 1347 99 0 1351 98 0 1355 98 0 1359 99 0 1363 99 0 1367 99 0 1371 100 0 1375 100 0 1379 101 0 1383 101 0 1386 101 0 1390 102 0 1394 102 0 1398 102 0 1402 102 0 1406 103 0 1410 103 0 1414 103 0 1418 104 0 1422 104 0 1426 105 0 1430 106 0 1434 107 0 1438 107 0 1442 108 0 1446 109 0 1450 110 0 1454 111 0 1458 112 0 1461 113 0 1465 114 0 1469 114 0 1473 115 0 1477 116 0 1481 117 0 1485 118 0 1489 118 0 1493 119 0 1497 120 0 1501 121 0 1504 122 0 1508 123 0 1512 124 0 1516 125 0 1520 126 0 1524 128 0 1527 129 0 1531 130 0 1535 132 0 1538 134 0 1542 136 0 1545 138 0 1549 140 0 1552 142 0 1556 144 0 1559 146 0 1563 147 0 1567 149 0 1570 150 0 1574 150 0 1578 151 0 1582 150 0 1586 150 0 1590 148 0 1594 146 0 1597 144 0 1600 142 0 1603 139 0 1606 136 0 1608 133 0 1611 130 0 1613 127 0 1616 124 0 1618 121 0 1621 118 0 1624 115 0 1627 112 0 1630 110 0 1633 108 0 1637 106 0 1640 104 0 1644 102 0 1648 101 0 1652 100 0 1656 99 0 1659 98 0 1663 97 0 1667 97 0 1671 96 0 1675 95 0 1679 94 0 1683 93 0 1687 92 0 1690 90 0 1694 88 0 1697 86 0 1700 83 0 1703 81 0 1706 78 0 1710 76 0 1713 74 0 1716 72 0 1720 70 0 1724 68 0 1727 66 0 1731 65 0 1735 64 0 1739 63 0 1742 62 0 1746 60 0 1750 60 0 1754 59 0 1758 58 0 1762 57 0 1766 57 0 1770 56 0 1774 56 0 1778 55 0 1782 55 0 1786 54 0 1790 53 0 1793 52 0 1797 50 0 1801 49 0 1805 47 0 1808 45 0 1812 43 0 1815 41 0 1818 38 0 1821 36 0 1823 33 0 1826 30 0 1828 26 0 1830 23 0 1833 20 0 1835 16 0 1837 13 0 1839 10 0 1842 7 0 1845 4 0 1848 1 0 1851 -1 0 1854 -4 0 1858 -5 0 1861 -7 0 1865 -8 0 1869 -10 0 1873 -11 0 1877 -11 0 1881 -12 0 1885 -13 0 1889 -13 0 1893 -14 0 1897 -14 0 1901 -14 0 1905 -14 0 1909 -14 0 1913 -13 0 1916 -13 0 1920 -12 0 1924 -11 0 1928 -10 0 1932 -9 0 1936 -7 0 1939 -6 0 1943 -4 0 1946 -2 0 1950 0 0 end frb_curve_t