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 = 12 | Segment [0] from curve 84 | 821 samples [ 438..1258] | 0.137 of the curve [0.073__0.209] | Segment [1] from curve 108 (reversed) | 818 samples [1081..1898] | 0.171 of the curve [0.226__0.397] | Candidate after realignment and trimming: | Candidate index = 12 | Segment [0] from curve 84 | 513 samples [ 606..1118] | 0.085 of the curve [0.101__0.186] | Segment [1] from curve 108 (reversed) | 513 samples [1227..1739] | 0.107 of the curve [0.257__0.364] | | | side = "a" | | 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 -3 0 24 -3 0 28 -3 0 32 -3 0 36 -3 0 40 -3 0 44 -2 0 48 -1 0 51 0 0 55 1 0 59 2 0 63 4 0 66 5 0 70 7 0 74 9 0 77 11 0 81 13 0 84 14 0 88 16 0 91 18 0 95 20 0 98 22 0 102 25 0 105 27 0 108 29 0 111 31 0 115 34 0 118 36 0 121 39 0 124 41 0 127 44 0 130 46 0 133 49 0 136 52 0 139 54 0 142 57 0 145 60 0 148 63 0 150 66 0 152 69 0 154 73 0 156 76 0 158 80 0 161 83 0 163 86 0 166 89 0 169 91 0 173 93 0 176 95 0 180 96 0 184 97 0 188 98 0 192 99 0 196 99 0 200 100 0 204 100 0 208 101 0 212 101 0 216 101 0 220 101 0 224 101 0 228 102 0 232 102 0 236 102 0 240 103 0 244 104 0 247 105 0 251 106 0 255 107 0 259 109 0 263 110 0 266 111 0 270 113 0 274 115 0 277 116 0 281 118 0 285 119 0 288 121 0 292 122 0 296 123 0 300 124 0 304 125 0 308 126 0 312 126 0 316 126 0 320 126 0 324 126 0 328 126 0 332 125 0 336 124 0 339 123 0 343 122 0 347 120 0 350 119 0 354 117 0 357 115 0 361 113 0 364 111 0 368 109 0 372 107 0 375 106 0 379 105 0 383 103 0 387 102 0 391 102 0 395 101 0 399 100 0 402 99 0 406 98 0 410 97 0 414 96 0 418 94 0 421 92 0 425 90 0 428 88 0 431 86 0 434 83 0 438 81 0 441 79 0 445 77 0 448 75 0 452 73 0 455 72 0 459 71 0 463 70 0 467 69 0 471 68 0 475 67 0 479 66 0 483 66 0 487 65 0 491 64 0 494 63 0 498 62 0 502 61 0 506 60 0 510 59 0 514 58 0 518 58 0 522 57 0 526 56 0 530 56 0 534 55 0 538 55 0 542 55 0 546 54 0 550 55 0 554 55 0 558 55 0 562 55 0 566 56 0 570 56 0 574 56 0 578 56 0 582 56 0 586 55 0 589 55 0 593 54 0 597 53 0 601 53 0 605 52 0 609 51 0 613 50 0 617 49 0 621 48 0 625 47 0 628 46 0 632 45 0 636 44 0 640 44 0 644 43 0 648 42 0 652 41 0 656 40 0 659 38 0 663 37 0 667 35 0 670 33 0 674 31 0 678 30 0 681 29 0 685 27 0 689 27 0 693 26 0 697 26 0 701 25 0 705 25 0 709 26 0 713 26 0 717 26 0 721 26 0 725 26 0 729 27 0 733 27 0 737 27 0 741 28 0 745 29 0 749 30 0 753 31 0 757 32 0 760 33 0 764 34 0 768 36 0 771 37 0 775 39 0 779 41 0 782 43 0 786 45 0 789 47 0 792 49 0 796 51 0 799 53 0 803 55 0 806 57 0 810 59 0 813 61 0 817 63 0 821 64 0 824 66 0 828 68 0 831 69 0 835 71 0 839 73 0 842 75 0 845 77 0 849 79 0 852 82 0 855 84 0 858 87 0 861 90 0 863 93 0 866 96 0 868 99 0 870 103 0 872 106 0 875 109 0 877 113 0 879 116 0 881 119 0 884 123 0 886 126 0 889 128 0 892 131 0 896 133 0 899 135 0 903 136 0 907 137 0 911 138 0 915 139 0 918 140 0 922 142 0 926 143 0 929 146 0 932 148 0 936 151 0 938 153 0 941 156 0 944 159 0 947 161 0 951 164 0 954 166 0 958 168 0 961 169 0 965 171 0 969 172 0 973 173 0 976 174 0 980 175 0 984 176 0 988 177 0 992 178 0 996 178 0 1000 179 0 1004 180 0 1008 180 0 1012 180 0 1016 180 0 1020 181 0 1024 181 0 1028 181 0 1032 181 0 1036 181 0 1040 181 0 1044 181 0 1048 182 0 1052 182 0 1056 183 0 1060 183 0 1064 184 0 1068 185 0 1071 185 0 1075 186 0 1079 187 0 1083 188 0 1087 189 0 1091 190 0 1095 191 0 1099 192 0 1102 193 0 1106 194 0 1110 195 0 1114 196 0 1118 197 0 1122 197 0 1126 198 0 1130 199 0 1134 200 0 1138 201 0 1142 202 0 1145 203 0 1149 204 0 1153 206 0 1157 207 0 1161 208 0 1164 209 0 1168 210 0 1172 210 0 1176 210 0 1180 210 0 1184 210 0 1188 209 0 1192 208 0 1196 207 0 1200 205 0 1203 204 0 1207 202 0 1211 200 0 1214 199 0 1218 197 0 1222 196 0 1225 195 0 1229 193 0 1233 192 0 1237 190 0 1241 189 0 1244 188 0 1248 186 0 1251 184 0 1255 182 0 1258 180 0 1261 178 0 1265 175 0 1268 173 0 1271 170 0 1274 168 0 1278 166 0 1281 164 0 1285 162 0 1288 160 0 1292 159 0 1296 158 0 1300 157 0 1304 156 0 1308 156 0 1312 155 0 1316 155 0 1320 154 0 1323 154 0 1327 153 0 1331 152 0 1335 151 0 1339 150 0 1343 149 0 1347 148 0 1351 147 0 1354 146 0 1358 145 0 1362 144 0 1366 143 0 1370 142 0 1374 142 0 1378 141 0 1382 141 0 1386 140 0 1390 140 0 1394 139 0 1398 139 0 1402 138 0 1406 137 0 1409 135 0 1413 134 0 1417 132 0 1420 130 0 1424 128 0 1427 126 0 1430 124 0 1434 122 0 1437 120 0 1440 117 0 1444 115 0 1447 112 0 1450 110 0 1453 107 0 1456 105 0 1459 102 0 1462 100 0 1466 98 0 1469 96 0 1473 94 0 1477 93 0 1481 93 0 1485 92 0 1489 92 0 1493 92 0 1497 93 0 1501 93 0 1505 94 0 1509 94 0 1513 94 0 1517 94 0 1521 93 0 1524 92 0 1528 90 0 1532 88 0 1535 86 0 1538 83 0 1540 80 0 1543 77 0 1545 74 0 1548 71 0 1550 68 0 1553 65 0 1555 62 0 1558 59 0 1561 56 0 1564 54 0 1568 51 0 1571 49 0 1575 47 0 1578 46 0 1582 44 0 1586 43 0 1590 42 0 1593 40 0 1597 39 0 1601 38 0 1605 37 0 1609 36 0 1612 34 0 1616 33 0 1620 32 0 1624 31 0 1628 30 0 1632 29 0 1636 28 0 1639 27 0 1643 26 0 1647 24 0 1651 23 0 1654 21 0 1658 19 0 1661 17 0 1665 15 0 1668 13 0 1671 10 0 1674 8 0 1677 5 0 1680 3 0 1683 0 0 1686 -2 0 1690 -5 0 1693 -8 0 1695 -10 0 1698 -13 0 1701 -16 0 1704 -18 0 1708 -21 0 1711 -23 0 1714 -26 0 1717 -28 0 1721 -30 0 1725 -31 0 1728 -33 0 1732 -34 0 1736 -35 0 1740 -36 0 1744 -37 0 1748 -37 0 1752 -38 0 1756 -38 0 1760 -39 0 1764 -39 0 1768 -40 0 1772 -40 0 1776 -41 0 1780 -41 0 1784 -41 0 1788 -41 0 1792 -41 0 1796 -41 0 1799 -40 0 1803 -39 0 1807 -38 0 1811 -36 0 1814 -34 0 1818 -32 0 1821 -30 0 1824 -27 0 1827 -24 0 1829 -21 0 1832 -19 0 1835 -16 0 1838 -13 0 1841 -10 0 1844 -7 0 1847 -5 0 1850 -2 0 1853 0 0 end frb_curve_t