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 = 40 | Segment [0] from curve 77 | 577 samples [7434..8010] | 0.061 of the curve [0.791__0.852] | Segment [1] from curve 90 (reversed) | 597 samples [2155..2751] | 0.083 of the curve [0.301__0.384] | Candidate after realignment and trimming: | Candidate index = 40 | Segment [0] from curve 77 | 513 samples [7516..8028] | 0.055 of the curve [0.800__0.854] | Segment [1] from curve 90 (reversed) | 513 samples [2140..2652] | 0.072 of the curve [0.299__0.370] | | | side = "b" | | converted to shape function unit = 0.00529167 samples = 513 0 0 0 4 0 0 8 -1 0 12 -1 0 16 -2 0 20 -3 0 24 -4 0 28 -4 0 32 -5 0 35 -6 0 39 -7 0 43 -8 0 47 -9 0 51 -10 0 55 -11 0 59 -12 0 63 -13 0 66 -14 0 70 -15 0 74 -15 0 78 -16 0 82 -16 0 86 -17 0 90 -17 0 94 -17 0 98 -18 0 102 -18 0 106 -19 0 110 -19 0 114 -20 0 118 -20 0 122 -21 0 126 -21 0 130 -21 0 134 -21 0 138 -21 0 142 -20 0 146 -19 0 150 -18 0 153 -17 0 157 -15 0 161 -14 0 165 -13 0 169 -11 0 172 -10 0 176 -9 0 180 -8 0 184 -7 0 188 -6 0 192 -4 0 195 -3 0 199 -2 0 203 -1 0 207 0 0 211 2 0 214 3 0 218 4 0 222 6 0 226 7 0 230 8 0 234 9 0 237 9 0 241 10 0 245 11 0 249 11 0 253 12 0 257 12 0 261 13 0 265 14 0 269 14 0 273 15 0 277 15 0 281 16 0 285 17 0 289 18 0 293 19 0 297 19 0 301 20 0 305 21 0 308 21 0 312 21 0 316 21 0 320 21 0 324 21 0 328 20 0 332 19 0 336 18 0 340 17 0 344 15 0 347 14 0 351 12 0 355 10 0 358 9 0 362 7 0 365 5 0 369 3 0 373 2 0 376 0 0 380 -2 0 383 -4 0 386 -7 0 390 -9 0 393 -12 0 395 -14 0 398 -17 0 401 -20 0 403 -23 0 406 -27 0 408 -30 0 410 -33 0 413 -36 0 415 -40 0 418 -43 0 420 -46 0 423 -49 0 425 -52 0 428 -55 0 431 -58 0 434 -60 0 437 -63 0 440 -65 0 444 -67 0 447 -69 0 451 -70 0 455 -71 0 459 -71 0 463 -71 0 467 -70 0 471 -69 0 475 -68 0 479 -66 0 482 -65 0 486 -63 0 489 -61 0 493 -59 0 497 -58 0 500 -56 0 504 -54 0 507 -52 0 511 -51 0 515 -49 0 518 -48 0 522 -46 0 526 -45 0 530 -43 0 533 -42 0 537 -41 0 541 -40 0 545 -39 0 549 -38 0 553 -37 0 557 -36 0 560 -35 0 564 -34 0 568 -32 0 572 -31 0 575 -29 0 579 -28 0 583 -27 0 587 -26 0 591 -24 0 594 -23 0 598 -22 0 602 -21 0 606 -21 0 610 -20 0 614 -19 0 618 -19 0 622 -18 0 626 -18 0 630 -17 0 634 -17 0 638 -17 0 642 -17 0 646 -17 0 650 -17 0 654 -17 0 658 -18 0 662 -18 0 666 -19 0 670 -19 0 674 -20 0 678 -20 0 682 -21 0 686 -21 0 690 -21 0 694 -20 0 698 -20 0 701 -19 0 705 -18 0 709 -16 0 713 -15 0 717 -13 0 720 -12 0 724 -10 0 728 -9 0 731 -8 0 735 -6 0 739 -5 0 743 -4 0 747 -3 0 751 -2 0 755 -2 0 759 -2 0 763 -2 0 767 -2 0 771 -2 0 775 -3 0 779 -3 0 783 -4 0 786 -5 0 790 -6 0 794 -7 0 798 -7 0 802 -8 0 806 -9 0 810 -9 0 814 -9 0 818 -9 0 822 -9 0 826 -8 0 830 -7 0 834 -6 0 837 -5 0 841 -4 0 845 -2 0 848 0 0 852 2 0 856 3 0 859 5 0 863 7 0 866 8 0 870 10 0 874 11 0 878 12 0 882 13 0 886 14 0 890 15 0 894 15 0 898 16 0 901 16 0 905 17 0 909 18 0 913 18 0 917 19 0 921 20 0 925 21 0 929 21 0 933 22 0 937 23 0 941 24 0 944 26 0 948 27 0 952 29 0 955 31 0 959 33 0 962 35 0 965 37 0 968 40 0 971 43 0 974 45 0 977 48 0 980 51 0 983 54 0 986 56 0 989 59 0 992 62 0 995 64 0 998 67 0 1001 70 0 1004 72 0 1007 75 0 1009 78 0 1012 81 0 1015 83 0 1018 86 0 1021 89 0 1024 91 0 1028 94 0 1031 96 0 1035 97 0 1038 99 0 1042 100 0 1046 101 0 1050 102 0 1054 103 0 1058 103 0 1062 103 0 1066 103 0 1070 103 0 1074 102 0 1078 102 0 1082 101 0 1085 100 0 1089 99 0 1093 98 0 1097 97 0 1101 96 0 1105 95 0 1109 94 0 1112 93 0 1116 91 0 1120 90 0 1124 89 0 1128 88 0 1132 87 0 1136 86 0 1139 85 0 1143 84 0 1147 84 0 1151 83 0 1155 82 0 1159 82 0 1163 81 0 1167 81 0 1171 81 0 1175 81 0 1179 80 0 1183 80 0 1187 80 0 1191 80 0 1195 81 0 1199 81 0 1203 81 0 1207 81 0 1211 82 0 1215 82 0 1219 82 0 1223 83 0 1227 83 0 1231 83 0 1235 84 0 1239 83 0 1243 83 0 1247 83 0 1251 82 0 1255 81 0 1259 81 0 1263 80 0 1267 79 0 1270 78 0 1274 78 0 1278 77 0 1282 77 0 1286 77 0 1290 77 0 1294 78 0 1298 79 0 1302 80 0 1306 81 0 1310 83 0 1313 84 0 1317 86 0 1321 87 0 1324 89 0 1328 91 0 1332 92 0 1335 94 0 1339 95 0 1343 97 0 1347 98 0 1350 99 0 1354 101 0 1358 102 0 1362 103 0 1365 105 0 1369 106 0 1373 108 0 1376 109 0 1380 111 0 1384 112 0 1388 113 0 1392 114 0 1396 115 0 1400 115 0 1404 115 0 1408 115 0 1411 114 0 1415 113 0 1419 112 0 1423 110 0 1426 108 0 1429 105 0 1432 103 0 1435 100 0 1438 98 0 1441 95 0 1444 92 0 1447 89 0 1449 86 0 1452 83 0 1455 80 0 1457 77 0 1460 74 0 1463 71 0 1465 68 0 1468 65 0 1471 62 0 1474 59 0 1477 57 0 1480 54 0 1483 52 0 1486 50 0 1490 48 0 1493 46 0 1497 45 0 1501 43 0 1505 43 0 1509 42 0 1513 41 0 1517 41 0 1521 41 0 1525 40 0 1529 40 0 1533 40 0 1537 40 0 1541 39 0 1545 39 0 1549 38 0 1553 38 0 1557 37 0 1560 37 0 1564 36 0 1568 36 0 1572 36 0 1576 35 0 1580 35 0 1584 35 0 1588 35 0 1592 35 0 1596 35 0 1600 35 0 1604 34 0 1608 34 0 1612 34 0 1616 33 0 1620 33 0 1624 32 0 1628 31 0 1632 30 0 1636 29 0 1640 28 0 1643 26 0 1647 25 0 1651 24 0 1655 22 0 1658 21 0 1662 19 0 1666 18 0 1669 16 0 1673 14 0 1676 12 0 1680 10 0 1684 9 0 1687 7 0 1691 5 0 1695 4 0 1698 3 0 1702 2 0 1706 1 0 1710 1 0 1714 2 0 1718 2 0 1722 3 0 1726 4 0 1730 5 0 1734 6 0 1738 7 0 1742 7 0 1746 8 0 1750 8 0 1754 8 0 1758 8 0 1762 8 0 1766 7 0 1770 7 0 1773 6 0 1777 6 0 1781 5 0 1785 5 0 1789 4 0 1793 4 0 1797 4 0 1801 3 0 1805 3 0 1809 3 0 1813 3 0 1817 3 0 1821 3 0 1825 3 0 1829 3 0 1833 4 0 1837 4 0 1841 4 0 1845 4 0 1849 4 0 1853 4 0 1857 4 0 1861 4 0 1865 4 0 1869 3 0 1873 3 0 1877 2 0 1881 1 0 1885 1 0 1889 0 0 1893 -1 0 1897 -1 0 1901 -1 0 1905 -1 0 1909 -1 0 1913 0 0 1917 0 0 end frb_curve_t