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. | | Input candidate: | Candidate index = 21 | Segment [0] from curve 26 | 600 samples [ 188.. 787] | 0.098 of the curve [0.031__0.128] | Segment [1] from curve 40 (reversed) | 600 samples [1003..1602] | 0.125 of the curve [0.208__0.333] | | | | side = "a" | | converted to shape function unit = 0.00529167 samples = 600 0 0 0 4 1 0 8 2 0 11 4 0 15 5 0 19 7 0 23 8 0 27 9 0 30 10 0 34 10 0 38 11 0 42 10 0 46 10 0 50 9 0 54 8 0 58 6 0 61 5 0 65 3 0 68 0 0 71 -2 0 75 -4 0 78 -6 0 81 -9 0 85 -11 0 88 -13 0 91 -16 0 95 -18 0 98 -20 0 102 -21 0 105 -23 0 109 -24 0 113 -25 0 117 -26 0 121 -27 0 125 -27 0 129 -28 0 133 -28 0 137 -28 0 141 -28 0 145 -27 0 149 -27 0 153 -26 0 157 -26 0 161 -25 0 165 -24 0 169 -24 0 172 -23 0 176 -23 0 180 -22 0 184 -22 0 188 -21 0 192 -21 0 196 -21 0 200 -21 0 204 -21 0 208 -21 0 212 -21 0 216 -21 0 220 -21 0 224 -21 0 228 -21 0 232 -22 0 236 -22 0 240 -23 0 244 -23 0 248 -24 0 252 -25 0 256 -26 0 260 -27 0 264 -28 0 268 -29 0 272 -29 0 276 -30 0 280 -30 0 284 -30 0 288 -29 0 291 -29 0 295 -28 0 299 -26 0 303 -25 0 307 -23 0 310 -22 0 314 -20 0 317 -18 0 320 -15 0 324 -13 0 327 -11 0 330 -8 0 333 -6 0 336 -3 0 340 -1 0 343 2 0 346 4 0 349 7 0 352 9 0 355 12 0 358 15 0 361 17 0 364 20 0 367 22 0 370 25 0 373 27 0 376 30 0 379 33 0 382 35 0 385 38 0 388 40 0 392 43 0 395 45 0 398 47 0 402 49 0 405 51 0 409 53 0 412 55 0 416 56 0 420 58 0 423 60 0 427 61 0 431 62 0 435 64 0 438 65 0 442 67 0 446 68 0 450 69 0 453 71 0 457 72 0 461 74 0 465 75 0 468 77 0 472 78 0 476 80 0 479 81 0 483 82 0 487 83 0 491 84 0 495 85 0 499 85 0 503 86 0 507 86 0 511 87 0 515 87 0 519 87 0 523 87 0 527 87 0 531 87 0 535 87 0 539 87 0 543 87 0 547 88 0 551 88 0 555 88 0 559 89 0 563 89 0 567 90 0 571 91 0 575 91 0 578 92 0 582 93 0 586 94 0 590 94 0 594 95 0 598 95 0 602 95 0 606 95 0 610 95 0 614 95 0 618 94 0 622 94 0 626 93 0 630 92 0 634 92 0 638 91 0 642 91 0 646 91 0 650 90 0 654 90 0 658 90 0 662 90 0 666 90 0 670 91 0 674 91 0 678 92 0 682 92 0 686 93 0 689 94 0 693 96 0 697 97 0 701 98 0 705 99 0 709 99 0 713 100 0 717 100 0 721 100 0 725 100 0 729 100 0 733 100 0 737 100 0 741 100 0 745 100 0 749 100 0 753 100 0 757 100 0 761 99 0 765 99 0 769 99 0 773 98 0 777 98 0 781 98 0 785 97 0 789 97 0 793 97 0 797 97 0 801 97 0 805 98 0 809 98 0 813 99 0 816 100 0 820 101 0 824 102 0 828 103 0 832 104 0 836 105 0 840 106 0 843 108 0 847 109 0 851 110 0 855 111 0 859 113 0 862 114 0 866 115 0 870 116 0 874 117 0 878 118 0 882 119 0 886 120 0 890 121 0 893 122 0 897 122 0 901 123 0 905 123 0 909 124 0 913 124 0 917 124 0 921 125 0 925 125 0 929 125 0 933 125 0 937 125 0 941 124 0 945 124 0 949 124 0 953 123 0 957 123 0 961 122 0 965 121 0 969 120 0 973 119 0 977 118 0 980 117 0 984 116 0 988 115 0 992 114 0 996 113 0 1000 112 0 1004 111 0 1008 110 0 1011 109 0 1015 108 0 1019 108 0 1023 107 0 1027 106 0 1031 106 0 1035 105 0 1039 104 0 1043 104 0 1047 103 0 1051 102 0 1055 101 0 1058 100 0 1062 99 0 1066 97 0 1070 96 0 1074 95 0 1078 94 0 1081 93 0 1085 92 0 1089 91 0 1093 91 0 1097 90 0 1101 90 0 1105 90 0 1109 91 0 1113 91 0 1117 91 0 1121 92 0 1125 93 0 1129 94 0 1133 95 0 1137 95 0 1141 96 0 1145 97 0 1148 98 0 1152 99 0 1156 100 0 1160 100 0 1164 101 0 1168 102 0 1172 103 0 1176 104 0 1180 105 0 1184 106 0 1187 107 0 1191 108 0 1195 108 0 1199 109 0 1203 109 0 1207 108 0 1211 108 0 1215 108 0 1219 107 0 1223 106 0 1227 106 0 1231 106 0 1235 106 0 1239 106 0 1243 106 0 1247 107 0 1251 107 0 1255 108 0 1259 109 0 1263 110 0 1267 111 0 1270 112 0 1274 113 0 1278 114 0 1282 115 0 1286 116 0 1290 117 0 1294 118 0 1298 118 0 1302 119 0 1306 119 0 1310 118 0 1314 118 0 1318 117 0 1321 116 0 1325 115 0 1329 113 0 1332 111 0 1335 109 0 1339 106 0 1342 104 0 1345 101 0 1348 99 0 1351 96 0 1354 94 0 1357 91 0 1361 89 0 1364 87 0 1368 86 0 1372 84 0 1376 83 0 1379 82 0 1383 82 0 1387 81 0 1391 80 0 1395 80 0 1399 79 0 1403 78 0 1407 77 0 1411 76 0 1415 75 0 1418 74 0 1422 72 0 1426 71 0 1430 69 0 1433 68 0 1437 66 0 1441 65 0 1445 64 0 1448 63 0 1452 62 0 1456 61 0 1460 60 0 1464 59 0 1468 59 0 1472 58 0 1476 58 0 1480 58 0 1484 58 0 1488 58 0 1492 59 0 1496 60 0 1500 60 0 1504 61 0 1508 62 0 1511 64 0 1515 65 0 1519 66 0 1523 67 0 1527 68 0 1530 70 0 1534 71 0 1538 71 0 1542 72 0 1546 73 0 1550 74 0 1554 74 0 1558 74 0 1562 74 0 1566 74 0 1570 74 0 1574 74 0 1578 73 0 1582 72 0 1586 71 0 1590 70 0 1593 69 0 1597 67 0 1601 66 0 1604 64 0 1608 62 0 1612 60 0 1615 59 0 1619 57 0 1622 55 0 1626 54 0 1630 52 0 1634 51 0 1637 50 0 1641 49 0 1645 49 0 1649 49 0 1653 49 0 1657 49 0 1661 50 0 1665 50 0 1669 51 0 1673 52 0 1677 53 0 1681 54 0 1685 56 0 1688 57 0 1692 58 0 1696 59 0 1700 61 0 1703 62 0 1707 63 0 1711 65 0 1715 66 0 1718 68 0 1722 69 0 1726 71 0 1729 72 0 1733 74 0 1737 76 0 1740 77 0 1744 79 0 1748 80 0 1752 82 0 1755 84 0 1759 85 0 1763 87 0 1766 88 0 1770 90 0 1774 91 0 1778 92 0 1781 93 0 1785 94 0 1789 95 0 1793 96 0 1797 96 0 1801 96 0 1805 96 0 1809 96 0 1813 96 0 1817 95 0 1821 94 0 1825 94 0 1829 93 0 1833 92 0 1837 91 0 1841 90 0 1844 89 0 1848 87 0 1852 86 0 1855 84 0 1859 82 0 1862 79 0 1865 77 0 1868 75 0 1871 72 0 1875 69 0 1878 67 0 1881 65 0 1884 62 0 1887 60 0 1891 58 0 1894 56 0 1898 55 0 1902 53 0 1906 52 0 1909 50 0 1913 49 0 1917 48 0 1921 47 0 1925 47 0 1929 46 0 1933 45 0 1937 44 0 1941 44 0 1945 43 0 1949 42 0 1952 42 0 1956 41 0 1960 41 0 1964 41 0 1968 40 0 1972 39 0 1976 39 0 1980 38 0 1984 37 0 1988 36 0 1992 35 0 1996 35 0 2000 34 0 2004 33 0 2008 33 0 2012 32 0 2016 32 0 2020 31 0 2024 31 0 2028 31 0 2032 31 0 2036 30 0 2039 30 0 2043 29 0 2047 28 0 2051 27 0 2055 26 0 2059 25 0 2063 23 0 2066 22 0 2070 20 0 2074 18 0 2077 17 0 2081 15 0 2085 14 0 2088 13 0 2092 11 0 2096 11 0 2100 10 0 2104 9 0 2108 9 0 2112 9 0 2116 8 0 2120 8 0 2124 8 0 2128 8 0 2132 8 0 2136 7 0 2140 7 0 2144 7 0 2148 7 0 2152 7 0 2156 7 0 2160 7 0 2164 7 0 2168 6 0 2172 6 0 2176 6 0 2180 6 0 2184 6 0 2188 6 0 2192 5 0 2196 5 0 2200 5 0 2204 5 0 2208 6 0 2212 6 0 2216 6 0 2220 6 0 2224 7 0 2228 7 0 2232 7 0 2236 7 0 2240 8 0 2244 8 0 2248 8 0 2252 8 0 2256 8 0 2260 7 0 2264 7 0 2268 6 0 2272 5 0 2276 4 0 2279 3 0 2283 2 0 2287 1 0 2291 0 0 end frb_curve_t