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 = 39 | Segment [0] from curve 77 | 600 samples [8450..9049] | 0.064 of the curve [0.899__0.963] | Segment [1] from curve 91 (reversed) | 600 samples [4327..4926] | 0.085 of the curve [0.613__0.698] | | | | side = "a" | | converted to shape function unit = 0.00529167 samples = 600 0 0 0 4 -1 0 8 -2 0 12 -3 0 15 -4 0 19 -5 0 23 -6 0 27 -7 0 31 -8 0 35 -9 0 39 -10 0 43 -10 0 47 -11 0 51 -11 0 55 -11 0 59 -11 0 63 -10 0 67 -10 0 71 -9 0 74 -8 0 78 -7 0 82 -6 0 86 -5 0 90 -4 0 94 -3 0 98 -2 0 102 -1 0 105 -1 0 109 0 0 113 0 0 117 0 0 121 0 0 125 0 0 129 -1 0 133 -1 0 137 -2 0 141 -3 0 145 -4 0 149 -5 0 153 -6 0 157 -7 0 160 -8 0 164 -10 0 168 -10 0 172 -11 0 176 -12 0 180 -13 0 184 -13 0 188 -13 0 192 -13 0 196 -13 0 200 -13 0 204 -12 0 208 -12 0 212 -11 0 216 -11 0 220 -10 0 224 -9 0 228 -9 0 232 -8 0 235 -7 0 239 -7 0 243 -7 0 247 -7 0 251 -7 0 255 -7 0 259 -7 0 263 -8 0 267 -9 0 271 -9 0 275 -10 0 279 -11 0 283 -12 0 287 -13 0 291 -14 0 295 -15 0 299 -15 0 303 -16 0 307 -16 0 311 -16 0 315 -16 0 319 -16 0 323 -16 0 327 -16 0 331 -16 0 335 -16 0 339 -16 0 343 -16 0 347 -16 0 351 -16 0 355 -17 0 358 -18 0 362 -18 0 366 -19 0 370 -21 0 374 -22 0 378 -23 0 381 -25 0 385 -26 0 389 -28 0 392 -29 0 396 -31 0 400 -32 0 403 -34 0 407 -35 0 411 -37 0 415 -38 0 419 -39 0 422 -41 0 426 -42 0 430 -43 0 434 -44 0 438 -45 0 441 -46 0 445 -47 0 449 -48 0 453 -49 0 457 -50 0 461 -51 0 465 -51 0 469 -51 0 473 -52 0 477 -52 0 481 -51 0 485 -51 0 489 -51 0 493 -50 0 497 -49 0 501 -48 0 505 -47 0 508 -46 0 512 -45 0 516 -43 0 520 -42 0 523 -41 0 527 -39 0 531 -38 0 535 -37 0 539 -35 0 542 -34 0 546 -33 0 550 -32 0 554 -31 0 558 -30 0 562 -29 0 566 -28 0 569 -27 0 573 -27 0 577 -26 0 581 -26 0 585 -26 0 589 -26 0 593 -26 0 597 -26 0 601 -27 0 605 -27 0 609 -27 0 613 -28 0 617 -28 0 621 -28 0 625 -28 0 629 -29 0 633 -29 0 637 -29 0 641 -29 0 645 -29 0 649 -29 0 653 -29 0 657 -29 0 661 -29 0 665 -29 0 669 -29 0 673 -28 0 677 -28 0 681 -28 0 685 -27 0 689 -26 0 693 -26 0 697 -25 0 701 -24 0 705 -23 0 709 -22 0 712 -20 0 716 -19 0 720 -17 0 723 -15 0 727 -13 0 730 -11 0 733 -9 0 737 -6 0 740 -4 0 743 -1 0 746 1 0 749 4 0 752 6 0 755 9 0 758 11 0 762 13 0 765 16 0 768 18 0 772 19 0 776 21 0 779 23 0 783 24 0 787 25 0 791 26 0 795 27 0 799 28 0 803 29 0 806 29 0 810 30 0 814 31 0 818 32 0 822 33 0 826 34 0 830 35 0 833 37 0 837 38 0 841 39 0 845 39 0 849 40 0 853 40 0 857 41 0 861 41 0 865 41 0 869 41 0 873 41 0 877 40 0 881 40 0 885 39 0 889 39 0 893 38 0 897 38 0 901 37 0 905 36 0 909 35 0 913 34 0 916 33 0 920 32 0 924 31 0 928 30 0 932 29 0 936 28 0 939 27 0 943 26 0 947 25 0 951 24 0 955 23 0 959 22 0 963 21 0 967 20 0 970 19 0 974 18 0 978 16 0 982 15 0 986 14 0 989 13 0 993 11 0 997 10 0 1001 8 0 1004 7 0 1008 5 0 1012 3 0 1015 2 0 1019 0 0 1022 -2 0 1026 -4 0 1029 -6 0 1032 -9 0 1036 -11 0 1039 -13 0 1043 -15 0 1046 -17 0 1049 -19 0 1053 -21 0 1056 -24 0 1059 -26 0 1063 -28 0 1066 -30 0 1069 -33 0 1073 -35 0 1076 -37 0 1080 -39 0 1083 -41 0 1087 -42 0 1090 -44 0 1094 -45 0 1098 -47 0 1102 -48 0 1106 -48 0 1110 -49 0 1114 -50 0 1118 -50 0 1122 -50 0 1126 -50 0 1130 -50 0 1134 -50 0 1138 -50 0 1142 -50 0 1146 -50 0 1150 -49 0 1154 -49 0 1158 -49 0 1162 -48 0 1166 -48 0 1170 -49 0 1174 -49 0 1177 -50 0 1181 -50 0 1185 -51 0 1189 -53 0 1193 -54 0 1197 -55 0 1200 -57 0 1204 -58 0 1208 -60 0 1212 -61 0 1215 -62 0 1219 -63 0 1223 -64 0 1227 -66 0 1231 -66 0 1235 -67 0 1239 -68 0 1242 -69 0 1246 -70 0 1250 -71 0 1254 -72 0 1258 -73 0 1262 -74 0 1266 -75 0 1270 -76 0 1274 -76 0 1278 -77 0 1282 -77 0 1286 -78 0 1290 -77 0 1294 -77 0 1297 -77 0 1301 -76 0 1305 -75 0 1309 -73 0 1313 -72 0 1316 -70 0 1320 -68 0 1323 -66 0 1327 -64 0 1330 -62 0 1334 -60 0 1337 -58 0 1341 -57 0 1345 -55 0 1348 -54 0 1352 -53 0 1356 -52 0 1360 -51 0 1364 -50 0 1368 -50 0 1372 -49 0 1376 -49 0 1380 -48 0 1384 -48 0 1388 -47 0 1392 -47 0 1396 -46 0 1400 -45 0 1404 -45 0 1408 -44 0 1411 -44 0 1416 -44 0 1420 -43 0 1424 -43 0 1427 -44 0 1431 -44 0 1435 -44 0 1439 -45 0 1443 -45 0 1447 -46 0 1451 -47 0 1455 -47 0 1459 -48 0 1463 -49 0 1467 -50 0 1471 -51 0 1475 -52 0 1478 -53 0 1482 -54 0 1486 -56 0 1490 -57 0 1494 -59 0 1497 -60 0 1501 -62 0 1505 -63 0 1508 -64 0 1512 -66 0 1516 -67 0 1520 -68 0 1524 -69 0 1527 -70 0 1531 -71 0 1535 -72 0 1539 -72 0 1543 -73 0 1547 -73 0 1551 -73 0 1555 -73 0 1559 -73 0 1563 -72 0 1567 -71 0 1571 -71 0 1575 -69 0 1579 -68 0 1582 -67 0 1586 -65 0 1590 -64 0 1593 -62 0 1597 -60 0 1601 -59 0 1604 -57 0 1608 -56 0 1612 -55 0 1616 -54 0 1620 -53 0 1624 -52 0 1628 -51 0 1632 -50 0 1635 -50 0 1639 -49 0 1643 -48 0 1647 -47 0 1651 -46 0 1655 -44 0 1658 -43 0 1662 -42 0 1666 -40 0 1670 -39 0 1674 -38 0 1677 -36 0 1681 -35 0 1685 -34 0 1689 -32 0 1692 -31 0 1696 -29 0 1700 -28 0 1703 -26 0 1707 -24 0 1710 -22 0 1714 -20 0 1717 -18 0 1721 -16 0 1724 -14 0 1727 -11 0 1730 -9 0 1734 -6 0 1737 -4 0 1740 -2 0 1743 1 0 1746 3 0 1750 6 0 1753 8 0 1756 10 0 1759 12 0 1763 14 0 1766 16 0 1770 18 0 1773 20 0 1777 22 0 1781 23 0 1785 24 0 1788 25 0 1792 26 0 1796 27 0 1800 28 0 1804 28 0 1808 28 0 1812 29 0 1816 29 0 1820 29 0 1824 29 0 1828 30 0 1832 30 0 1836 30 0 1840 30 0 1844 29 0 1848 29 0 1852 29 0 1856 29 0 1860 28 0 1864 28 0 1868 28 0 1872 28 0 1876 28 0 1880 28 0 1884 28 0 1888 28 0 1892 28 0 1896 29 0 1900 29 0 1904 30 0 1908 31 0 1912 32 0 1916 33 0 1919 34 0 1923 35 0 1927 37 0 1931 38 0 1935 39 0 1938 41 0 1942 42 0 1946 43 0 1950 43 0 1954 44 0 1958 44 0 1962 44 0 1966 44 0 1970 44 0 1974 44 0 1978 43 0 1982 43 0 1986 42 0 1990 41 0 1994 41 0 1998 40 0 2002 40 0 2006 40 0 2010 40 0 2014 40 0 2018 40 0 2022 40 0 2026 41 0 2030 41 0 2034 42 0 2037 43 0 2041 43 0 2045 43 0 2049 44 0 2053 44 0 2057 43 0 2061 43 0 2065 42 0 2069 41 0 2073 41 0 2077 40 0 2081 39 0 2085 37 0 2089 36 0 2092 35 0 2096 34 0 2100 33 0 2104 32 0 2108 30 0 2111 29 0 2115 28 0 2119 27 0 2123 26 0 2127 24 0 2131 23 0 2134 22 0 2138 21 0 2142 21 0 2146 20 0 2150 20 0 2154 19 0 2158 19 0 2162 19 0 2166 19 0 2170 19 0 2174 19 0 2178 19 0 2182 19 0 2186 19 0 2190 19 0 2194 19 0 2198 19 0 2202 18 0 2206 18 0 2210 17 0 2214 16 0 2218 15 0 2222 14 0 2226 13 0 2229 12 0 2233 11 0 2237 11 0 2241 11 0 2245 10 0 2249 10 0 2253 10 0 2257 10 0 2261 10 0 2265 9 0 2269 9 0 2273 8 0 2277 7 0 2281 6 0 2285 5 0 2289 3 0 2292 2 0 2296 1 0 2300 0 0 end frb_curve_t