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 = 8
|   Segment [0] from curve    8
|      600 samples [5423..6022]
|     0.089 of the curve [0.800__0.889]
|   Segment [1] from curve   16 (reversed)
|      600 samples [5156..5755]
|     0.083 of the curve [0.715__0.799]
| Candidate after realignment and trimming:
|   Candidate index = 8
|   Segment [0] from curve    8
|      513 samples [5466..5978]
|     0.076 of the curve [0.807__0.882]
|   Segment [1] from curve   16 (reversed)
|      513 samples [5200..5712]
|     0.071 of the curve [0.722__0.793]
| 
| 
| side = "a"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 -1 0
8 -2 0
12 -3 0
16 -3 0
20 -4 0
24 -4 0
28 -4 0
32 -5 0
36 -5 0
40 -5 0
44 -5 0
48 -6 0
52 -6 0
56 -6 0
60 -6 0
64 -6 0
68 -6 0
72 -6 0
76 -6 0
80 -6 0
84 -6 0
88 -6 0
92 -6 0
96 -6 0
100 -6 0
104 -6 0
108 -6 0
112 -6 0
116 -5 0
120 -5 0
124 -5 0
128 -5 0
132 -4 0
136 -4 0
139 -4 0
143 -3 0
147 -3 0
151 -3 0
155 -3 0
159 -3 0
163 -2 0
167 -2 0
171 -1 0
175 -1 0
179 0 0
183 1 0
187 2 0
191 3 0
195 4 0
199 5 0
203 6 0
206 7 0
210 8 0
214 9 0
218 10 0
222 12 0
226 13 0
229 14 0
233 15 0
237 16 0
241 17 0
245 18 0
249 18 0
253 18 0
257 18 0
261 18 0
265 18 0
269 17 0
273 17 0
277 17 0
281 16 0
285 16 0
289 16 0
293 16 0
297 16 0
301 17 0
305 17 0
309 18 0
313 18 0
317 19 0
321 19 0
325 19 0
329 19 0
333 18 0
337 18 0
340 17 0
344 16 0
348 15 0
352 14 0
356 13 0
360 12 0
364 11 0
368 10 0
371 9 0
375 8 0
379 8 0
383 7 0
387 6 0
391 6 0
395 5 0
399 5 0
403 4 0
407 3 0
411 3 0
415 2 0
419 2 0
423 1 0
427 1 0
431 0 0
435 0 0
439 -1 0
443 -1 0
447 -2 0
451 -2 0
455 -3 0
458 -4 0
462 -4 0
466 -5 0
470 -6 0
474 -7 0
478 -9 0
482 -10 0
486 -11 0
489 -12 0
493 -13 0
497 -14 0
501 -15 0
505 -16 0
509 -17 0
513 -17 0
517 -18 0
521 -19 0
525 -19 0
528 -20 0
532 -21 0
536 -22 0
540 -23 0
544 -24 0
548 -25 0
552 -27 0
555 -28 0
559 -29 0
563 -30 0
567 -31 0
571 -32 0
575 -32 0
579 -32 0
583 -32 0
587 -32 0
591 -32 0
595 -31 0
599 -30 0
603 -29 0
606 -28 0
610 -26 0
614 -24 0
617 -23 0
621 -21 0
624 -18 0
627 -16 0
631 -14 0
634 -11 0
637 -9 0
640 -6 0
643 -3 0
646 -1 0
648 2 0
651 5 0
654 8 0
658 10 0
661 13 0
664 15 0
667 17 0
671 19 0
674 21 0
678 23 0
682 24 0
685 26 0
689 27 0
693 28 0
697 29 0
701 30 0
705 31 0
708 32 0
712 33 0
716 33 0
720 33 0
724 34 0
728 34 0
732 34 0
736 34 0
740 34 0
744 34 0
748 34 0
752 34 0
756 34 0
760 34 0
764 34 0
768 34 0
772 33 0
776 33 0
780 32 0
784 32 0
788 31 0
792 31 0
796 31 0
800 30 0
804 30 0
808 30 0
812 30 0
816 30 0
820 30 0
824 30 0
828 31 0
832 31 0
836 31 0
840 32 0
844 32 0
848 33 0
852 34 0
856 34 0
860 35 0
864 36 0
868 37 0
872 38 0
875 38 0
879 39 0
883 39 0
887 39 0
891 39 0
895 39 0
899 39 0
903 39 0
907 39 0
911 39 0
915 39 0
919 39 0
923 39 0
927 39 0
931 39 0
935 40 0
939 40 0
943 41 0
947 42 0
951 43 0
955 44 0
959 45 0
962 47 0
966 48 0
970 50 0
974 51 0
977 52 0
981 54 0
985 55 0
989 55 0
993 56 0
997 56 0
1001 56 0
1005 55 0
1009 54 0
1013 53 0
1016 52 0
1020 51 0
1024 49 0
1027 47 0
1031 46 0
1035 44 0
1038 42 0
1042 40 0
1045 39 0
1049 37 0
1053 36 0
1057 34 0
1060 33 0
1064 32 0
1068 31 0
1072 30 0
1076 29 0
1080 28 0
1084 28 0
1088 27 0
1092 27 0
1096 27 0
1100 27 0
1104 27 0
1108 27 0
1112 26 0
1116 26 0
1120 26 0
1124 26 0
1128 27 0
1132 27 0
1136 27 0
1140 27 0
1144 27 0
1148 27 0
1152 27 0
1156 27 0
1160 27 0
1164 27 0
1168 27 0
1172 26 0
1176 26 0
1180 26 0
1184 25 0
1188 25 0
1192 24 0
1195 24 0
1199 23 0
1203 23 0
1207 22 0
1211 22 0
1215 22 0
1219 22 0
1223 21 0
1227 21 0
1231 21 0
1235 21 0
1239 21 0
1243 21 0
1247 21 0
1251 21 0
1255 21 0
1259 21 0
1263 21 0
1267 21 0
1271 21 0
1275 22 0
1279 22 0
1283 23 0
1287 23 0
1291 24 0
1295 25 0
1299 26 0
1303 27 0
1307 27 0
1311 28 0
1315 29 0
1319 29 0
1323 30 0
1327 30 0
1331 30 0
1335 30 0
1339 30 0
1343 30 0
1347 30 0
1351 30 0
1355 31 0
1359 31 0
1363 31 0
1367 31 0
1371 32 0
1375 32 0
1379 33 0
1383 33 0
1386 34 0
1390 34 0
1394 35 0
1398 36 0
1402 36 0
1406 37 0
1410 38 0
1414 38 0
1418 39 0
1422 40 0
1426 41 0
1430 42 0
1434 43 0
1437 44 0
1441 45 0
1445 46 0
1449 47 0
1453 48 0
1457 49 0
1461 49 0
1465 49 0
1469 50 0
1473 50 0
1477 50 0
1481 49 0
1485 49 0
1489 49 0
1493 48 0
1497 48 0
1501 48 0
1505 47 0
1509 46 0
1513 46 0
1516 45 0
1520 44 0
1524 43 0
1528 42 0
1532 41 0
1536 40 0
1540 40 0
1544 39 0
1548 39 0
1552 39 0
1556 39 0
1560 39 0
1564 39 0
1568 39 0
1572 39 0
1576 39 0
1580 39 0
1584 39 0
1588 39 0
1592 39 0
1596 39 0
1600 38 0
1604 37 0
1608 37 0
1612 36 0
1615 35 0
1619 34 0
1623 33 0
1627 32 0
1631 32 0
1635 31 0
1639 31 0
1643 31 0
1647 32 0
1651 32 0
1655 33 0
1659 34 0
1663 35 0
1667 36 0
1670 37 0
1674 38 0
1678 39 0
1682 40 0
1686 40 0
1690 41 0
1694 41 0
1698 41 0
1702 41 0
1706 41 0
1710 41 0
1714 41 0
1718 41 0
1722 40 0
1726 40 0
1730 40 0
1734 40 0
1738 39 0
1742 39 0
1746 38 0
1750 38 0
1754 37 0
1758 36 0
1762 35 0
1765 34 0
1769 33 0
1773 32 0
1777 31 0
1781 30 0
1785 29 0
1789 28 0
1793 27 0
1797 27 0
1801 26 0
1804 25 0
1808 25 0
1812 25 0
1816 24 0
1820 24 0
1824 23 0
1828 22 0
1832 22 0
1836 21 0
1840 20 0
1844 19 0
1848 19 0
1852 18 0
1856 17 0
1860 17 0
1864 16 0
1868 16 0
1872 15 0
1876 15 0
1880 16 0
1884 16 0
1888 16 0
1892 17 0
1896 17 0
1900 18 0
1904 18 0
1908 18 0
1912 18 0
1916 18 0
1920 17 0
1924 17 0
1927 16 0
1931 15 0
1935 15 0
1939 14 0
1943 13 0
1947 13 0
1951 12 0
1955 11 0
1959 11 0
1963 10 0
1967 9 0
1971 8 0
1975 7 0
1979 6 0
1982 5 0
1986 4 0
1990 3 0
1994 2 0
1998 1 0
2002 0 0
end frb_curve_t