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 = 10
|   Segment [0] from curve   11
|      600 samples [2479..3078]
|     0.120 of the curve [0.495__0.615]
|   Segment [1] from curve   19 (reversed)
|      600 samples [3389..3988]
|     0.115 of the curve [0.651__0.766]
| Candidate after realignment and trimming:
|   Candidate index = 10
|   Segment [0] from curve   11
|      513 samples [2522..3034]
|     0.102 of the curve [0.504__0.606]
|   Segment [1] from curve   19 (reversed)
|      513 samples [3433..3945]
|     0.099 of the curve [0.659__0.758]
| 
| 
| side = "b"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 -1 0
8 -3 0
11 -4 0
15 -6 0
19 -7 0
22 -9 0
26 -10 0
30 -11 0
34 -12 0
38 -13 0
42 -13 0
46 -13 0
50 -13 0
54 -13 0
58 -12 0
62 -12 0
66 -11 0
69 -10 0
73 -9 0
77 -8 0
81 -6 0
85 -5 0
89 -4 0
93 -3 0
96 -2 0
100 -2 0
104 -1 0
108 -1 0
112 -1 0
116 -1 0
120 -1 0
124 -1 0
128 -2 0
132 -3 0
136 -4 0
140 -4 0
144 -5 0
148 -6 0
152 -7 0
156 -7 0
160 -8 0
164 -8 0
168 -8 0
172 -8 0
176 -8 0
180 -8 0
184 -8 0
188 -8 0
192 -8 0
196 -8 0
200 -8 0
204 -8 0
208 -8 0
212 -8 0
216 -8 0
220 -8 0
224 -8 0
228 -7 0
232 -7 0
236 -6 0
240 -5 0
243 -4 0
247 -3 0
251 -2 0
255 -1 0
259 1 0
263 2 0
266 2 0
270 3 0
274 4 0
278 4 0
282 5 0
286 5 0
290 5 0
294 5 0
298 4 0
302 4 0
306 4 0
310 3 0
314 2 0
318 1 0
322 0 0
326 -1 0
329 -2 0
333 -3 0
337 -5 0
341 -6 0
345 -7 0
349 -8 0
353 -9 0
357 -9 0
361 -10 0
365 -10 0
369 -10 0
373 -11 0
376 -11 0
380 -11 0
384 -12 0
388 -12 0
392 -13 0
396 -13 0
400 -13 0
404 -14 0
408 -14 0
412 -14 0
416 -15 0
420 -15 0
424 -15 0
428 -15 0
432 -16 0
436 -16 0
440 -17 0
444 -18 0
448 -18 0
452 -19 0
456 -19 0
460 -19 0
464 -20 0
468 -19 0
472 -19 0
476 -19 0
480 -19 0
484 -18 0
488 -18 0
492 -17 0
496 -17 0
500 -16 0
504 -16 0
508 -15 0
512 -14 0
516 -13 0
519 -12 0
523 -11 0
527 -10 0
531 -9 0
535 -8 0
539 -7 0
543 -6 0
546 -5 0
550 -4 0
554 -3 0
558 -3 0
562 -2 0
566 -2 0
570 -1 0
574 -1 0
578 -1 0
582 0 0
586 0 0
590 0 0
594 1 0
598 1 0
602 1 0
606 2 0
610 2 0
614 2 0
618 2 0
622 1 0
626 1 0
630 0 0
634 -1 0
638 -2 0
642 -2 0
646 -3 0
650 -4 0
653 -5 0
657 -5 0
661 -6 0
665 -6 0
669 -7 0
673 -7 0
677 -7 0
681 -7 0
685 -7 0
689 -8 0
693 -8 0
697 -9 0
701 -9 0
705 -10 0
709 -10 0
713 -11 0
717 -12 0
721 -13 0
725 -13 0
729 -14 0
733 -14 0
737 -15 0
741 -15 0
745 -15 0
749 -15 0
753 -15 0
757 -15 0
761 -15 0
765 -15 0
769 -16 0
773 -16 0
777 -16 0
781 -16 0
785 -16 0
789 -17 0
793 -17 0
797 -18 0
800 -19 0
804 -20 0
808 -21 0
812 -22 0
816 -23 0
820 -25 0
823 -26 0
827 -28 0
831 -29 0
834 -31 0
838 -33 0
841 -35 0
845 -37 0
848 -38 0
852 -40 0
856 -42 0
860 -43 0
863 -44 0
867 -46 0
871 -47 0
875 -47 0
879 -48 0
883 -49 0
887 -50 0
891 -51 0
894 -51 0
898 -52 0
902 -53 0
906 -54 0
910 -55 0
914 -55 0
918 -56 0
922 -57 0
926 -57 0
930 -57 0
934 -58 0
938 -57 0
942 -57 0
946 -57 0
950 -56 0
954 -55 0
957 -53 0
961 -51 0
964 -49 0
968 -47 0
971 -45 0
974 -42 0
977 -39 0
980 -36 0
982 -34 0
985 -31 0
988 -28 0
991 -25 0
994 -23 0
998 -21 0
1001 -19 0
1005 -17 0
1009 -16 0
1013 -15 0
1016 -14 0
1020 -13 0
1024 -13 0
1028 -12 0
1032 -11 0
1036 -10 0
1040 -10 0
1044 -9 0
1048 -7 0
1052 -6 0
1055 -5 0
1059 -4 0
1063 -2 0
1067 -1 0
1070 1 0
1074 2 0
1078 3 0
1082 4 0
1086 5 0
1090 5 0
1094 5 0
1098 5 0
1102 5 0
1106 5 0
1110 5 0
1114 4 0
1118 3 0
1122 3 0
1126 2 0
1130 2 0
1133 1 0
1137 1 0
1141 0 0
1145 0 0
1149 0 0
1153 0 0
1157 0 0
1161 0 0
1165 0 0
1169 0 0
1173 -1 0
1177 -1 0
1181 -1 0
1185 -2 0
1189 -2 0
1193 -3 0
1197 -3 0
1201 -4 0
1205 -4 0
1209 -4 0
1213 -4 0
1217 -4 0
1221 -4 0
1225 -4 0
1229 -4 0
1233 -4 0
1237 -4 0
1241 -4 0
1245 -4 0
1249 -4 0
1253 -3 0
1257 -3 0
1261 -2 0
1265 -1 0
1269 1 0
1272 2 0
1276 3 0
1280 4 0
1284 5 0
1288 6 0
1292 7 0
1296 8 0
1300 8 0
1304 9 0
1308 9 0
1312 10 0
1316 10 0
1319 11 0
1323 11 0
1327 11 0
1331 12 0
1335 12 0
1339 12 0
1343 12 0
1347 12 0
1351 11 0
1355 11 0
1359 10 0
1363 10 0
1367 9 0
1371 8 0
1375 7 0
1379 6 0
1383 5 0
1386 3 0
1390 2 0
1394 1 0
1398 -1 0
1401 -2 0
1405 -4 0
1409 -5 0
1413 -7 0
1416 -8 0
1420 -9 0
1424 -10 0
1428 -10 0
1432 -11 0
1436 -11 0
1440 -11 0
1444 -10 0
1448 -10 0
1452 -9 0
1456 -9 0
1460 -9 0
1464 -8 0
1468 -8 0
1472 -7 0
1476 -7 0
1480 -7 0
1484 -6 0
1488 -6 0
1492 -5 0
1496 -5 0
1500 -5 0
1504 -5 0
1508 -5 0
1512 -5 0
1516 -6 0
1520 -6 0
1524 -7 0
1528 -8 0
1532 -8 0
1535 -9 0
1539 -10 0
1543 -11 0
1547 -11 0
1551 -12 0
1555 -13 0
1559 -13 0
1563 -14 0
1567 -14 0
1571 -15 0
1575 -16 0
1579 -17 0
1583 -18 0
1587 -18 0
1590 -19 0
1594 -20 0
1598 -21 0
1602 -22 0
1606 -23 0
1610 -23 0
1614 -24 0
1618 -24 0
1622 -24 0
1626 -24 0
1630 -24 0
1634 -24 0
1638 -24 0
1642 -23 0
1646 -22 0
1650 -22 0
1654 -21 0
1658 -20 0
1661 -19 0
1665 -18 0
1669 -17 0
1673 -16 0
1677 -15 0
1681 -14 0
1685 -14 0
1689 -13 0
1693 -13 0
1697 -13 0
1701 -13 0
1705 -13 0
1709 -13 0
1713 -13 0
1717 -13 0
1721 -13 0
1725 -12 0
1729 -12 0
1733 -11 0
1737 -10 0
1740 -9 0
1744 -7 0
1748 -6 0
1752 -4 0
1755 -3 0
1759 -1 0
1763 0 0
1766 2 0
1770 3 0
1774 5 0
1778 6 0
1781 7 0
1785 8 0
1789 8 0
1793 9 0
1797 9 0
1801 9 0
1805 9 0
1809 9 0
1813 9 0
1817 9 0
1821 9 0
1825 9 0
1829 9 0
1833 9 0
1837 10 0
1841 10 0
1845 10 0
1849 10 0
1853 10 0
1857 10 0
1861 11 0
1865 11 0
1869 10 0
1873 10 0
1877 10 0
1881 9 0
1885 9 0
1889 8 0
1893 7 0
1897 6 0
1901 5 0
1905 4 0
1909 4 0
1913 3 0
1917 2 0
1920 2 0
1924 1 0
1928 0 0
1932 0 0
1936 -1 0
1940 -1 0
1944 -2 0
1948 -2 0
1952 -2 0
1956 -3 0
1960 -3 0
1964 -3 0
1968 -3 0
1972 -3 0
1976 -3 0
1980 -2 0
1984 -2 0
1988 -2 0
1992 -1 0
1996 -1 0
2000 0 0
end frb_curve_t