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 = "a"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 2 0
7 3 0
11 4 0
15 6 0
19 7 0
23 8 0
26 9 0
30 10 0
34 12 0
38 13 0
42 14 0
46 15 0
50 16 0
53 17 0
57 18 0
61 18 0
65 19 0
69 20 0
73 21 0
77 23 0
80 24 0
84 25 0
88 26 0
92 27 0
96 28 0
100 29 0
104 30 0
107 32 0
111 33 0
115 34 0
118 36 0
122 38 0
126 40 0
129 42 0
132 44 0
136 46 0
139 48 0
143 49 0
147 51 0
151 52 0
155 53 0
158 53 0
162 54 0
166 54 0
170 54 0
174 54 0
178 53 0
182 53 0
186 53 0
190 53 0
194 52 0
198 53 0
202 53 0
206 53 0
210 53 0
214 53 0
218 53 0
222 52 0
226 52 0
230 52 0
234 51 0
238 50 0
242 50 0
246 49 0
250 48 0
254 48 0
258 48 0
262 47 0
266 48 0
270 48 0
274 49 0
278 50 0
281 51 0
285 53 0
289 55 0
292 57 0
296 58 0
299 60 0
303 62 0
307 64 0
310 66 0
314 67 0
317 69 0
321 71 0
324 73 0
328 75 0
331 77 0
335 79 0
338 81 0
342 83 0
345 85 0
349 87 0
352 89 0
356 91 0
359 93 0
363 94 0
366 96 0
370 97 0
374 98 0
378 99 0
382 100 0
386 100 0
390 101 0
394 101 0
398 101 0
402 100 0
406 100 0
410 100 0
414 99 0
418 99 0
422 99 0
426 98 0
430 98 0
434 98 0
438 98 0
442 98 0
446 98 0
450 99 0
454 99 0
458 99 0
462 99 0
466 99 0
470 99 0
474 99 0
478 98 0
482 97 0
485 96 0
489 95 0
493 93 0
496 91 0
500 89 0
503 88 0
507 86 0
511 84 0
514 82 0
518 81 0
522 79 0
525 78 0
529 77 0
533 75 0
537 74 0
541 73 0
544 72 0
548 71 0
552 70 0
556 69 0
560 67 0
564 66 0
567 65 0
571 63 0
574 61 0
578 59 0
581 57 0
585 55 0
588 53 0
591 50 0
595 48 0
598 46 0
602 44 0
605 42 0
609 41 0
612 39 0
616 37 0
620 36 0
624 35 0
627 34 0
631 32 0
635 31 0
639 30 0
643 29 0
647 29 0
651 28 0
655 27 0
659 27 0
663 27 0
667 27 0
671 26 0
675 26 0
679 26 0
683 26 0
687 26 0
691 26 0
695 26 0
699 25 0
703 25 0
707 25 0
711 25 0
715 24 0
719 25 0
723 25 0
727 25 0
730 26 0
734 27 0
738 27 0
742 28 0
746 29 0
750 30 0
754 31 0
758 32 0
762 33 0
766 34 0
769 35 0
773 36 0
777 37 0
781 38 0
785 39 0
789 40 0
793 40 0
797 41 0
801 42 0
805 42 0
809 43 0
813 43 0
817 43 0
821 44 0
825 44 0
829 44 0
833 45 0
837 45 0
840 45 0
844 46 0
848 47 0
852 47 0
856 48 0
860 48 0
864 48 0
868 48 0
872 48 0
876 48 0
880 48 0
884 47 0
888 46 0
892 45 0
896 44 0
899 42 0
903 41 0
907 39 0
911 38 0
914 36 0
918 35 0
922 33 0
925 32 0
929 30 0
933 29 0
937 28 0
940 26 0
944 25 0
948 24 0
952 23 0
956 21 0
959 20 0
963 19 0
967 17 0
971 16 0
974 14 0
978 13 0
982 12 0
986 11 0
990 11 0
994 10 0
998 10 0
1002 11 0
1006 12 0
1010 13 0
1013 14 0
1017 15 0
1021 17 0
1024 19 0
1028 21 0
1031 23 0
1035 25 0
1038 27 0
1041 29 0
1045 31 0
1048 33 0
1052 35 0
1056 36 0
1060 37 0
1064 38 0
1068 39 0
1072 39 0
1076 39 0
1080 39 0
1084 39 0
1088 39 0
1092 39 0
1096 40 0
1099 40 0
1103 41 0
1107 42 0
1111 44 0
1114 46 0
1118 48 0
1121 50 0
1124 53 0
1127 55 0
1130 58 0
1133 61 0
1136 63 0
1139 66 0
1142 69 0
1145 71 0
1148 74 0
1151 76 0
1155 78 0
1158 81 0
1161 83 0
1165 84 0
1169 86 0
1172 88 0
1176 89 0
1180 90 0
1184 91 0
1188 92 0
1191 94 0
1195 95 0
1199 96 0
1203 97 0
1207 99 0
1210 100 0
1214 102 0
1217 104 0
1221 106 0
1224 108 0
1228 110 0
1231 112 0
1235 113 0
1239 115 0
1242 117 0
1246 118 0
1250 119 0
1254 120 0
1258 120 0
1262 121 0
1266 121 0
1270 121 0
1274 121 0
1278 121 0
1282 121 0
1286 121 0
1290 120 0
1294 119 0
1298 118 0
1301 118 0
1305 116 0
1309 115 0
1313 114 0
1317 113 0
1320 111 0
1324 110 0
1328 108 0
1331 106 0
1335 104 0
1338 102 0
1342 101 0
1345 99 0
1349 97 0
1352 95 0
1356 93 0
1360 91 0
1363 90 0
1367 88 0
1370 86 0
1374 84 0
1377 82 0
1381 81 0
1385 79 0
1388 77 0
1392 75 0
1395 74 0
1399 72 0
1403 71 0
1407 71 0
1411 70 0
1415 70 0
1419 70 0
1423 70 0
1427 70 0
1431 70 0
1435 70 0
1439 69 0
1443 68 0
1447 68 0
1451 66 0
1454 65 0
1458 64 0
1462 63 0
1466 62 0
1470 61 0
1474 60 0
1478 59 0
1482 58 0
1485 58 0
1489 58 0
1493 57 0
1498 57 0
1502 57 0
1506 57 0
1510 57 0
1513 57 0
1517 57 0
1521 57 0
1525 57 0
1529 57 0
1533 57 0
1537 57 0
1541 56 0
1545 56 0
1549 56 0
1553 56 0
1557 56 0
1561 55 0
1565 55 0
1569 54 0
1573 53 0
1577 53 0
1581 52 0
1585 51 0
1589 50 0
1593 49 0
1597 48 0
1601 47 0
1605 47 0
1608 46 0
1612 45 0
1616 44 0
1620 43 0
1624 42 0
1628 41 0
1632 40 0
1636 39 0
1639 38 0
1643 37 0
1647 36 0
1651 35 0
1655 34 0
1659 34 0
1663 33 0
1667 33 0
1671 33 0
1675 32 0
1679 32 0
1683 32 0
1687 31 0
1691 31 0
1695 30 0
1699 29 0
1703 28 0
1706 27 0
1710 26 0
1714 25 0
1718 24 0
1722 23 0
1726 22 0
1730 22 0
1734 21 0
1738 21 0
1742 20 0
1746 20 0
1750 19 0
1754 19 0
1758 18 0
1762 17 0
1765 17 0
1769 16 0
1773 15 0
1777 14 0
1781 14 0
1785 13 0
1789 12 0
1793 12 0
1797 11 0
1801 11 0
1805 10 0
1809 10 0
1813 10 0
1817 10 0
1821 10 0
1825 10 0
1829 11 0
1833 11 0
1837 11 0
1841 11 0
1845 11 0
1849 11 0
1853 11 0
1857 10 0
1861 10 0
1865 9 0
1869 9 0
1873 8 0
1877 7 0
1881 7 0
1885 7 0
1888 6 0
1892 6 0
1896 6 0
1900 6 0
1904 6 0
1909 6 0
1913 6 0
1917 6 0
1921 5 0
1924 5 0
1928 5 0
1932 5 0
1936 4 0
1940 3 0
1944 3 0
1948 2 0
1952 1 0
1956 0 0
end frb_curve_t