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 = 33
|   Segment [0] from curve   56
|      660 samples [1733..2392]
|     0.084 of the curve [0.221__0.304]
|   Segment [1] from curve   57 (reversed)
|      533 samples [1060..1592]
|     0.091 of the curve [0.182__0.273]
| Candidate after realignment and trimming:
|   Candidate index = 33
|   Segment [0] from curve   56
|      513 samples [1806..2318]
|     0.065 of the curve [0.230__0.295]
|   Segment [1] from curve   57 (reversed)
|      513 samples [1070..1582]
|     0.088 of the curve [0.184__0.271]
| 
| 
| side = "b"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
3 -3 0
5 -6 0
8 -9 0
11 -11 0
15 -14 0
18 -16 0
21 -18 0
25 -19 0
29 -20 0
33 -21 0
37 -22 0
41 -22 0
45 -22 0
49 -21 0
53 -20 0
57 -19 0
60 -18 0
64 -17 0
68 -15 0
71 -13 0
75 -12 0
79 -10 0
82 -9 0
86 -7 0
90 -6 0
94 -5 0
98 -4 0
102 -3 0
106 -2 0
110 -2 0
113 -1 0
117 -1 0
121 -1 0
125 -1 0
129 -1 0
133 -1 0
137 -1 0
141 0 0
145 0 0
149 1 0
153 1 0
157 3 0
161 4 0
164 6 0
168 8 0
171 11 0
174 13 0
176 16 0
179 19 0
182 22 0
184 25 0
187 28 0
190 31 0
193 34 0
196 37 0
199 39 0
202 41 0
206 43 0
209 45 0
213 47 0
216 49 0
220 50 0
224 51 0
228 52 0
232 53 0
236 53 0
240 54 0
244 54 0
248 55 0
252 55 0
256 55 0
260 56 0
264 56 0
268 56 0
272 57 0
276 57 0
280 58 0
284 58 0
288 59 0
291 59 0
295 59 0
299 60 0
303 60 0
307 60 0
311 60 0
315 60 0
319 59 0
323 59 0
327 58 0
331 58 0
335 57 0
339 57 0
343 56 0
347 56 0
351 55 0
355 55 0
359 55 0
363 55 0
367 55 0
371 55 0
375 55 0
379 56 0
383 57 0
387 57 0
391 58 0
395 60 0
398 61 0
402 63 0
406 64 0
409 66 0
413 68 0
417 70 0
420 71 0
424 73 0
428 74 0
431 75 0
435 77 0
439 78 0
443 79 0
447 80 0
451 80 0
455 81 0
459 82 0
462 83 0
466 84 0
470 85 0
474 86 0
478 86 0
482 87 0
486 88 0
490 89 0
494 90 0
497 92 0
501 93 0
505 94 0
509 96 0
512 97 0
516 99 0
520 101 0
523 102 0
527 104 0
530 106 0
534 107 0
538 109 0
542 110 0
545 111 0
549 113 0
553 114 0
557 115 0
561 116 0
565 117 0
568 118 0
572 120 0
576 121 0
580 122 0
584 123 0
587 125 0
591 126 0
595 127 0
599 128 0
603 129 0
607 129 0
611 130 0
615 131 0
619 131 0
623 131 0
627 132 0
631 132 0
635 133 0
639 133 0
643 133 0
647 133 0
651 134 0
655 134 0
659 134 0
663 134 0
667 135 0
671 135 0
675 135 0
679 136 0
682 136 0
686 136 0
690 137 0
694 137 0
698 137 0
702 138 0
706 138 0
710 138 0
714 138 0
718 138 0
722 137 0
726 137 0
730 137 0
734 136 0
738 135 0
742 134 0
746 133 0
750 132 0
754 131 0
757 130 0
761 128 0
765 127 0
769 126 0
772 124 0
776 123 0
780 122 0
784 120 0
787 119 0
791 117 0
795 116 0
799 115 0
803 114 0
807 113 0
810 112 0
814 111 0
818 111 0
822 110 0
826 110 0
830 110 0
834 109 0
838 109 0
842 109 0
846 109 0
850 109 0
854 110 0
858 110 0
862 111 0
866 112 0
870 113 0
874 114 0
878 115 0
882 116 0
885 117 0
889 118 0
893 119 0
897 119 0
901 120 0
905 120 0
909 121 0
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921 122 0
925 122 0
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933 123 0
937 124 0
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949 127 0
953 128 0
956 128 0
960 129 0
964 130 0
968 131 0
972 131 0
976 132 0
980 132 0
984 133 0
988 133 0
992 133 0
996 133 0
1000 133 0
1004 132 0
1008 132 0
1012 131 0
1016 131 0
1020 130 0
1024 128 0
1027 127 0
1031 126 0
1035 124 0
1038 122 0
1042 121 0
1045 119 0
1049 117 0
1053 115 0
1057 114 0
1060 113 0
1064 112 0
1068 111 0
1072 111 0
1076 111 0
1080 111 0
1084 111 0
1088 111 0
1092 111 0
1096 111 0
1100 110 0
1104 109 0
1108 108 0
1111 106 0
1115 104 0
1118 102 0
1122 100 0
1125 97 0
1128 95 0
1130 92 0
1133 88 0
1135 85 0
1137 82 0
1139 78 0
1141 75 0
1143 71 0
1146 68 0
1148 65 0
1150 62 0
1153 59 0
1156 57 0
1160 54 0
1163 53 0
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1187 48 0
1191 47 0
1195 47 0
1199 46 0
1203 46 0
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1210 44 0
1214 43 0
1218 42 0
1222 41 0
1226 40 0
1229 38 0
1233 37 0
1237 35 0
1241 34 0
1244 32 0
1248 31 0
1252 29 0
1255 28 0
1259 26 0
1263 25 0
1267 24 0
1270 22 0
1274 21 0
1278 20 0
1282 19 0
1286 18 0
1290 17 0
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1298 17 0
1302 17 0
1306 17 0
1310 17 0
1314 18 0
1318 18 0
1322 19 0
1326 19 0
1330 20 0
1334 20 0
1338 21 0
1342 21 0
1345 22 0
1349 22 0
1353 22 0
1357 23 0
1361 23 0
1365 24 0
1369 24 0
1373 24 0
1377 25 0
1381 25 0
1385 26 0
1389 27 0
1393 29 0
1396 30 0
1400 32 0
1403 35 0
1406 37 0
1409 40 0
1412 43 0
1415 45 0
1418 48 0
1420 51 0
1423 54 0
1426 57 0
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1451 70 0
1454 71 0
1458 73 0
1462 74 0
1466 74 0
1470 75 0
1474 76 0
1478 76 0
1482 77 0
1486 77 0
1490 77 0
1494 77 0
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1502 77 0
1506 77 0
1510 76 0
1514 76 0
1518 76 0
1522 75 0
1526 74 0
1530 74 0
1534 73 0
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1542 72 0
1545 72 0
1549 71 0
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1557 70 0
1561 70 0
1565 69 0
1569 69 0
1573 68 0
1577 68 0
1581 67 0
1585 67 0
1589 67 0
1593 66 0
1597 66 0
1601 66 0
1605 67 0
1609 67 0
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1621 66 0
1625 66 0
1629 65 0
1633 64 0
1637 62 0
1640 61 0
1644 59 0
1647 57 0
1651 55 0
1655 54 0
1658 52 0
1662 51 0
1666 49 0
1670 48 0
1674 48 0
1677 47 0
1681 46 0
1685 45 0
1689 44 0
1693 44 0
1697 43 0
1701 43 0
1705 42 0
1709 42 0
1713 42 0
1717 42 0
1721 43 0
1725 43 0
1729 43 0
1733 44 0
1737 44 0
1741 45 0
1745 45 0
1749 46 0
1753 46 0
1757 46 0
1761 46 0
1765 46 0
1769 45 0
1773 45 0
1777 44 0
1781 44 0
1785 44 0
1789 44 0
1793 44 0
1797 44 0
1801 45 0
1805 45 0
1809 46 0
1812 48 0
1816 49 0
1820 50 0
1824 51 0
1828 52 0
1832 53 0
1835 54 0
1839 54 0
1843 53 0
1847 53 0
1851 52 0
1855 50 0
1859 48 0
1862 46 0
1865 44 0
1868 41 0
1872 39 0
1875 37 0
1878 35 0
1882 32 0
1885 30 0
1888 28 0
1892 26 0
1895 24 0
1899 22 0
1902 19 0
1905 17 0
1908 15 0
1911 12 0
1914 9 0
1917 7 0
1921 4 0
1924 2 0
1927 0 0
end frb_curve_t