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 = 26
|   Segment [0] from curve   39
|      600 samples [2104..2703]
|     0.115 of the curve [0.403__0.518]
|   Segment [1] from curve   45 (reversed)
|      600 samples [ 163.. 762]
|     0.107 of the curve [0.029__0.136]
| Candidate after realignment and trimming:
|   Candidate index = 26
|   Segment [0] from curve   39
|      513 samples [2147..2659]
|     0.098 of the curve [0.411__0.509]
|   Segment [1] from curve   45 (reversed)
|      513 samples [ 207.. 719]
|     0.091 of the curve [0.037__0.128]
| 
| 
| side = "b"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 0 0
8 -1 0
12 -2 0
16 -2 0
20 -3 0
24 -4 0
28 -4 0
32 -4 0
36 -4 0
40 -4 0
44 -3 0
47 -2 0
51 -1 0
55 1 0
58 3 0
62 5 0
65 7 0
68 9 0
71 12 0
75 14 0
78 16 0
82 18 0
85 20 0
89 21 0
93 22 0
97 23 0
101 24 0
105 24 0
109 24 0
113 25 0
117 25 0
121 26 0
125 26 0
129 27 0
132 28 0
136 29 0
140 30 0
144 31 0
148 33 0
151 34 0
155 36 0
159 37 0
162 39 0
166 41 0
170 42 0
173 44 0
177 46 0
181 47 0
184 49 0
188 51 0
191 53 0
195 55 0
198 56 0
202 58 0
205 60 0
209 62 0
212 64 0
216 66 0
219 68 0
223 70 0
226 72 0
229 75 0
233 77 0
236 79 0
239 82 0
242 84 0
245 87 0
248 90 0
251 92 0
254 95 0
257 97 0
260 100 0
263 102 0
267 105 0
270 108 0
273 110 0
276 113 0
279 115 0
282 118 0
285 120 0
288 123 0
291 126 0
294 129 0
297 131 0
299 134 0
302 137 0
305 140 0
308 143 0
311 146 0
313 148 0
316 151 0
319 154 0
322 156 0
325 159 0
329 162 0
332 164 0
335 166 0
338 169 0
341 171 0
345 173 0
348 175 0
352 177 0
355 179 0
359 181 0
362 183 0
366 184 0
370 186 0
373 187 0
377 189 0
381 190 0
385 192 0
388 193 0
392 194 0
396 195 0
400 197 0
404 198 0
408 199 0
412 200 0
415 200 0
419 201 0
423 201 0
427 202 0
431 202 0
435 202 0
439 202 0
443 203 0
447 203 0
451 203 0
455 203 0
459 203 0
463 203 0
467 204 0
471 204 0
475 204 0
479 204 0
483 203 0
487 203 0
491 202 0
495 202 0
499 201 0
503 200 0
507 199 0
511 198 0
515 197 0
519 197 0
523 196 0
527 195 0
530 194 0
534 194 0
538 193 0
542 192 0
546 192 0
550 191 0
554 190 0
558 189 0
562 188 0
566 187 0
569 185 0
573 184 0
577 182 0
580 180 0
584 179 0
587 177 0
591 175 0
595 173 0
598 172 0
602 170 0
606 168 0
609 167 0
613 166 0
617 164 0
621 163 0
625 162 0
628 161 0
632 160 0
636 159 0
640 158 0
644 157 0
648 157 0
652 156 0
656 155 0
660 154 0
663 153 0
667 151 0
671 150 0
675 148 0
678 146 0
681 144 0
685 142 0
688 140 0
691 137 0
694 134 0
697 132 0
700 129 0
704 127 0
707 125 0
710 123 0
714 121 0
717 119 0
721 117 0
724 115 0
728 114 0
732 112 0
735 110 0
739 109 0
743 107 0
746 106 0
750 104 0
754 102 0
757 101 0
761 99 0
764 97 0
768 95 0
772 93 0
775 92 0
779 90 0
782 88 0
786 87 0
790 85 0
794 84 0
797 82 0
801 81 0
805 80 0
809 78 0
812 77 0
816 75 0
820 73 0
823 72 0
827 70 0
831 69 0
834 67 0
838 66 0
842 66 0
846 65 0
850 65 0
854 65 0
858 65 0
862 66 0
866 66 0
870 67 0
874 67 0
878 68 0
882 68 0
886 69 0
890 70 0
894 70 0
898 71 0
902 72 0
905 73 0
909 74 0
913 75 0
917 76 0
921 77 0
925 78 0
929 78 0
933 78 0
937 78 0
941 78 0
945 78 0
949 78 0
953 78 0
957 78 0
961 77 0
965 77 0
969 78 0
973 78 0
977 78 0
981 78 0
985 78 0
989 78 0
993 78 0
997 78 0
1001 78 0
1005 77 0
1009 77 0
1013 76 0
1017 76 0
1021 75 0
1025 74 0
1028 74 0
1032 73 0
1036 73 0
1040 73 0
1044 72 0
1048 72 0
1052 72 0
1056 73 0
1060 73 0
1064 73 0
1068 73 0
1072 73 0
1076 73 0
1080 73 0
1084 74 0
1088 74 0
1092 74 0
1096 74 0
1100 74 0
1104 74 0
1108 74 0
1112 74 0
1116 73 0
1120 73 0
1124 73 0
1128 74 0
1132 74 0
1136 74 0
1140 74 0
1144 74 0
1148 74 0
1152 74 0
1156 74 0
1160 73 0
1164 73 0
1168 72 0
1172 72 0
1176 71 0
1180 70 0
1184 70 0
1188 69 0
1192 68 0
1196 67 0
1200 67 0
1204 66 0
1208 65 0
1212 64 0
1216 64 0
1219 63 0
1223 61 0
1227 60 0
1231 59 0
1235 57 0
1238 56 0
1242 54 0
1246 53 0
1249 51 0
1253 49 0
1256 48 0
1260 46 0
1264 45 0
1268 44 0
1272 42 0
1275 41 0
1279 41 0
1283 40 0
1287 40 0
1291 39 0
1295 39 0
1299 39 0
1303 40 0
1307 40 0
1311 41 0
1315 41 0
1319 42 0
1323 43 0
1327 44 0
1331 45 0
1335 46 0
1338 47 0
1342 48 0
1346 49 0
1350 50 0
1354 51 0
1358 52 0
1362 53 0
1365 54 0
1369 56 0
1373 57 0
1377 58 0
1380 60 0
1384 61 0
1388 63 0
1391 65 0
1395 67 0
1398 70 0
1401 72 0
1404 75 0
1407 77 0
1410 80 0
1413 82 0
1416 85 0
1420 87 0
1423 90 0
1426 92 0
1430 94 0
1433 95 0
1437 97 0
1441 99 0
1444 100 0
1448 102 0
1452 103 0
1455 105 0
1459 106 0
1463 108 0
1467 109 0
1470 110 0
1474 111 0
1478 112 0
1482 113 0
1486 114 0
1490 114 0
1494 114 0
1498 115 0
1502 116 0
1506 116 0
1510 117 0
1514 118 0
1518 119 0
1521 120 0
1525 121 0
1529 122 0
1533 123 0
1537 123 0
1541 124 0
1545 124 0
1549 124 0
1553 123 0
1557 122 0
1561 121 0
1565 120 0
1568 119 0
1572 117 0
1576 116 0
1580 115 0
1584 114 0
1587 112 0
1591 111 0
1595 110 0
1599 109 0
1603 108 0
1606 107 0
1610 106 0
1614 105 0
1618 103 0
1622 102 0
1626 101 0
1629 100 0
1633 98 0
1637 97 0
1641 95 0
1644 94 0
1648 92 0
1652 91 0
1655 89 0
1659 88 0
1663 87 0
1667 86 0
1671 85 0
1675 84 0
1679 83 0
1682 83 0
1686 82 0
1690 81 0
1694 81 0
1698 80 0
1702 79 0
1706 79 0
1710 79 0
1714 78 0
1718 78 0
1722 77 0
1726 77 0
1730 76 0
1734 75 0
1738 74 0
1742 73 0
1746 72 0
1749 71 0
1753 70 0
1757 69 0
1761 68 0
1765 67 0
1769 66 0
1773 65 0
1776 64 0
1780 63 0
1784 62 0
1788 60 0
1792 59 0
1795 57 0
1799 56 0
1803 54 0
1806 52 0
1809 50 0
1813 48 0
1816 45 0
1819 43 0
1823 41 0
1826 38 0
1829 36 0
1832 33 0
1835 31 0
1838 28 0
1841 26 0
1845 23 0
1848 21 0
1851 19 0
1854 16 0
1858 15 0
1861 13 0
1865 11 0
1869 10 0
1873 8 0
1876 7 0
1880 6 0
1884 5 0
1888 4 0
1892 4 0
1896 3 0
1900 2 0
1904 1 0
1908 0 0
end frb_curve_t