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 = 4
|   Segment [0] from curve    3
|      966 samples [ 192..1157]
|     0.137 of the curve [0.027__0.165]
|   Segment [1] from curve  102 (reversed)
|      812 samples [4512..5323]
|     0.104 of the curve [0.577__0.680]
| Candidate after realignment and trimming:
|   Candidate index = 4
|   Segment [0] from curve    3
|      513 samples [ 418.. 930]
|     0.073 of the curve [0.059__0.132]
|   Segment [1] from curve  102 (reversed)
|      513 samples [4662..5174]
|     0.066 of the curve [0.596__0.661]
| 
| 
| side = "a"
| 
| 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 11 0
29 12 0
33 14 0
37 16 0
40 18 0
44 19 0
48 21 0
51 23 0
55 24 0
59 25 0
63 26 0
67 27 0
71 28 0
74 28 0
78 29 0
82 29 0
86 30 0
90 30 0
94 31 0
98 32 0
102 32 0
106 33 0
110 34 0
114 34 0
118 35 0
122 35 0
126 36 0
130 36 0
134 36 0
138 37 0
142 37 0
146 37 0
150 37 0
154 38 0
158 38 0
162 38 0
166 37 0
170 37 0
174 36 0
177 35 0
181 33 0
185 32 0
189 30 0
192 29 0
196 28 0
200 26 0
204 25 0
208 24 0
212 23 0
216 23 0
220 22 0
224 22 0
227 21 0
231 21 0
235 21 0
239 21 0
243 22 0
247 23 0
251 24 0
255 25 0
259 26 0
262 28 0
266 30 0
269 32 0
273 34 0
276 36 0
280 38 0
283 39 0
287 41 0
291 43 0
295 44 0
298 45 0
302 47 0
306 48 0
310 49 0
314 50 0
317 51 0
321 52 0
325 53 0
329 54 0
333 55 0
337 56 0
341 57 0
345 57 0
349 58 0
353 58 0
357 59 0
361 59 0
365 60 0
369 60 0
373 61 0
376 61 0
380 62 0
384 62 0
388 62 0
392 62 0
396 62 0
400 61 0
404 61 0
408 61 0
412 60 0
416 60 0
420 60 0
424 60 0
428 59 0
432 59 0
436 59 0
440 59 0
444 59 0
448 60 0
452 60 0
456 60 0
460 61 0
464 61 0
468 62 0
472 62 0
476 62 0
480 62 0
484 62 0
488 62 0
492 62 0
496 62 0
500 61 0
504 61 0
508 60 0
512 59 0
516 59 0
520 58 0
524 57 0
528 56 0
532 55 0
536 54 0
539 53 0
543 53 0
547 52 0
551 51 0
555 51 0
559 50 0
563 50 0
567 50 0
571 51 0
575 51 0
579 52 0
583 53 0
587 53 0
591 54 0
595 55 0
599 56 0
603 56 0
607 57 0
611 58 0
614 58 0
618 58 0
622 58 0
626 59 0
630 59 0
634 59 0
638 59 0
642 59 0
646 59 0
650 59 0
654 59 0
658 58 0
662 58 0
666 58 0
670 58 0
674 58 0
678 58 0
682 58 0
686 58 0
690 58 0
694 59 0
698 60 0
702 60 0
706 61 0
710 62 0
714 63 0
718 64 0
722 65 0
726 66 0
730 66 0
734 67 0
737 68 0
741 68 0
745 69 0
749 69 0
753 69 0
757 70 0
761 70 0
765 70 0
769 70 0
773 70 0
777 70 0
781 70 0
785 70 0
789 70 0
793 69 0
797 69 0
801 69 0
805 68 0
809 68 0
813 67 0
817 66 0
821 66 0
825 65 0
829 64 0
833 64 0
837 63 0
841 63 0
845 62 0
849 62 0
853 61 0
857 61 0
861 61 0
865 61 0
869 61 0
873 61 0
877 62 0
881 62 0
885 63 0
889 64 0
892 65 0
896 65 0
900 66 0
904 67 0
908 67 0
912 68 0
916 68 0
920 69 0
924 69 0
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932 69 0
936 69 0
940 68 0
944 68 0
948 68 0
952 67 0
956 67 0
960 66 0
964 66 0
968 66 0
972 65 0
976 65 0
980 64 0
984 64 0
988 64 0
992 63 0
996 63 0
1000 63 0
1004 63 0
1008 63 0
1012 63 0
1016 64 0
1020 64 0
1024 64 0
1028 65 0
1032 66 0
1036 66 0
1040 67 0
1043 68 0
1047 70 0
1051 71 0
1055 72 0
1058 74 0
1062 76 0
1066 77 0
1069 79 0
1073 80 0
1077 81 0
1081 82 0
1085 83 0
1089 84 0
1093 84 0
1097 84 0
1101 84 0
1105 83 0
1109 83 0
1112 82 0
1116 81 0
1120 80 0
1124 78 0
1128 77 0
1131 75 0
1135 73 0
1138 71 0
1141 69 0
1144 66 0
1147 63 0
1150 60 0
1152 57 0
1155 54 0
1157 51 0
1159 47 0
1162 44 0
1164 41 0
1166 38 0
1169 34 0
1171 31 0
1174 28 0
1176 25 0
1178 22 0
1181 18 0
1183 15 0
1186 12 0
1188 9 0
1191 6 0
1194 3 0
1196 0 0
1200 -2 0
1203 -4 0
1206 -7 0
1210 -8 0
1214 -10 0
1217 -11 0
1221 -13 0
1225 -14 0
1229 -15 0
1233 -16 0
1237 -16 0
1241 -17 0
1245 -17 0
1249 -17 0
1253 -17 0
1257 -17 0
1261 -17 0
1265 -16 0
1268 -15 0
1272 -14 0
1276 -13 0
1280 -11 0
1283 -9 0
1287 -7 0
1290 -6 0
1294 -4 0
1297 -2 0
1301 0 0
1305 1 0
1309 2 0
1313 2 0
1317 3 0
1321 3 0
1325 3 0
1329 3 0
1333 3 0
1337 3 0
1341 2 0
1345 2 0
1349 1 0
1352 0 0
1356 -1 0
1360 -3 0
1364 -4 0
1367 -6 0
1371 -8 0
1374 -10 0
1378 -12 0
1381 -13 0
1385 -15 0
1389 -17 0
1392 -18 0
1396 -19 0
1400 -20 0
1404 -21 0
1408 -21 0
1412 -21 0
1416 -21 0
1420 -20 0
1424 -20 0
1428 -19 0
1432 -18 0
1436 -17 0
1439 -16 0
1443 -15 0
1447 -13 0
1451 -12 0
1455 -11 0
1458 -10 0
1462 -8 0
1466 -7 0
1470 -6 0
1474 -4 0
1477 -3 0
1481 -1 0
1484 1 0
1488 2 0
1492 4 0
1495 6 0
1499 7 0
1503 9 0
1507 10 0
1510 11 0
1514 13 0
1518 14 0
1522 15 0
1525 16 0
1529 18 0
1533 19 0
1537 20 0
1541 22 0
1544 23 0
1548 24 0
1552 24 0
1556 25 0
1560 25 0
1564 25 0
1568 25 0
1572 25 0
1576 24 0
1580 24 0
1584 24 0
1588 24 0
1592 23 0
1596 24 0
1600 24 0
1604 24 0
1608 24 0
1612 24 0
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1620 24 0
1624 24 0
1628 24 0
1632 23 0
1636 23 0
1640 23 0
1644 22 0
1648 22 0
1652 22 0
1656 23 0
1660 23 0
1664 23 0
1668 24 0
1672 25 0
1676 26 0
1679 27 0
1683 29 0
1687 30 0
1691 31 0
1695 32 0
1699 33 0
1702 34 0
1706 35 0
1710 36 0
1714 37 0
1718 37 0
1722 38 0
1726 39 0
1730 39 0
1734 39 0
1738 40 0
1742 40 0
1746 40 0
1750 40 0
1754 40 0
1758 39 0
1762 39 0
1766 39 0
1770 39 0
1774 39 0
1778 38 0
1782 37 0
1786 36 0
1790 35 0
1793 34 0
1797 33 0
1801 31 0
1805 30 0
1808 28 0
1812 27 0
1816 26 0
1820 25 0
1824 25 0
1828 24 0
1832 24 0
1836 23 0
1840 23 0
1844 22 0
1848 22 0
1852 21 0
1856 20 0
1859 20 0
1863 19 0
1867 17 0
1871 16 0
1875 15 0
1879 14 0
1882 13 0
1886 12 0
1890 11 0
1894 10 0
1898 9 0
1902 8 0
1906 7 0
1910 7 0
1914 6 0
1918 6 0
1922 5 0
1926 5 0
1930 5 0
1934 4 0
1938 4 0
1942 4 0
1946 3 0
1950 3 0
1954 2 0
1957 1 0
1961 0 0
end frb_curve_t