begin frb_curve_t (format of 2004-04-30)
| Input candidate set:
| Last edited on 2005-01-01 23:36:33 by stolfi
| 
| True and recognizable candidates
| Essentially entered by hand
| Some of them refined with PZRefineCands
| 
| 
| frb_analyze
|   maxShift =    0.847 pixels
|   nSamples = 513
| 
| Input candidate:
|   Candidate index = 28
|   Segment [0] from curve   20
|      726 samples [2808..3533]
|     0.152 of the curve [0.589__0.741]
|   Segment [1] from curve   40 (reversed)
|      718 samples [ 901..1618]
|     0.149 of the curve [0.187__0.336]
| Candidate after realignment and trimming:
|   Candidate index = 28
|   Segment [0] from curve   20
|      513 samples [3003..3515]
|     0.108 of the curve [0.630__0.738]
|   Segment [1] from curve   40 (reversed)
|      513 samples [ 916..1428]
|     0.107 of the curve [0.190__0.297]
| 
| 
| side = "a"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 -1 0
8 -1 0
12 -1 0
16 0 0
20 1 0
23 2 0
27 4 0
31 5 0
34 7 0
38 9 0
41 11 0
45 13 0
48 15 0
52 17 0
55 18 0
59 20 0
63 22 0
66 24 0
70 26 0
73 28 0
76 30 0
80 32 0
83 34 0
87 36 0
90 38 0
94 40 0
97 42 0
101 44 0
104 46 0
108 47 0
112 49 0
115 51 0
119 52 0
123 53 0
127 54 0
131 55 0
135 55 0
139 56 0
143 56 0
147 56 0
151 56 0
155 56 0
159 55 0
163 55 0
166 54 0
170 53 0
174 52 0
178 51 0
182 50 0
186 49 0
190 48 0
194 47 0
197 46 0
201 45 0
205 43 0
209 42 0
213 41 0
216 40 0
220 39 0
224 38 0
228 37 0
232 36 0
236 36 0
240 36 0
244 36 0
248 36 0
252 37 0
256 38 0
260 39 0
264 40 0
267 41 0
271 42 0
275 44 0
279 45 0
282 46 0
286 48 0
290 49 0
294 50 0
298 51 0
302 53 0
305 54 0
309 55 0
313 57 0
316 59 0
320 61 0
323 63 0
327 65 0
330 67 0
333 69 0
336 72 0
339 74 0
343 77 0
346 79 0
349 82 0
352 84 0
355 87 0
358 90 0
361 92 0
364 95 0
367 98 0
370 100 0
373 103 0
376 106 0
379 108 0
382 110 0
386 112 0
389 114 0
393 115 0
397 116 0
401 116 0
405 117 0
409 116 0
413 116 0
417 116 0
421 115 0
425 114 0
429 113 0
433 112 0
437 112 0
441 111 0
444 110 0
448 108 0
452 107 0
456 106 0
460 104 0
463 103 0
467 101 0
470 99 0
474 97 0
477 95 0
480 93 0
484 90 0
487 88 0
490 85 0
493 83 0
496 81 0
500 79 0
503 77 0
507 75 0
510 73 0
514 71 0
518 70 0
522 69 0
525 67 0
529 66 0
533 65 0
537 64 0
541 63 0
545 62 0
549 61 0
553 61 0
556 60 0
560 59 0
564 58 0
568 58 0
572 57 0
576 56 0
580 55 0
584 54 0
588 53 0
591 51 0
595 50 0
599 48 0
602 46 0
606 44 0
609 42 0
612 40 0
615 37 0
619 35 0
622 33 0
625 30 0
629 28 0
632 26 0
635 24 0
639 22 0
643 21 0
647 20 0
650 18 0
654 18 0
658 17 0
662 17 0
666 16 0
670 16 0
674 16 0
678 16 0
682 16 0
686 16 0
690 16 0
694 17 0
698 17 0
702 17 0
706 17 0
710 17 0
714 17 0
718 17 0
722 17 0
726 17 0
730 17 0
734 17 0
738 17 0
742 17 0
746 17 0
750 18 0
754 18 0
758 19 0
762 20 0
766 20 0
770 21 0
774 22 0
778 23 0
781 24 0
785 25 0
789 26 0
793 27 0
797 28 0
801 28 0
805 29 0
809 30 0
813 30 0
817 31 0
821 31 0
825 31 0
829 32 0
833 32 0
837 32 0
841 32 0
845 33 0
849 33 0
853 33 0
857 33 0
861 33 0
865 33 0
869 33 0
873 33 0
877 32 0
881 33 0
885 33 0
889 33 0
893 34 0
897 34 0
901 35 0
904 36 0
908 38 0
912 39 0
915 41 0
919 43 0
923 44 0
926 46 0
930 48 0
933 50 0
937 52 0
940 54 0
944 56 0
947 58 0
951 59 0
954 61 0
958 62 0
962 63 0
966 64 0
970 65 0
974 66 0
978 66 0
982 67 0
986 67 0
990 68 0
994 69 0
998 69 0
1002 70 0
1006 70 0
1010 71 0
1014 71 0
1018 71 0
1021 71 0
1025 70 0
1029 70 0
1033 69 0
1037 68 0
1041 67 0
1045 66 0
1049 66 0
1053 65 0
1057 65 0
1061 66 0
1065 67 0
1069 68 0
1072 70 0
1076 72 0
1079 74 0
1082 77 0
1085 80 0
1087 83 0
1089 86 0
1092 89 0
1094 93 0
1096 96 0
1098 99 0
1101 102 0
1104 105 0
1107 107 0
1111 109 0
1114 111 0
1118 112 0
1122 114 0
1126 114 0
1130 115 0
1134 115 0
1138 115 0
1142 115 0
1146 114 0
1150 114 0
1154 113 0
1158 112 0
1161 111 0
1165 110 0
1169 109 0
1173 108 0
1177 107 0
1181 106 0
1184 105 0
1188 103 0
1192 102 0
1196 100 0
1199 99 0
1203 97 0
1206 94 0
1209 92 0
1212 90 0
1216 87 0
1219 85 0
1222 82 0
1225 79 0
1228 77 0
1231 74 0
1235 73 0
1238 71 0
1242 70 0
1246 69 0
1250 69 0
1254 68 0
1258 69 0
1262 69 0
1266 69 0
1270 69 0
1274 69 0
1278 69 0
1282 69 0
1286 68 0
1290 67 0
1293 66 0
1297 64 0
1301 63 0
1304 61 0
1308 60 0
1312 58 0
1316 57 0
1319 55 0
1323 54 0
1327 53 0
1331 52 0
1335 51 0
1339 50 0
1342 49 0
1346 47 0
1350 46 0
1354 45 0
1358 44 0
1362 43 0
1365 41 0
1369 40 0
1373 39 0
1377 38 0
1380 36 0
1384 35 0
1388 34 0
1392 33 0
1396 31 0
1400 30 0
1403 29 0
1407 27 0
1411 26 0
1415 25 0
1418 23 0
1422 22 0
1426 20 0
1429 18 0
1433 16 0
1436 14 0
1439 12 0
1443 10 0
1446 7 0
1449 5 0
1452 3 0
1456 0 0
1459 -2 0
1462 -4 0
1466 -7 0
1469 -9 0
1472 -11 0
1476 -13 0
1479 -14 0
1483 -16 0
1487 -18 0
1490 -19 0
1494 -21 0
1498 -22 0
1502 -23 0
1505 -25 0
1509 -26 0
1513 -27 0
1517 -28 0
1521 -28 0
1525 -29 0
1529 -30 0
1533 -31 0
1537 -32 0
1540 -33 0
1544 -34 0
1548 -35 0
1552 -36 0
1556 -36 0
1560 -37 0
1564 -38 0
1568 -39 0
1572 -40 0
1576 -40 0
1580 -41 0
1584 -42 0
1588 -42 0
1592 -43 0
1595 -43 0
1599 -44 0
1603 -45 0
1607 -45 0
1611 -46 0
1615 -47 0
1619 -47 0
1623 -48 0
1627 -49 0
1631 -49 0
1635 -50 0
1639 -51 0
1643 -51 0
1647 -51 0
1651 -52 0
1655 -52 0
1659 -51 0
1663 -51 0
1667 -51 0
1671 -50 0
1675 -50 0
1679 -49 0
1683 -49 0
1687 -49 0
1691 -49 0
1695 -49 0
1699 -50 0
1703 -51 0
1707 -51 0
1710 -52 0
1714 -52 0
1718 -53 0
1722 -53 0
1726 -54 0
1730 -54 0
1734 -54 0
1738 -54 0
1742 -54 0
1746 -55 0
1750 -55 0
1754 -55 0
1758 -55 0
1762 -56 0
1766 -56 0
1770 -56 0
1774 -56 0
1778 -56 0
1782 -56 0
1786 -55 0
1790 -54 0
1794 -53 0
1797 -51 0
1801 -49 0
1804 -47 0
1807 -44 0
1810 -42 0
1813 -39 0
1816 -36 0
1819 -33 0
1822 -30 0
1825 -28 0
1828 -25 0
1831 -23 0
1834 -21 0
1838 -19 0
1842 -17 0
1845 -16 0
1849 -15 0
1853 -13 0
1857 -12 0
1861 -11 0
1865 -11 0
1869 -10 0
1872 -9 0
1876 -8 0
1880 -7 0
1884 -6 0
1888 -5 0
1892 -4 0
1896 -3 0
1900 -2 0
1903 -1 0
1907 0 0
end frb_curve_t