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 = 23
|   Segment [0] from curve   27
|      600 samples [1895..2494]
|     0.104 of the curve [0.328__0.432]
|   Segment [1] from curve   40 (reversed)
|      600 samples [2139..2738]
|     0.125 of the curve [0.445__0.569]
| Candidate after realignment and trimming:
|   Candidate index = 23
|   Segment [0] from curve   27
|      513 samples [1938..2450]
|     0.089 of the curve [0.335__0.424]
|   Segment [1] from curve   40 (reversed)
|      513 samples [2183..2695]
|     0.107 of the curve [0.454__0.560]
| 
| 
| side = "a"
| 
| converted to shape function
unit = 0.00529167
samples = 513
0 0 0
4 0 0
8 0 0
12 -1 0
16 -1 0
20 -2 0
24 -2 0
28 -2 0
32 -2 0
36 -3 0
40 -3 0
44 -3 0
48 -3 0
52 -4 0
56 -4 0
60 -4 0
64 -4 0
68 -4 0
72 -4 0
76 -4 0
80 -5 0
84 -5 0
88 -5 0
92 -4 0
96 -4 0
100 -4 0
104 -3 0
108 -3 0
112 -2 0
116 -1 0
119 0 0
123 1 0
127 2 0
131 2 0
135 3 0
139 4 0
143 6 0
147 7 0
150 7 0
154 8 0
158 9 0
162 10 0
166 11 0
170 12 0
174 12 0
178 13 0
182 14 0
186 15 0
190 15 0
194 16 0
197 18 0
201 19 0
205 20 0
209 21 0
213 22 0
216 24 0
220 25 0
224 26 0
228 28 0
231 29 0
235 31 0
239 32 0
243 33 0
247 34 0
250 36 0
254 37 0
258 38 0
262 39 0
266 40 0
270 41 0
273 43 0
277 44 0
281 45 0
285 46 0
289 48 0
292 49 0
296 50 0
300 52 0
304 53 0
307 55 0
311 57 0
314 59 0
318 61 0
321 63 0
324 66 0
327 68 0
330 71 0
332 74 0
335 77 0
337 80 0
340 84 0
342 87 0
344 90 0
347 94 0
349 97 0
351 100 0
353 104 0
355 107 0
358 110 0
360 113 0
363 116 0
366 119 0
369 121 0
372 124 0
376 126 0
379 128 0
383 130 0
386 131 0
390 133 0
394 134 0
398 135 0
402 136 0
406 137 0
410 138 0
414 138 0
417 139 0
421 140 0
425 140 0
429 140 0
433 141 0
437 141 0
441 141 0
445 142 0
449 142 0
453 143 0
457 143 0
461 143 0
465 144 0
469 144 0
473 144 0
477 144 0
481 144 0
485 144 0
489 144 0
493 144 0
497 144 0
501 143 0
505 143 0
509 142 0
513 141 0
517 141 0
521 140 0
525 139 0
529 138 0
533 137 0
536 136 0
540 135 0
544 135 0
548 134 0
552 133 0
556 133 0
560 133 0
564 132 0
568 132 0
572 131 0
576 131 0
580 131 0
584 131 0
588 131 0
592 131 0
596 131 0
600 131 0
604 132 0
608 132 0
612 132 0
616 133 0
620 133 0
624 133 0
628 133 0
632 133 0
636 133 0
640 133 0
644 132 0
648 132 0
652 132 0
656 133 0
660 133 0
664 134 0
668 135 0
671 137 0
675 139 0
678 141 0
681 144 0
684 146 0
687 149 0
690 152 0
693 154 0
696 157 0
699 159 0
703 162 0
706 164 0
709 166 0
713 168 0
717 169 0
720 171 0
724 173 0
727 175 0
731 176 0
735 178 0
738 180 0
742 182 0
745 184 0
749 186 0
752 188 0
755 190 0
759 192 0
762 194 0
765 197 0
769 199 0
772 201 0
775 204 0
778 206 0
782 208 0
785 210 0
788 213 0
792 215 0
795 216 0
799 218 0
803 220 0
806 221 0
810 223 0
814 224 0
817 226 0
821 227 0
825 229 0
829 230 0
832 232 0
836 233 0
840 235 0
844 236 0
847 237 0
851 238 0
855 239 0
859 240 0
863 240 0
867 240 0
871 241 0
875 241 0
879 241 0
883 240 0
887 240 0
891 240 0
895 239 0
899 239 0
903 238 0
907 238 0
911 237 0
915 236 0
919 235 0
922 234 0
926 233 0
930 232 0
934 231 0
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942 228 0
945 227 0
949 226 0
953 225 0
957 225 0
961 224 0
965 224 0
969 223 0
973 223 0
977 224 0
981 224 0
985 224 0
989 224 0
993 224 0
997 224 0
1001 223 0
1005 223 0
1009 222 0
1013 220 0
1016 219 0
1020 217 0
1023 215 0
1027 213 0
1031 212 0
1034 210 0
1038 209 0
1042 208 0
1046 208 0
1050 208 0
1054 208 0
1058 208 0
1062 208 0
1066 209 0
1070 209 0
1074 209 0
1078 209 0
1082 209 0
1086 208 0
1090 208 0
1094 207 0
1098 206 0
1102 205 0
1105 203 0
1109 202 0
1113 200 0
1116 199 0
1120 197 0
1123 195 0
1127 193 0
1130 191 0
1134 189 0
1137 187 0
1141 185 0
1144 183 0
1147 180 0
1151 178 0
1154 176 0
1158 174 0
1161 173 0
1165 171 0
1169 169 0
1172 168 0
1176 167 0
1180 166 0
1184 165 0
1188 164 0
1192 163 0
1196 163 0
1200 163 0
1204 163 0
1208 163 0
1212 164 0
1216 164 0
1220 165 0
1224 166 0
1227 167 0
1231 168 0
1235 170 0
1239 171 0
1243 172 0
1247 173 0
1251 174 0
1254 174 0
1258 175 0
1262 176 0
1266 176 0
1270 177 0
1274 177 0
1278 178 0
1282 179 0
1286 180 0
1290 181 0
1294 182 0
1298 183 0
1301 184 0
1305 185 0
1309 187 0
1313 188 0
1316 189 0
1320 191 0
1324 193 0
1327 194 0
1331 196 0
1335 198 0
1338 199 0
1342 201 0
1346 203 0
1349 204 0
1353 206 0
1356 208 0
1360 209 0
1364 210 0
1368 212 0
1372 213 0
1376 213 0
1380 214 0
1384 215 0
1387 215 0
1391 215 0
1395 215 0
1399 214 0
1403 213 0
1407 212 0
1411 211 0
1415 210 0
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1462 205 0
1466 205 0
1470 204 0
1474 204 0
1478 203 0
1482 202 0
1486 201 0
1490 200 0
1494 199 0
1498 197 0
1501 196 0
1505 195 0
1509 193 0
1512 192 0
1516 190 0
1520 188 0
1523 187 0
1527 185 0
1531 184 0
1534 182 0
1538 180 0
1542 179 0
1545 177 0
1549 176 0
1553 174 0
1557 173 0
1560 172 0
1564 170 0
1568 169 0
1572 168 0
1576 167 0
1580 166 0
1583 165 0
1587 164 0
1591 163 0
1595 161 0
1598 160 0
1602 158 0
1605 155 0
1608 153 0
1611 150 0
1614 147 0
1616 144 0
1619 140 0
1621 137 0
1624 134 0
1626 131 0
1629 129 0
1633 126 0
1636 124 0
1640 123 0
1644 121 0
1647 120 0
1651 120 0
1655 119 0
1659 118 0
1663 118 0
1667 117 0
1671 116 0
1675 116 0
1679 115 0
1683 113 0
1686 112 0
1690 110 0
1694 109 0
1697 107 0
1701 106 0
1705 104 0
1708 102 0
1712 101 0
1716 99 0
1719 98 0
1723 96 0
1727 94 0
1730 93 0
1734 91 0
1737 89 0
1741 87 0
1744 84 0
1747 82 0
1750 79 0
1753 77 0
1756 74 0
1759 72 0
1763 69 0
1766 67 0
1769 65 0
1772 62 0
1776 61 0
1780 59 0
1783 57 0
1787 56 0
1791 54 0
1794 53 0
1798 51 0
1802 49 0
1805 47 0
1808 45 0
1812 43 0
1815 41 0
1819 39 0
1822 37 0
1825 35 0
1829 33 0
1833 31 0
1836 30 0
1840 28 0
1844 27 0
1848 25 0
1851 24 0
1855 22 0
1859 21 0
1862 19 0
1866 17 0
1869 15 0
1873 13 0
1876 11 0
1879 9 0
1883 7 0
1886 5 0
1890 3 0
1894 1 0
1897 0 0
end frb_curve_t