summaryrefslogtreecommitdiff
path: root/graphics/epix/doc/plotting2.eepic
blob: 5f56a743ec2419bd1beff45309421dd859502c37 (plain)
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
103
104
105
106
107
108
109
110
111
112
113
114
115
116
117
118
119
120
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
147
148
149
150
151
152
153
154
155
156
157
158
159
160
161
162
163
164
165
166
167
168
169
170
171
172
173
174
175
176
177
178
179
180
181
182
183
184
185
186
187
188
189
190
191
192
193
194
195
196
197
198
199
200
201
202
203
204
205
206
207
208
209
210
211
212
213
214
215
216
217
218
219
220
221
222
223
224
225
226
227
228
229
230
231
232
233
234
235
236
237
238
239
240
241
242
243
244
245
246
247
248
249
250
251
252
253
254
255
256
257
258
259
260
261
262
263
264
265
266
267
268
269
270
271
272
273
274
275
276
277
278
279
280
281
282
283
284
285
286
287
288
289
290
291
292
293
294
295
296
297
298
299
300
301
302
303
304
305
306
307
308
309
310
311
312
313
314
315
316
317
318
319
320
321
322
323
324
325
326
327
328
329
330
331
332
333
334
335
336
337
338
339
340
341
342
343
344
345
346
347
348
349
350
351
352
353
354
355
356
357
358
359
360
361
362
363
364
365
366
367
368
369
370
371
372
373
374
375
376
377
378
379
380
381
382
383
384
385
386
387
388
389
390
391
392
393
394
395
396
397
398
399
400
401
402
403
404
405
406
407
408
409
410
411
412
413
414
415
416
417
418
419
420
421
422
423
424
425
426
427
428
429
430
431
432
433
434
435
436
437
438
439
440
441
442
443
444
445
446
447
448
449
450
451
452
453
454
455
456
457
458
459
460
461
462
463
464
465
466
467
468
469
470
471
472
473
474
475
476
477
478
479
480
481
482
483
484
485
486
487
488
489
490
491
492
493
494
495
496
497
498
499
500
501
502
503
504
505
506
507
508
509
510
511
512
513
514
515
516
517
518
519
520
521
522
523
524
525
526
527
528
529
530
531
532
533
534
535
536
537
538
539
540
541
542
543
544
545
546
547
548
549
550
551
552
553
554
555
556
557
558
559
560
561
562
563
564
565
566
567
568
569
570
571
572
573
574
575
576
577
578
579
580
581
582
583
584
585
586
587
588
589
590
591
592
593
594
595
596
597
598
599
600
601
602
603
604
605
606
607
608
609
610
611
612
613
614
615
616
617
618
619
620
621
622
623
624
625
626
627
628
629
630
631
632
633
634
635
636
637
638
639
640
641
642
643
644
645
646
647
648
649
650
651
652
653
654
655
656
657
658
659
660
661
662
663
664
665
666
667
668
669
670
671
672
673
674
675
676
677
678
679
680
681
682
683
684
685
686
687
688
689
690
691
692
693
694
695
696
697
698
699
700
701
702
703
704
705
706
707
708
709
710
711
712
713
714
715
716
717
718
719
720
721
722
723
724
725
726
727
728
729
730
731
732
733
734
735
736
737
738
739
740
741
742
743
744
745
746
747
748
749
750
751
752
753
754
755
756
757
758
759
760
761
762
763
764
765
766
767
768
769
770
771
772
773
774
775
776
777
778
779
780
781
782
783
784
785
786
787
788
789
790
791
792
793
794
795
796
797
798
799
800
801
802
803
804
805
806
807
808
809
810
811
812
813
814
815
816
817
818
819
820
821
822
823
824
825
826
827
828
829
830
831
832
833
834
835
836
837
838
839
840
841
842
843
844
845
846
847
848
849
850
851
852
853
854
855
856
857
858
859
860
861
862
863
864
865
866
867
868
869
870
871
872
873
874
875
876
877
878
879
880
881
882
883
884
885
886
887
888
889
890
891
892
893
894
895
896
897
898
899
900
901
902
903
904
905
906
907
908
909
910
911
912
913
914
915
916
917
918
919
920
921
922
923
924
925
926
927
928
929
930
931
932
933
934
935
936
937
938
939
940
941
942
943
944
945
946
947
948
949
950
951
952
953
954
955
956
957
958
959
960
961
962
963
964
965
966
967
968
969
970
971
972
973
974
975
976
977
978
979
980
981
982
983
984
985
986
987
988
989
990
991
992
993
994
995
996
997
998
999
1000
1001
1002
1003
1004
1005
1006
1007
1008
1009
1010
1011
1012
1013
1014
1015
1016
1017
1018
1019
1020
1021
1022
1023
1024
1025
1026
1027
1028
1029
1030
1031
1032
1033
1034
1035
1036
1037
1038
1039
1040
1041
1042
1043
1044
1045
1046
1047
1048
1049
1050
1051
1052
1053
1054
1055
1056
1057
1058
1059
1060
1061
1062
1063
1064
1065
1066
1067
1068
1069
1070
1071
1072
1073
1074
1075
1076
1077
1078
1079
1080
1081
1082
1083
1084
1085
1086
1087
1088
1089
1090
1091
1092
1093
1094
1095
1096
1097
1098
1099
1100
1101
1102
1103
1104
1105
1106
1107
1108
1109
1110
1111
1112
1113
1114
1115
1116
1117
1118
1119
1120
1121
1122
1123
1124
1125
1126
1127
1128
1129
1130
1131
1132
1133
1134
1135
1136
1137
1138
1139
1140
1141
1142
1143
1144
1145
1146
1147
1148
1149
1150
1151
1152
1153
1154
1155
1156
1157
1158
1159
1160
1161
1162
1163
1164
1165
1166
1167
1168
1169
1170
1171
1172
1173
1174
1175
1176
1177
1178
1179
1180
1181
1182
1183
1184
1185
1186
1187
1188
1189
1190
1191
1192
1193
1194
1195
1196
1197
1198
1199
1200
1201
1202
1203
1204
1205
1206
1207
1208
1209
1210
1211
1212
1213
1214
1215
1216
1217
1218
1219
1220
1221
1222
1223
1224
1225
1226
1227
1228
1229
1230
1231
1232
1233
1234
1235
1236
1237
1238
1239
1240
1241
1242
1243
1244
1245
1246
1247
1248
1249
1250
1251
1252
1253
1254
1255
1256
1257
1258
1259
1260
1261
1262
1263
1264
1265
1266
1267
1268
1269
1270
1271
1272
1273
1274
1275
1276
1277
1278
1279
1280
1281
1282
1283
1284
1285
1286
1287
1288
1289
1290
1291
1292
1293
1294
1295
1296
1297
1298
1299
1300
1301
1302
1303
1304
1305
1306
1307
1308
1309
1310
1311
1312
1313
1314
1315
1316
1317
1318
1319
1320
1321
1322
1323
1324
1325
1326
1327
1328
1329
1330
1331
1332
1333
1334
1335
1336
1337
1338
1339
1340
1341
1342
1343
1344
1345
1346
1347
1348
1349
1350
1351
1352
1353
1354
1355
1356
1357
1358
1359
1360
1361
1362
1363
1364
1365
1366
1367
1368
1369
1370
1371
1372
1373
1374
1375
1376
1377
1378
1379
1380
1381
1382
1383
1384
1385
1386
1387
1388
1389
1390
1391
1392
1393
1394
1395
1396
1397
1398
1399
1400
1401
1402
1403
1404
1405
1406
1407
1408
1409
1410
1411
1412
1413
1414
1415
1416
1417
1418
1419
1420
1421
1422
1423
1424
1425
1426
1427
1428
1429
1430
1431
1432
1433
1434
1435
1436
1437
1438
1439
1440
1441
1442
1443
1444
1445
1446
1447
1448
1449
1450
1451
1452
1453
1454
1455
1456
1457
1458
1459
1460
1461
1462
1463
1464
1465
1466
1467
1468
1469
1470
1471
1472
1473
1474
1475
1476
1477
1478
1479
1480
1481
1482
1483
1484
1485
1486
1487
1488
1489
1490
1491
1492
1493
1494
1495
1496
1497
1498
1499
1500
1501
1502
1503
1504
1505
1506
1507
1508
1509
1510
1511
1512
1513
1514
1515
1516
1517
1518
1519
1520
1521
1522
1523
1524
1525
1526
1527
1528
1529
1530
1531
1532
1533
1534
1535
1536
1537
1538
1539
1540
1541
1542
1543
1544
1545
1546
1547
1548
1549
1550
1551
1552
1553
1554
1555
1556
1557
1558
1559
1560
1561
1562
1563
1564
1565
1566
1567
1568
1569
1570
1571
1572
1573
1574
1575
1576
1577
1578
1579
1580
1581
1582
1583
1584
1585
1586
1587
1588
1589
1590
1591
1592
1593
1594
1595
1596
1597
1598
1599
1600
1601
1602
1603
1604
1605
1606
1607
1608
1609
1610
1611
1612
1613
1614
1615
1616
1617
1618
1619
1620
1621
1622
1623
1624
1625
1626
1627
1628
1629
1630
1631
1632
1633
1634
1635
1636
1637
1638
1639
1640
1641
1642
1643
1644
1645
1646
1647
1648
1649
1650
1651
1652
1653
1654
1655
1656
1657
1658
1659
1660
1661
1662
1663
1664
1665
1666
1667
1668
1669
1670
1671
1672
1673
1674
1675
1676
1677
1678
1679
1680
1681
1682
1683
1684
1685
1686
1687
1688
1689
1690
1691
1692
1693
1694
1695
1696
1697
1698
1699
1700
1701
1702
1703
1704
1705
1706
1707
1708
1709
1710
1711
1712
1713
1714
1715
1716
1717
1718
1719
1720
1721
1722
1723
1724
1725
1726
1727
1728
1729
1730
1731
1732
1733
1734
1735
1736
1737
1738
1739
1740
1741
1742
1743
1744
1745
1746
1747
1748
1749
1750
1751
1752
1753
1754
1755
1756
1757
1758
1759
1760
1761
1762
1763
1764
1765
1766
%% Generated from plotting2.xp on Tue Sep 25 00:02:47 EDT 2007 by
%% ePiX-1.2.0
%% 
%%   Cartesian bounding box: [-1,1] x [-1,1]
%%   Actual size: 2 x 1in
%%   Figure offset: left by 0in, down by 0in
%% 
%% usepackages pstricks
%% 
\newcmykcolor{cmy_0000ff}{0 0 1 0}%
\newcmykcolor{cmy_0101ff}{0 0 0.996078 0.00392157}%
\newcmykcolor{cmy_0202ff}{0 0 0.992157 0.00784314}%
\newcmykcolor{cmy_0303ff}{0 0 0.988235 0.0117647}%
\newcmykcolor{cmy_0505ff}{0 0 0.980392 0.0196078}%
\newcmykcolor{cmy_0606ff}{0 0 0.976471 0.0235294}%
\newcmykcolor{cmy_0808ff}{0 0 0.968627 0.0313725}%
\newcmykcolor{cmy_0909ff}{0 0 0.964706 0.0352941}%
\newcmykcolor{cmy_0a0aff}{0 0 0.960784 0.0392157}%
\newcmykcolor{cmy_0b0bff}{0 0 0.956863 0.0431373}%
\newcmykcolor{cmy_0c0cff}{0 0 0.952941 0.0470588}%
\newcmykcolor{cmy_0d0dff}{0 0 0.94902 0.0509804}%
\newcmykcolor{cmy_0e0eff}{0 0 0.945098 0.054902}%
\newcmykcolor{cmy_0f0fff}{0 0 0.941176 0.0588235}%
\newcmykcolor{cmy_1111ff}{0 0 0.933333 0.0666667}%
\newcmykcolor{cmy_1313ff}{0 0 0.92549 0.0745098}%
\newcmykcolor{cmy_1515ff}{0 0 0.917647 0.0823529}%
\newcmykcolor{cmy_1616ff}{0 0 0.913725 0.0862745}%
\newcmykcolor{cmy_1818ff}{0 0 0.905882 0.0941176}%
\newcmykcolor{cmy_1919ff}{0 0 0.901961 0.0980392}%
\newcmykcolor{cmy_1b1bff}{0 0 0.894118 0.105882}%
\newcmykcolor{cmy_1c1cff}{0 0 0.890196 0.109804}%
\newcmykcolor{cmy_2020ff}{0 0 0.87451 0.12549}%
\newcmykcolor{cmy_2323ff}{0 0 0.862745 0.137255}%
\newcmykcolor{cmy_2525ff}{0 0 0.854902 0.145098}%
\newcmykcolor{cmy_2626ff}{0 0 0.85098 0.14902}%
\newcmykcolor{cmy_2828ff}{0 0 0.843137 0.156863}%
\newcmykcolor{cmy_2929ff}{0 0 0.839216 0.160784}%
\newcmykcolor{cmy_2a2aff}{0 0 0.835294 0.164706}%
\newcmykcolor{cmy_2d2dff}{0 0 0.823529 0.176471}%
\newcmykcolor{cmy_3030ff}{0 0 0.811765 0.188235}%
\newcmykcolor{cmy_3131ff}{0 0 0.807843 0.192157}%
\newcmykcolor{cmy_3232ff}{0 0 0.803922 0.196078}%
\newcmykcolor{cmy_3434ff}{0 0 0.796078 0.203922}%
\newcmykcolor{cmy_3535ff}{0 0 0.792157 0.207843}%
\newcmykcolor{cmy_3636ff}{0 0 0.788235 0.211765}%
\newcmykcolor{cmy_3737ff}{0 0 0.784314 0.215686}%
\newcmykcolor{cmy_3838ff}{0 0 0.780392 0.219608}%
\newcmykcolor{cmy_3939ff}{0 0 0.776471 0.223529}%
\newcmykcolor{cmy_3a3aff}{0 0 0.772549 0.227451}%
\newcmykcolor{cmy_3b3bff}{0 0 0.768627 0.231373}%
\newcmykcolor{cmy_3c3cff}{0 0 0.764706 0.235294}%
\newcmykcolor{cmy_3d3dff}{0 0 0.760784 0.239216}%
\newcmykcolor{cmy_3e3eff}{0 0 0.756863 0.243137}%
\newcmykcolor{cmy_3f3fff}{0 0 0.752941 0.247059}%
\newcmykcolor{cmy_4141ff}{0 0 0.745098 0.254902}%
\newcmykcolor{cmy_4343ff}{0 0 0.737255 0.262745}%
\newcmykcolor{cmy_4545ff}{0 0 0.729412 0.270588}%
\newcmykcolor{cmy_4848ff}{0 0 0.717647 0.282353}%
\newcmykcolor{cmy_4949ff}{0 0 0.713725 0.286275}%
\newcmykcolor{cmy_4a4aff}{0 0 0.709804 0.290196}%
\newcmykcolor{cmy_4b4bff}{0 0 0.705882 0.294118}%
\newcmykcolor{cmy_4c4cff}{0 0 0.701961 0.298039}%
\newcmykcolor{cmy_4d4dff}{0 0 0.698039 0.301961}%
\newcmykcolor{cmy_4e4eff}{0 0 0.694118 0.305882}%
\newcmykcolor{cmy_4f4fff}{0 0 0.690196 0.309804}%
\newcmykcolor{cmy_5050ff}{0 0 0.686275 0.313725}%
\newcmykcolor{cmy_5151ff}{0 0 0.682353 0.317647}%
\newcmykcolor{cmy_5252ff}{0 0 0.678431 0.321569}%
\newcmykcolor{cmy_5353ff}{0 0 0.67451 0.32549}%
\newcmykcolor{cmy_5454ff}{0 0 0.670588 0.329412}%
\newcmykcolor{cmy_5555ff}{0 0 0.666667 0.333333}%
\newcmykcolor{cmy_5656ff}{0 0 0.662745 0.337255}%
\newcmykcolor{cmy_5757ff}{0 0 0.658824 0.341176}%
\newcmykcolor{cmy_5858ff}{0 0 0.654902 0.345098}%
\newcmykcolor{cmy_5959ff}{0 0 0.65098 0.34902}%
\newcmykcolor{cmy_5a5aff}{0 0 0.647059 0.352941}%
\newcmykcolor{cmy_5b5bff}{0 0 0.643137 0.356863}%
\newcmykcolor{cmy_5c5cff}{0 0 0.639216 0.360784}%
\newcmykcolor{cmy_5d5dff}{0 0 0.635294 0.364706}%
\newcmykcolor{cmy_5e5eff}{0 0 0.631373 0.368627}%
\newcmykcolor{cmy_5f5fff}{0 0 0.627451 0.372549}%
\newcmykcolor{cmy_6060ff}{0 0 0.623529 0.376471}%
\newcmykcolor{cmy_6161ff}{0 0 0.619608 0.380392}%
\newcmykcolor{cmy_6262ff}{0 0 0.615686 0.384314}%
\newcmykcolor{cmy_6363ff}{0 0 0.611765 0.388235}%
\newcmykcolor{cmy_6464ff}{0 0 0.607843 0.392157}%
\newcmykcolor{cmy_6565ff}{0 0 0.603922 0.396078}%
\newcmykcolor{cmy_6666ff}{0 0 0.6 0.4}%
\newcmykcolor{cmy_6767ff}{0 0 0.596078 0.403922}%
\newcmykcolor{cmy_6868ff}{0 0 0.592157 0.407843}%
\newcmykcolor{cmy_6969ff}{0 0 0.588235 0.411765}%
\newcmykcolor{cmy_6a6aff}{0 0 0.584314 0.415686}%
\newcmykcolor{cmy_6b6bff}{0 0 0.580392 0.419608}%
\newcmykcolor{cmy_6c6cff}{0 0 0.576471 0.423529}%
\newcmykcolor{cmy_6d6dff}{0 0 0.572549 0.427451}%
\newcmykcolor{cmy_6e6eff}{0 0 0.568627 0.431373}%
\newcmykcolor{cmy_6f6fff}{0 0 0.564706 0.435294}%
\newcmykcolor{cmy_7070ff}{0 0 0.560784 0.439216}%
\newcmykcolor{cmy_7171ff}{0 0 0.556863 0.443137}%
\newcmykcolor{cmy_7272ff}{0 0 0.552941 0.447059}%
\newcmykcolor{cmy_7373ff}{0 0 0.54902 0.45098}%
\newcmykcolor{cmy_7474ff}{0 0 0.545098 0.454902}%
\newcmykcolor{cmy_7575ff}{0 0 0.541176 0.458824}%
\newcmykcolor{cmy_7676ff}{0 0 0.537255 0.462745}%
\newcmykcolor{cmy_7777ff}{0 0 0.533333 0.466667}%
\newcmykcolor{cmy_7878ff}{0 0 0.529412 0.470588}%
\newcmykcolor{cmy_7979ff}{0 0 0.52549 0.47451}%
\newcmykcolor{cmy_7a7aff}{0 0 0.521569 0.478431}%
\newcmykcolor{cmy_7b7bff}{0 0 0.517647 0.482353}%
\newcmykcolor{cmy_7c7cff}{0 0 0.513725 0.486275}%
\newcmykcolor{cmy_7d7dff}{0 0 0.509804 0.490196}%
\newcmykcolor{cmy_7e7eff}{0 0 0.505882 0.494118}%
\newcmykcolor{cmy_7f7fff}{0 0 0.501961 0.498039}%
\newrgbcolor{rgb_000000}{0 0 0}%
\newrgbcolor{rgb_19197f}{0.0980392 0.0980392 0.498039}%
\newrgbcolor{rgb_191980}{0.0980392 0.0980392 0.501961}%
\newrgbcolor{rgb_191981}{0.0980392 0.0980392 0.505882}%
\newrgbcolor{rgb_1a1a82}{0.101961 0.101961 0.509804}%
\newrgbcolor{rgb_1a1a83}{0.101961 0.101961 0.513725}%
\newrgbcolor{rgb_1a1a84}{0.101961 0.101961 0.517647}%
\newrgbcolor{rgb_1a1a85}{0.101961 0.101961 0.521569}%
\newrgbcolor{rgb_1a1a86}{0.101961 0.101961 0.52549}%
\newrgbcolor{rgb_1b1b87}{0.105882 0.105882 0.529412}%
\newrgbcolor{rgb_1b1b88}{0.105882 0.105882 0.533333}%
\newrgbcolor{rgb_1b1b89}{0.105882 0.105882 0.537255}%
\newrgbcolor{rgb_1b1b8a}{0.105882 0.105882 0.541176}%
\newrgbcolor{rgb_1b1b8b}{0.105882 0.105882 0.545098}%
\newrgbcolor{rgb_1c1c8c}{0.109804 0.109804 0.54902}%
\newrgbcolor{rgb_1c1c8d}{0.109804 0.109804 0.552941}%
\newrgbcolor{rgb_1c1c8e}{0.109804 0.109804 0.556863}%
\newrgbcolor{rgb_1c1c8f}{0.109804 0.109804 0.560784}%
\newrgbcolor{rgb_1c1c90}{0.109804 0.109804 0.564706}%
\newrgbcolor{rgb_1d1d91}{0.113725 0.113725 0.568627}%
\newrgbcolor{rgb_1d1d92}{0.113725 0.113725 0.572549}%
\newrgbcolor{rgb_1d1d93}{0.113725 0.113725 0.576471}%
\newrgbcolor{rgb_1d1d94}{0.113725 0.113725 0.580392}%
\newrgbcolor{rgb_1d1d95}{0.113725 0.113725 0.584314}%
\newrgbcolor{rgb_1e1e96}{0.117647 0.117647 0.588235}%
\newrgbcolor{rgb_1e1e97}{0.117647 0.117647 0.592157}%
\newrgbcolor{rgb_1e1e98}{0.117647 0.117647 0.596078}%
\newrgbcolor{rgb_1e1e99}{0.117647 0.117647 0.6}%
\newrgbcolor{rgb_1e1e9a}{0.117647 0.117647 0.603922}%
\newrgbcolor{rgb_1f1f9b}{0.121569 0.121569 0.607843}%
\newrgbcolor{rgb_1f1f9c}{0.121569 0.121569 0.611765}%
\newrgbcolor{rgb_1f1f9d}{0.121569 0.121569 0.615686}%
\newrgbcolor{rgb_1f1f9e}{0.121569 0.121569 0.619608}%
\newrgbcolor{rgb_1f1f9f}{0.121569 0.121569 0.623529}%
\newrgbcolor{rgb_2020a0}{0.12549 0.12549 0.627451}%
\newrgbcolor{rgb_2020a1}{0.12549 0.12549 0.631373}%
\newrgbcolor{rgb_2020a2}{0.12549 0.12549 0.635294}%
\newrgbcolor{rgb_2020a3}{0.12549 0.12549 0.639216}%
\newrgbcolor{rgb_2020a4}{0.12549 0.12549 0.643137}%
\newrgbcolor{rgb_2121a5}{0.129412 0.129412 0.647059}%
\newrgbcolor{rgb_2121a6}{0.129412 0.129412 0.65098}%
\newrgbcolor{rgb_2121a7}{0.129412 0.129412 0.654902}%
\newrgbcolor{rgb_2121a8}{0.129412 0.129412 0.658824}%
\newrgbcolor{rgb_2121a9}{0.129412 0.129412 0.662745}%
\newrgbcolor{rgb_2222aa}{0.133333 0.133333 0.666667}%
\newrgbcolor{rgb_2222ab}{0.133333 0.133333 0.670588}%
\newrgbcolor{rgb_2222ac}{0.133333 0.133333 0.67451}%
\newrgbcolor{rgb_2222ad}{0.133333 0.133333 0.678431}%
\newrgbcolor{rgb_2222ae}{0.133333 0.133333 0.682353}%
\newrgbcolor{rgb_2323af}{0.137255 0.137255 0.686275}%
\newrgbcolor{rgb_2323b0}{0.137255 0.137255 0.690196}%
\newrgbcolor{rgb_2323b1}{0.137255 0.137255 0.694118}%
\newrgbcolor{rgb_2323b2}{0.137255 0.137255 0.698039}%
\newrgbcolor{rgb_2323b3}{0.137255 0.137255 0.701961}%
\newrgbcolor{rgb_2424b4}{0.141176 0.141176 0.705882}%
\newrgbcolor{rgb_2424b5}{0.141176 0.141176 0.709804}%
\newrgbcolor{rgb_2424b6}{0.141176 0.141176 0.713725}%
\newrgbcolor{rgb_2525b9}{0.145098 0.145098 0.72549}%
\newrgbcolor{rgb_2525bb}{0.145098 0.145098 0.733333}%
\newrgbcolor{rgb_2525bd}{0.145098 0.145098 0.741176}%
\newrgbcolor{rgb_2626bf}{0.14902 0.14902 0.74902}%
\newrgbcolor{rgb_2626c0}{0.14902 0.14902 0.752941}%
\newrgbcolor{rgb_2626c1}{0.14902 0.14902 0.756863}%
\newrgbcolor{rgb_2626c2}{0.14902 0.14902 0.760784}%
\newrgbcolor{rgb_2727c3}{0.152941 0.152941 0.764706}%
\newrgbcolor{rgb_2727c4}{0.152941 0.152941 0.768627}%
\newrgbcolor{rgb_2727c5}{0.152941 0.152941 0.772549}%
\newrgbcolor{rgb_2727c6}{0.152941 0.152941 0.776471}%
\newrgbcolor{rgb_2727c7}{0.152941 0.152941 0.780392}%
\newrgbcolor{rgb_2828c8}{0.156863 0.156863 0.784314}%
\newrgbcolor{rgb_2828c9}{0.156863 0.156863 0.788235}%
\newrgbcolor{rgb_2828ca}{0.156863 0.156863 0.792157}%
\newrgbcolor{rgb_2828cc}{0.156863 0.156863 0.8}%
\newrgbcolor{rgb_2929cd}{0.160784 0.160784 0.803922}%
\newrgbcolor{rgb_2929ce}{0.160784 0.160784 0.807843}%
\newrgbcolor{rgb_2929d1}{0.160784 0.160784 0.819608}%
\newrgbcolor{rgb_2a2ad4}{0.164706 0.164706 0.831373}%
\newrgbcolor{rgb_2a2ad5}{0.164706 0.164706 0.835294}%
\newrgbcolor{rgb_2a2ad6}{0.164706 0.164706 0.839216}%
\newrgbcolor{rgb_2b2bd8}{0.168627 0.168627 0.847059}%
\newrgbcolor{rgb_2b2bd9}{0.168627 0.168627 0.85098}%
\newrgbcolor{rgb_2b2bdb}{0.168627 0.168627 0.858824}%
\newrgbcolor{rgb_2c2cde}{0.172549 0.172549 0.870588}%
\newrgbcolor{rgb_2d2de2}{0.176471 0.176471 0.886275}%
\newrgbcolor{rgb_2d2de3}{0.176471 0.176471 0.890196}%
\newrgbcolor{rgb_2d2de5}{0.176471 0.176471 0.898039}%
\newrgbcolor{rgb_2e2ee6}{0.180392 0.180392 0.901961}%
\newrgbcolor{rgb_2e2ee8}{0.180392 0.180392 0.909804}%
\newrgbcolor{rgb_2e2ee9}{0.180392 0.180392 0.913725}%
\newrgbcolor{rgb_2f2feb}{0.184314 0.184314 0.921569}%
\newrgbcolor{rgb_2f2fed}{0.184314 0.184314 0.929412}%
\newrgbcolor{rgb_2f2fef}{0.184314 0.184314 0.937255}%
\newrgbcolor{rgb_3030f0}{0.188235 0.188235 0.941176}%
\newrgbcolor{rgb_3030f1}{0.188235 0.188235 0.945098}%
\newrgbcolor{rgb_3030f2}{0.188235 0.188235 0.94902}%
\newrgbcolor{rgb_3030f3}{0.188235 0.188235 0.952941}%
\newrgbcolor{rgb_3030f4}{0.188235 0.188235 0.956863}%
\newrgbcolor{rgb_3131f5}{0.192157 0.192157 0.960784}%
\newrgbcolor{rgb_3131f6}{0.192157 0.192157 0.964706}%
\newrgbcolor{rgb_3131f8}{0.192157 0.192157 0.972549}%
\newrgbcolor{rgb_3131f9}{0.192157 0.192157 0.976471}%
\newrgbcolor{rgb_3232fb}{0.196078 0.196078 0.984314}%
\newrgbcolor{rgb_3232fc}{0.196078 0.196078 0.988235}%
\newrgbcolor{rgb_3232fd}{0.196078 0.196078 0.992157}%
\newrgbcolor{rgb_3232fe}{0.196078 0.196078 0.996078}%
\psset{unit=1in,linewidth=0.4pt}%
\begin{pspicture}(2,1)(0,0)%
\psline(1,0.5)(0.460099,0.0671161)
\psset{fillcolor=rgb_000000}%
\pspolygon[fillstyle=solid](0.513324,0.109791)(0.500341,0.125984)
  (0.460099,0.0671161)(0.526308,0.093598)(0.513324,0.109791)
\psline(1,0.5)(2.30211,0.383998)
\pspolygon[fillstyle=solid](2.19255,0.39376)(2.1907,0.373086)
  (2.30211,0.383998)(2.19439,0.414433)(2.19255,0.39376)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1.21563,0.452275)(1.23301,0.375451)
  (1.17732,0.388446)(1.12142,0.416397)(1.11204,0.483169)
  (1.164,0.462409)(1.21563,0.452275)
\psset{fillcolor=cmy_5858ff}%
\psset{linecolor=rgb_2121a6}%
\pspolygon[fillstyle=solid](1.31978,0.464555)(1.34701,0.395075)
  (1.28931,0.377672)(1.23301,0.375451)(1.21563,0.452275)
  (1.26742,0.453019)(1.31978,0.464555)
\psset{fillcolor=cmy_6969ff}%
\psset{linecolor=rgb_1d1d95}%
\pspolygon[fillstyle=solid](1.11204,0.483169)(1.12142,0.416397)
  (1.0645,0.458716)(1.0058,0.514406)(1.0053,0.553791)
  (1.05928,0.513957)(1.11204,0.483169)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1.42762,0.517893)(1.46924,0.473639)
  (1.40679,0.427311)(1.34701,0.395075)(1.31978,0.464555)
  (1.3731,0.486452)(1.42762,0.517893)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](1.0053,0.553791)(1.0058,0.514406)
  (0.944617,0.581935)(0.880444,0.659087)(0.892338,0.65446)
  (0.949725,0.601259)(1.0053,0.553791)
\psset{fillcolor=cmy_6565ff}%
\psset{linecolor=rgb_1e1e99}%
\pspolygon[fillstyle=solid](1.19425,0.509734)(1.21563,0.452275)
  (1.164,0.462409)(1.11204,0.483169)(1.10071,0.531856)
  (1.14768,0.517332)(1.19425,0.509734)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](1.28699,0.515829)(1.31978,0.464555)
  (1.26742,0.453019)(1.21563,0.452275)(1.19425,0.509734)
  (1.24062,0.509263)(1.28699,0.515829)
\psset{fillcolor=cmy_6f6fff}%
\psset{linecolor=rgb_1c1c8f}%
\pspolygon[fillstyle=solid](1.10071,0.531856)(1.11204,0.483169)
  (1.05928,0.513957)(1.0053,0.553791)(1.00473,0.579391)
  (1.05312,0.552809)(1.10071,0.531856)
\psset{fillcolor=cmy_6666ff}%
\psset{linecolor=rgb_1e1e98}%
\pspolygon[fillstyle=solid](1.38015,0.548201)(1.42762,0.517893)
  (1.3731,0.486452)(1.31978,0.464555)(1.28699,0.515829)
  (1.33349,0.529041)(1.38015,0.548201)
\psset{fillcolor=cmy_6c6cff}%
\psset{linecolor=rgb_1d1d92}%
\pspolygon[fillstyle=solid](1.54036,0.603855)(1.60334,0.602838)
  (1.53472,0.5328)(1.46924,0.473639)(1.42762,0.517893)
  (1.48342,0.557617)(1.54036,0.603855)
\psset{fillcolor=cmy_7979ff}%
\psset{linecolor=rgb_1a1a85}%
\pspolygon[fillstyle=solid](1.00473,0.579391)(1.0053,0.553791)
  (0.949725,0.601259)(0.892338,0.65446)(0.905094,0.644715)
  (0.955399,0.610498)(1.00473,0.579391)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.892338,0.65446)(0.880444,0.659087)
  (0.812994,0.742797)(0.742326,0.82905)(0.772133,0.767878)
  (0.833083,0.710977)(0.892338,0.65446)
\psset{fillcolor=cmy_7070ff}%
\psset{linecolor=rgb_1c1c8e}%
\pspolygon[fillstyle=solid](1.1691,0.547312)(1.19425,0.509734)
  (1.14768,0.517332)(1.10071,0.531856)(1.08754,0.562251)
  (1.12854,0.552782)(1.1691,0.547312)
\psset{fillcolor=cmy_7777ff}%
\psset{linecolor=rgb_1b1b87}%
\pspolygon[fillstyle=solid](1.08754,0.562251)(1.10071,0.531856)
  (1.05312,0.552809)(1.00473,0.579391)(1.00408,0.591586)
  (1.04606,0.57537)(1.08754,0.562251)
\psset{fillcolor=cmy_6d6dff}%
\psset{linecolor=rgb_1d1d91}%
\pspolygon[fillstyle=solid](1.24902,0.548712)(1.28699,0.515829)
  (1.24062,0.509263)(1.19425,0.509734)(1.1691,0.547312)
  (1.20925,0.545979)(1.24902,0.548712)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.905094,0.644715)(0.892338,0.65446)
  (0.833083,0.710977)(0.772133,0.767878)(0.801956,0.715411)
  (0.853879,0.680337)(0.905094,0.644715)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](1.47358,0.599945)(1.54036,0.603855)
  (1.48342,0.557617)(1.42762,0.517893)(1.38015,0.548201)
  (1.42692,0.572286)(1.47358,0.599945)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](1.00408,0.591586)(1.00473,0.579391)
  (0.955399,0.610498)(0.905094,0.644715)(0.918709,0.630156)
  (0.961612,0.610155)(1.00408,0.591586)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](1.32731,0.565028)(1.38015,0.548201)
  (1.33349,0.529041)(1.28699,0.515829)(1.24902,0.548712)
  (1.2884,0.555226)(1.32731,0.565028)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](0.772133,0.767878)(0.742326,0.82905)
  (0.668933,0.912872)(0.593817,0.988506)(0.647182,0.869075)
  (0.709925,0.821791)(0.772133,0.767878)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.918709,0.630156)(0.905094,0.644715)
  (0.853879,0.680337)(0.801956,0.715411)(0.832163,0.670073)
  (0.875495,0.650521)(0.918709,0.630156)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](1.14055,0.565734)(1.1691,0.547312)
  (1.12854,0.552782)(1.08754,0.562251)(1.07271,0.575185)
  (1.10684,0.569509)(1.14055,0.565734)
\psset{fillcolor=cmy_7979ff}%
\psset{linecolor=rgb_1a1a85}%
\pspolygon[fillstyle=solid](1.65578,0.705915)(1.74819,0.763081)
  (1.67477,0.680906)(1.60334,0.602838)(1.54036,0.603855)
  (1.59806,0.654266)(1.65578,0.705915)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](1.07271,0.575185)(1.08754,0.562251)
  (1.04606,0.57537)(1.00408,0.591586)(1.00338,0.591308)
  (1.0382,0.582558)(1.07271,0.575185)
\psset{fillcolor=cmy_7575ff}%
\psset{linecolor=rgb_1b1b89}%
\pspolygon[fillstyle=solid](0.801956,0.715411)(0.772133,0.767878)
  (0.709925,0.821791)(0.647182,0.869075)(0.697531,0.775355)
  (0.749674,0.74781)(0.801956,0.715411)
\psset{fillcolor=cmy_7a7aff}%
\psset{linecolor=rgb_1a1a84}%
\pspolygon[fillstyle=solid](1.2064,0.564093)(1.24902,0.548712)
  (1.20925,0.545979)(1.1691,0.547312)(1.14055,0.565734)
  (1.17375,0.563943)(1.2064,0.564093)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](1.40315,0.59151)(1.47358,0.599945)
  (1.42692,0.572286)(1.38015,0.548201)(1.32731,0.565028)
  (1.36563,0.577419)(1.40315,0.59151)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.00338,0.591308)(1.00408,0.591586)
  (0.961612,0.610155)(0.918709,0.630156)(0.933183,0.611153)
  (0.968339,0.601011)(1.00338,0.591308)
\psset{fillcolor=cmy_6c6cff}%
\psset{linecolor=rgb_1d1d92}%
\pspolygon[fillstyle=solid](0.189032,0.289372)(0.105002,0.195832)
  (0.106173,0.133184)(0.107102,0.0871823)(0.187635,0.204779)
  (0.187646,0.241139)(0.189032,0.289372)
\psset{fillcolor=cmy_7c7cff}%
\psset{linecolor=rgb_1a1a82}%
\pspolygon[fillstyle=solid](1.26963,0.569425)(1.32731,0.565028)
  (1.2884,0.555226)(1.24902,0.548712)(1.2064,0.564093)
  (1.23839,0.566016)(1.26963,0.569425)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](0.832163,0.670073)(0.801956,0.715411)
  (0.749674,0.74781)(0.697531,0.775355)(0.746272,0.701846)
  (0.788976,0.687585)(0.832163,0.670073)
\psset{fillcolor=cmy_7c7cff}%
\psset{linecolor=rgb_1a1a82}%
\pspolygon[fillstyle=solid](1.56495,0.658972)(1.65578,0.705915)
  (1.59806,0.654266)(1.54036,0.603855)(1.47358,0.599945)
  (1.51977,0.629498)(1.56495,0.658972)
\psset{fillcolor=cmy_4949ff}%
\psset{linecolor=rgb_2424b5}%
\pspolygon[fillstyle=solid](0.19769,0.416171)(0.10474,0.365653)
  (0.104222,0.273918)(0.105002,0.195832)(0.189032,0.289372)
  (0.192187,0.348273)(0.19769,0.416171)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](0.933183,0.611153)(0.918709,0.630156)
  (0.875495,0.650521)(0.832163,0.670073)(0.863092,0.630402)
  (0.898045,0.621157)(0.933183,0.611153)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](0.647182,0.869075)(0.593817,0.988506)
  (0.518501,1.04983)(0.444947,1.09101)(0.524261,0.929508)
  (0.584894,0.90608)(0.647182,0.869075)
\psset{fillcolor=cmy_5353ff}%
\psset{linecolor=rgb_2222ab}%
\pspolygon[fillstyle=solid](0.697531,0.775355)(0.647182,0.869075)
  (0.584894,0.90608)(0.524261,0.929508)(0.596275,0.807827)
  (0.646156,0.795963)(0.697531,0.775355)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.187635,0.204779)(0.107102,0.0871823)
  (0.107428,0.0586308)(0.107074,0.0480454)(0.191172,0.170524)
  (0.188802,0.181093)(0.187635,0.204779)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](1.32922,0.579024)(1.40315,0.59151)
  (1.36563,0.577419)(1.32731,0.565028)(1.26963,0.569425)
  (1.29996,0.573925)(1.32922,0.579024)
\psset{fillcolor=cmy_6c6cff}%
\psset{linecolor=rgb_1d1d92}%
\pspolygon[fillstyle=solid](0.863092,0.630402)(0.832163,0.670073)
  (0.788976,0.687585)(0.746272,0.701846)(0.794552,0.644134)
  (0.828519,0.638261)(0.863092,0.630402)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.109,0.566914)(1.14055,0.565734)
  (1.10684,0.569509)(1.07271,0.575185)(1.05638,0.57247)
  (1.08289,0.569392)(1.109,0.566914)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](1.05638,0.57247)(1.07271,0.575185)
  (1.0382,0.582558)(1.00338,0.591308)(1.00261,0.579992)
  (1.02959,0.576053)(1.05638,0.57247)
\pspolygon[fillstyle=solid](1.47456,0.620443)(1.56495,0.658972)
  (1.51977,0.629498)(1.47358,0.599945)(1.40315,0.59151)
  (1.43958,0.606246)(1.47456,0.620443)
\psset{fillcolor=cmy_5050ff}%
\psset{linecolor=rgb_2222ae}%
\pspolygon[fillstyle=solid](0.746272,0.701846)(0.697531,0.775355)
  (0.646156,0.795963)(0.596275,0.807827)(0.663929,0.71633)
  (0.704444,0.711739)(0.746272,0.701846)
\psset{fillcolor=cmy_2323ff}%
\psset{linecolor=rgb_2b2bdb}%
\pspolygon[fillstyle=solid](0.218731,0.569601)(0.114562,0.578881)
  (0.107723,0.468479)(0.10474,0.365653)(0.19769,0.416171)
  (0.206264,0.490868)(0.218731,0.569601)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](1.00261,0.579992)(1.00338,0.591308)
  (0.968339,0.601011)(0.933183,0.611153)(0.948523,0.588133)
  (0.975553,0.584095)(1.00261,0.579992)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.1597,0.563866)(1.2064,0.564093)
  (1.17375,0.563943)(1.14055,0.565734)(1.109,0.566914)
  (1.13464,0.565078)(1.1597,0.563866)
\psset{fillcolor=cmy_7474ff}%
\psset{linecolor=rgb_1b1b8a}%
\pspolygon[fillstyle=solid](0.948523,0.588133)(0.933183,0.611153)
  (0.898045,0.621157)(0.863092,0.630402)(0.895059,0.594987)
  (0.921647,0.591852)(0.948523,0.588133)
\psset{fillcolor=cmy_2828ff}%
\psset{linecolor=rgb_2a2ad6}%
\pspolygon[fillstyle=solid](0.524261,0.929508)(0.444947,1.09101)
  (0.375363,1.10732)(0.311925,1.09597)(0.413159,0.926478)
  (0.466591,0.936797)(0.524261,0.929508)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.20765,0.562964)(1.26963,0.569425)
  (1.23839,0.566016)(1.2064,0.564093)(1.1597,0.563866)
  (1.18407,0.563204)(1.20765,0.562964)
\psset{fillcolor=cmy_4f4fff}%
\psset{linecolor=rgb_2323af}%
\pspolygon[fillstyle=solid](0.794552,0.644134)(0.746272,0.701846)
  (0.704444,0.711739)(0.663929,0.71633)(0.729448,0.647866)
  (0.761441,0.647482)(0.794552,0.644134)
\psset{fillcolor=cmy_2828ff}%
\psset{linecolor=rgb_2a2ad6}%
\pspolygon[fillstyle=solid](0.596275,0.807827)(0.524261,0.929508)
  (0.466591,0.936797)(0.413159,0.926478)(0.504048,0.800507)
  (0.548656,0.809592)(0.596275,0.807827)
\psset{fillcolor=cmy_2929ff}%
\psset{linecolor=rgb_2a2ad5}%
\pspolygon[fillstyle=solid](0.663929,0.71633)(0.596275,0.807827)
  (0.548656,0.809592)(0.504048,0.800507)(0.58863,0.707203)
  (0.625178,0.714938)(0.663929,0.71633)
\psset{fillcolor=cmy_3f3fff}%
\psset{linecolor=rgb_2626bf}%
\pspolygon[fillstyle=solid](0.298804,0.454436)(0.19769,0.416171)
  (0.192187,0.348273)(0.189032,0.289372)(0.285765,0.364096)
  (0.29087,0.406486)(0.298804,0.454436)
\psset{fillcolor=cmy_6666ff}%
\psset{linecolor=rgb_1e1e98}%
\pspolygon[fillstyle=solid](0.895059,0.594987)(0.863092,0.630402)
  (0.828519,0.638261)(0.794552,0.644134)(0.84333,0.598464)
  (0.868903,0.597273)(0.895059,0.594987)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.38364,0.588709)(1.47456,0.620443)
  (1.43958,0.606246)(1.40315,0.59151)(1.32922,0.579024)
  (1.35719,0.584157)(1.38364,0.588709)
\psset{fillcolor=cmy_6464ff}%
\psset{linecolor=rgb_1e1e9a}%
\pspolygon[fillstyle=solid](0.285765,0.364096)(0.189032,0.289372)
  (0.187646,0.241139)(0.187635,0.204779)(0.282956,0.300896)
  (0.283191,0.328573)(0.285765,0.364096)
\psset{fillcolor=cmy_0909ff}%
\psset{linecolor=rgb_3131f5}%
\pspolygon[fillstyle=solid](0.258703,0.72553)(0.145957,0.803098)
  (0.126792,0.692284)(0.114562,0.578881)(0.218731,0.569601)
  (0.235947,0.649066)(0.258703,0.72553)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](1.2519,0.563022)(1.32922,0.579024)
  (1.29996,0.573925)(1.26963,0.569425)(1.20765,0.562964)
  (1.2303,0.562975)(1.2519,0.563022)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.76674,0.798575)(1.89443,0.91833)
  (1.82212,0.844276)(1.74819,0.763081)(1.65578,0.705915)
  (1.71247,0.755316)(1.76674,0.798575)
\psset{fillcolor=cmy_1b1bff}%
\psset{linecolor=rgb_2d2de3}%
\pspolygon[fillstyle=solid](0.324666,0.560164)(0.218731,0.569601)
  (0.206264,0.490868)(0.19769,0.416171)(0.298804,0.454436)
  (0.309934,0.506308)(0.324666,0.560164)
\psset{fillcolor=cmy_2d2dff}%
\psset{linecolor=rgb_2929d1}%
\pspolygon[fillstyle=solid](0.729448,0.647866)(0.663929,0.71633)
  (0.625178,0.714938)(0.58863,0.707203)(0.669881,0.638666)
  (0.698841,0.644979)(0.729448,0.647866)
\psset{fillcolor=cmy_0909ff}%
\psset{linecolor=rgb_3131f5}%
\pspolygon[fillstyle=solid](0.413159,0.926478)(0.311925,1.09597)
  (0.256452,1.05661)(0.210141,0.991471)(0.323082,0.85378)
  (0.36506,0.8984)(0.413159,0.926478)
\psset{fillcolor=cmy_0a0aff}%
\psset{linecolor=rgb_3030f4}%
\pspolygon[fillstyle=solid](0.504048,0.800507)(0.413159,0.926478)
  (0.36506,0.8984)(0.323082,0.85378)(0.426348,0.750295)
  (0.463108,0.78052)(0.504048,0.800507)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.6493,0.708781)(1.76674,0.798575)
  (1.71247,0.755316)(1.65578,0.705915)(1.56495,0.658972)
  (1.60841,0.686169)(1.6493,0.708781)
\psset{fillcolor=cmy_5050ff}%
\psset{linecolor=rgb_2222ae}%
\pspolygon[fillstyle=solid](0.84333,0.598464)(0.794552,0.644134)
  (0.761441,0.647482)(0.729448,0.647866)(0.794573,0.596748)
  (0.818499,0.598346)(0.84333,0.598464)
\psset{fillcolor=cmy_0d0dff}%
\psset{linecolor=rgb_3030f1}%
\pspolygon[fillstyle=solid](0.58863,0.707203)(0.504048,0.800507)
  (0.463108,0.78052)(0.426348,0.750295)(0.523665,0.673044)
  (0.554683,0.693119)(0.58863,0.707203)
\psset{fillcolor=cmy_0606ff}%
\psset{linecolor=rgb_3131f8}%
\pspolygon[fillstyle=solid](0.366464,0.664928)(0.258703,0.72553)
  (0.235947,0.649066)(0.218731,0.569601)(0.324666,0.560164)
  (0.343397,0.613816)(0.366464,0.664928)
\psset{fillcolor=cmy_0000ff}%
\psset{linecolor=rgb_3232fe}%
\pspolygon[fillstyle=solid](0.323082,0.85378)(0.210141,0.991471)
  (0.173421,0.904998)(0.145957,0.803098)(0.258703,0.72553)
  (0.287629,0.795046)(0.323082,0.85378)
\psset{fillcolor=cmy_7474ff}%
\psset{linecolor=rgb_1b1b8a}%
\pspolygon[fillstyle=solid](1.03875,0.556754)(1.05638,0.57247)
  (1.02959,0.576053)(1.00261,0.579992)(1.00179,0.559495)
  (1.02033,0.558175)(1.03875,0.556754)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](1.07488,0.553783)(1.109,0.566914)
  (1.08289,0.569392)(1.05638,0.57247)(1.03875,0.556754)
  (1.05696,0.555279)(1.07488,0.553783)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](1.00179,0.559495)(1.00261,0.579992)
  (0.975553,0.584095)(0.948523,0.588133)(0.964748,0.561577)
  (0.983236,0.560652)(1.00179,0.559495)
\psset{fillcolor=cmy_0000ff}%
\psset{linecolor=rgb_3232fe}%
\pspolygon[fillstyle=solid](0.426348,0.750295)(0.323082,0.85378)
  (0.287629,0.795046)(0.258703,0.72553)(0.366464,0.664928)
  (0.394092,0.711151)(0.426348,0.750295)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](1.53831,0.642183)(1.6493,0.708781)
  (1.60841,0.686169)(1.56495,0.658972)(1.47456,0.620443)
  (1.50763,0.632843)(1.53831,0.642183)
\psset{fillcolor=cmy_7777ff}%
\psset{linecolor=rgb_1b1b87}%
\pspolygon[fillstyle=solid](1.10948,0.550772)(1.1597,0.563866)
  (1.13464,0.565078)(1.109,0.566914)(1.07488,0.553783)
  (1.09241,0.552281)(1.10948,0.550772)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](0.964748,0.561577)(0.948523,0.588133)
  (0.921647,0.591852)(0.895059,0.594987)(0.92836,0.562423)
  (0.946423,0.562194)(0.964748,0.561577)
\psset{fillcolor=cmy_1515ff}%
\psset{linecolor=rgb_2e2ee9}%
\pspolygon[fillstyle=solid](0.669881,0.638666)(0.58863,0.707203)
  (0.554683,0.693119)(0.523665,0.673044)(0.617846,0.615994)
  (0.642811,0.628942)(0.669881,0.638666)
\psset{fillcolor=cmy_0101ff}%
\psset{linecolor=rgb_3232fd}%
\pspolygon[fillstyle=solid](0.523665,0.673044)(0.426348,0.750295)
  (0.394092,0.711151)(0.366464,0.664928)(0.471308,0.617992)
  (0.495823,0.647676)(0.523665,0.673044)
\psset{fillcolor=cmy_3838ff}%
\psset{linecolor=rgb_2727c6}%
\pspolygon[fillstyle=solid](0.794573,0.596748)(0.729448,0.647866)
  (0.698841,0.644979)(0.669881,0.638666)(0.750078,0.58872)
  (0.771713,0.593556)(0.794573,0.596748)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](1.29137,0.562256)(1.38364,0.588709)
  (1.35719,0.584157)(1.32922,0.579024)(1.2519,0.563022)
  (1.27231,0.562867)(1.29137,0.562256)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.191172,0.170524)(0.107074,0.0480454)
  (0.106268,0.0557124)(0.105573,0.08167)(0.20082,0.188793)
  (0.195007,0.173177)(0.191172,0.170524)
\psset{fillcolor=cmy_7979ff}%
\psset{linecolor=rgb_1a1a85}%
\pspolygon[fillstyle=solid](0.282956,0.300896)(0.187635,0.204779)
  (0.188802,0.181093)(0.191172,0.170524)(0.28937,0.271374)
  (0.284992,0.281718)(0.282956,0.300896)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](1.14185,0.547647)(1.20765,0.562964)
  (1.18407,0.563204)(1.1597,0.563866)(1.10948,0.550772)
  (1.12599,0.549239)(1.14185,0.547647)
\psset{fillcolor=cmy_0505ff}%
\psset{linecolor=rgb_3131f9}%
\pspolygon[fillstyle=solid](0.471308,0.617992)(0.366464,0.664928)
  (0.343397,0.613816)(0.324666,0.560164)(0.432412,0.550565)
  (0.450178,0.585184)(0.471308,0.617992)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](0.92836,0.562423)(0.895059,0.594987)
  (0.868903,0.597273)(0.84333,0.598464)(0.893412,0.561425)
  (0.910657,0.56219)(0.92836,0.562423)
\psset{fillcolor=cmy_1616ff}%
\psset{linecolor=rgb_2e2ee8}%
\pspolygon[fillstyle=solid](0.432412,0.550565)(0.324666,0.560164)
  (0.309934,0.506308)(0.298804,0.454436)(0.406584,0.481275)
  (0.417922,0.515489)(0.432412,0.550565)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](1.43089,0.593568)(1.53831,0.642183)
  (1.50763,0.632843)(1.47456,0.620443)(1.38364,0.588709)
  (1.40831,0.592049)(1.43089,0.593568)
\psset{fillcolor=cmy_0909ff}%
\psset{linecolor=rgb_3131f5}%
\pspolygon[fillstyle=solid](0.617846,0.615994)(0.523665,0.673044)
  (0.495823,0.647676)(0.471308,0.617992)(0.574906,0.58195)
  (0.595165,0.600168)(0.617846,0.615994)
\psset{fillcolor=cmy_3636ff}%
\psset{linecolor=rgb_2828c8}%
\pspolygon[fillstyle=solid](0.406584,0.481275)(0.298804,0.454436)
  (0.29087,0.406486)(0.285765,0.364096)(0.392802,0.420142)
  (0.398255,0.449137)(0.406584,0.481275)
\psset{fillcolor=cmy_2626ff}%
\psset{linecolor=rgb_2b2bd8}%
\pspolygon[fillstyle=solid](0.750078,0.58872)(0.669881,0.638666)
  (0.642811,0.628942)(0.617846,0.615994)(0.711075,0.574268)
  (0.729819,0.582261)(0.750078,0.58872)
\psset{fillcolor=cmy_5555ff}%
\psset{linecolor=rgb_2121a9}%
\pspolygon[fillstyle=solid](0.893412,0.561425)(0.84333,0.598464)
  (0.818499,0.598346)(0.794573,0.596748)(0.860696,0.558086)
  (0.876726,0.560071)(0.893412,0.561425)
\psset{fillcolor=cmy_7474ff}%
\psset{linecolor=rgb_1b1b8a}%
\pspolygon[fillstyle=solid](1.17127,0.54409)(1.2519,0.563022)
  (1.2303,0.562975)(1.20765,0.562964)(1.14185,0.547647)
  (1.15697,0.54595)(1.17127,0.54409)
\psset{fillcolor=cmy_0b0bff}%
\psset{linecolor=rgb_3030f3}%
\pspolygon[fillstyle=solid](0.574906,0.58195)(0.471308,0.617992)
  (0.450178,0.585184)(0.432412,0.550565)(0.542015,0.540801)
  (0.557169,0.561937)(0.574906,0.58195)
\psset{fillcolor=cmy_4848ff}%
\psset{linecolor=rgb_2424b6}%
\pspolygon[fillstyle=solid](0.860696,0.558086)(0.794573,0.596748)
  (0.771713,0.593556)(0.750078,0.58872)(0.830997,0.552142)
  (0.845422,0.555444)(0.860696,0.558086)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](0.392802,0.420142)(0.285765,0.364096)
  (0.283191,0.328573)(0.282956,0.300896)(0.390156,0.374904)
  (0.390121,0.395173)(0.392802,0.420142)
\psset{fillcolor=cmy_7575ff}%
\psset{linecolor=rgb_1b1b89}%
\pspolygon[fillstyle=solid](1.32484,0.558669)(1.43089,0.593568)
  (1.40831,0.592049)(1.38364,0.588709)(1.29137,0.562256)
  (1.30893,0.560936)(1.32484,0.558669)
\psset{fillcolor=cmy_1c1cff}%
\psset{linecolor=rgb_2d2de2}%
\pspolygon[fillstyle=solid](0.711075,0.574268)(0.617846,0.615994)
  (0.595165,0.600168)(0.574906,0.58195)(0.678618,0.554358)
  (0.693971,0.564896)(0.711075,0.574268)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](1.19703,0.539628)(1.29137,0.562256)
  (1.27231,0.562867)(1.2519,0.563022)(1.17127,0.54409)
  (1.18465,0.542005)(1.19703,0.539628)
\psset{fillcolor=cmy_1818ff}%
\psset{linecolor=rgb_2e2ee6}%
\pspolygon[fillstyle=solid](0.542015,0.540801)(0.432412,0.550565)
  (0.417922,0.515489)(0.406584,0.481275)(0.519554,0.497979)
  (0.529474,0.519246)(0.542015,0.540801)
\psset{fillcolor=cmy_3d3dff}%
\psset{linecolor=rgb_2626c1}%
\pspolygon[fillstyle=solid](0.830997,0.552142)(0.750078,0.58872)
  (0.729819,0.582261)(0.711075,0.574268)(0.805053,0.543639)
  (0.817512,0.548194)(0.830997,0.552142)
\psset{fillcolor=cmy_6666ff}%
\psset{linecolor=rgb_1e1e98}%
\pspolygon[fillstyle=solid](1.01993,0.53134)(1.03875,0.556754)
  (1.02033,0.558175)(1.00179,0.559495)(1.00092,0.532012)
  (1.01046,0.531756)(1.01993,0.53134)
\psset{fillcolor=cmy_6565ff}%
\psset{linecolor=rgb_1e1e99}%
\pspolygon[fillstyle=solid](1.00092,0.532012)(1.00179,0.559495)
  (0.983236,0.560652)(0.964748,0.561577)(0.98189,0.532011)
  (0.991382,0.5321)(1.00092,0.532012)
\psset{fillcolor=cmy_6868ff}%
\psset{linecolor=rgb_1e1e96}%
\pspolygon[fillstyle=solid](1.03849,0.530055)(1.07488,0.553783)
  (1.05696,0.555279)(1.03875,0.556754)(1.01993,0.53134)
  (1.02929,0.53077)(1.03849,0.530055)
\psset{fillcolor=cmy_1c1cff}%
\psset{linecolor=rgb_2d2de2}%
\pspolygon[fillstyle=solid](0.678618,0.554358)(0.574906,0.58195)
  (0.557169,0.561937)(0.542015,0.540801)(0.653524,0.530867)
  (0.66511,0.542917)(0.678618,0.554358)
\psset{fillcolor=cmy_6262ff}%
\psset{linecolor=rgb_1f1f9c}%
\pspolygon[fillstyle=solid](0.98189,0.532011)(0.964748,0.561577)
  (0.946423,0.562194)(0.92836,0.562423)(0.963262,0.531266)
  (0.972499,0.531735)(0.98189,0.532011)
\psset{fillcolor=cmy_6868ff}%
\psset{linecolor=rgb_1e1e96}%
\pspolygon[fillstyle=solid](1.05617,0.528201)(1.10948,0.550772)
  (1.09241,0.552281)(1.07488,0.553783)(1.03849,0.530055)
  (1.04746,0.529197)(1.05617,0.528201)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](0.963262,0.531266)(0.92836,0.562423)
  (0.910657,0.56219)(0.893412,0.561425)(0.945465,0.52972)
  (0.954234,0.530596)(0.963262,0.531266)
\psset{fillcolor=cmy_3232ff}%
\psset{linecolor=rgb_2828cc}%
\pspolygon[fillstyle=solid](0.519554,0.497979)(0.406584,0.481275)
  (0.398255,0.449137)(0.392802,0.420142)(0.507551,0.458909)
  (0.512249,0.477666)(0.519554,0.497979)
\psset{fillcolor=cmy_7575ff}%
\psset{linecolor=rgb_1b1b89}%
\pspolygon[fillstyle=solid](1.59029,0.647141)(1.71949,0.731475)
  (1.68666,0.724552)(1.6493,0.708781)(1.53831,0.642183)
  (1.56604,0.647284)(1.59029,0.647141)
\psset{fillcolor=cmy_6868ff}%
\psset{linecolor=rgb_1e1e96}%
\pspolygon[fillstyle=solid](1.07258,0.525802)(1.14185,0.547647)
  (1.12599,0.549239)(1.10948,0.550772)(1.05617,0.528201)
  (1.06456,0.527069)(1.07258,0.525802)
\psset{fillcolor=cmy_7070ff}%
\psset{linecolor=rgb_1c1c8e}%
\pspolygon[fillstyle=solid](1.46867,0.589042)(1.59029,0.647141)
  (1.56604,0.647284)(1.53831,0.642183)(1.43089,0.593568)
  (1.45111,0.592716)(1.46867,0.589042)
\psset{fillcolor=cmy_3737ff}%
\psset{linecolor=rgb_2727c7}%
\pspolygon[fillstyle=solid](0.805053,0.543639)(0.711075,0.574268)
  (0.693971,0.564896)(0.678618,0.554358)(0.783529,0.532958)
  (0.793701,0.538535)(0.805053,0.543639)
\psset{fillcolor=cmy_6c6cff}%
\psset{linecolor=rgb_1d1d92}%
\pspolygon[fillstyle=solid](1.21844,0.533751)(1.32484,0.558669)
  (1.30893,0.560936)(1.29137,0.562256)(1.19703,0.539628)
  (1.20832,0.536895)(1.21844,0.533751)
\psset{fillcolor=cmy_5959ff}%
\psset{linecolor=rgb_2121a5}%
\pspolygon[fillstyle=solid](0.945465,0.52972)(0.893412,0.561425)
  (0.876726,0.560071)(0.860696,0.558086)(0.928911,0.52734)
  (0.937007,0.528634)(0.945465,0.52972)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](1.71949,0.731475)(1.86122,0.850819)
  (1.81692,0.831665)(1.76674,0.798575)(1.6493,0.708781)
  (1.68666,0.724552)(1.71949,0.731475)
\psset{fillcolor=cmy_6868ff}%
\psset{linecolor=rgb_1e1e96}%
\pspolygon[fillstyle=solid](1.08732,0.52286)(1.17127,0.54409)
  (1.15697,0.54595)(1.14185,0.547647)(1.07258,0.525802)
  (1.08018,0.524399)(1.08732,0.52286)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](1.35106,0.550511)(1.46867,0.589042)
  (1.45111,0.592716)(1.43089,0.593568)(1.32484,0.558669)
  (1.33893,0.555247)(1.35106,0.550511)
\psset{fillcolor=cmy_2525ff}%
\psset{linecolor=rgb_2b2bd9}%
\pspolygon[fillstyle=solid](0.653524,0.530867)(0.542015,0.540801)
  (0.529474,0.519246)(0.519554,0.497979)(0.636366,0.506205)
  (0.643926,0.518523)(0.653524,0.530867)
\psset{fillcolor=cmy_5454ff}%
\psset{linecolor=rgb_2222aa}%
\pspolygon[fillstyle=solid](0.928911,0.52734)(0.860696,0.558086)
  (0.845422,0.555444)(0.830997,0.552142)(0.913992,0.524138)
  (0.921223,0.525839)(0.928911,0.52734)
\psset{fillcolor=cmy_7373ff}%
\psset{linecolor=rgb_1b1b8b}%
\pspolygon[fillstyle=solid](0.390156,0.374904)(0.282956,0.300896)
  (0.284992,0.281718)(0.28937,0.271374)(0.398466,0.350056)
  (0.392913,0.35979)(0.390156,0.374904)
\psset{fillcolor=cmy_3636ff}%
\psset{linecolor=rgb_2828c8}%
\pspolygon[fillstyle=solid](0.783529,0.532958)(0.678618,0.554358)
  (0.66511,0.542917)(0.653524,0.530867)(0.76699,0.520758)
  (0.774605,0.526998)(0.783529,0.532958)
\psset{fillcolor=cmy_7979ff}%
\psset{linecolor=rgb_1a1a85}%
\pspolygon[fillstyle=solid](1.86122,0.850819)(2.0226,1.01759)
  (1.96232,0.978383)(1.89443,0.91833)(1.76674,0.798575)
  (1.81692,0.831665)(1.86122,0.850819)
\psset{fillcolor=cmy_6666ff}%
\psset{linecolor=rgb_1e1e98}%
\pspolygon[fillstyle=solid](1.10005,0.519369)(1.19703,0.539628)
  (1.18465,0.542005)(1.17127,0.54409)(1.08732,0.52286)
  (1.09396,0.521183)(1.10005,0.519369)
\psset{fillcolor=cmy_5050ff}%
\psset{linecolor=rgb_2222ae}%
\pspolygon[fillstyle=solid](0.913992,0.524138)(0.830997,0.552142)
  (0.817512,0.548194)(0.805053,0.543639)(0.90107,0.520175)
  (0.90726,0.522245)(0.913992,0.524138)
\psset{fillcolor=cmy_5151ff}%
\psset{linecolor=rgb_2222ad}%
\pspolygon[fillstyle=solid](0.507551,0.458909)(0.392802,0.420142)
  (0.390121,0.395173)(0.390156,0.374904)(0.50598,0.427985)
  (0.505457,0.442216)(0.507551,0.458909)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.28937,0.271374)(0.191172,0.170524)
  (0.195007,0.173177)(0.20082,0.188793)(0.306183,0.276904)
  (0.296309,0.269877)(0.28937,0.271374)
\psset{fillcolor=cmy_6363ff}%
\psset{linecolor=rgb_1f1f9b}%
\pspolygon[fillstyle=solid](1.23484,0.526055)(1.35106,0.550511)
  (1.33893,0.555247)(1.32484,0.558669)(1.21844,0.533751)
  (1.2273,0.530147)(1.23484,0.526055)
\psset{fillcolor=cmy_3737ff}%
\psset{linecolor=rgb_2727c7}%
\pspolygon[fillstyle=solid](0.636366,0.506205)(0.519554,0.497979)
  (0.512249,0.477666)(0.507551,0.458909)(0.62752,0.482848)
  (0.630886,0.49422)(0.636366,0.506205)
\psset{fillcolor=cmy_4d4dff}%
\psset{linecolor=rgb_2323b1}%
\pspolygon[fillstyle=solid](0.90107,0.520175)(0.805053,0.543639)
  (0.793701,0.538535)(0.783529,0.532958)(0.890469,0.515566)
  (0.895461,0.517942)(0.90107,0.520175)
\psset{fillcolor=cmy_6363ff}%
\psset{linecolor=rgb_1f1f9b}%
\pspolygon[fillstyle=solid](1.11043,0.515333)(1.21844,0.533751)
  (1.20832,0.536895)(1.19703,0.539628)(1.10005,0.519369)
  (1.10555,0.517419)(1.11043,0.515333)
\psset{fillcolor=cmy_3a3aff}%
\psset{linecolor=rgb_2727c4}%
\pspolygon[fillstyle=solid](0.76699,0.520758)(0.653524,0.530867)
  (0.643926,0.518523)(0.636366,0.506205)(0.755889,0.507874)
  (0.760736,0.514347)(0.76699,0.520758)
\psset{fillcolor=cmy_3c3cff}%
\psset{linecolor=rgb_2626c2}%
\pspolygon[fillstyle=solid](1.6438,0.0321256)(1.71591,-0.120081)
  (1.76775,-0.074723)(1.81976,-0.0100767)(1.73326,0.116772)
  (1.68934,0.0674669)(1.6438,0.0321256)
\psset{fillcolor=cmy_4b4bff}%
\psset{linecolor=rgb_2323b3}%
\pspolygon[fillstyle=solid](0.890469,0.515566)(0.783529,0.532958)
  (0.774605,0.526998)(0.76699,0.520758)(0.882464,0.510471)
  (0.886127,0.513068)(0.890469,0.515566)
\psset{fillcolor=cmy_5858ff}%
\psset{linecolor=rgb_2121a6}%
\pspolygon[fillstyle=solid](1.36891,0.536746)(1.49483,0.572133)
  (1.48332,0.582232)(1.46867,0.589042)(1.35106,0.550511)
  (1.36109,0.544356)(1.36891,0.536746)
\psset{fillcolor=cmy_5f5fff}%
\psset{linecolor=rgb_1f1f9f}%
\pspolygon[fillstyle=solid](1.1182,0.510778)(1.23484,0.526055)
  (1.2273,0.530147)(1.21844,0.533751)(1.11043,0.515333)
  (1.11466,0.513118)(1.1182,0.510778)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1.49483,0.572133)(1.62644,0.6285)
  (1.61057,0.641013)(1.59029,0.647141)(1.46867,0.589042)
  (1.48332,0.582232)(1.49483,0.572133)
\psset{fillcolor=cmy_5858ff}%
\psset{linecolor=rgb_2121a6}%
\pspolygon[fillstyle=solid](1.24569,0.516371)(1.36891,0.536746)
  (1.36109,0.544356)(1.35106,0.550511)(1.23484,0.526055)
  (1.24099,0.52146)(1.24569,0.516371)
\psset{fillcolor=cmy_5d5dff}%
\psset{linecolor=rgb_2020a1}%
\pspolygon[fillstyle=solid](1,0.5)(1.01993,0.53134)
  (1.01046,0.531756)(1.00092,0.532012)(1,0.5)
\pspolygon[fillstyle=solid](1,0.5)(1.00092,0.532012)
  (0.991382,0.5321)(0.98189,0.532011)(1,0.5)
\pspolygon[fillstyle=solid](1,0.5)(1.03849,0.530055)
  (1.02929,0.53077)(1.01993,0.53134)(1,0.5)
\pspolygon[fillstyle=solid](1,0.5)(0.98189,0.532011)
  (0.972499,0.531735)(0.963262,0.531266)(1,0.5)
\pspolygon[fillstyle=solid](1,0.5)(1.05617,0.528201)
  (1.04746,0.529197)(1.03849,0.530055)(1,0.5)
\psset{fillcolor=cmy_5c5cff}%
\psset{linecolor=rgb_2020a2}%
\pspolygon[fillstyle=solid](1,0.5)(0.963262,0.531266)
  (0.954234,0.530596)(0.945465,0.52972)(1,0.5)
\psset{fillcolor=cmy_4343ff}%
\psset{linecolor=rgb_2525bb}%
\pspolygon[fillstyle=solid](0.755889,0.507874)(0.636366,0.506205)
  (0.630886,0.49422)(0.62752,0.482848)(0.750565,0.495176)
  (0.752488,0.50145)(0.755889,0.507874)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1,0.5)(1.07258,0.525802)
  (1.06456,0.527069)(1.05617,0.528201)(1,0.5)
\psset{fillcolor=cmy_5c5cff}%
\psset{linecolor=rgb_2020a2}%
\pspolygon[fillstyle=solid](1,0.5)(0.945465,0.52972)
  (0.937007,0.528634)(0.928911,0.52734)(1,0.5)
\psset{fillcolor=cmy_4c4cff}%
\psset{linecolor=rgb_2323b2}%
\pspolygon[fillstyle=solid](0.882464,0.510471)(0.76699,0.520758)
  (0.760736,0.514347)(0.755889,0.507874)(0.877275,0.505078)
  (0.879506,0.507799)(0.882464,0.510471)
\pspolygon[fillstyle=solid](0.62752,0.482848)(0.507551,0.458909)
  (0.505457,0.442216)(0.50598,0.427985)(0.627253,0.462871)
  (0.6263,0.472334)(0.62752,0.482848)
\psset{fillcolor=cmy_5f5fff}%
\psset{linecolor=rgb_1f1f9f}%
\pspolygon[fillstyle=solid](1,0.5)(1.08732,0.52286)
  (1.08018,0.524399)(1.07258,0.525802)(1,0.5)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](1,0.5)(0.928911,0.52734)
  (0.921223,0.525839)(0.913992,0.524138)(1,0.5)
\pspolygon[fillstyle=solid](1.12312,0.505768)(1.24569,0.516371)
  (1.24099,0.52146)(1.23484,0.526055)(1.1182,0.510778)
  (1.12103,0.508324)(1.12312,0.505768)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1.62644,0.6285)(1.76797,0.713246)
  (1.74686,0.728005)(1.71949,0.731475)(1.59029,0.647141)
  (1.61057,0.641013)(1.62644,0.6285)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](0.50598,0.427985)(0.390156,0.374904)
  (0.392913,0.35979)(0.398466,0.350056)(0.515019,0.407859)
  (0.509149,0.416487)(0.50598,0.427985)
\psset{fillcolor=cmy_5959ff}%
\psset{linecolor=rgb_2121a5}%
\pspolygon[fillstyle=solid](1,0.5)(0.913992,0.524138)
  (0.90726,0.522245)(0.90107,0.520175)(1,0.5)
\psset{fillcolor=cmy_5f5fff}%
\psset{linecolor=rgb_1f1f9f}%
\pspolygon[fillstyle=solid](1,0.5)(1.10005,0.519369)
  (1.09396,0.521183)(1.08732,0.52286)(1,0.5)
\psset{fillcolor=cmy_5252ff}%
\psset{linecolor=rgb_2222ac}%
\pspolygon[fillstyle=solid](1.54709,0.00607935)(1.61087,-0.15044)
  (1.66387,-0.145468)(1.71591,-0.120081)(1.6438,0.0321256)
  (1.59652,0.0115261)(1.54709,0.00607935)
\psset{fillcolor=cmy_5757ff}%
\psset{linecolor=rgb_2121a7}%
\pspolygon[fillstyle=solid](1,0.5)(0.90107,0.520175)
  (0.895461,0.517942)(0.890469,0.515566)(1,0.5)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1,0.5)(1.11043,0.515333)
  (1.10555,0.517419)(1.10005,0.519369)(1,0.5)
\psset{fillcolor=cmy_5050ff}%
\psset{linecolor=rgb_2222ae}%
\pspolygon[fillstyle=solid](0.877275,0.505078)(0.755889,0.507874)
  (0.752488,0.50145)(0.750565,0.495176)(0.875059,0.499586)
  (0.875788,0.502332)(0.877275,0.505078)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](1,0.5)(0.890469,0.515566)
  (0.886127,0.513068)(0.882464,0.510471)(1,0.5)
\psset{fillcolor=cmy_5d5dff}%
\psset{linecolor=rgb_2020a1}%
\pspolygon[fillstyle=solid](1,0.5)(1.1182,0.510778)
  (1.11466,0.513118)(1.11043,0.515333)(1,0.5)
\psset{fillcolor=cmy_2626ff}%
\psset{linecolor=rgb_2b2bd8}%
\pspolygon[fillstyle=solid](1.73326,0.116772)(1.81976,-0.0100767)
  (1.87193,0.0727816)(1.92376,0.172159)(1.81542,0.25192)
  (1.77544,0.178833)(1.73326,0.116772)
\psset{fillcolor=cmy_4b4bff}%
\psset{linecolor=rgb_2323b3}%
\pspolygon[fillstyle=solid](1.25055,0.504845)(1.37753,0.517385)
  (1.37441,0.527719)(1.36891,0.536746)(1.24569,0.516371)
  (1.24889,0.510816)(1.25055,0.504845)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](1,0.5)(0.882464,0.510471)
  (0.879506,0.507799)(0.877275,0.505078)(1,0.5)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1,0.5)(1.12312,0.505768)
  (1.12103,0.508324)(1.1182,0.510778)(1,0.5)
\psset{fillcolor=cmy_5454ff}%
\psset{linecolor=rgb_2222aa}%
\pspolygon[fillstyle=solid](1.12505,0.500414)(1.25055,0.504845)
  (1.24889,0.510816)(1.24569,0.516371)(1.12312,0.505768)
  (1.12447,0.503125)(1.12505,0.500414)
\psset{fillcolor=cmy_4f4fff}%
\psset{linecolor=rgb_2323af}%
\pspolygon[fillstyle=solid](0.750565,0.495176)(0.62752,0.482848)
  (0.6263,0.472334)(0.627253,0.462871)(0.751245,0.483425)
  (0.750144,0.489142)(0.750565,0.495176)
\psset{fillcolor=cmy_4141ff}%
\psset{linecolor=rgb_2525bd}%
\pspolygon[fillstyle=solid](1.37753,0.517385)(1.50776,0.542368)
  (1.50301,0.558773)(1.49483,0.572133)(1.36891,0.536746)
  (1.37441,0.527719)(1.37753,0.517385)
\psset{fillcolor=cmy_5757ff}%
\psset{linecolor=rgb_2121a7}%
\pspolygon[fillstyle=solid](1,0.5)(0.877275,0.505078)
  (0.875788,0.502332)(0.875059,0.499586)(1,0.5)
\psset{fillcolor=cmy_5858ff}%
\psset{linecolor=rgb_2121a6}%
\pspolygon[fillstyle=solid](1,0.5)(1.12505,0.500414)
  (1.12447,0.503125)(1.12312,0.505768)(1,0.5)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.398466,0.350056)(0.28937,0.271374)
  (0.296309,0.269877)(0.306183,0.276904)(0.418616,0.346439)
  (0.406961,0.34569)(0.398466,0.350056)
\psset{fillcolor=cmy_5454ff}%
\psset{linecolor=rgb_2222aa}%
\pspolygon[fillstyle=solid](0.875059,0.499586)(0.750565,0.495176)
  (0.750144,0.489142)(0.751245,0.483425)(0.875906,0.494186)
  (0.875097,0.496864)(0.875059,0.499586)
\psset{fillcolor=cmy_5858ff}%
\psset{linecolor=rgb_2121a6}%
\pspolygon[fillstyle=solid](1,0.5)(0.875059,0.499586)
  (0.875097,0.496864)(0.875906,0.494186)(1,0.5)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](1.76797,0.713246)(1.92548,0.836328)
  (1.8979,0.852992)(1.86122,0.850819)(1.71949,0.731475)
  (1.74686,0.728005)(1.76797,0.713246)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](1,0.5)(1.1239,0.494874)
  (1.12486,0.497656)(1.12505,0.500414)(1,0.5)
\psset{fillcolor=cmy_3b3bff}%
\psset{linecolor=rgb_2727c3}%
\pspolygon[fillstyle=solid](1.50776,0.542368)(1.64384,0.584677)
  (1.63759,0.609591)(1.62644,0.6285)(1.49483,0.572133)
  (1.50301,0.558773)(1.50776,0.542368)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](0.627253,0.462871)(0.50598,0.427985)
  (0.509149,0.416487)(0.515019,0.407859)(0.635784,0.447596)
  (0.630406,0.4546)(0.627253,0.462871)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](1,0.5)(0.875906,0.494186)
  (0.877488,0.491574)(0.879836,0.489043)(1,0.5)
\psset{fillcolor=cmy_4e4eff}%
\psset{linecolor=rgb_2323b0}%
\pspolygon[fillstyle=solid](1.1239,0.494874)(1.24918,0.491962)
  (1.25065,0.498531)(1.25055,0.504845)(1.12505,0.500414)
  (1.12486,0.497656)(1.1239,0.494874)
\psset{fillcolor=cmy_5555ff}%
\psset{linecolor=rgb_2121a9}%
\pspolygon[fillstyle=solid](1,0.5)(1.11965,0.48934)
  (1.12216,0.492093)(1.1239,0.494874)(1,0.5)
\psset{fillcolor=cmy_5c5cff}%
\psset{linecolor=rgb_2020a2}%
\pspolygon[fillstyle=solid](1,0.5)(0.879836,0.489043)
  (0.882942,0.486608)(0.886789,0.484281)(1,0.5)
\psset{fillcolor=cmy_5555ff}%
\psset{linecolor=rgb_2121a9}%
\pspolygon[fillstyle=solid](1,0.5)(1.11239,0.484027)
  (1.11639,0.486643)(1.11965,0.48934)(1,0.5)
\psset{fillcolor=cmy_3e3eff}%
\psset{linecolor=rgb_2626c0}%
\pspolygon[fillstyle=solid](1.24918,0.491962)(1.37644,0.493576)
  (1.37822,0.505923)(1.37753,0.517385)(1.25055,0.504845)
  (1.25065,0.498531)(1.24918,0.491962)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1,0.5)(0.886789,0.484281)
  (0.89136,0.482071)(0.896629,0.479987)(1,0.5)
\psset{fillcolor=cmy_5959ff}%
\psset{linecolor=rgb_2121a5}%
\pspolygon[fillstyle=solid](0.875906,0.494186)(0.751245,0.483425)
  (0.753877,0.478082)(0.758047,0.473156)(0.879836,0.489043)
  (0.877488,0.491574)(0.875906,0.494186)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](1,0.5)(1.10226,0.479146)
  (1.10767,0.48152)(1.11239,0.484027)(1,0.5)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](0.751245,0.483425)(0.627253,0.462871)
  (0.630406,0.4546)(0.635784,0.447596)(0.758047,0.473156)
  (0.753877,0.478082)(0.751245,0.483425)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1,0.5)(0.896629,0.479987)
  (0.902567,0.478033)(0.909139,0.476214)(1,0.5)
\psset{fillcolor=cmy_5757ff}%
\psset{linecolor=rgb_2121a7}%
\pspolygon[fillstyle=solid](1,0.5)(1.08949,0.474885)
  (1.09619,0.476928)(1.10226,0.479146)(1,0.5)
\psset{fillcolor=cmy_4a4aff}%
\psset{linecolor=rgb_2424b4}%
\pspolygon[fillstyle=solid](1.11965,0.48934)(1.24148,0.478487)
  (1.24612,0.485243)(1.24918,0.491962)(1.1239,0.494874)
  (1.12216,0.492093)(1.11965,0.48934)
\psset{fillcolor=cmy_2a2aff}%
\psset{linecolor=rgb_2a2ad4}%
\pspolygon[fillstyle=solid](1.37644,0.493576)(1.50673,0.502132)
  (1.50899,0.523306)(1.50776,0.542368)(1.37753,0.517385)
  (1.37822,0.505923)(1.37644,0.493576)
\psset{fillcolor=cmy_5959ff}%
\psset{linecolor=rgb_2121a5}%
\pspolygon[fillstyle=solid](1,0.5)(1.07439,0.47139)
  (1.08221,0.473035)(1.08949,0.474885)(1,0.5)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](1,0.5)(0.909139,0.476214)
  (0.916306,0.474532)(0.924023,0.47299)(1,0.5)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](0.20082,0.188793)(0.105573,0.08167)
  (0.105946,0.125602)(0.108805,0.186635)(0.221782,0.25564)
  (0.209394,0.216686)(0.20082,0.188793)
\psset{fillcolor=cmy_3939ff}%
\psset{linecolor=rgb_2727c5}%
\pspolygon[fillstyle=solid](1.64384,0.584677)(1.78949,0.650223)
  (1.78228,0.687084)(1.76797,0.713246)(1.62644,0.6285)
  (1.63759,0.609591)(1.64384,0.584677)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](1,0.5)(1.05734,0.468753)
  (1.06608,0.469961)(1.07439,0.47139)(1,0.5)
\psset{fillcolor=cmy_5d5dff}%
\psset{linecolor=rgb_2020a1}%
\pspolygon[fillstyle=solid](1,0.5)(0.924023,0.47299)
  (0.932243,0.471589)(0.940912,0.470334)(1,0.5)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1,0.5)(1.03876,0.46701)
  (1.04821,0.467769)(1.05734,0.468753)(1,0.5)
\psset{fillcolor=cmy_5c5cff}%
\psset{linecolor=rgb_2020a2}%
\pspolygon[fillstyle=solid](1,0.5)(0.940912,0.470334)
  (0.949975,0.469227)(0.959372,0.468273)(1,0.5)
\psset{fillcolor=cmy_6363ff}%
\psset{linecolor=rgb_1f1f9b}%
\pspolygon[fillstyle=solid](1.92548,0.836328)(2.1079,1.01222)
  (2.07205,1.03012)(2.0226,1.01759)(1.86122,0.850819)
  (1.8979,0.852992)(1.92548,0.836328)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1,0.5)(1.01915,0.466147)
  (1.02906,0.466471)(1.03876,0.46701)(1,0.5)
\psset{fillcolor=cmy_5e5eff}%
\psset{linecolor=rgb_2020a0}%
\pspolygon[fillstyle=solid](0.879836,0.489043)(0.758047,0.473156)
  (0.763749,0.468665)(0.770971,0.464613)(0.886789,0.484281)
  (0.882942,0.486608)(0.879836,0.489043)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1,0.5)(0.959372,0.468273)
  (0.969041,0.467478)(0.978917,0.466848)(1,0.5)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](0.515019,0.407859)(0.398466,0.350056)
  (0.406961,0.34569)(0.418616,0.346439)(0.535179,0.399064)
  (0.523664,0.402099)(0.515019,0.407859)
\psset{fillcolor=cmy_5b5bff}%
\psset{linecolor=rgb_2020a3}%
\pspolygon[fillstyle=solid](1,0.5)(0.999023,0.466116)
  (1.00912,0.466032)(1.01915,0.466147)(1,0.5)
\pspolygon[fillstyle=solid](1,0.5)(0.978917,0.466848)
  (0.988933,0.466391)(0.999023,0.466116)(1,0.5)
\psset{fillcolor=cmy_3535ff}%
\psset{linecolor=rgb_2828c9}%
\pspolygon[fillstyle=solid](1.24148,0.478487)(1.36555,0.467434)
  (1.37221,0.480637)(1.37644,0.493576)(1.24918,0.491962)
  (1.24612,0.485243)(1.24148,0.478487)
\psset{fillcolor=cmy_4848ff}%
\psset{linecolor=rgb_2424b6}%
\pspolygon[fillstyle=solid](1.11239,0.484027)(1.22757,0.465351)
  (1.23529,0.471816)(1.24148,0.478487)(1.11965,0.48934)
  (1.11639,0.486643)(1.11239,0.484027)
\psset{fillcolor=cmy_1b1bff}%
\psset{linecolor=rgb_2d2de3}%
\pspolygon[fillstyle=solid](1.50673,0.502132)(1.64155,0.520244)
  (1.64513,0.55453)(1.64384,0.584677)(1.50776,0.542368)
  (1.50899,0.523306)(1.50673,0.502132)
\psset{fillcolor=cmy_2d2dff}%
\psset{linecolor=rgb_2929d1}%
\pspolygon[fillstyle=solid](1.56058,0.160334)(1.6438,0.0321256)
  (1.68934,0.0674669)(1.73326,0.116772)(1.6364,0.222327)
  (1.59977,0.186629)(1.56058,0.160334)
\psset{fillcolor=cmy_6464ff}%
\psset{linecolor=rgb_1e1e9a}%
\pspolygon[fillstyle=solid](0.758047,0.473156)(0.635784,0.447596)
  (0.64341,0.441874)(0.653304,0.437383)(0.770971,0.464613)
  (0.763749,0.468665)(0.758047,0.473156)
\psset{fillcolor=cmy_6f6fff}%
\psset{linecolor=rgb_1c1c8f}%
\pspolygon[fillstyle=solid](0.635784,0.447596)(0.515019,0.407859)
  (0.523664,0.402099)(0.535179,0.399064)(0.653304,0.437383)
  (0.64341,0.441874)(0.635784,0.447596)
\psset{fillcolor=cmy_1b1bff}%
\psset{linecolor=rgb_2d2de3}%
\pspolygon[fillstyle=solid](1.36555,0.467434)(1.49191,0.456177)
  (1.501,0.479507)(1.50673,0.502132)(1.37644,0.493576)
  (1.37221,0.480637)(1.36555,0.467434)
\psset{fillcolor=cmy_1919ff}%
\psset{linecolor=rgb_2d2de5}%
\pspolygon[fillstyle=solid](1.6364,0.222327)(1.73326,0.116772)
  (1.77544,0.178833)(1.81542,0.25192)(1.7012,0.317458)
  (1.67032,0.266403)(1.6364,0.222327)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](0.886789,0.484281)(0.770971,0.464613)
  (0.779692,0.460981)(0.78988,0.457739)(0.896629,0.479987)
  (0.89136,0.482071)(0.886789,0.484281)
\psset{fillcolor=cmy_4949ff}%
\psset{linecolor=rgb_2424b5}%
\pspolygon[fillstyle=solid](1.10226,0.479146)(1.20772,0.4535)
  (1.21837,0.45921)(1.22757,0.465351)(1.11239,0.484027)
  (1.10767,0.48152)(1.10226,0.479146)
\psset{fillcolor=cmy_1111ff}%
\psset{linecolor=rgb_2f2fed}%
\pspolygon[fillstyle=solid](1.81542,0.25192)(1.92376,0.172159)
  (1.97421,0.285475)(2.02166,0.408983)(1.88544,0.421119)
  (1.85244,0.33369)(1.81542,0.25192)
\psset{fillcolor=cmy_3030ff}%
\psset{linecolor=rgb_2929ce}%
\pspolygon[fillstyle=solid](1.22757,0.465351)(1.34511,0.441628)
  (1.3565,0.454315)(1.36555,0.467434)(1.24148,0.478487)
  (1.23529,0.471816)(1.22757,0.465351)
\psset{fillcolor=cmy_1313ff}%
\psset{linecolor=rgb_2f2feb}%
\pspolygon[fillstyle=solid](1.64155,0.520244)(1.78302,0.550882)
  (1.78963,0.60413)(1.78949,0.650223)(1.64384,0.584677)
  (1.64513,0.55453)(1.64155,0.520244)
\psset{fillcolor=cmy_3939ff}%
\psset{linecolor=rgb_2727c5}%
\pspolygon[fillstyle=solid](1.78949,0.650223)(1.94995,0.746725)
  (1.94296,0.80048)(1.92548,0.836328)(1.76797,0.713246)
  (1.78228,0.687084)(1.78949,0.650223)
\psset{fillcolor=cmy_0808ff}%
\psset{linecolor=rgb_3131f6}%
\pspolygon[fillstyle=solid](1.49191,0.456177)(1.62063,0.44471)
  (1.63329,0.483148)(1.64155,0.520244)(1.50673,0.502132)
  (1.501,0.479507)(1.49191,0.456177)
\psset{fillcolor=cmy_4c4cff}%
\psset{linecolor=rgb_2323b2}%
\pspolygon[fillstyle=solid](1.08949,0.474885)(1.18236,0.443736)
  (1.1957,0.448317)(1.20772,0.4535)(1.10226,0.479146)
  (1.09619,0.476928)(1.08949,0.474885)
\psset{fillcolor=cmy_6464ff}%
\psset{linecolor=rgb_1e1e9a}%
\pspolygon[fillstyle=solid](0.896629,0.479987)(0.78988,0.457739)
  (0.801491,0.454842)(0.81447,0.452238)(0.909139,0.476214)
  (0.902567,0.478033)(0.896629,0.479987)
\psset{fillcolor=cmy_7c7cff}%
\psset{linecolor=rgb_1a1a82}%
\pspolygon[fillstyle=solid](0.306183,0.276904)(0.20082,0.188793)
  (0.209394,0.216686)(0.221782,0.25564)(0.336923,0.313416)
  (0.319506,0.291774)(0.306183,0.276904)
\psset{fillcolor=cmy_1515ff}%
\psset{linecolor=rgb_2e2ee9}%
\pspolygon[fillstyle=solid](1.34511,0.441628)(1.46416,0.410519)
  (1.47958,0.432922)(1.49191,0.456177)(1.36555,0.467434)
  (1.3565,0.454315)(1.34511,0.441628)
\psset{fillcolor=cmy_0808ff}%
\psset{linecolor=rgb_3131f6}%
\pspolygon[fillstyle=solid](1.7012,0.317458)(1.81542,0.25192)
  (1.85244,0.33369)(1.88544,0.421119)(1.75179,0.433026)
  (1.72856,0.373711)(1.7012,0.317458)
\psset{fillcolor=cmy_5050ff}%
\psset{linecolor=rgb_2222ae}%
\pspolygon[fillstyle=solid](1.07439,0.47139)(1.15207,0.436591)
  (1.16779,0.439816)(1.18236,0.443736)(1.08949,0.474885)
  (1.08221,0.473035)(1.07439,0.47139)
\psset{fillcolor=cmy_6b6bff}%
\psset{linecolor=rgb_1d1d93}%
\pspolygon[fillstyle=solid](0.770971,0.464613)(0.653304,0.437383)
  (0.665477,0.434016)(0.679931,0.431611)(0.78988,0.457739)
  (0.779692,0.460981)(0.770971,0.464613)
\psset{fillcolor=cmy_3131ff}%
\psset{linecolor=rgb_2929cd}%
\pspolygon[fillstyle=solid](1.20772,0.4535)(1.31566,0.418861)
  (1.33147,0.429708)(1.34511,0.441628)(1.22757,0.465351)
  (1.21837,0.45921)(1.20772,0.4535)
\psset{fillcolor=cmy_4545ff}%
\psset{linecolor=rgb_2525b9}%
\pspolygon[fillstyle=solid](1.4744,0.138283)(1.54709,0.00607935)
  (1.59652,0.0115261)(1.6438,0.0321256)(1.56058,0.160334)
  (1.51884,0.144112)(1.4744,0.138283)
\psset{fillcolor=cmy_0101ff}%
\psset{linecolor=rgb_3232fd}%
\pspolygon[fillstyle=solid](1.62063,0.44471)(1.75179,0.433026)
  (1.77018,0.49296)(1.78302,0.550882)(1.64155,0.520244)
  (1.63329,0.483148)(1.62063,0.44471)
\psset{fillcolor=cmy_6464ff}%
\psset{linecolor=rgb_1e1e9a}%
\pspolygon[fillstyle=solid](0.909139,0.476214)(0.81447,0.452238)
  (0.828748,0.449869)(0.844242,0.44768)(0.924023,0.47299)
  (0.916306,0.474532)(0.909139,0.476214)
\psset{fillcolor=cmy_0505ff}%
\psset{linecolor=rgb_3131f9}%
\pspolygon[fillstyle=solid](1.46416,0.410519)(1.58342,0.369794)
  (1.6039,0.406438)(1.62063,0.44471)(1.49191,0.456177)
  (1.47958,0.432922)(1.46416,0.410519)
\psset{fillcolor=cmy_0202ff}%
\psset{linecolor=rgb_3232fc}%
\pspolygon[fillstyle=solid](1.58342,0.369794)(1.7012,0.317458)
  (1.72856,0.373711)(1.75179,0.433026)(1.62063,0.44471)
  (1.6039,0.406438)(1.58342,0.369794)
\psset{fillcolor=cmy_0e0eff}%
\psset{linecolor=rgb_3030f0}%
\pspolygon[fillstyle=solid](1.53245,0.306569)(1.6364,0.222327)
  (1.67032,0.266403)(1.7012,0.317458)(1.58342,0.369794)
  (1.55951,0.336116)(1.53245,0.306569)
\psset{fillcolor=cmy_6969ff}%
\psset{linecolor=rgb_1d1d95}%
\pspolygon[fillstyle=solid](1.43923,0.040527)(1.49747,-0.0982892)
  (1.55585,-0.134733)(1.61087,-0.15044)(1.54709,0.00607935)
  (1.49491,0.0158499)(1.43923,0.040527)
\psset{fillcolor=cmy_5555ff}%
\psset{linecolor=rgb_2121a9}%
\pspolygon[fillstyle=solid](1.05734,0.468753)(1.11756,0.432255)
  (1.13529,0.434074)(1.15207,0.436591)(1.07439,0.47139)
  (1.06608,0.469961)(1.05734,0.468753)
\psset{fillcolor=cmy_6464ff}%
\psset{linecolor=rgb_1e1e9a}%
\pspolygon[fillstyle=solid](0.924023,0.47299)(0.844242,0.44768)
  (0.860857,0.44562)(0.878483,0.443646)(0.940912,0.470334)
  (0.932243,0.471589)(0.924023,0.47299)
\psset{fillcolor=cmy_1818ff}%
\psset{linecolor=rgb_2e2ee6}%
\pspolygon[fillstyle=solid](1.31566,0.418861)(1.42461,0.371119)
  (1.44579,0.3897)(1.46416,0.410519)(1.34511,0.441628)
  (1.33147,0.429708)(1.31566,0.418861)
\psset{fillcolor=cmy_5959ff}%
\psset{linecolor=rgb_2121a5}%
\pspolygon[fillstyle=solid](1.03876,0.46701)(1.07968,0.43057)
  (1.09898,0.431103)(1.11756,0.432255)(1.05734,0.468753)
  (1.04821,0.467769)(1.03876,0.46701)
\psset{fillcolor=cmy_1111ff}%
\psset{linecolor=rgb_2f2fed}%
\pspolygon[fillstyle=solid](1.78302,0.550882)(1.93401,0.597589)
  (1.94669,0.677812)(1.94995,0.746725)(1.78949,0.650223)
  (1.78963,0.60413)(1.78302,0.550882)
\psset{fillcolor=cmy_7777ff}%
\psset{linecolor=rgb_1b1b87}%
\pspolygon[fillstyle=solid](0.653304,0.437383)(0.535179,0.399064)
  (0.549666,0.398476)(0.567233,0.399933)(0.679931,0.431611)
  (0.665477,0.434016)(0.653304,0.437383)
\psset{fillcolor=cmy_0101ff}%
\psset{linecolor=rgb_3232fd}%
\pspolygon[fillstyle=solid](1.75179,0.433026)(1.88544,0.421119)
  (1.91311,0.510505)(1.93401,0.597589)(1.78302,0.550882)
  (1.77018,0.49296)(1.75179,0.433026)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.418616,0.346439)(0.306183,0.276904)
  (0.319506,0.291774)(0.336923,0.313416)(0.452538,0.361054)
  (0.433703,0.351806)(0.418616,0.346439)
\psset{fillcolor=cmy_3737ff}%
\psset{linecolor=rgb_2727c7}%
\pspolygon[fillstyle=solid](1.18236,0.443736)(1.27784,0.401367)
  (1.29775,0.409345)(1.31566,0.418861)(1.20772,0.4535)
  (1.1957,0.448317)(1.18236,0.443736)
\psset{fillcolor=cmy_0c0cff}%
\psset{linecolor=rgb_3030f2}%
\pspolygon[fillstyle=solid](1.42461,0.371119)(1.53245,0.306569)
  (1.55951,0.336116)(1.58342,0.369794)(1.46416,0.410519)
  (1.44579,0.3897)(1.42461,0.371119)
\psset{fillcolor=cmy_2020ff}%
\psset{linecolor=rgb_2c2cde}%
\pspolygon[fillstyle=solid](1.46963,0.263451)(1.56058,0.160334)
  (1.59977,0.186629)(1.6364,0.222327)(1.53245,0.306569)
  (1.50244,0.282108)(1.46963,0.263451)
\psset{fillcolor=cmy_6363ff}%
\psset{linecolor=rgb_1f1f9b}%
\pspolygon[fillstyle=solid](0.940912,0.470334)(0.878483,0.443646)
  (0.896998,0.44173)(0.916271,0.43986)(0.959372,0.468273)
  (0.949975,0.469227)(0.940912,0.470334)
\psset{fillcolor=cmy_5d5dff}%
\psset{linecolor=rgb_2020a1}%
\pspolygon[fillstyle=solid](1.01915,0.466147)(1.03945,0.431091)
  (1.05979,0.43059)(1.07968,0.43057)(1.03876,0.46701)
  (1.02906,0.466471)(1.01915,0.466147)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.535179,0.399064)(0.418616,0.346439)
  (0.433703,0.351806)(0.452538,0.361054)(0.567233,0.399933)
  (0.549666,0.398476)(0.535179,0.399064)
\psset{fillcolor=cmy_3939ff}%
\psset{linecolor=rgb_2727c5}%
\pspolygon[fillstyle=solid](1.94995,0.746725)(2.13284,0.884999)
  (2.12834,0.963057)(2.1079,1.01222)(1.92548,0.836328)
  (1.94296,0.80048)(1.94995,0.746725)
\psset{fillcolor=cmy_6262ff}%
\psset{linecolor=rgb_1f1f9c}%
\pspolygon[fillstyle=solid](0.959372,0.468273)(0.916271,0.43986)
  (0.936157,0.438041)(0.956509,0.436296)(0.978917,0.466848)
  (0.969041,0.467478)(0.959372,0.468273)
\psset{fillcolor=cmy_5f5fff}%
\psset{linecolor=rgb_1f1f9f}%
\pspolygon[fillstyle=solid](0.999023,0.466116)(0.997986,0.433208)
  (1.0188,0.431991)(1.03945,0.431091)(1.01915,0.466147)
  (1.00912,0.466032)(0.999023,0.466116)
\psset{fillcolor=cmy_6f6fff}%
\psset{linecolor=rgb_1c1c8f}%
\pspolygon[fillstyle=solid](0.78988,0.457739)(0.679931,0.431611)
  (0.696648,0.429965)(0.71559,0.428845)(0.81447,0.452238)
  (0.801491,0.454842)(0.78988,0.457739)
\psset{fillcolor=cmy_6161ff}%
\psset{linecolor=rgb_1f1f9d}%
\pspolygon[fillstyle=solid](0.978917,0.466848)(0.956509,0.436296)
  (0.977171,0.434667)(0.997986,0.433208)(0.999023,0.466116)
  (0.988933,0.466391)(0.978917,0.466848)
\psset{fillcolor=cmy_0303ff}%
\psset{linecolor=rgb_3232fb}%
\pspolygon[fillstyle=solid](1.88544,0.421119)(2.02166,0.408983)
  (2.06392,0.537585)(2.09838,0.664828)(1.93401,0.597589)
  (1.91311,0.510505)(1.88544,0.421119)
\psset{fillcolor=cmy_4141ff}%
\psset{linecolor=rgb_2525bd}%
\pspolygon[fillstyle=solid](1.15207,0.436591)(1.23246,0.39052)
  (1.25605,0.395068)(1.27784,0.401367)(1.18236,0.443736)
  (1.16779,0.439816)(1.15207,0.436591)
\psset{fillcolor=cmy_2323ff}%
\psset{linecolor=rgb_2b2bdb}%
\pspolygon[fillstyle=solid](1.27784,0.401367)(1.37438,0.342743)
  (1.40077,0.355325)(1.42461,0.371119)(1.31566,0.418861)
  (1.29775,0.409345)(1.27784,0.401367)
\psset{fillcolor=cmy_1b1bff}%
\psset{linecolor=rgb_2d2de3}%
\pspolygon[fillstyle=solid](1.37438,0.342743)(1.46963,0.263451)
  (1.50244,0.282108)(1.53245,0.306569)(1.42461,0.371119)
  (1.40077,0.355325)(1.37438,0.342743)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](0.81447,0.452238)(0.71559,0.428845)
  (0.736691,0.427999)(0.759855,0.427181)(0.844242,0.44768)
  (0.828748,0.449869)(0.81447,0.452238)
\psset{fillcolor=cmy_3939ff}%
\psset{linecolor=rgb_2727c5}%
\pspolygon[fillstyle=solid](1.39584,0.245193)(1.4744,0.138283)
  (1.51884,0.144112)(1.56058,0.160334)(1.46963,0.263451)
  (1.43409,0.251074)(1.39584,0.245193)
\psset{fillcolor=cmy_0f0fff}%
\psset{linecolor=rgb_2f2fef}%
\pspolygon[fillstyle=solid](1.93401,0.597589)(2.09838,0.664828)
  (2.12222,0.783232)(2.13284,0.884999)(1.94995,0.746725)
  (1.94669,0.677812)(1.93401,0.597589)
\psset{fillcolor=cmy_4e4eff}%
\psset{linecolor=rgb_2323b0}%
\pspolygon[fillstyle=solid](1.11756,0.432255)(1.18041,0.386614)
  (1.20721,0.387725)(1.23246,0.39052)(1.15207,0.436591)
  (1.13529,0.434074)(1.11756,0.432255)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](0.679931,0.431611)(0.567233,0.399933)
  (0.587968,0.402922)(0.611934,0.40685)(0.71559,0.428845)
  (0.696648,0.429965)(0.679931,0.431611)
\psset{fillcolor=cmy_3434ff}%
\psset{linecolor=rgb_2828ca}%
\pspolygon[fillstyle=solid](1.23246,0.39052)(1.31435,0.328195)
  (1.34554,0.333655)(1.37438,0.342743)(1.27784,0.401367)
  (1.25605,0.395068)(1.23246,0.39052)
\psset{fillcolor=cmy_3131ff}%
\psset{linecolor=rgb_2929cd}%
\pspolygon[fillstyle=solid](1.31435,0.328195)(1.39584,0.245193)
  (1.43409,0.251074)(1.46963,0.263451)(1.37438,0.342743)
  (1.34554,0.333655)(1.31435,0.328195)
\psset{fillcolor=cmy_5a5aff}%
\psset{linecolor=rgb_2020a4}%
\pspolygon[fillstyle=solid](1.07968,0.43057)(1.1228,0.388846)
  (1.15222,0.387052)(1.18041,0.386614)(1.11756,0.432255)
  (1.09898,0.431103)(1.07968,0.43057)
\psset{fillcolor=cmy_7272ff}%
\psset{linecolor=rgb_1c1c8c}%
\pspolygon[fillstyle=solid](0.844242,0.44768)(0.759855,0.427181)
  (0.784951,0.42616)(0.811811,0.424741)(0.878483,0.443646)
  (0.860857,0.44562)(0.844242,0.44768)
\psset{fillcolor=cmy_6060ff}%
\psset{linecolor=rgb_1f1f9e}%
\pspolygon[fillstyle=solid](1.3764,0.157338)(1.43923,0.040527)
  (1.49491,0.0158499)(1.54709,0.00607935)(1.4744,0.138283)
  (1.42703,0.142821)(1.3764,0.157338)
\psset{fillcolor=cmy_6363ff}%
\psset{linecolor=rgb_1f1f9b}%
\pspolygon[fillstyle=solid](1.03945,0.431091)(1.06103,0.395505)
  (1.09234,0.391756)(1.1228,0.388846)(1.07968,0.43057)
  (1.05979,0.43059)(1.03945,0.431091)
\psset{fillcolor=cmy_7272ff}%
\psset{linecolor=rgb_1c1c8c}%
\pspolygon[fillstyle=solid](0.878483,0.443646)(0.811811,0.424741)
  (0.840235,0.422779)(0.869988,0.42019)(0.916271,0.43986)
  (0.896998,0.44173)(0.878483,0.443646)
\psset{fillcolor=cmy_4a4aff}%
\psset{linecolor=rgb_2424b4}%
\pspolygon[fillstyle=solid](1.18041,0.386614)(1.24529,0.327916)
  (1.2809,0.32634)(1.31435,0.328195)(1.23246,0.39052)
  (1.20721,0.387725)(1.18041,0.386614)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.567233,0.399933)(0.452538,0.361054)
  (0.47545,0.373217)(0.502743,0.387128)(0.611934,0.40685)
  (0.587968,0.402922)(0.567233,0.399933)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](0.997986,0.433208)(0.996875,0.404353)
  (1.02913,0.399802)(1.06103,0.395505)(1.03945,0.431091)
  (1.0188,0.431991)(0.997986,0.433208)
\psset{fillcolor=cmy_7171ff}%
\psset{linecolor=rgb_1c1c8d}%
\pspolygon[fillstyle=solid](0.916271,0.43986)(0.869988,0.42019)
  (0.900811,0.41696)(0.932427,0.413148)(0.956509,0.436296)
  (0.936157,0.438041)(0.916271,0.43986)
\psset{fillcolor=cmy_6e6eff}%
\psset{linecolor=rgb_1c1c90}%
\pspolygon[fillstyle=solid](0.956509,0.436296)(0.932427,0.413148)
  (0.964546,0.408882)(0.996875,0.404353)(0.997986,0.433208)
  (0.977171,0.434667)(0.956509,0.436296)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.71559,0.428845)(0.611934,0.40685)
  (0.639145,0.411067)(0.669551,0.414914)(0.759855,0.427181)
  (0.736691,0.427999)(0.71559,0.428845)
\psset{fillcolor=cmy_5656ff}%
\psset{linecolor=rgb_2121a8}%
\pspolygon[fillstyle=solid](1.31112,0.252497)(1.3764,0.157338)
  (1.42703,0.142821)(1.4744,0.138283)(1.39584,0.245193)
  (1.35487,0.24577)(1.31112,0.252497)
\psset{fillcolor=cmy_4e4eff}%
\psset{linecolor=rgb_2323b0}%
\pspolygon[fillstyle=solid](1.24529,0.327916)(1.31112,0.252497)
  (1.35487,0.24577)(1.39584,0.245193)(1.31435,0.328195)
  (1.2809,0.32634)(1.24529,0.327916)
\psset{fillcolor=cmy_5f5fff}%
\psset{linecolor=rgb_1f1f9f}%
\pspolygon[fillstyle=solid](1.1228,0.388846)(1.16806,0.339925)
  (1.20762,0.332598)(1.24529,0.327916)(1.18041,0.386614)
  (1.15222,0.387052)(1.1228,0.388846)
\psset{fillcolor=cmy_7c7cff}%
\psset{linecolor=rgb_1a1a82}%
\pspolygon[fillstyle=solid](0.452538,0.361054)(0.336923,0.313416)
  (0.359168,0.34034)(0.38701,0.370633)(0.502743,0.387128)
  (0.47545,0.373217)(0.452538,0.361054)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.759855,0.427181)(0.669551,0.414914)
  (0.703026,0.417762)(0.739356,0.419062)(0.811811,0.424741)
  (0.784951,0.42616)(0.759855,0.427181)
\psset{fillcolor=cmy_6e6eff}%
\psset{linecolor=rgb_1c1c90}%
\pspolygon[fillstyle=solid](1.06103,0.395505)(1.08409,0.360109)
  (1.1268,0.349318)(1.16806,0.339925)(1.1228,0.388846)
  (1.09234,0.391756)(1.06103,0.395505)
\psset{fillcolor=cmy_7474ff}%
\psset{linecolor=rgb_1b1b8a}%
\pspolygon[fillstyle=solid](0.336923,0.313416)(0.221782,0.25564)
  (0.239289,0.303779)(0.263419,0.358433)(0.38701,0.370633)
  (0.359168,0.34034)(0.336923,0.313416)
\psset{fillcolor=cmy_6767ff}%
\psset{linecolor=rgb_1e1e97}%
\pspolygon[fillstyle=solid](1.16806,0.339925)(1.21527,0.281861)
  (1.26458,0.264805)(1.31112,0.252497)(1.24529,0.327916)
  (1.20762,0.332598)(1.16806,0.339925)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.611934,0.40685)(0.502743,0.387128)
  (0.53466,0.401467)(0.571331,0.414834)(0.669551,0.414914)
  (0.639145,0.411067)(0.611934,0.40685)
\psset{fillcolor=cmy_6d6dff}%
\psset{linecolor=rgb_1d1d91}%
\pspolygon[fillstyle=solid](0.221782,0.25564)(0.108805,0.186635)
  (0.116083,0.263023)(0.130252,0.351753)(0.263419,0.358433)
  (0.239289,0.303779)(0.221782,0.25564)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.811811,0.424741)(0.739356,0.419062)
  (0.778241,0.418391)(0.819298,0.415485)(0.869988,0.42019)
  (0.840235,0.422779)(0.811811,0.424741)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](0.996875,0.404353)(0.99567,0.382977)
  (1.04025,0.371574)(1.08409,0.360109)(1.06103,0.395505)
  (1.02913,0.399802)(0.996875,0.404353)
\psset{fillcolor=cmy_7a7aff}%
\psset{linecolor=rgb_1a1a84}%
\pspolygon[fillstyle=solid](1.31393,0.130943)(1.36413,0.0350099)
  (1.43413,-0.0414045)(1.49747,-0.0982892)(1.43923,0.040527)
  (1.3792,0.0793428)(1.31393,0.130943)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.869988,0.42019)(0.819298,0.415485)
  (0.862077,0.410271)(0.906078,0.402876)(0.932427,0.413148)
  (0.900811,0.41696)(0.869988,0.42019)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](0.932427,0.413148)(0.906078,0.402876)
  (0.950781,0.393616)(0.99567,0.382977)(0.996875,0.404353)
  (0.964546,0.408882)(0.932427,0.413148)
\psset{fillcolor=cmy_7070ff}%
\psset{linecolor=rgb_1c1c8e}%
\pspolygon[fillstyle=solid](1.21527,0.281861)(1.26407,0.212769)
  (1.32218,0.181056)(1.3764,0.157338)(1.31112,0.252497)
  (1.26458,0.264805)(1.21527,0.281861)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](1.26407,0.212769)(1.31393,0.130943)
  (1.3792,0.0793428)(1.43923,0.040527)(1.3764,0.157338)
  (1.32218,0.181056)(1.26407,0.212769)
\psset{fillcolor=cmy_7777ff}%
\psset{linecolor=rgb_1b1b87}%
\pspolygon[fillstyle=solid](1.08409,0.360109)(1.10888,0.325677)
  (1.1633,0.302583)(1.21527,0.281861)(1.16806,0.339925)
  (1.1268,0.349318)(1.08409,0.360109)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.669551,0.414914)(0.571331,0.414834)
  (0.612735,0.425841)(0.658661,0.43323)(0.739356,0.419062)
  (0.703026,0.417762)(0.669551,0.414914)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](0.502743,0.387128)(0.38701,0.370633)
  (0.42117,0.401992)(0.462221,0.431813)(0.571331,0.414834)
  (0.53466,0.401467)(0.502743,0.387128)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.99567,0.382977)(0.994341,0.37309)
  (1.05238,0.34969)(1.10888,0.325677)(1.08409,0.360109)
  (1.04025,0.371574)(0.99567,0.382977)
\psset{fillcolor=cmy_7d7dff}%
\psset{linecolor=rgb_191981}%
\pspolygon[fillstyle=solid](0.739356,0.419062)(0.658661,0.43323)
  (0.708693,0.435991)(0.762219,0.433471)(0.819298,0.415485)
  (0.778241,0.418391)(0.739356,0.419062)
\pspolygon[fillstyle=solid](1.10888,0.325677)(1.13571,0.293061)
  (1.20191,0.250812)(1.26407,0.212769)(1.21527,0.281861)
  (1.1633,0.302583)(1.10888,0.325677)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](0.906078,0.402876)(0.87651,0.412187)
  (0.935442,0.394373)(0.994341,0.37309)(0.99567,0.382977)
  (0.950781,0.393616)(0.906078,0.402876)
\psset{fillcolor=cmy_7e7eff}%
\psset{linecolor=rgb_191980}%
\pspolygon[fillstyle=solid](0.819298,0.415485)(0.762219,0.433471)
  (0.818456,0.425453)(0.87651,0.412187)(0.906078,0.402876)
  (0.862077,0.410271)(0.819298,0.415485)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](0.38701,0.370633)(0.263419,0.358433)
  (0.295756,0.416063)(0.337777,0.472291)(0.462221,0.431813)
  (0.42117,0.401992)(0.38701,0.370633)
\psset{fillcolor=cmy_7272ff}%
\psset{linecolor=rgb_1c1c8c}%
\pspolygon[fillstyle=solid](0.571331,0.414834)(0.462221,0.431813)
  (0.51047,0.457371)(0.565855,0.476055)(0.658661,0.43323)
  (0.612735,0.425841)(0.571331,0.414834)
\psset{fillcolor=cmy_7f7fff}%
\psset{linecolor=rgb_19197f}%
\pspolygon[fillstyle=solid](1.13571,0.293061)(1.16504,0.263219)
  (1.2427,0.193231)(1.31393,0.130943)(1.26407,0.212769)
  (1.20191,0.250812)(1.13571,0.293061)
\pspolygon[fillstyle=solid](0.994341,0.37309)(0.99284,0.379708)
  (1.0658,0.336973)(1.13571,0.293061)(1.10888,0.325677)
  (1.05238,0.34969)(0.994341,0.37309)
\pspolygon[fillstyle=solid](1.16504,0.263219)(1.19745,0.237271)
  (1.28572,0.129037)(1.36413,0.0350099)(1.31393,0.130943)
  (1.2427,0.193231)(1.16504,0.263219)
\psset{fillcolor=cmy_7272ff}%
\psset{linecolor=rgb_1c1c8c}%
\pspolygon[fillstyle=solid](0.658661,0.43323)(0.565855,0.476055)
  (0.62787,0.485674)(0.695551,0.484744)(0.762219,0.433471)
  (0.708693,0.435991)(0.658661,0.43323)
\psset{fillcolor=cmy_5d5dff}%
\psset{linecolor=rgb_2020a1}%
\pspolygon[fillstyle=solid](0.263419,0.358433)(0.130252,0.351753)
  (0.154241,0.448121)(0.191195,0.545437)(0.337777,0.472291)
  (0.295756,0.416063)(0.263419,0.358433)
\psset{fillcolor=cmy_7b7bff}%
\psset{linecolor=rgb_1a1a83}%
\pspolygon[fillstyle=solid](0.87651,0.412187)(0.842212,0.450088)
  (0.917852,0.418332)(0.99284,0.379708)(0.994341,0.37309)
  (0.935442,0.394373)(0.87651,0.412187)
\psset{fillcolor=cmy_7676ff}%
\psset{linecolor=rgb_1b1b88}%
\pspolygon[fillstyle=solid](0.762219,0.433471)(0.695551,0.484744)
  (0.767541,0.472718)(0.842212,0.450088)(0.87651,0.412187)
  (0.818456,0.425453)(0.762219,0.433471)
\psset{fillcolor=cmy_6262ff}%
\psset{linecolor=rgb_1f1f9c}%
\pspolygon[fillstyle=solid](0.462221,0.431813)(0.337777,0.472291)
  (0.390602,0.522128)(0.454699,0.560441)(0.565855,0.476055)
  (0.51047,0.457371)(0.462221,0.431813)
\psset{fillcolor=cmy_7c7cff}%
\psset{linecolor=rgb_1a1a82}%
\pspolygon[fillstyle=solid](0.99284,0.379708)(0.991097,0.4096)
  (1.08095,0.336955)(1.16504,0.263219)(1.13571,0.293061)
  (1.0658,0.336973)(0.99284,0.379708)
\psset{fillcolor=cmy_6262ff}%
\psset{linecolor=rgb_1f1f9c}%
\pspolygon[fillstyle=solid](0.565855,0.476055)(0.454699,0.560441)
  (0.52964,0.582636)(0.613978,0.585437)(0.695551,0.484744)
  (0.62787,0.485674)(0.565855,0.476055)
\psset{fillcolor=cmy_7474ff}%
\psset{linecolor=rgb_1b1b8a}%
\pspolygon[fillstyle=solid](0.842212,0.450088)(0.800716,0.529938)
  (0.896933,0.475736)(0.991097,0.4096)(0.99284,0.379708)
  (0.917852,0.418332)(0.842212,0.450088)
\psset{fillcolor=cmy_6a6aff}%
\psset{linecolor=rgb_1d1d94}%
\pspolygon[fillstyle=solid](0.695551,0.484744)(0.613978,0.585437)
  (0.705338,0.567542)(0.800716,0.529938)(0.842212,0.450088)
  (0.767541,0.472718)(0.695551,0.484744)
\psset{fillcolor=cmy_7878ff}%
\psset{linecolor=rgb_1a1a86}%
\pspolygon[fillstyle=solid](0.991097,0.4096)(0.989001,0.47266)
  (1.09845,0.354344)(1.19745,0.237271)(1.16504,0.263219)
  (1.08095,0.336955)(0.991097,0.4096)
\psset{fillcolor=cmy_4f4fff}%
\psset{linecolor=rgb_2323af}%
\pspolygon[fillstyle=solid](0.337777,0.472291)(0.191195,0.545437)
  (0.244003,0.635089)(0.314618,0.707241)(0.454699,0.560441)
  (0.390602,0.522128)(0.337777,0.472291)
\psset{fillcolor=cmy_6b6bff}%
\psset{linecolor=rgb_1d1d93}%
\pspolygon[fillstyle=solid](0.800716,0.529938)(0.747762,0.67368)
  (0.870898,0.582631)(0.989001,0.47266)(0.991097,0.4096)
  (0.896933,0.475736)(0.800716,0.529938)
\psset{fillcolor=cmy_4f4fff}%
\psset{linecolor=rgb_2323af}%
\pspolygon[fillstyle=solid](0.454699,0.560441)(0.314618,0.707241)
  (0.403301,0.752297)(0.50809,0.762937)(0.613978,0.585437)
  (0.52964,0.582636)(0.454699,0.560441)
\psset{fillcolor=cmy_5c5cff}%
\psset{linecolor=rgb_2020a2}%
\pspolygon[fillstyle=solid](0.613978,0.585437)(0.50809,0.762937)
  (0.624809,0.736041)(0.747762,0.67368)(0.800716,0.529938)
  (0.705338,0.567542)(0.613978,0.585437)
\end{pspicture}%