‘Ξ‹Η“ϊF2024/02/11

Šϋν–ΌF‘ζ71‰ρNHK”t€XŒˆŸ

•”ԁFˆδŽR—T‘Ύ‰€ΐ

”’”ԁFŽR‰ΊŒhŒα‹γ’i

ply=1   pro =œ16-4,   com =œ16-4   result= ›   Œσ•βŽθ1Fœ16-4 –K–β‰ρ” 15576,   result= ~   Œσ•βŽθ2Fœ4-4 –K–β‰ρ” 638,   result= ~   Œσ•βŽθ3Fœ16-16 –K–β‰ρ” 311
ply=2   pro =›4-16,   com =›4-16   result= ›   Œσ•βŽθ1F›4-16 –K–β‰ρ” 6119,   result= ~   Œσ•βŽθ2F›4-4 –K–β‰ρ” 4244,   result= ~   Œσ•βŽθ3F›16-16 –K–β‰ρ” 2526
ply=3   pro =œ16-17,   com =œ17-16   result= ~   Œσ•βŽθ1Fœ17-16 –K–β‰ρ” 10703,   result= ~   Œσ•βŽθ2Fœ4-3 –K–β‰ρ” 2935,   result= ~   Œσ•βŽθ3Fœ3-4 –K–β‰ρ” 2396
ply=4   pro =›4-4,   com =›4-4   result= ›   Œσ•βŽθ1F›4-4 –K–β‰ρ” 16934,   result= ~   Œσ•βŽθ2F›4-3 –K–β‰ρ” 1229,   result= ~   Œσ•βŽθ3F›3-4 –K–β‰ρ” 89
ply=5   pro =œ6-3,   com =œ6-17   result= ~   Œσ•βŽθ1Fœ6-17 –K–β‰ρ” 10841,   result= ~   Œσ•βŽθ2Fœ17-11 –K–β‰ρ” 5130,   result= ~   Œσ•βŽθ3Fœ16-11 –K–β‰ρ” 103
ply=6   pro =›15-15,   com =›3-6   result= ~   Œσ•βŽθ1F›3-6 –K–β‰ρ” 18177,   result= ~   Œσ•βŽθ2F›8-3 –K–β‰ρ” 726,   result= ~   Œσ•βŽθ3F›16-15 –K–β‰ρ” 153
ply=7   pro =œ14-16,   com =œ17-15   result= ~   Œσ•βŽθ1Fœ17-15 –K–β‰ρ” 12330,   result= ~   Œσ•βŽθ2Fœ3-6 –K–β‰ρ” 3010,   result= ~   Œσ•βŽθ3Fœ16-15 –K–β‰ρ” 158
ply=8   pro =›17-16,   com =›17-16   result= ›   Œσ•βŽθ1F›17-16 –K–β‰ρ” 14748,   result= ~   Œσ•βŽθ2F›17-15 –K–β‰ρ” 612,   result= ~   Œσ•βŽθ3F›17-6 –K–β‰ρ” 228
ply=9   pro =œ16-16,   com =œ3-6   result= ~   Œσ•βŽθ1Fœ3-6 –K–β‰ρ” 8574,   result= ~   Œσ•βŽθ2Fœ17-17 –K–β‰ρ” 8264,   result= ~   Œσ•βŽθ3Fœ14-15 –K–β‰ρ” 165
ply=10   pro =›16-15,   com =›16-15   result= ›   Œσ•βŽθ1F›16-15 –K–β‰ρ” 15843,   result= ~   Œσ•βŽθ2F›17-15 –K–β‰ρ” 2687,   result= ~   Œσ•βŽθ3F›3-6 –K–β‰ρ” 145
ply=11   pro =œ17-15,   com =œ17-17   result= ~   Œσ•βŽθ1Fœ17-17 –K–β‰ρ” 18136,   result= ›   Œσ•βŽθ2Fœ17-15 –K–β‰ρ” 362,   result= ~   Œσ•βŽθ3Fœ3-6 –K–β‰ρ” 68
ply=12   pro =›15-16,   com =›17-17   result= ~   Œσ•βŽθ1F›17-17 –K–β‰ρ” 16673,   result= ~   Œσ•βŽθ2F›17-14 –K–β‰ρ” 492,   result= ~   Œσ•βŽθ3F›18-16 –K–β‰ρ” 86
ply=13   pro =œ15-17,   com =œ15-17   result= ›   Œσ•βŽθ1Fœ15-17 –K–β‰ρ” 18892,   result= ~   Œσ•βŽθ2Fœ17-14 –K–β‰ρ” 25,   result= ~   Œσ•βŽθ3Fœ3-6 –K–β‰ρ” 20
ply=14   pro =›14-17,   com =›17-17   result= ~   Œσ•βŽθ1F›17-17 –K–β‰ρ” 15352,   result= ~   Œσ•βŽθ2F›17-14 –K–β‰ρ” 3359,   result= ›   Œσ•βŽθ3F›14-17 –K–β‰ρ” 137
ply=15   pro =œ14-15,   com =œ13-17   result= ~   Œσ•βŽθ1Fœ13-17 –K–β‰ρ” 15803,   result= ~   Œσ•βŽθ2Fœ18-16 –K–β‰ρ” 642,   result= ›   Œσ•βŽθ3Fœ14-15 –K–β‰ρ” 176
ply=16   pro =›14-14,   com =›17-17   result= ~   Œσ•βŽθ1F›17-17 –K–β‰ρ” 18389,   result= ~   Œσ•βŽθ2F›17-14 –K–β‰ρ” 266,   result= ›   Œσ•βŽθ3F›14-14 –K–β‰ρ” 116
ply=17   pro =œ13-17,   com =œ13-17   result= ›   Œσ•βŽθ1Fœ13-17 –K–β‰ρ” 11197,   result= ~   Œσ•βŽθ2Fœ13-14 –K–β‰ρ” 3743,   result= ~   Œσ•βŽθ3Fœ17-14 –K–β‰ρ” 188
ply=18   pro =›17-14,   com =›14-18   result= ~   Œσ•βŽθ1F›14-18 –K–β‰ρ” 15296,   result= ›   Œσ•βŽθ2F›17-14 –K–β‰ρ” 703,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 162
ply=19   pro =œ18-15,   com =œ18-15   result= ›   Œσ•βŽθ1Fœ18-15 –K–β‰ρ” 18318,   result= ~   Œσ•βŽθ2Fœ14-18 –K–β‰ρ” 117,   result= ~   Œσ•βŽθ3Fœ13-14 –K–β‰ρ” 78
ply=20   pro =›14-18,   com =›17-17   result= ~   Œσ•βŽθ1F›17-17 –K–β‰ρ” 8947,   result= ~   Œσ•βŽθ2F›18-14 –K–β‰ρ” 7734,   result= ›   Œσ•βŽθ3F›14-18 –K–β‰ρ” 845
ply=21   pro =œ18-16,   com =œ13-18   result= ~   Œσ•βŽθ1Fœ13-18 –K–β‰ρ” 12896,   result= ~   Œσ•βŽθ2Fœ17-17 –K–β‰ρ” 2546,   result= ›   Œσ•βŽθ3Fœ18-16 –K–β‰ρ” 1126
ply=22   pro =›13-18,   com =›13-18   result= ›   Œσ•βŽθ1F›13-18 –K–β‰ρ” 20718,   result= ~   Œσ•βŽθ2F›13-14 –K–β‰ρ” 330,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 190
ply=23   pro =œ13-14,   com =œ12-17   result= ~   Œσ•βŽθ1Fœ12-17 –K–β‰ρ” 11099,   result= ›   Œσ•βŽθ2Fœ13-14 –K–β‰ρ” 4992,   result= ~   Œσ•βŽθ3Fœ12-16 –K–β‰ρ” 111
ply=24   pro =›15-13,   com =›14-13   result= ~   Œσ•βŽθ1F›14-13 –K–β‰ρ” 22826,   result= ~   Œσ•βŽθ2F›15-14 –K–β‰ρ” 170,   result= ›   Œσ•βŽθ3F›15-13 –K–β‰ρ” 127
ply=25   pro =œ14-13,   com =œ14-13   result= ›   Œσ•βŽθ1Fœ14-13 –K–β‰ρ” 16172,   result= ~   Œσ•βŽθ2Fœ12-17 –K–β‰ρ” 1249,   result= ~   Œσ•βŽθ3Fœ13-13 –K–β‰ρ” 123
ply=26   pro =›15-14,   com =›15-14   result= ›   Œσ•βŽθ1F›15-14 –K–β‰ρ” 23429,   result= ~   Œσ•βŽθ2F›17-17 –K–β‰ρ” 28,   result= ~   Œσ•βŽθ3F›15-12 –K–β‰ρ” 18
ply=27   pro =œ12-17,   com =œ12-17   result= ›   Œσ•βŽθ1Fœ12-17 –K–β‰ρ” 15024,   result= ~   Œσ•βŽθ2Fœ15-12 –K–β‰ρ” 1413,   result= ~   Œσ•βŽθ3Fœ13-13 –K–β‰ρ” 108
ply=28   pro =›12-18,   com =›12-18   result= ›   Œσ•βŽθ1F›12-18 –K–β‰ρ” 13818,   result= ~   Œσ•βŽθ2F›13-13 –K–β‰ρ” 776,   result= ~   Œσ•βŽθ3F›11-17 –K–β‰ρ” 371
ply=29   pro =œ11-17,   com =œ11-17   result= ›   Œσ•βŽθ1Fœ11-17 –K–β‰ρ” 17579,   result= ~   Œσ•βŽθ2Fœ13-15 –K–β‰ρ” 96,   result= ~   Œσ•βŽθ3Fœ13-13 –K–β‰ρ” 72
ply=30   pro =›11-18,   com =›11-18   result= ›   Œσ•βŽθ1F›11-18 –K–β‰ρ” 22793,   result= ~   Œσ•βŽθ2F›13-13 –K–β‰ρ” 163,   result= ~   Œσ•βŽθ3F›13-15 –K–β‰ρ” 158
ply=31   pro =œ10-17,   com =œ10-17   result= ›   Œσ•βŽθ1Fœ10-17 –K–β‰ρ” 18299,   result= ~   Œσ•βŽθ2Fœ13-13 –K–β‰ρ” 139,   result= ~   Œσ•βŽθ3Fœ15-12 –K–β‰ρ” 76
ply=32   pro =›10-18,   com =›10-18   result= ›   Œσ•βŽθ1F›10-18 –K–β‰ρ” 20582,   result= ~   Œσ•βŽθ2F›13-13 –K–β‰ρ” 325,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 131
ply=33   pro =œ13-13,   com =œ9-17   result= ~   Œσ•βŽθ1Fœ9-17 –K–β‰ρ” 15080,   result= ›   Œσ•βŽθ2Fœ13-13 –K–β‰ρ” 1097,   result= ~   Œσ•βŽθ3Fœ15-12 –K–β‰ρ” 102
ply=34   pro =›15-12,   com =›15-11   result= ~   Œσ•βŽθ1F›15-11 –K–β‰ρ” 16952,   result= ›   Œσ•βŽθ2F›15-12 –K–β‰ρ” 1755,   result= ~   Œσ•βŽθ3F›9-17 –K–β‰ρ” 166
ply=35   pro =œ9-17,   com =œ3-6   result= ~   Œσ•βŽθ1Fœ3-6 –K–β‰ρ” 6517,   result= ~   Œσ•βŽθ2Fœ8-17 –K–β‰ρ” 5339,   result= ›   Œσ•βŽθ3Fœ9-17 –K–β‰ρ” 3520
ply=36   pro =›9-18,   com =›9-18   result= ›   Œσ•βŽθ1F›9-18 –K–β‰ρ” 19500,   result= ~   Œσ•βŽθ2F›15-18 –K–β‰ρ” 99,   result= ~   Œσ•βŽθ3F›18-14 –K–β‰ρ” 96
ply=37   pro =œ18-14,   com =œ8-17   result= ~   Œσ•βŽθ1Fœ8-17 –K–β‰ρ” 12858,   result= ~   Œσ•βŽθ2Fœ7-17 –K–β‰ρ” 748,   result= ~   Œσ•βŽθ3Fœ3-6 –K–β‰ρ” 329
ply=38   pro =›8-17,   com =›8-17   result= ›   Œσ•βŽθ1F›8-17 –K–β‰ρ” 9370,   result= ~   Œσ•βŽθ2F›17-13 –K–β‰ρ” 9326,   result= ~   Œσ•βŽθ3F›17-12 –K–β‰ρ” 161
ply=39   pro =œ8-16,   com =œ8-16   result= ›   Œσ•βŽθ1Fœ8-16 –K–β‰ρ” 15362,   result= ~   Œσ•βŽθ2Fœ14-11 –K–β‰ρ” 271,   result= ~   Œσ•βŽθ3Fœ17-13 –K–β‰ρ” 254
ply=40   pro =›9-15,   com =›7-17   result= ~   Œσ•βŽθ1F›7-17 –K–β‰ρ” 13010,   result= ~   Œσ•βŽθ2F›7-16 –K–β‰ρ” 7185,   result= ~   Œσ•βŽθ3F›9-16 –K–β‰ρ” 62
ply=41   pro =œ7-17,   com =œ9-16   result= ~   Œσ•βŽθ1Fœ9-16 –K–β‰ρ” 15043,   result= ›   Œσ•βŽθ2Fœ7-17 –K–β‰ρ” 364,   result= ~   Œσ•βŽθ3Fœ8-15 –K–β‰ρ” 110
ply=42   pro =›8-18,   com =›8-18   result= ›   Œσ•βŽθ1F›8-18 –K–β‰ρ” 23395,   result= ~   Œσ•βŽθ2F›13-15 –K–β‰ρ” 0,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 0
ply=43   pro =œ9-16,   com =œ9-16   result= ›   Œσ•βŽθ1Fœ9-16 –K–β‰ρ” 13866,   result= ~   Œσ•βŽθ2Fœ8-15 –K–β‰ρ” 496,   result= ~   Œσ•βŽθ3Fœ14-11 –K–β‰ρ” 343
ply=44   pro =›13-11,   com =›7-16   result= ~   Œσ•βŽθ1F›7-16 –K–β‰ρ” 20872,   result= ›   Œσ•βŽθ2F›13-11 –K–β‰ρ” 159,   result= ~   Œσ•βŽθ3F›15-9 –K–β‰ρ” 137
ply=45   pro =œ14-12,   com =œ14-11   result= ~   Œσ•βŽθ1Fœ14-11 –K–β‰ρ” 9849,   result= ~   Œσ•βŽθ2Fœ12-11 –K–β‰ρ” 2213,   result= ~   Œσ•βŽθ3Fœ6-16 –K–β‰ρ” 599
ply=46   pro =›14-11,   com =›14-11   result= ›   Œσ•βŽθ1F›14-11 –K–β‰ρ” 24113,   result= ~   Œσ•βŽθ2F›15-11 –K–β‰ρ” 171,   result= ~   Œσ•βŽθ3F›17-13 –K–β‰ρ” 37
ply=47   pro =œ15-11,   com =œ15-11   result= ›   Œσ•βŽθ1Fœ15-11 –K–β‰ρ” 19043,   result= ~   Œσ•βŽθ2Fœ11-13 –K–β‰ρ” 100,   result= ~   Œσ•βŽθ3Fœ3-14 –K–β‰ρ” 57
ply=48   pro =›17-12,   com =›17-12   result= ›   Œσ•βŽθ1F›17-12 –K–β‰ρ” 21076,   result= ~   Œσ•βŽθ2F›16-11 –K–β‰ρ” 316,   result= ~   Œσ•βŽθ3F›17-13 –K–β‰ρ” 131
ply=49   pro =œ15-10,   com =œ16-11   result= ~   Œσ•βŽθ1Fœ16-11 –K–β‰ρ” 10136,   result= ›   Œσ•βŽθ2Fœ15-10 –K–β‰ρ” 2909,   result= ~   Œσ•βŽθ3Fœ17-13 –K–β‰ρ” 1179
ply=50   pro =›18-13,   com =›17-10   result= ~   Œσ•βŽθ1F›17-10 –K–β‰ρ” 14179,   result= ›   Œσ•βŽθ2F›18-13 –K–β‰ρ” 4881,   result= ~   Œσ•βŽθ3F›16-11 –K–β‰ρ” 87
ply=51   pro =œ18-11,   com =œ16-13   result= ~   Œσ•βŽθ1Fœ16-13 –K–β‰ρ” 1562,   result= ~   Œσ•βŽθ2Fœ17-10 –K–β‰ρ” 1490,   result= ~   Œσ•βŽθ3Fœ14-9 –K–β‰ρ” 1281
ply=52   pro =›16-10,   com =›17-11   result= ~   Œσ•βŽθ1F›17-11 –K–β‰ρ” 18405,   result= ›   Œσ•βŽθ2F›16-10 –K–β‰ρ” 3257,   result= ~   Œσ•βŽθ3F›17-10 –K–β‰ρ” 125
ply=53   pro =œ16-11,   com =œ15-9   result= ~   Œσ•βŽθ1Fœ15-9 –K–β‰ρ” 13841,   result= ›   Œσ•βŽθ2Fœ16-11 –K–β‰ρ” 1087,   result= ~   Œσ•βŽθ3Fœ16-9 –K–β‰ρ” 618
ply=54   pro =›17-11,   com =›17-11   result= ›   Œσ•βŽθ1F›17-11 –K–β‰ρ” 22728,   result= ~   Œσ•βŽθ2F›13-15 –K–β‰ρ” 25,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 18
ply=55   pro =œ17-10,   com =œ15-9   result= ~   Œσ•βŽθ1Fœ15-9 –K–β‰ρ” 12402,   result= ›   Œσ•βŽθ2Fœ17-10 –K–β‰ρ” 4450,   result= ~   Œσ•βŽθ3Fœ16-9 –K–β‰ρ” 227
ply=56   pro =›18-10,   com =›18-10   result= ›   Œσ•βŽθ1F›18-10 –K–β‰ρ” 15882,   result= ~   Œσ•βŽθ2F›16-9 –K–β‰ρ” 4529,   result= ~   Œσ•βŽθ3F›13-15 –K–β‰ρ” 42
ply=57   pro =œ17-9,   com =œ16-9   result= ~   Œσ•βŽθ1Fœ16-9 –K–β‰ρ” 14368,   result= ›   Œσ•βŽθ2Fœ17-9 –K–β‰ρ” 1032,   result= ~   Œσ•βŽθ3Fœ16-12 –K–β‰ρ” 184
ply=58   pro =›18-12,   com =›18-9   result= ~   Œσ•βŽθ1F›18-9 –K–β‰ρ” 23694,   result= ~   Œσ•βŽθ2F›16-9 –K–β‰ρ” 31,   result= ~   Œσ•βŽθ3F›16-12 –K–β‰ρ” 30
ply=59   pro =œ18-9,   com =œ18-9   result= ›   Œσ•βŽθ1Fœ18-9 –K–β‰ρ” 15821,   result= ~   Œσ•βŽθ2Fœ16-12 –K–β‰ρ” 672,   result= ~   Œσ•βŽθ3Fœ13-9 –K–β‰ρ” 273
ply=60   pro =›19-11,   com =›19-11   result= ›   Œσ•βŽθ1F›19-11 –K–β‰ρ” 23425,   result= ~   Œσ•βŽθ2F›16-12 –K–β‰ρ” 124,   result= ~   Œσ•βŽθ3F›17-17 –K–β‰ρ” 79
ply=61   pro =œ13-9,   com =œ14-9   result= ~   Œσ•βŽθ1Fœ14-9 –K–β‰ρ” 8695,   result= ~   Œσ•βŽθ2Fœ19-9 –K–β‰ρ” 717,   result= ~   Œσ•βŽθ3Fœ14-8 –K–β‰ρ” 671
ply=62   pro =›13-15,   com =›11-11   result= ~   Œσ•βŽθ1F›11-11 –K–β‰ρ” 20623,   result= ~   Œσ•βŽθ2F›14-3 –K–β‰ρ” 178,   result= ~   Œσ•βŽθ3F›11-10 –K–β‰ρ” 166
ply=63   pro =œ13-16,   com =œ13-16   result= ›   Œσ•βŽθ1Fœ13-16 –K–β‰ρ” 18018,   result= ~   Œσ•βŽθ2Fœ12-15 –K–β‰ρ” 46,   result= ~   Œσ•βŽθ3Fœ11-13 –K–β‰ρ” 31
ply=64   pro =›12-15,   com =›12-15   result= ›   Œσ•βŽθ1F›12-15 –K–β‰ρ” 24806,   result= ~   Œσ•βŽθ2F›18-18 –K–β‰ρ” 88,   result= ~   Œσ•βŽθ3F›17-18 –K–β‰ρ” 86
ply=65   pro =œ12-12,   com =œ11-14   result= ~   Œσ•βŽθ1Fœ11-14 –K–β‰ρ” 17511,   result= ~   Œσ•βŽθ2Fœ12-14 –K–β‰ρ” 135,   result= ›   Œσ•βŽθ3Fœ12-12 –K–β‰ρ” 120
ply=66   pro =›10-15,   com =›10-15   result= ›   Œσ•βŽθ1F›10-15 –K–β‰ρ” 13651,   result= ~   Œσ•βŽθ2F›11-14 –K–β‰ρ” 643,   result= ~   Œσ•βŽθ3F›12-11 –K–β‰ρ” 420
ply=67   pro =œ11-14,   com =œ8-15   result= ~   Œσ•βŽθ1Fœ8-15 –K–β‰ρ” 14646,   result= ›   Œσ•βŽθ2Fœ11-14 –K–β‰ρ” 1310,   result= ~   Œσ•βŽθ3Fœ12-11 –K–β‰ρ” 157
ply=68   pro =›11-15,   com =›11-15   result= ›   Œσ•βŽθ1F›11-15 –K–β‰ρ” 22595,   result= ~   Œσ•βŽθ2F›11-16 –K–β‰ρ” 103,   result= ~   Œσ•βŽθ3F›18-18 –K–β‰ρ” 67
ply=69   pro =œ7-14,   com =œ8-15   result= ~   Œσ•βŽθ1Fœ8-15 –K–β‰ρ” 15774,   result= ~   Œσ•βŽθ2Fœ7-15 –K–β‰ρ” 153,   result= ›   Œσ•βŽθ3Fœ7-14 –K–β‰ρ” 152
ply=70   pro =›8-13,   com =›8-15   result= ~   Œσ•βŽθ1F›8-15 –K–β‰ρ” 16693,   result= ~   Œσ•βŽθ2F›9-12 –K–β‰ρ” 772,   result= ~   Œσ•βŽθ3F›9-13 –K–β‰ρ” 655
ply=71   pro =œ8-14,   com =œ7-13   result= ~   Œσ•βŽθ1Fœ7-13 –K–β‰ρ” 16223,   result= ›   Œσ•βŽθ2Fœ8-14 –K–β‰ρ” 163,   result= ~   Œσ•βŽθ3Fœ12-11 –K–β‰ρ” 148
ply=72   pro =›9-13,   com =›8-15   result= ~   Œσ•βŽθ1F›8-15 –K–β‰ρ” 9787,   result= ›   Œσ•βŽθ2F›9-13 –K–β‰ρ” 9754,   result= ~   Œσ•βŽθ3F›10-13 –K–β‰ρ” 676
ply=73   pro =œ12-11,   com =œ12-11   result= ›   Œσ•βŽθ1Fœ12-11 –K–β‰ρ” 13465,   result= ~   Œσ•βŽθ2Fœ7-13 –K–β‰ρ” 2667,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 178
ply=74   pro =›12-10,   com =›6-12   result= ~   Œσ•βŽθ1F›6-12 –K–β‰ρ” 17326,   result= ~   Œσ•βŽθ2F›7-13 –K–β‰ρ” 1577,   result= ~   Œσ•βŽθ3F›8-15 –K–β‰ρ” 369
ply=75   pro =œ11-10,   com =œ13-10   result= ~   Œσ•βŽθ1Fœ13-10 –K–β‰ρ” 17110,   result= ›   Œσ•βŽθ2Fœ11-10 –K–β‰ρ” 227,   result= ~   Œσ•βŽθ3Fœ10-11 –K–β‰ρ” 105
ply=76   pro =›11-13,   com =›6-12   result= ~   Œσ•βŽθ1F›6-12 –K–β‰ρ” 12244,   result= ~   Œσ•βŽθ2F›7-13 –K–β‰ρ” 5265,   result= ~   Œσ•βŽθ3F›12-9 –K–β‰ρ” 1553
ply=77   pro =œ7-13,   com =œ10-12   result= ~   Œσ•βŽθ1Fœ10-12 –K–β‰ρ” 17121,   result= ›   Œσ•βŽθ2Fœ7-13 –K–β‰ρ” 148,   result= ~   Œσ•βŽθ3Fœ6-16 –K–β‰ρ” 124
ply=78   pro =›7-12,   com =›8-11   result= ~   Œσ•βŽθ1F›8-11 –K–β‰ρ” 2973,   result= ›   Œσ•βŽθ2F›7-12 –K–β‰ρ” 2191,   result= ~   Œσ•βŽθ3F›12-9 –K–β‰ρ” 2021
ply=79   pro =œ6-12,   com =œ6-12   result= ›   Œσ•βŽθ1Fœ6-12 –K–β‰ρ” 18658,   result= ~   Œσ•βŽθ2Fœ8-12 –K–β‰ρ” 87,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 42
ply=80   pro =›7-11,   com =›6-13   result= ~   Œσ•βŽθ1F›6-13 –K–β‰ρ” 4145,   result= ›   Œσ•βŽθ2F›7-11 –K–β‰ρ” 2387,   result= ~   Œσ•βŽθ3F›8-11 –K–β‰ρ” 749
ply=81   pro =œ4-15,   com =œ6-11   result= ~   Œσ•βŽθ1Fœ6-11 –K–β‰ρ” 17802,   result= ~   Œσ•βŽθ2Fœ10-12 –K–β‰ρ” 60,   result= ~   Œσ•βŽθ3Fœ3-14 –K–β‰ρ” 56
ply=82   pro =›5-16,   com =›5-15   result= ~   Œσ•βŽθ1F›5-15 –K–β‰ρ” 5935,   result= ~   Œσ•βŽθ2F›3-15 –K–β‰ρ” 1048,   result= ~   Œσ•βŽθ3F›6-11 –K–β‰ρ” 824
ply=83   pro =œ3-16,   com =œ3-16   result= ›   Œσ•βŽθ1Fœ3-16 –K–β‰ρ” 8282,   result= ~   Œσ•βŽθ2Fœ6-11 –K–β‰ρ” 8266,   result= ~   Œσ•βŽθ3Fœ6-16 –K–β‰ρ” 167
ply=84   pro =›5-15,   com =›5-15   result= ›   Œσ•βŽθ1F›5-15 –K–β‰ρ” 3289,   result= ~   Œσ•βŽθ2F›3-17 –K–β‰ρ” 3173,   result= ~   Œσ•βŽθ3F›3-15 –K–β‰ρ” 499
ply=85   pro =œ4-14,   com =œ4-14   result= ›   Œσ•βŽθ1Fœ4-14 –K–β‰ρ” 16449,   result= ~   Œσ•βŽθ2Fœ5-14 –K–β‰ρ” 97,   result= ~   Œσ•βŽθ3Fœ3-17 –K–β‰ρ” 66
ply=86   pro =›3-17,   com =›3-17   result= ›   Œσ•βŽθ1F›3-17 –K–β‰ρ” 5892,   result= ~   Œσ•βŽθ2F›5-14 –K–β‰ρ” 2608,   result= ~   Œσ•βŽθ3F›7-16 –K–β‰ρ” 304
ply=87   pro =œ6-11,   com =œ2-17   result= ~   Œσ•βŽθ1Fœ2-17 –K–β‰ρ” 17208,   result= ›   Œσ•βŽθ2Fœ6-11 –K–β‰ρ” 102,   result= ~   Œσ•βŽθ3Fœ5-14 –K–β‰ρ” 95
ply=88   pro =›5-14,   com =›7-10   result= ~   Œσ•βŽθ1F›7-10 –K–β‰ρ” 2298,   result= ~   Œσ•βŽθ2F›6-10 –K–β‰ρ” 1634,   result= ~   Œσ•βŽθ3F›7-9 –K–β‰ρ” 1413
ply=89   pro =œ5-13,   com =œ5-13   result= ›   Œσ•βŽθ1Fœ5-13 –K–β‰ρ” 17948,   result= ~   Œσ•βŽθ2Fœ7-10 –K–β‰ρ” 102,   result= ~   Œσ•βŽθ3Fœ6-13 –K–β‰ρ” 96
ply=90   pro =›4-13,   com =›7-10   result= ~   Œσ•βŽθ1F›7-10 –K–β‰ρ” 2069,   result= ›   Œσ•βŽθ2F›4-13 –K–β‰ρ” 1965,   result= ~   Œσ•βŽθ3F›9-11 –K–β‰ρ” 564
ply=91   pro =œ7-10,   com =œ3-13   result= ~   Œσ•βŽθ1Fœ3-13 –K–β‰ρ” 17235,   result= ~   Œσ•βŽθ2Fœ2-15 –K–β‰ρ” 155,   result= ›   Œσ•βŽθ3Fœ7-10 –K–β‰ρ” 121
ply=92   pro =›9-11,   com =›8-10   result= ~   Œσ•βŽθ1F›8-10 –K–β‰ρ” 9219,   result= ›   Œσ•βŽθ2F›9-11 –K–β‰ρ” 2792,   result= ~   Œσ•βŽθ3F›3-13 –K–β‰ρ” 502
ply=93   pro =œ3-13,   com =œ8-10   result= ~   Œσ•βŽθ1Fœ8-10 –K–β‰ρ” 17257,   result= ~   Œσ•βŽθ2Fœ10-12 –K–β‰ρ” 156,   result= ~   Œσ•βŽθ3Fœ8-11 –K–β‰ρ” 141
ply=94   pro =›4-12,   com =›4-12   result= ›   Œσ•βŽθ1F›4-12 –K–β‰ρ” 18812,   result= ~   Œσ•βŽθ2F›12-9 –K–β‰ρ” 233,   result= ~   Œσ•βŽθ3F›8-10 –K–β‰ρ” 206
ply=95   pro =œ3-12,   com =œ3-12   result= ›   Œσ•βŽθ1Fœ3-12 –K–β‰ρ” 16676,   result= ~   Œσ•βŽθ2Fœ2-16 –K–β‰ρ” 114,   result= ~   Œσ•βŽθ3Fœ2-15 –K–β‰ρ” 113
ply=96   pro =›4-11,   com =›4-11   result= ›   Œσ•βŽθ1F›4-11 –K–β‰ρ” 23285,   result= ~   Œσ•βŽθ2F›2-15 –K–β‰ρ” 228,   result= ~   Œσ•βŽθ3F›3-14 –K–β‰ρ” 151
ply=97   pro =œ2-15,   com =œ3-11   result= ~   Œσ•βŽθ1Fœ3-11 –K–β‰ρ” 16509,   result= ›   Œσ•βŽθ2Fœ2-15 –K–β‰ρ” 409,   result= ~   Œσ•βŽθ3Fœ2-16 –K–β‰ρ” 115
ply=98   pro =›2-17,   com =›3-11   result= ~   Œσ•βŽθ1F›3-11 –K–β‰ρ” 6798,   result= ~   Œσ•βŽθ2F›2-16 –K–β‰ρ” 6743,   result= ~   Œσ•βŽθ3F›6-10 –K–β‰ρ” 575
ply=99   pro =œ2-10,   com =œ2-10   result= ›   Œσ•βŽθ1Fœ2-10 –K–β‰ρ” 16543,   result= ~   Œσ•βŽθ2Fœ3-11 –K–β‰ρ” 360,   result= ~   Œσ•βŽθ3Fœ3-10 –K–β‰ρ” 116
ply=100   pro =›4-9,   com =›3-10   result= ~   Œσ•βŽθ1F›3-10 –K–β‰ρ” 2940,   result= ›   Œσ•βŽθ2F›4-9 –K–β‰ρ” 2077,   result= ~   Œσ•βŽθ3F›6-10 –K–β‰ρ” 1004
ply=101   pro =œ2-9,   com =œ5-10   result= ~   Œσ•βŽθ1Fœ5-10 –K–β‰ρ” 16413,   result= ~   Œσ•βŽθ2Fœ6-9 –K–β‰ρ” 165,   result= ~   Œσ•βŽθ3Fœ3-10 –K–β‰ρ” 153
ply=102   pro =›3-11,   com =›4-7   result= ~   Œσ•βŽθ1F›4-7 –K–β‰ρ” 8164,   result= ~   Œσ•βŽθ2F›9-9 –K–β‰ρ” 1727,   result= ~   Œσ•βŽθ3F›6-10 –K–β‰ρ” 1303
ply=103   pro =œ2-11,   com =œ2-11   result= ›   Œσ•βŽθ1Fœ2-11 –K–β‰ρ” 17365,   result= ~   Œσ•βŽθ2Fœ5-10 –K–β‰ρ” 26,   result= ~   Œσ•βŽθ3Fœ2-12 –K–β‰ρ” 24
ply=104   pro =›10-10,   com =›6-10   result= ~   Œσ•βŽθ1F›6-10 –K–β‰ρ” 20477,   result= ~   Œσ•βŽθ2F›4-7 –K–β‰ρ” 234,   result= ~   Œσ•βŽθ3F›3-8 –K–β‰ρ” 156
ply=105   pro =œ11-11,   com =œ11-9   result= ~   Œσ•βŽθ1Fœ11-9 –K–β‰ρ” 12602,   result= ~   Œσ•βŽθ2Fœ6-9 –K–β‰ρ” 3303,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 131
ply=106   pro =›12-13,   com =›6-10   result= ~   Œσ•βŽθ1F›6-10 –K–β‰ρ” 12346,   result= ~   Œσ•βŽθ2F›10-8 –K–β‰ρ” 1661,   result= ~   Œσ•βŽθ3F›8-10 –K–β‰ρ” 1114
ply=107   pro =œ13-12,   com =œ13-12   result= ›   Œσ•βŽθ1Fœ13-12 –K–β‰ρ” 15967,   result= ~   Œσ•βŽθ2Fœ13-10 –K–β‰ρ” 167,   result= ~   Œσ•βŽθ3Fœ6-9 –K–β‰ρ” 157
ply=108   pro =›5-8,   com =›6-10   result= ~   Œσ•βŽθ1F›6-10 –K–β‰ρ” 2797,   result= ~   Œσ•βŽθ2F›8-15 –K–β‰ρ” 1810,   result= ~   Œσ•βŽθ3F›11-9 –K–β‰ρ” 1018
ply=109   pro =œ11-9,   com =œ5-10   result= ~   Œσ•βŽθ1Fœ5-10 –K–β‰ρ” 16034,   result= ~   Œσ•βŽθ2Fœ7-8 –K–β‰ρ” 147,   result= ~   Œσ•βŽθ3Fœ6-9 –K–β‰ρ” 140
ply=110   pro =›8-10,   com =›9-8   result= ~   Œσ•βŽθ1F›9-8 –K–β‰ρ” 7207,   result= ~   Œσ•βŽθ2F›6-10 –K–β‰ρ” 2753,   result= ›   Œσ•βŽθ3F›8-10 –K–β‰ρ” 934
ply=111   pro =œ7-9,   com =œ7-9   result= ›   Œσ•βŽθ1Fœ7-9 –K–β‰ρ” 17603,   result= ~   Œσ•βŽθ2Fœ6-9 –K–β‰ρ” 159,   result= ~   Œσ•βŽθ3Fœ5-10 –K–β‰ρ” 144
ply=112   pro =›9-8,   com =›8-9   result= ~   Œσ•βŽθ1F›8-9 –K–β‰ρ” 12260,   result= ›   Œσ•βŽθ2F›9-8 –K–β‰ρ” 3796,   result= ~   Œσ•βŽθ3F›10-9 –K–β‰ρ” 2430
ply=113   pro =œ5-10,   com =œ7-7   result= ~   Œσ•βŽθ1Fœ7-7 –K–β‰ρ” 17537,   result= ›   Œσ•βŽθ2Fœ5-10 –K–β‰ρ” 126,   result= ~   Œσ•βŽθ3Fœ6-7 –K–β‰ρ” 93
ply=114   pro =›3-9,   com =›3-9   result= ›   Œσ•βŽθ1F›3-9 –K–β‰ρ” 21092,   result= ~   Œσ•βŽθ2F›4-10 –K–β‰ρ” 637,   result= ~   Œσ•βŽθ3F›7-7 –K–β‰ρ” 103
ply=115   pro =œ7-7,   com =œ7-7   result= ›   Œσ•βŽθ1Fœ7-7 –K–β‰ρ” 16301,   result= ~   Œσ•βŽθ2Fœ8-8 –K–β‰ρ” 182,   result= ~   Œσ•βŽθ3Fœ6-7 –K–β‰ρ” 171
ply=116   pro =›9-6,   com =›2-8   result= ~   Œσ•βŽθ1F›2-8 –K–β‰ρ” 9406,   result= ~   Œσ•βŽθ2F›3-7 –K–β‰ρ” 7435,   result= ›   Œσ•βŽθ3F›9-6 –K–β‰ρ” 4933
ply=117   pro =œ6-6,   com =œ6-5   result= ~   Œσ•βŽθ1Fœ6-5 –K–β‰ρ” 6603,   result= ~   Œσ•βŽθ2Fœ4-7 –K–β‰ρ” 2976,   result= ~   Œσ•βŽθ3Fœ5-6 –K–β‰ρ” 1297
ply=118   pro =›3-7,   com =›4-6   result= ~   Œσ•βŽθ1F›4-6 –K–β‰ρ” 11384,   result= ~   Œσ•βŽθ2F›5-6 –K–β‰ρ” 10306,   result= ›   Œσ•βŽθ3F›3-7 –K–β‰ρ” 1210
ply=119   pro =œ9-4,   com =œ3-3   result= ~   Œσ•βŽθ1Fœ3-3 –K–β‰ρ” 8167,   result= ~   Œσ•βŽθ2Fœ2-8 –K–β‰ρ” 1355,   result= ~   Œσ•βŽθ3Fœ10-7 –K–β‰ρ” 1024
ply=120   pro =›4-3,   com =›5-3   result= ~   Œσ•βŽθ1F›5-3 –K–β‰ρ” 22135,   result= ~   Œσ•βŽθ2F›17-3 –K–β‰ρ” 147,   result= ~   Œσ•βŽθ3F›14-3 –K–β‰ρ” 142
ply=121   pro =œ2-8,   com =œ10-7   result= ~   Œσ•βŽθ1Fœ10-7 –K–β‰ρ” 13465,   result= ~   Œσ•βŽθ2Fœ15-3 –K–β‰ρ” 225,   result= ~   Œσ•βŽθ3Fœ16-3 –K–β‰ρ” 223
ply=122   pro =›4-6,   com =›2-7   result= ~   Œσ•βŽθ1F›2-7 –K–β‰ρ” 15852,   result= ~   Œσ•βŽθ2F›5-5 –K–β‰ρ” 4172,   result= ~   Œσ•βŽθ3F›5-6 –K–β‰ρ” 2974
ply=123   pro =œ3-8,   com =œ10-7   result= ~   Œσ•βŽθ1Fœ10-7 –K–β‰ρ” 11949,   result= ~   Œσ•βŽθ2Fœ3-5 –K–β‰ρ” 1616,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 356
ply=124   pro =›4-8,   com =›4-8   result= ›   Œσ•βŽθ1F›4-8 –K–β‰ρ” 21557,   result= ~   Œσ•βŽθ2F›5-7 –K–β‰ρ” 1962,   result= ~   Œσ•βŽθ3F›17-3 –K–β‰ρ” 101
ply=125   pro =œ7-4,   com =œ10-12   result= ~   Œσ•βŽθ1Fœ10-12 –K–β‰ρ” 8438,   result= ~   Œσ•βŽθ2Fœ10-7 –K–β‰ρ” 4756,   result= ~   Œσ•βŽθ3Fœ3-5 –K–β‰ρ” 1278
ply=126   pro =›11-5,   com =›14-3   result= ~   Œσ•βŽθ1F›14-3 –K–β‰ρ” 12783,   result= ~   Œσ•βŽθ2F›2-7 –K–β‰ρ” 9575,   result= ~   Œσ•βŽθ3F›16-3 –K–β‰ρ” 136
ply=127   pro =œ10-5,   com =œ10-7   result= ~   Œσ•βŽθ1Fœ10-7 –K–β‰ρ” 3465,   result= ~   Œσ•βŽθ2Fœ11-3 –K–β‰ρ” 1293,   result= ›   Œσ•βŽθ3Fœ10-5 –K–β‰ρ” 915
ply=128   pro =›10-6,   com =›10-6   result= ›   Œσ•βŽθ1F›10-6 –K–β‰ρ” 18481,   result= ~   Œσ•βŽθ2F›14-3 –K–β‰ρ” 4878,   result= ~   Œσ•βŽθ3F›16-3 –K–β‰ρ” 168
ply=129   pro =œ11-4,   com =œ11-6   result= ~   Œσ•βŽθ1Fœ11-6 –K–β‰ρ” 16084,   result= ›   Œσ•βŽθ2Fœ11-4 –K–β‰ρ” 362,   result= ~   Œσ•βŽθ3Fœ3-5 –K–β‰ρ” 99
ply=130   pro =›12-4,   com =›12-4   result= ›   Œσ•βŽθ1F›12-4 –K–β‰ρ” 15205,   result= ~   Œσ•βŽθ2F›12-5 –K–β‰ρ” 4452,   result= ~   Œσ•βŽθ3F›16-3 –K–β‰ρ” 114
ply=131   pro =œ12-5,   com =œ11-3   result= ~   Œσ•βŽθ1Fœ11-3 –K–β‰ρ” 8263,   result= ~   Œσ•βŽθ2Fœ12-3 –K–β‰ρ” 5246,   result= ›   Œσ•βŽθ3Fœ12-5 –K–β‰ρ” 2618
ply=132   pro =›11-6,   com =›11-6   result= ›   Œσ•βŽθ1F›11-6 –K–β‰ρ” 23425,   result= ~   Œσ•βŽθ2F›16-3 –K–β‰ρ” 42,   result= ~   Œσ•βŽθ3F›11-3 –K–β‰ρ” 24
ply=133   pro =œ11-3,   com =œ13-5   result= ~   Œσ•βŽθ1Fœ13-5 –K–β‰ρ” 10676,   result= ›   Œσ•βŽθ2Fœ11-3 –K–β‰ρ” 1877,   result= ~   Œσ•βŽθ3Fœ13-4 –K–β‰ρ” 1479
ply=134   pro =›17-3,   com =›13-5   result= ~   Œσ•βŽθ1F›13-5 –K–β‰ρ” 13264,   result= ›   Œσ•βŽθ2F›17-3 –K–β‰ρ” 7350,   result= ~   Œσ•βŽθ3F›16-3 –K–β‰ρ” 172
ply=135   pro =œ16-3,   com =œ16-3   result= ›   Œσ•βŽθ1Fœ16-3 –K–β‰ρ” 15659,   result= ~   Œσ•βŽθ2Fœ17-4 –K–β‰ρ” 408,   result= ~   Œσ•βŽθ3Fœ2-6 –K–β‰ρ” 93
ply=136   pro =›17-4,   com =›17-4   result= ›   Œσ•βŽθ1F›17-4 –K–β‰ρ” 23147,   result= ~   Œσ•βŽθ2F›16-2 –K–β‰ρ” 50,   result= ~   Œσ•βŽθ3F›2-7 –K–β‰ρ” 37
ply=137   pro =œ17-5,   com =œ17-5   result= ›   Œσ•βŽθ1Fœ17-5 –K–β‰ρ” 12964,   result= ~   Œσ•βŽθ2Fœ17-2 –K–β‰ρ” 2617,   result= ~   Œσ•βŽθ3Fœ16-2 –K–β‰ρ” 102
ply=138   pro =›18-5,   com =›18-5   result= ›   Œσ•βŽθ1F›18-5 –K–β‰ρ” 22691,   result= ~   Œσ•βŽθ2F›16-2 –K–β‰ρ” 84,   result= ~   Œσ•βŽθ3F›16-5 –K–β‰ρ” 48
ply=139   pro =œ18-6,   com =œ18-6   result= ›   Œσ•βŽθ1Fœ18-6 –K–β‰ρ” 15050,   result= ~   Œσ•βŽθ2Fœ17-2 –K–β‰ρ” 903,   result= ~   Œσ•βŽθ3Fœ16-2 –K–β‰ρ” 138
ply=140   pro =›16-2,   com =›16-5   result= ~   Œσ•βŽθ1F›16-5 –K–β‰ρ” 14371,   result= ›   Œσ•βŽθ2F›16-2 –K–β‰ρ” 7206,   result= ~   Œσ•βŽθ3F›18-4 –K–β‰ρ” 155
ply=141   pro =œ15-2,   com =œ15-2   result= ›   Œσ•βŽθ1Fœ15-2 –K–β‰ρ” 17409,   result= ~   Œσ•βŽθ2Fœ16-5 –K–β‰ρ” 72,   result= ~   Œσ•βŽθ3Fœ18-4 –K–β‰ρ” 57
ply=142   pro =›13-5,   com =›16-5   result= ~   Œσ•βŽθ1F›16-5 –K–β‰ρ” 9607,   result= ~   Œσ•βŽθ2F›17-2 –K–β‰ρ” 5593,   result= ~   Œσ•βŽθ3F›15-3 –K–β‰ρ” 3970
ply=143   pro =œ16-5,   com =œ17-2   result= ~   Œσ•βŽθ1Fœ17-2 –K–β‰ρ” 9072,   result= ›   Œσ•βŽθ2Fœ16-5 –K–β‰ρ” 5219,   result= ~   Œσ•βŽθ3Fœ12-6 –K–β‰ρ” 308
ply=144   pro =›12-3,   com =›18-2   result= ~   Œσ•βŽθ1F›18-2 –K–β‰ρ” 15944,   result= ~   Œσ•βŽθ2F›17-2 –K–β‰ρ” 7299,   result= ~   Œσ•βŽθ3F›12-6 –K–β‰ρ” 159
ply=145   pro =œ12-2,   com =œ12-2   result= ›   Œσ•βŽθ1Fœ12-2 –K–β‰ρ” 10187,   result= ~   Œσ•βŽθ2Fœ12-6 –K–β‰ρ” 3216,   result= ~   Œσ•βŽθ3Fœ17-2 –K–β‰ρ” 1719
ply=146   pro =›9-5,   com =›13-2   result= ~   Œσ•βŽθ1F›13-2 –K–β‰ρ” 20505,   result= ~   Œσ•βŽθ2F›18-2 –K–β‰ρ” 1207,   result= ~   Œσ•βŽθ3F›12-6 –K–β‰ρ” 161
ply=147   pro =œ10-4,   com =œ13-3   result= ~   Œσ•βŽθ1Fœ13-3 –K–β‰ρ” 13315,   result= ›   Œσ•βŽθ2Fœ10-4 –K–β‰ρ” 3624,   result= ~   Œσ•βŽθ3Fœ12-6 –K–β‰ρ” 112
ply=148   pro =›13-2,   com =›13-2   result= ›   Œσ•βŽθ1F›13-2 –K–β‰ρ” 20277,   result= ~   Œσ•βŽθ2F›18-2 –K–β‰ρ” 158,   result= ~   Œσ•βŽθ3F›5-2 –K–β‰ρ” 153
ply=149   pro =œ11-2,   com =œ11-2   result= ›   Œσ•βŽθ1Fœ11-2 –K–β‰ρ” 9354,   result= ~   Œσ•βŽθ2Fœ12-6 –K–β‰ρ” 5273,   result= ~   Œσ•βŽθ3Fœ13-3 –K–β‰ρ” 832
ply=150   pro =›12-8,   com =›17-2   result= ~   Œσ•βŽθ1F›17-2 –K–β‰ρ” 18197,   result= ~   Œσ•βŽθ2F›18-2 –K–β‰ρ” 1179,   result= ›   Œσ•βŽθ3F›12-8 –K–β‰ρ” 139
ply=151   pro =œ5-2,   com =œ12-9   result= ~   Œσ•βŽθ1Fœ12-9 –K–β‰ρ” 16030,   result= ~   Œσ•βŽθ2Fœ2-6 –K–β‰ρ” 152,   result= ~   Œσ•βŽθ3Fœ13-7 –K–β‰ρ” 139
ply=152   pro =›2-7,   com =›4-2   result= ~   Œσ•βŽθ1F›4-2 –K–β‰ρ” 15573,   result= ~   Œσ•βŽθ2F›17-2 –K–β‰ρ” 5749,   result= ~   Œσ•βŽθ3F›18-2 –K–β‰ρ” 850
ply=153   pro =œ3-2,   com =œ3-2   result= ›   Œσ•βŽθ1Fœ3-2 –K–β‰ρ” 17536,   result= ~   Œσ•βŽθ2Fœ17-2 –K–β‰ρ” 68,   result= ~   Œσ•βŽθ3Fœ7-18 –K–β‰ρ” 57
ply=154   pro =›4-2,   com =›17-2   result= ~   Œσ•βŽθ1F›17-2 –K–β‰ρ” 6320,   result= ›   Œσ•βŽθ2F›4-2 –K–β‰ρ” 2733,   result= ~   Œσ•βŽθ3F›18-2 –K–β‰ρ” 2454
ply=155   pro =œ4-1,   com =œ4-1   result= ›   Œσ•βŽθ1Fœ4-1 –K–β‰ρ” 17425,   result= ~   Œσ•βŽθ2Fœ17-2 –K–β‰ρ” 24,   result= ~   Œσ•βŽθ3Fœ7-18 –K–β‰ρ” 24
ply=156   pro =›3-3,   com =›2-3   result= ~   Œσ•βŽθ1F›2-3 –K–β‰ρ” 6289,   result= ›   Œσ•βŽθ2F›3-3 –K–β‰ρ” 2875,   result= ~   Œσ•βŽθ3F›17-2 –K–β‰ρ” 1599
ply=157   pro =œ17-2,   com =œ2-2   result= ~   Œσ•βŽθ1Fœ2-2 –K–β‰ρ” 18252,   result= ›   Œσ•βŽθ2Fœ17-2 –K–β‰ρ” 67,   result= ~   Œσ•βŽθ3Fœ13-3 –K–β‰ρ” 60
ply=158   pro =›2-14,   com =›13-8   result= ~   Œσ•βŽθ1F›13-8 –K–β‰ρ” 15722,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 786,   result= ~   Œσ•βŽθ3F›18-2 –K–β‰ρ” 685
ply=159   pro =œ3-14,   com =œ3-14   result= ›   Œσ•βŽθ1Fœ3-14 –K–β‰ρ” 16296,   result= ~   Œσ•βŽθ2Fœ2-13 –K–β‰ρ” 302,   result= ~   Œσ•βŽθ3Fœ1-14 –K–β‰ρ” 56
ply=160   pro =›2-16,   com =›2-16   result= ›   Œσ•βŽθ1F›2-16 –K–β‰ρ” 3355,   result= ~   Œσ•βŽθ2F›1-15 –K–β‰ρ” 3200,   result= ~   Œσ•βŽθ3F›2-2 –K–β‰ρ” 628
ply=161   pro =œ1-14,   com =œ2-13   result= ~   Œσ•βŽθ1Fœ2-13 –K–β‰ρ” 18714,   result= ~   Œσ•βŽθ2Fœ3-15 –K–β‰ρ” 114,   result= ~   Œσ•βŽθ3Fœ2-2 –K–β‰ρ” 103
ply=162   pro =›17-18,   com =›3-15   result= ~   Œσ•βŽθ1F›3-15 –K–β‰ρ” 2955,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 1656,   result= ~   Œσ•βŽθ3F›2-13 –K–β‰ρ” 518
ply=163   pro =œ17-17,   com =œ17-17   result= ›   Œσ•βŽθ1Fœ17-17 –K–β‰ρ” 18155,   result= ~   Œσ•βŽθ2Fœ2-2 –K–β‰ρ” 377,   result= ~   Œσ•βŽθ3Fœ18-18 –K–β‰ρ” 85
ply=164   pro =›18-18,   com =›18-18   result= ›   Œσ•βŽθ1F›18-18 –K–β‰ρ” 18477,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 384,   result= ~   Œσ•βŽθ3F›3-15 –K–β‰ρ” 360
ply=165   pro =œ18-17,   com =œ16-18   result= ~   Œσ•βŽθ1Fœ16-18 –K–β‰ρ” 10708,   result= ›   Œσ•βŽθ2Fœ18-17 –K–β‰ρ” 7379,   result= ~   Œσ•βŽθ3Fœ2-2 –K–β‰ρ” 171
ply=166   pro =›16-18,   com =›16-18   result= ›   Œσ•βŽθ1F›16-18 –K–β‰ρ” 17895,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 523,   result= ~   Œσ•βŽθ3F›15-18 –K–β‰ρ” 245
ply=167   pro =œ15-18,   com =œ2-2   result= ~   Œσ•βŽθ1Fœ2-2 –K–β‰ρ” 16732,   result= ›   Œσ•βŽθ2Fœ15-18 –K–β‰ρ” 1778,   result= ~   Œσ•βŽθ3Fœ19-14 –K–β‰ρ” 115
ply=168   pro =›15-19,   com =›15-19   result= ›   Œσ•βŽθ1F›15-19 –K–β‰ρ” 20825,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 1855,   result= ~   Œσ•βŽθ3F›18-2 –K–β‰ρ” 61
ply=169   pro =œ16-19,   com =œ16-19   result= ›   Œσ•βŽθ1Fœ16-19 –K–β‰ρ” 11107,   result= ~   Œσ•βŽθ2Fœ19-18 –K–β‰ρ” 4996,   result= ~   Œσ•βŽθ3Fœ2-2 –K–β‰ρ” 1577
ply=170   pro =›17-19,   com =›17-19   result= ›   Œσ•βŽθ1F›17-19 –K–β‰ρ” 19418,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 685,   result= ~   Œσ•βŽθ3F›14-19 –K–β‰ρ” 181
ply=171   pro =œ19-17,   com =œ19-18   result= ~   Œσ•βŽθ1Fœ19-18 –K–β‰ρ” 16470,   result= ~   Œσ•βŽθ2Fœ2-2 –K–β‰ρ” 176,   result= ~   Œσ•βŽθ3Fœ14-19 –K–β‰ρ” 127
ply=172   pro =›7-16,   com =›19-18   result= ~   Œσ•βŽθ1F›19-18 –K–β‰ρ” 14057,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 411,   result= ›   Œσ•βŽθ3F›7-16 –K–β‰ρ” 337
ply=173   pro =œ6-16,   com =œ6-16   result= ›   Œσ•βŽθ1Fœ6-16 –K–β‰ρ” 17734,   result= ~   Œσ•βŽθ2Fœ8-15 –K–β‰ρ” 135,   result= ~   Œσ•βŽθ3Fœ2-2 –K–β‰ρ” 99
ply=174   pro =›7-15,   com =›7-15   result= ›   Œσ•βŽθ1F›7-15 –K–β‰ρ” 21440,   result= ~   Œσ•βŽθ2F›6-17 –K–β‰ρ” 417,   result= ~   Œσ•βŽθ3F›3-15 –K–β‰ρ” 184
ply=175   pro =œ8-15,   com =œ8-15   result= ›   Œσ•βŽθ1Fœ8-15 –K–β‰ρ” 18029,   result= ~   Œσ•βŽθ2Fœ6-15 –K–β‰ρ” 125,   result= ~   Œσ•βŽθ3Fœ2-2 –K–β‰ρ” 63
ply=176   pro =›6-15,   com =›6-15   result= ›   Œσ•βŽθ1F›6-15 –K–β‰ρ” 24688,   result= ~   Œσ•βŽθ2F›2-2 –K–β‰ρ” 80,   result= ~   Œσ•βŽθ3F›6-14 –K–β‰ρ” 55
ply=177   pro =œ2-2,   com =œ2-2   result= ›   Œσ•βŽθ1Fœ2-2 –K–β‰ρ” 15487,   result= ~   Œσ•βŽθ2Fœ10-12 –K–β‰ρ” 1642,   result= ~   Œσ•βŽθ3Fœ12-14 –K–β‰ρ” 100
ply=178   pro =›2-3,   com =›2-3   result= ›   Œσ•βŽθ1F›2-3 –K–β‰ρ” 22548,   result= ~   Œσ•βŽθ2F›3-15 –K–β‰ρ” 176,   result= ~   Œσ•βŽθ3F›5-6 –K–β‰ρ” 91
ply=179   pro =œ19-9,   com =œ1-2   result= ~   Œσ•βŽθ1Fœ1-2 –K–β‰ρ” 16186,   result= ~   Œσ•βŽθ2Fœ1-3 –K–β‰ρ” 176,   result= ~   Œσ•βŽθ3Fœ13-3 –K–β‰ρ” 158
ply=180   pro =›19-10,   com =›19-10   result= ›   Œσ•βŽθ1F›19-10 –K–β‰ρ” 23203,   result= ~   Œσ•βŽθ2F›19-13 –K–β‰ρ” 243,   result= ~   Œσ•βŽθ3F›16-12 –K–β‰ρ” 228
ply=181   pro =œ14-7,   com =œ14-7   result= ›   Œσ•βŽθ1Fœ14-7 –K–β‰ρ” 13919,   result= ~   Œσ•βŽθ2Fœ13-3 –K–β‰ρ” 2691,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 169
ply=182   pro =›1-2,   com =›14-3   result= ~   Œσ•βŽθ1F›14-3 –K–β‰ρ” 20046,   result= ~   Œσ•βŽθ2F›13-7 –K–β‰ρ” 2896,   result= ~   Œσ•βŽθ3F›12-9 –K–β‰ρ” 217
ply=183   pro =œ13-3,   com =œ3-1   result= ~   Œσ•βŽθ1Fœ3-1 –K–β‰ρ” 13424,   result= ~   Œσ•βŽθ2Fœ10-12 –K–β‰ρ” 3509,   result= ›   Œσ•βŽθ3Fœ13-3 –K–β‰ρ” 325
ply=184   pro =›13-4,   com =›12-6   result= ~   Œσ•βŽθ1F›12-6 –K–β‰ρ” 19049,   result= ›   Œσ•βŽθ2F›13-4 –K–β‰ρ” 2368,   result= ~   Œσ•βŽθ3F›13-8 –K–β‰ρ” 59
ply=185   pro =œ14-3,   com =œ14-3   result= ›   Œσ•βŽθ1Fœ14-3 –K–β‰ρ” 17904,   result= ~   Œσ•βŽθ2Fœ13-6 –K–β‰ρ” 38,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 30
ply=186   pro =›13-7,   com =›15-6   result= ~   Œσ•βŽθ1F›15-6 –K–β‰ρ” 6773,   result= ~   Œσ•βŽθ2F›14-6 –K–β‰ρ” 6124,   result= ›   Œσ•βŽθ3F›13-7 –K–β‰ρ” 5462
ply=187   pro =œ14-6,   com =œ14-6   result= ›   Œσ•βŽθ1Fœ14-6 –K–β‰ρ” 15965,   result= ~   Œσ•βŽθ2Fœ13-8 –K–β‰ρ” 751,   result= ~   Œσ•βŽθ3Fœ12-9 –K–β‰ρ” 114
ply=188   pro =›12-9,   com =›13-6   result= ~   Œσ•βŽθ1F›13-6 –K–β‰ρ” 18972,   result= ~   Œσ•βŽθ2F›13-8 –K–β‰ρ” 713,   result= ›   Œσ•βŽθ3F›12-9 –K–β‰ρ” 696
ply=189   pro =œ13-10,   com =œ13-10   result= ›   Œσ•βŽθ1Fœ13-10 –K–β‰ρ” 18634,   result= ~   Œσ•βŽθ2Fœ13-6 –K–β‰ρ” 22,   result= ~   Œσ•βŽθ3Fœ10-12 –K–β‰ρ” 20

•”Τˆκ’v—¦F42 / 95 44.21 %

”’”Τˆκ’v—¦F41 / 94 43.62 %

‘S‘Μˆκ’v—¦F 83 / 189 43.92 %

Œσ•βŽθ3ˆΚˆΘ“ΰ‚Μ—¦F 142 / 189 75.13 %

‰πΝ‰πΝƒGƒ“ƒWƒ“–ΌFAchernar Ver.1.0.1