[Event "Fastchess Tournament"]
[Site "?"]
[Date "2026.09.28"]
[Round "463"]
[White "Solstice-base"]
[Black "Solstice-dev"]
[Result "0-1"]
[EngineWhiteName "Solstice"]
[EngineWhiteAuthor "the Solstice developers"]
[EngineBlackName "Solstice"]
[EngineBlackAuthor "the Solstice developers"]
[SetUp "1"]
[FEN "r3kb1r/pp1nqppp/2pp1n2/4p2b/2BPP3/5N1P/PPPN1PP1/R1BQR1K1 w kq - 1 9"]
[GameDuration "00:01:41"]
[GameStartTime "2026-09-28T03:17:19 +0800"]
[GameEndTime "2026-09-28T03:19:01 +0800"]
[PlyCount "412"]
[Termination "abandoned"]
[TimeControl "6.8+0.07"]

9. c3 {+1.56/12 0.350s, n=644604, sd=0} O-O-O {-1.51/11 0.283s, n=392500, sd=0}
10. b4 {+1.54/12 0.578s, n=689472, sd=0} g5 {-1.26/12 0.590s, n=672052, sd=0}
11. Rb1 {+1.17/12 0.505s, n=756642, sd=0} g4 {-1.14/12 0.236s, n=357513, sd=0}
12. hxg4 {+0.82/13 0.315s, n=400539, sd=0}
Bxg4 {-0.60/13 0.596s, n=814116, sd=0} 13. b5 {+0.68/13 0.397s, n=633072, sd=0}
c5 {-0.67/13 0.243s, n=284678, sd=0} 14. dxe5 {+0.65/12 0.185s, n=209606, sd=0}
dxe5 {-0.31/13 0.248s, n=346843, sd=0} 15. Qb3 {+0.50/13 0.224s, n=237289, sd=0}
Bh6 {-0.56/14 0.268s, n=378507, sd=0} 16. a4 {+0.47/12 0.197s, n=275589, sd=0}
Rhg8 {-0.43/13 0.223s, n=317247, sd=0} 17. a5 {+0.43/12 0.321s, n=357621, sd=0}
Bf4 {-0.42/12 0.297s, n=337268, sd=0} 18. g3 {+0.26/12 0.397s, n=618051, sd=0}
Bh5 {-0.51/12 0.523s, n=562812, sd=0} 19. a6 {+0.47/12 0.272s, n=482883, sd=0}
Kb8 {-0.33/11 0.159s, n=165473, sd=0} 20. b6 {+0.43/13 0.310s, n=421960, sd=0}
Nxb6 {-0.35/12 0.396s, n=474216, sd=0} 21. Bf1 {+0.15/13 0.605s, n=632567, sd=0}
Ng4 {+0.16/12 0.362s, n=364199, sd=0} 22. Bg2 {-0.66/12 0.129s, n=152966, sd=0}
Nxf2 {+1.54/14 0.358s, n=362823, sd=0}
23. Kxf2 {-1.89/13 0.359s, n=414177, sd=0}
Bxg3+ {+1.42/13 0.200s, n=235219, sd=0}
24. Kf1 {-1.57/14 0.243s, n=335482, sd=0} Bxe1 {+1.85/13 0.230s, n=336572, sd=0}
25. Nxe1 {-1.83/11 0.116s, n=178160, sd=0}
Qf6+ {+1.98/12 0.174s, n=192151, sd=0}
26. Ndf3 {-2.12/13 0.130s, n=189094, sd=0} Rg3 {+2.09/13 0.242s, n=285791, sd=0}
27. c4 {-1.94/11 0.161s, n=185613, sd=0} Rdg8 {+1.98/12 0.257s, n=284730, sd=0}
28. Rb2 {-1.74/12 0.150s, n=156248, sd=0} bxa6 {+1.98/11 0.133s, n=139564, sd=0}
29. Qc3 {-1.93/12 0.161s, n=165491, sd=0} Ka8 {+1.87/11 0.119s, n=129737, sd=0}
30. Qxe5 {-0.83/13 0.100s, n=98351, sd=0} Qxe5 {+0.76/14 0.143s, n=144185, sd=0}
31. Nxe5 {-0.82/15 0.171s, n=183528, sd=0} f6 {+0.77/15 0.158s, n=191971, sd=0}
32. N5d3 {-0.70/16 0.235s, n=353841, sd=0}
Nxc4 {+0.78/15 0.097s, n=141682, sd=0} 33. Rc2 {-0.52/16 0.167s, n=287474, sd=0}
Ne5 {+0.63/14 0.174s, n=232771, sd=0} 34. Nxe5 {-0.67/15 0.192s, n=283126, sd=0}
fxe5 {+0.48/13 0.099s, n=158943, sd=0}
35. Rxc5 {-0.54/13 0.085s, n=107686, sd=0} Re8 {+0.41/13 0.133s, n=170881, sd=0}
36. Rc7 {-0.50/12 0.158s, n=195512, sd=0} Rf8+ {+0.62/13 0.099s, n=120975, sd=0}
37. Kg1 {-0.52/14 0.082s, n=92279, sd=0} Bg6 {+0.57/14 0.114s, n=161989, sd=0}
38. Rc4 {-0.56/12 0.151s, n=195854, sd=0} h5 {+0.62/12 0.105s, n=130551, sd=0}
39. Bb2 {-0.43/11 0.084s, n=107698, sd=0} Re3 {+0.68/11 0.084s, n=110220, sd=0}
40. Nc2 {-0.54/13 0.088s, n=184844, sd=0} Re2 {+0.61/14 0.090s, n=118832, sd=0}
41. Bf1 {-0.77/13 0.082s, n=97255, sd=0} Ref2 {+0.68/14 0.126s, n=169223, sd=0}
42. Bh3 {-0.79/13 0.136s, n=153824, sd=0} Bf7 {+0.69/13 0.090s, n=113389, sd=0}
43. Rc6 {-0.87/11 0.102s, n=123251, sd=0} Re2 {+1.33/14 0.229s, n=276259, sd=0}
44. Rc3 {-1.25/11 0.087s, n=106615, sd=0} Rb8 {+1.36/14 0.098s, n=159531, sd=0}
45. Bf1 {-1.52/15 0.105s, n=167947, sd=0} Rg8+ {+1.99/14 0.086s, n=97009, sd=0}
46. Kh1 {-2.15/15 0.086s, n=97999, sd=0} Rxe4 {+1.99/15 0.086s, n=116251, sd=0}
47. Bg2 {-1.97/16 0.321s, n=81950, sd=0} Bd5 {+2.15/18 0.114s, n=123606, sd=0}
48. Bxe4 {-2.47/17 0.080s, n=116711, sd=0}
Bxe4+ {+1.73/18 0.095s, n=135179, sd=0}
49. Kh2 {-1.68/18 0.222s, n=303156, sd=0} Rg2+ {+1.66/16 0.078s, n=117489, sd=0}
50. Kh3 {-1.80/17 0.070s, n=106352, sd=0} Rxc2 {+1.73/16 0.073s, n=110140, sd=0}
51. Rxc2 {-1.53/18 0.095s, n=235676, sd=0}
Bxc2 {+1.27/18 0.170s, n=314054, sd=0}
52. Bxe5 {-1.23/17 0.114s, n=205956, sd=0} a5 {+1.26/17 0.104s, n=163898, sd=0}
53. Kg3 {-1.22/16 0.153s, n=376768, sd=0} Kb7 {+1.25/14 0.102s, n=170313, sd=0}
54. Kf4 {-1.21/13 0.057s, n=93503, sd=0} Kc6 {+1.18/14 0.227s, n=473622, sd=0}
55. Bb8 {-1.17/13 0.060s, n=95244, sd=0} Kb6 {+1.19/13 0.063s, n=112182, sd=0}
56. Ke3 {-1.15/14 0.082s, n=128611, sd=0} h4 {+1.16/14 0.072s, n=118532, sd=0}
57. Kd2 {-1.12/15 0.062s, n=160699, sd=0} Be4 {+1.15/14 0.064s, n=102831, sd=0}
58. Kc3 {-1.17/15 0.086s, n=225444, sd=0} Bh1 {+1.12/13 0.081s, n=140924, sd=0}
59. Kb3 {-1.15/15 0.059s, n=97726, sd=0} h3 {+1.12/17 0.088s, n=145617, sd=0}
60. Ka3 {-1.29/16 0.153s, n=233495, sd=0} Bf3 {+1.17/17 0.065s, n=108206, sd=0}
61. Kb3 {-1.31/15 0.060s, n=100214, sd=0} Bc6 {+1.24/16 0.071s, n=112212, sd=0}
62. Kc4 {-1.27/13 0.060s, n=101677, sd=0} Be8 {+1.23/15 0.259s, n=80150, sd=0}
63. Bh2 {-1.26/15 0.053s, n=121207, sd=0} Bf7+ {+1.34/13 0.057s, n=88563, sd=0}
64. Kd3 {-1.23/15 0.059s, n=95940, sd=0} Kc5 {+1.36/15 0.149s, n=276305, sd=0}
65. Kc3 {-1.34/12 0.056s, n=100893, sd=0} Kd5 {+1.43/15 0.055s, n=138185, sd=0}
66. Kb3 {-1.42/13 0.060s, n=97770, sd=0} Be8 {+1.70/14 0.084s, n=153738, sd=0}
67. Bc7 {-1.79/14 0.067s, n=138917, sd=0} Ke4 {+2.00/16 0.061s, n=130356, sd=0}
68. Kc4 {-2.08/17 0.054s, n=135737, sd=0} Kf3 {+2.03/19 0.060s, n=92424, sd=0}
69. Kb3 {-2.05/19 0.059s, n=88651, sd=0} Kg2 {+2.06/20 0.070s, n=98245, sd=0}
70. Ka3 {-2.05/20 0.087s, n=119813, sd=0} h2 {+2.02/20 0.088s, n=140071, sd=0}
71. Bxh2 {-2.04/17 0.069s, n=93917, sd=0} Kxh2 {+1.98/17 0.065s, n=119888, sd=0}
72. Kb3 {-2.05/17 0.058s, n=101706, sd=0} Kg3 {+1.99/17 0.102s, n=173388, sd=0}
73. Ka2 {-2.05/16 0.064s, n=187294, sd=0} Bd7 {+1.99/14 0.085s, n=162529, sd=0}
74. Kb3 {-2.02/15 0.063s, n=118967, sd=0} a4+ {+1.98/15 0.093s, n=168720, sd=0}
75. Ka3 {-2.10/16 0.095s, n=146556, sd=0} Kf4 {+2.10/16 0.056s, n=115036, sd=0}
76. Kb4 {-2.09/15 0.066s, n=117506, sd=0} Ke5 {+2.35/18 0.084s, n=211921, sd=0}
77. Ka3 {-2.20/16 0.076s, n=112725, sd=0} Kd4 {+2.37/18 0.090s, n=148247, sd=0}
78. Kb2 {-2.40/17 0.058s, n=103285, sd=0} Kc5 {+2.37/16 0.060s, n=91586, sd=0}
79. Kc2 {-2.34/14 0.064s, n=91680, sd=0} Kb4 {+2.32/18 0.125s, n=225937, sd=0}
80. Kb1 {-2.52/17 0.058s, n=97535, sd=0} Be6 {+2.47/17 0.059s, n=94712, sd=0}
81. Kb2 {-2.59/16 0.058s, n=77903, sd=0} a3+ {+2.57/16 0.070s, n=102206, sd=0}
82. Kb1 {-2.35/16 0.064s, n=87564, sd=0} a5 {+2.41/17 0.071s, n=98511, sd=0}
83. Ka1 {-2.46/19 0.086s, n=206431, sd=0} a4 {+2.44/17 0.061s, n=93678, sd=0}
84. Kb1 {-2.29/18 0.055s, n=97919, sd=0} Bb3 {+2.19/19 0.067s, n=150726, sd=0}
85. Ka1 {-2.48/19 0.071s, n=101256, sd=0} Bd5 {+2.59/19 0.083s, n=146869, sd=0}
86. Kb1 {-2.17/20 0.109s, n=237692, sd=0} Bc4 {+2.24/19 0.057s, n=167946, sd=0}
87. Ka1 {-2.15/18 0.073s, n=108718, sd=0} Bb3 {+2.40/20 0.067s, n=158072, sd=0}
88. Kb1 {-2.27/20 0.056s, n=105430, sd=0} Bg8 {+2.37/18 0.067s, n=100205, sd=0}
89. Ka1 {-2.12/18 0.072s, n=106003, sd=0} Bf7 {+2.16/21 0.090s, n=215440, sd=0}
90. Kb1 {-2.38/21 0.090s, n=134690, sd=0} Ka5 {+2.40/20 0.061s, n=97164, sd=0}
91. Ka1 {-2.42/20 0.065s, n=95279, sd=0} Bd5 {+2.50/20 0.052s, n=159766, sd=0}
92. Kb1 {-2.10/20 0.057s, n=168975, sd=0} Be4+ {+2.52/21 0.076s, n=222961, sd=0}
93. Ka2 {-2.47/21 0.060s, n=135154, sd=0} Kb4 {+2.37/20 0.055s, n=82169, sd=0}
94. Ka1 {-2.42/22 0.099s, n=143504, sd=0} Bf5 {+2.48/22 0.072s, n=177237, sd=0}
95. Ka2 {-2.56/21 0.055s, n=91421, sd=0} Bd3 {+2.54/21 0.058s, n=88619, sd=0}
96. Ka1 {-2.49/20 0.059s, n=111715, sd=0} Bc4 {+2.42/20 0.054s, n=118781, sd=0}
97. Kb1 {-2.50/20 0.097s, n=144160, sd=0} Kb5 {+2.49/20 0.063s, n=149896, sd=0}
98. Ka1 {-2.50/20 0.097s, n=163109, sd=0} Bf7 {+2.44/20 0.098s, n=157757, sd=0}
99. Kb1 {-2.36/20 0.063s, n=109642, sd=0} Bb3 {+2.48/20 0.056s, n=103822, sd=0}
100. Ka1 {-2.50/19 0.056s, n=82471, sd=0} Kc5 {+2.41/19 0.058s, n=87820, sd=0}
101. Kb1 {-2.18/18 0.080s, n=114301, sd=0} Be6 {+2.50/18 0.054s, n=91078, sd=0}
102. Ka1 {-2.48/20 0.069s, n=165484, sd=0} Bd5 {+2.49/19 0.055s, n=103533, sd=0}
103. Kb1 {-2.38/20 0.101s, n=158150, sd=0} Kb4 {+2.38/18 0.055s, n=86135, sd=0}
104. Ka1 {-2.19/22 0.088s, n=247091, sd=0} Kc3 {+2.30/19 0.062s, n=92481, sd=0}
105. Kb1 {-2.16/20 0.131s, n=183932, sd=0} Be6 {+2.44/19 0.095s, n=139190, sd=0}
106. Ka1 {-2.41/19 0.053s, n=82973, sd=0} Bc4 {+2.23/17 0.054s, n=78828, sd=0}
107. Kb1 {-2.10/20 0.105s, n=163577, sd=0} Kb3 {+2.52/18 0.064s, n=94398, sd=0}
108. Ka1 {-2.12/23 0.096s, n=172344, sd=0} Bf7 {+2.21/21 0.084s, n=155211, sd=0}
109. Kb1 {-2.36/22 0.066s, n=117771, sd=0} Be6 {+2.18/19 0.057s, n=95479, sd=0}
110. Ka1 {-2.33/20 0.060s, n=100027, sd=0} Bh3 {+2.21/21 0.068s, n=130046, sd=0}
111. Kb1 {-2.35/20 0.052s, n=86082, sd=0} Bg4 {+2.45/21 0.061s, n=99107, sd=0}
112. Ka1 {-2.32/22 0.052s, n=146861, sd=0} Bh5 {+2.19/21 0.073s, n=203965, sd=0}
113. Kb1 {-2.09/20 0.093s, n=141676, sd=0} Bf7 {+2.27/20 0.054s, n=85020, sd=0}
114. Ka1 {-2.09/22 0.109s, n=165191, sd=0} Be8 {+2.27/23 0.089s, n=187169, sd=0}
115. Kb1 {-2.24/21 0.058s, n=99466, sd=0} Bb5 {+2.50/20 0.061s, n=105561, sd=0}
116. Ka1 {-2.19/22 0.072s, n=117067, sd=0} Bc4 {+2.47/20 0.075s, n=107998, sd=0}
117. Kb1 {-2.46/22 0.052s, n=142364, sd=0} Bg8 {+2.50/20 0.056s, n=101476, sd=0}
118. Ka1 {-2.26/21 0.063s, n=98879, sd=0} Kc3 {+2.30/19 0.056s, n=99279, sd=0}
119. Kb1 {-2.23/20 0.069s, n=140595, sd=0} Bd5 {+2.48/18 0.065s, n=95962, sd=0}
120. Ka1 {-2.37/21 0.051s, n=110917, sd=0} Bb3 {+2.40/20 0.058s, n=163252, sd=0}
121. Kb1 {-2.49/20 0.079s, n=126849, sd=0} Bg8 {+2.14/19 0.092s, n=150970, sd=0}
122. Ka1 {-2.37/20 0.055s, n=124287, sd=0} Be6 {+2.35/18 0.056s, n=89967, sd=0}
123. Kb1 {-2.21/20 0.117s, n=186337, sd=0} Kd4 {+2.44/20 0.072s, n=182107, sd=0}
124. Ka1 {-2.35/20 0.054s, n=129857, sd=0} Bb3 {+2.19/17 0.065s, n=110343, sd=0}
125. Kb1 {-2.07/19 0.086s, n=196338, sd=0} Kc5 {+2.28/18 0.069s, n=130531, sd=0}
126. Ka1 {-2.10/19 0.061s, n=108550, sd=0} Be6 {+2.09/19 0.054s, n=149830, sd=0}
127. Kb1 {-2.12/20 0.065s, n=181266, sd=0} Bc4 {+2.09/17 0.056s, n=84544, sd=0}
128. Ka1 {-2.11/16 0.051s, n=79919, sd=0} Be2 {+2.16/17 0.079s, n=136753, sd=0}
129. Ka2 {-1.68/19 0.109s, n=163348, sd=0} Kb4 {+2.13/19 0.204s, n=44110, sd=0}
130. Kb1 {-1.64/17 0.116s, n=180647, sd=0} Kb3 {+1.65/17 0.056s, n=162405, sd=0}
131. Ka1 {-1.67/18 0.064s, n=112500, sd=0} Kc2 {+1.67/16 0.053s, n=102908, sd=0}
132. Ka2 {-1.64/19 0.090s, n=137833, sd=0} Bb5 {+1.64/19 0.067s, n=204738, sd=0}
133. Ka1 {-1.63/20 0.077s, n=133539, sd=0} a2 {+1.62/17 0.063s, n=108506, sd=0}
134. Kxa2 {-1.65/19 0.058s, n=104855, sd=0}
Bd7 {+1.60/17 0.059s, n=104573, sd=0} 135. Ka1 {-1.64/18 0.074s, n=118840, sd=0}
Kb3 {+1.65/18 0.063s, n=156323, sd=0} 136. Kb1 {-1.61/16 0.047s, n=104091, sd=0}
Bc6 {+1.63/15 0.054s, n=92819, sd=0} 137. Ka1 {-1.63/17 0.052s, n=85270, sd=0}
Bd5 {+1.59/16 0.070s, n=136533, sd=0} 138. Kb1 {-1.62/17 0.068s, n=146918, sd=0}
Kc3 {+1.60/16 0.056s, n=91287, sd=0} 139. Ka1 {-1.74/17 0.090s, n=202557, sd=0}
Bb3 {+1.60/16 0.099s, n=179359, sd=0} 140. Kb1 {-1.63/19 0.091s, n=140271, sd=0}
Kc4 {+1.64/17 0.064s, n=115175, sd=0} 141. Ka1 {-1.65/17 0.049s, n=156131, sd=0}
Kb4 {+1.71/16 0.062s, n=132167, sd=0} 142. Kb2 {-1.60/17 0.080s, n=126492, sd=0}
a3+ {+1.71/16 0.076s, n=128511, sd=0} 143. Ka1 {-1.66/18 0.091s, n=172971, sd=0}
Kc4 {+1.59/13 0.054s, n=128601, sd=0} 144. Kb1 {-1.60/19 0.077s, n=140889, sd=0}
Kc3 {+1.66/18 0.079s, n=190966, sd=0} 145. Ka1 {-1.68/16 0.053s, n=90877, sd=0}
Bc4 {+1.61/15 0.056s, n=103510, sd=0} 146. Kb1 {-1.57/16 0.070s, n=115849, sd=0}
Kb3 {+1.62/16 0.053s, n=119936, sd=0} 147. Ka1 {-1.66/21 0.057s, n=170018, sd=0}
Kb4 {+1.70/16 0.075s, n=134042, sd=0} 148. Kb1 {-1.64/18 0.059s, n=126263, sd=0}
Kc3 {+1.56/15 0.055s, n=92792, sd=0} 149. Ka1 {-1.55/14 0.050s, n=81333, sd=0}
Kd4 {+1.63/17 0.061s, n=164249, sd=0} 150. Kb1 {-1.59/18 0.052s, n=107026, sd=0}
Bf7 {+1.60/15 0.076s, n=131097, sd=0} 151. Ka1 {-1.61/20 0.059s, n=151853, sd=0}
Kc5 {+1.65/17 0.077s, n=217066, sd=0} 152. Kb1 {-1.49/16 0.088s, n=135263, sd=0}
Kb4 {+1.62/17 0.067s, n=120790, sd=0} 153. Ka1 {-1.73/21 0.075s, n=168768, sd=0}
Bb3 {+1.65/19 0.065s, n=175045, sd=0} 154. Kb1 {-1.59/20 0.117s, n=280309, sd=0}
Bc4 {+1.51/16 0.088s, n=201952, sd=0} 155. Ka1 {-1.48/18 0.060s, n=141251, sd=0}
Bf7 {+1.68/19 0.064s, n=208731, sd=0} 156. Kb1 {-1.67/20 0.069s, n=223101, sd=0}
Kc3 {+1.69/18 0.074s, n=175252, sd=0} 157. Ka1 {-1.54/18 0.109s, n=194677, sd=0}
Bb3 {+1.64/16 0.059s, n=105747, sd=0} 158. Kb1 {-1.60/18 0.054s, n=93815, sd=0}
Kc4 {+1.62/19 0.125s, n=335628, sd=0} 159. Ka1 {-1.46/18 0.101s, n=160437, sd=0}
Kc5 {+1.71/17 0.053s, n=97943, sd=0} 160. Kb1 {-1.46/16 0.066s, n=114906, sd=0}
Be6 {+1.76/19 0.059s, n=179127, sd=0} 161. Ka1 {-1.58/19 0.053s, n=87376, sd=0}
Bc4 {+1.71/16 0.054s, n=160861, sd=0} 162. Kb1 {-1.64/19 0.063s, n=172400, sd=0}
Bg8 {+1.64/17 0.060s, n=106853, sd=0} 163. Ka1 {-1.60/19 0.052s, n=133099, sd=0}
Kd4 {+1.68/19 0.058s, n=182327, sd=0} 164. Kb1 {-1.60/19 0.054s, n=145793, sd=0}
Kc3 {+1.67/18 0.080s, n=206017, sd=0} 165. Ka1 {-1.56/22 0.084s, n=246298, sd=0}
Kd3 {+1.67/14 0.059s, n=101242, sd=0} 166. Kb1 {-1.64/21 0.064s, n=124457, sd=0}
Bf7 {+1.59/15 0.065s, n=114938, sd=0} 167. Ka1 {-1.60/17 0.049s, n=76620, sd=0}
Kd4 {+1.68/19 0.065s, n=202582, sd=0} 168. Kb1 {-1.61/19 0.062s, n=171764, sd=0}
Bg8 {+1.69/18 0.071s, n=216003, sd=0} 169. Ka1 {-1.65/19 0.051s, n=84458, sd=0}
Ke5 {+1.63/16 0.068s, n=108218, sd=0} 170. Kb1 {-1.62/17 0.052s, n=84258, sd=0}
Kf5 {+1.57/15 0.062s, n=117446, sd=0} 171. Ka1 {-1.63/18 0.051s, n=84749, sd=0}
Ke4 {+1.55/16 0.096s, n=161697, sd=0} 172. Kb1 {-1.61/19 0.073s, n=138443, sd=0}
Be6 {+1.62/15 0.056s, n=102814, sd=0} 173. Ka1 {-1.65/15 0.050s, n=79729, sd=0}
Kd4 {+1.69/16 0.067s, n=126810, sd=0} 174. Kb1 {-1.67/18 0.055s, n=96799, sd=0}
Bd5 {+1.65/17 0.057s, n=103035, sd=0} 175. Ka1 {-1.58/18 0.073s, n=203321, sd=0}
Ke5 {+1.68/16 0.057s, n=167515, sd=0} 176. Kb1 {-1.65/20 0.128s, n=274942, sd=0}
Kd6 {+1.68/17 0.062s, n=153598, sd=0} 177. Ka1 {-1.65/18 0.074s, n=137773, sd=0}
Kc6 {+1.72/16 0.095s, n=154808, sd=0} 178. Kb1 {-1.57/19 0.069s, n=130685, sd=0}
Bf7 {+1.66/17 0.059s, n=158830, sd=0} 179. Ka1 {-1.61/18 0.071s, n=112648, sd=0}
Bb3 {+1.61/17 0.100s, n=262353, sd=0} 180. Kb1 {-1.64/19 0.053s, n=154148, sd=0}
Kb5 {+1.61/17 0.071s, n=166371, sd=0} 181. Ka1 {-1.64/20 0.058s, n=99871, sd=0}
Kb6 {+1.67/16 0.079s, n=142632, sd=0} 182. Kb1 {-1.69/19 0.067s, n=129325, sd=0}
Kc6 {+1.68/19 0.061s, n=153686, sd=0} 183. Ka1 {-1.62/18 0.051s, n=115131, sd=0}
Bc4 {+1.67/16 0.059s, n=183408, sd=0} 184. Kb1 {-1.58/18 0.054s, n=103135, sd=0}
Bd5 {+1.63/14 0.056s, n=107853, sd=0} 185. Ka1 {-1.41/17 0.131s, n=226831, sd=0}
Kd6 {+1.47/14 0.068s, n=113508, sd=0} 186. Kb1 {-1.48/16 0.057s, n=122526, sd=0}
Kc5 {+1.61/13 0.059s, n=101592, sd=0} 187. Ka1 {-1.37/16 0.058s, n=99369, sd=0}
Kd4 {+1.41/14 0.082s, n=142683, sd=0} 188. Kb1 {-1.37/15 0.068s, n=115822, sd=0}
Ke5 {+1.41/17 0.068s, n=158725, sd=0} 189. Ka1 {-1.33/14 0.053s, n=95226, sd=0}
Bb3 {+1.44/16 0.061s, n=116892, sd=0} 190. Kb1 {-1.39/19 0.060s, n=125002, sd=0}
Kd4 {+1.37/17 0.059s, n=151420, sd=0} 191. Ka1 {-1.41/21 0.060s, n=209796, sd=0}
Ke4 {+1.37/16 0.064s, n=115942, sd=0} 192. Kb1 {-1.18/17 0.066s, n=150885, sd=0}
a2+ {+1.30/17 0.076s, n=147665, sd=0} 193. Ka1 {-1.16/22 0.130s, n=439278, sd=0}
Ke5 {+1.43/16 0.064s, n=116311, sd=0} 194. Kb2 {-1.29/23 0.053s, n=184307, sd=0}
Kd4 {+1.25/15 0.061s, n=142289, sd=0} 195. Ka1 {-1.18/18 0.099s, n=189212, sd=0}
Kc4 {+1.23/14 0.058s, n=122406, sd=0} 196. Kb2 {-1.31/19 0.051s, n=91578, sd=0}
Kd3 {+1.35/18 0.062s, n=180128, sd=0} 197. Ka1 {-1.15/18 0.079s, n=163039, sd=0}
Kd4 {+1.19/17 0.087s, n=173749, sd=0} 198. Kb2 {-1.26/20 0.063s, n=131830, sd=0}
Ke5 {+1.19/19 0.061s, n=229434, sd=0} 199. Ka1 {-1.13/18 0.101s, n=222174, sd=0}
Kd5 {+1.25/17 0.073s, n=152377, sd=0} 200. Kb2 {-1.31/21 0.052s, n=117303, sd=0}
Bc4 {+1.23/19 0.091s, n=203821, sd=0} 201. Ka1 {-1.36/20 0.052s, n=186785, sd=0}
Kd4 {+1.23/17 0.085s, n=171846, sd=0} 202. Kb2 {-1.13/20 0.098s, n=264758, sd=0}
Bf7 {+1.22/19 0.110s, n=243160, sd=0} 203. Ka1 {-1.21/19 0.050s, n=141721, sd=0}
Kc5 {+1.23/17 0.096s, n=178022, sd=0} 204. Kb2 {-1.25/20 0.058s, n=103249, sd=0}
Kd6 {+1.32/18 0.090s, n=185897, sd=0} 205. Ka1 {-1.16/18 0.065s, n=125399, sd=0}
Bb3 {+1.23/18 0.053s, n=112159, sd=0} 206. Kb2 {-1.17/20 0.068s, n=231080, sd=0}
Be6 {+1.23/19 0.073s, n=278413, sd=0} 207. Ka1 {-1.40/20 0.054s, n=103835, sd=0}
Kc5 {+1.23/17 0.061s, n=135776, sd=0} 208. Kb2 {-1.13/16 0.065s, n=132614, sd=0}
Kd4 {+1.39/18 0.057s, n=139529, sd=0} 209. Ka1 {-1.10/18 0.106s, n=198046, sd=0}
Bd5 {+1.45/20 0.056s, n=192489, sd=0} 210. Kb2 {-1.36/23 0.052s, n=146501, sd=0}
Kc5 {+1.19/15 0.082s, n=161806, sd=0} 211. Ka1 {-1.10/22 0.116s, n=263800, sd=0}
Kb5 {+1.20/17 0.057s, n=113881, sd=0} 212. Kb2 {-1.29/23 0.051s, n=93317, sd=0}
Kc6 {+1.37/18 0.065s, n=126090, sd=0} 213. Ka1 {-1.12/22 0.088s, n=163161, sd=0}
Kd6 {+1.40/20 0.068s, n=173113, sd=0} 214. Kb2 {-1.24/24 0.059s, n=163124, sd=0}
Ke5 {+1.24/19 0.086s, n=217386, sd=0, White's connection stalls} 0-1