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mathiphysics(1400) vs.

mathiphysics(1400) vs. mrdoom(1703) 0-1

1.d4 (0:00) e6 (0:00) 2.e3 (0:05) f5 (0:03) 3.Bd3 (0:04) Nf6 (0:05) 4.Nf3 (0:02) g6 (0:02) 5.O-O (0:03) Bg7 (0:02) 6.Ne5 (0:13) d6 (0:10) 7.Nf3 (0:22) O-O (0:15) 8.c4 (0:02) c6 (0:06) 9.b4 (0:03) Ne4 (0:14) 10.c5 (0:16) dxc5 (0:29) 11.bxc5 (0:05) Nxc5 (0:05) 12.a4 (0:22) Ncd7 (0:34) 13.Ra2 (0:10) Nf6 (0:05) 14.Ba3 (0:07) Re8 (0:08) 15.Ne5 (0:29) Nbd7 (0:43) 16.Nc4 (0:02) Bf8 (0:21) 17.Bd6 (0:17) Nb6 (0:35) 18.Nxb6 (0:20) Qxd6 (0:30) 19.Nxa8 (0:11) Bd7 (0:06) 20.Qb3 (0:27) Qb8 (0:44) 21.Nb6 (0:11) axb6 (0:04) 22.Qxb6 (0:02) Nd5 (0:19) 23.Qb2 (0:20) Nb4 (0:08) 24.Ra3 (0:20) Nxd3 (0:13) 25.Rxd3 (0:02) Qa7 (0:12) 26.Nc3 (0:12) b6 (0:06) 27.Ra1 (0:05) Qa5 (0:20) 28.g3 (0:22) c5 (1:02) 29.d5 (0:08) c4 (1:14) 30.Rd4 (0:04) Rc8 (0:39) 31.dxe6 (0:12) Bxe6 (0:02) 32.Nb5 (0:15) Bg7 (0:12) 33.Nd6 (1:30) Bxd4 (0:31) 34.Qxd4 (0:04) Rd8 (0:56) 35.Nb7 (0:16) Rxd4 (0:24) 36.Nxa5 (0:03) Rd6 (0:32) 37.Nb7 (0:05) Rc6 (0:04) 38.Nd8 (0:07) Rd6 (0:06) 39.Nxe6 (0:10) Rxe6 (0:02) 40.Rc1 (0:04) Rc6 (0:04) 41.f4 (0:05) Kf7 (0:01) 42.Kg2 (0:01) Ke6 (0:02) 43.Kf3 (0:01) Kd5 (0:02) 44.h4 (0:13) Kc5 (0:03) 45.e4 (0:09) fxe4+ (0:04) 46.Kxe4 (0:02) Kb4 (0:02) 47.Kd5 (0:31) Rc5+ (0:06) 48.Kd4 (0:05) c3 (0:12) 49.Rxc3 (0:04) Rxc3 (0:04) 50.g4 (0:10) Rh3 (0:16) 51.f5 (0:07) Rxh4 (0:03) 52.f6 (0:02) Rxg4+ (0:06) 53.Ke5 (0:05) Rg1 (0:04) 54.f7 (0:02) Rf1 (0:02) 55.Ke6 (0:01) Kxa4 (0:03) 56.Ke7 (0:03) h5 (0:03) 57.f8=Q (0:02) Rxf8 (0:03) 58.Kxf8 (0:01) h4 (0:07) 59.Kg7 (0:01) h3 (0:02) 60.Kxg6 (0:01) h2 (0:01) 61.Kf7 (0:03) b5 (0:01) 62.Ke6 (0:02) b4 (0:01) 63.Kd5 (0:01) b3 (0:01) 64.Kc4 (0:01) Ka3 (0:02) 65.Kc3 (0:02) Ka2 (0:02) 66.Kc4 (0:06) b2 (0:02) 67.Kc5 (0:02) h1=Q (0:03) 68.Kd4 (0:02) Qd1+ (0:04) 69.Ke5 (0:02) b1=Q (0:02) 70.Ke6 (0:04) Qe4+ (0:03) 71.Kf6 (0:02) Qf1+ (0:05) 72.Kg7 (0:04) Qeg2+ (0:02) mathiphysics resigns 0-1

1.d4 {(0:00)} e6 {(0:00)} 2.e3 {(0:05)} f5 {(0:03)} 3.Bd3 {(0:04)} Nf6 {(0:05)} 4.Nf3 {(0:02)} g6 {(0:02)} 5.O-O {(0:03)} Bg7 {(0:02)} 6.Ne5 {(0:13)} d6 {(0:10)} 7.Nf3 {(0:22)} O-O {(0:15)} 8.c4 {(0:02)} c6 {(0:06)} 9.b4 {(0:03)} Ne4 {(0:14)} 10.c5 {(0:16)} dxc5 {(0:29)} 11.bxc5 {(0:05)} Nxc5 {(0:05)} 12.a4 {(0:22)} Ncd7 {(0:34)} 13.Ra2 {(0:10)} Nf6 {(0:05)} 14.Ba3 {(0:07)} Re8 {(0:08)} 15.Ne5 {(0:29)} Nbd7 {(0:43)} 16.Nc4 {(0:02)} Bf8 {(0:21)} 17.Bd6 {(0:17)} Nb6 {(0:35)} 18.Nxb6 {(0:20)} Qxd6 {(0:30)} 19.Nxa8 {(0:11)} Bd7 {(0:06)} 20.Qb3 {(0:27)} Qb8 {(0:44)} 21.Nb6 {(0:11)} axb6 {(0:04)} 22.Qxb6 {(0:02)} Nd5 {(0:19)} 23.Qb2 {(0:20)} Nb4 {(0:08)} 24.Ra3 {(0:20)} Nxd3 {(0:13)} 25.Rxd3 {(0:02)} Qa7 {(0:12)} 26.Nc3 {(0:12)} b6 {(0:06)} 27.Ra1 {(0:05)} Qa5 {(0:20)} 28.g3 {(0:22)} c5 {(1:02)} 29.d5 {(0:08)} c4 {(1:14)} 30.Rd4 {(0:04)} Rc8 {(0:39)} 31.dxe6 {(0:12)} Bxe6 {(0:02)} 32.Nb5 {(0:15)} Bg7 {(0:12)} 33.Nd6 {(1:30)} Bxd4 {(0:31)} 34.Qxd4 {(0:04)} Rd8 {(0:56)} 35.Nb7 {(0:16)} Rxd4 {(0:24)} 36.Nxa5 {(0:03)} Rd6 {(0:32)} 37.Nb7 {(0:05)} Rc6 {(0:04)} 38.Nd8 {(0:07)} Rd6 {(0:06)} 39.Nxe6 {(0:10)} Rxe6 {(0:02)} 40.Rc1 {(0:04)} Rc6 {(0:04)} 41.f4 {(0:05)} Kf7 {(0:01)} 42.Kg2 {(0:01)} Ke6 {(0:02)} 43.Kf3 {(0:01)} Kd5 {(0:02)} 44.h4 {(0:13)} Kc5 {(0:03)} 45.e4 {(0:09)} fxe4+ {(0:04)} 46.Kxe4 {(0:02)} Kb4 {(0:02)} 47.Kd5 {(0:31)} Rc5+ {(0:06)} 48.Kd4 {(0:05)} c3 {(0:12)} 49.Rxc3 {(0:04)} Rxc3 {(0:04)} 50.g4 {(0:10)} Rh3 {(0:16)} 51.f5 {(0:07)} Rxh4 {(0:03)} 52.f6 {(0:02)} Rxg4+ {(0:06)} 53.Ke5 {(0:05)} Rg1 {(0:04)} 54.f7 {(0:02)} Rf1 {(0:02)} 55.Ke6 {(0:01)} Kxa4 {(0:03)} 56.Ke7 {(0:03)} h5 {(0:03)} 57.f8=Q {(0:02)} Rxf8 {(0:03)} 58.Kxf8 {(0:01)} h4 {(0:07)} 59.Kg7 {(0:01)} h3 {(0:02)} 60.Kxg6 {(0:01)} h2 {(0:01)} 61.Kf7 {(0:03)} b5 {(0:01)} 62.Ke6 {(0:02)} b4 {(0:01)} 63.Kd5 {(0:01)} b3 {(0:01)} 64.Kc4 {(0:01)} Ka3 {(0:02)} 65.Kc3 {(0:02)} Ka2 {(0:02)} 66.Kc4 {(0:06)} b2 {(0:02)} 67.Kc5 {(0:02)} h1=Q {(0:03)} 68.Kd4 {(0:02)} Qd1+ {(0:04)} 69.Ke5 {(0:02)} b1=Q {(0:02)} 70.Ke6 {(0:04)} Qe4+ {(0:03)} 71.Kf6 {(0:02)} Qf1+ {(0:05)} 72.Kg7 {(0:04)} Qeg2+ {(0:02)}
{mathiphysics resigns} 0-1

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