Author: Peter Berger
Date: 14:52:35 03/14/03
Go up one level in this thread
On March 13, 2003 at 23:16:27, Will Singleton wrote: >This is from an ICC game tonight, Torque(Comet)-Amateur, bm Rxd6. Comet found >it in the 20 10 game. I would think any solution in under 3 minutes is >excellent. > >[D]r3kb1r/1b1n4/p3p2p/q2n2P1/Np2R3/4BP2/PPPQ2B1/2KR4 w kq - 0 19 All on Athlon XP2600+ Bringer 1.9 0:00:00.0 ( 4/12) 10780 -1.82 1.Qd4 Rg8 2.b3 O-O-O (Mat=-235,50=1) 0:00:00.2 ( 4/14) 26367 -1.64 1.Rxe6+ Kf7 2.Bh3 0:00:00.3 ( 5/16) 102349 -0.97 1.Qd4 Rh7 2.Rxe6+ Re7 3.Qe4 0:00:00.5 ( 6/19) 171550 -0.40 1.Qd4 O-O-O 2.Qxh8 Bc5 3.Qxd8+ Kxd8 4.Nxc5 Nxc5 (Mat=-190,50=0) 0:00:01.1 ( 7/19) 371966 -1.20 1.Qd4 O-O-O (Mat=-235,50=2) 0:00:01.4 ( 7/19) 409184 -1.20 1.Qd4 Qxa4 2.Qxh8 (Mat=-50,50=0) 0:00:01.7 ( 7/20) 556480 -1.19 1.Rxe6+ (Mat=-135,50=0) 0:00:01.9 ( 7/20) 683903 -0.69 1.Rxe6+ (Mat=-135,50=0) 0:00:02.5 ( 7/20) 817602 -0.68 1.Bh3 (Mat=-235,50=1) 0:00:03.7 ( 8/22) 1152048 -0.61 1.Bh3 Qxa4 2.Bxe6 O-O-O 3.Bxd5 hxg5 4.Bxg5 Bxd5 (Mat=-475,50=0) 0:00:14.2 ( 9/32) 5142876 -0.61 1.Bh3 Qxa4 2.Bxe6 O-O-O 3.Bxd5 hxg5 4.Bxg5 Bxd5 5.Qxd5 (Mat=-135,50=0) 0:00:21.7 ( 9/32) 7918053 -0.60 1.Rxe6+ (Mat=-135,50=0) 0:00:28.5 ( 9/32) 10576516 -0.10 1.Rxe6+ (Mat=-135,50=0) 0:01:13.5 (10/32) 27858301 0.30 1.Rxe6+ (Mat=-135,50=0) 0:01:42.7 (10/32) 39609041 0.70 1.Rxe6+ (Mat=-135,50=0) 0:03:17.2 (10/34) 77093592 0.86 1.Rxe6+ Be7 2.f4 Analysis by Fritz 8: 1.Lh3! ³ (-0.62) Tiefe: 6/28 00:00:00 376kN 1.Lh3! ³ (-0.34) Tiefe: 7/27 00:00:00 678kN 1.Lh3! = (-0.06) Tiefe: 7/28 00:00:01 933kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 = (0.09) Tiefe: 7/28 00:00:01 1206kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 hxg5 4.Lxg5 Lc5 5.Lxd8 Txd8 6.Kb1 = (0.09) Tiefe: 8/30 00:00:02 1970kN 1.Lh3-- = (-0.19) Tiefe: 9/29 00:00:03 2973kN 1.Lh3 Dxa4 2.Lxe6 = (-0.19) Tiefe: 9/36 00:00:04 4537kN 1.Txe6+! = (-0.16) Tiefe: 9/36 00:00:11 10978kN 1.Txe6+! = (0.00) Tiefe: 9/36 00:00:12 12112kN 1.Txe6+! ² (0.31) Tiefe: 9/38 00:00:15 14456kN 1.Txe6+ Le7 2.f4 hxg5 3.Lxd5 Lxd5 4.Dxd5 ² (0.34) Tiefe: 9/40 00:00:19 18491kN 1.Txe6+ Le7 2.f4 hxg5 3.Lxd5 Lxd5 4.Dxd5 Dxd5 5.Txd5 gxf4 6.Lxf4 Th1+ 7.Kd2 Kf7 8.Th6 Txh6 9.Lxh6 ² (0.34) Tiefe: 10/37 00:00:25 24362kN 1.Txe6+ Le7 2.f4 hxg5 3.Lxd5 Lxd5 4.Dxd5 Dxd5 5.Txd5 gxf4 6.Lxf4 Th1+ 7.Kd2 Kf7 8.Te3 Sf6 9.Td4 ² (0.41) Tiefe: 11/37 00:00:45 44740kN 1.Txe6+ Le7 2.f4 hxg5 3.Lxd5 Lxd5 4.Dxd5 Dxd5 5.Txd5 gxf4 6.Lxf4 Th1+ 7.Kd2 Sf6 8.Tdd6 Kf7 9.Txa6 Td8+ 10.Ke2 Sd5 ² (0.44) Tiefe: 12/40 00:01:57 117312kN 1.Txe6+ Le7 2.f4 hxg5 3.Lxd5 Lxd5 4.Dxd5 Dxd5 5.Txd5 gxf4 6.Lxf4 Th1+ 7.Kd2 Sf6 8.Tdd6 Kf7 ² (0.50) Tiefe: 13/39 00:04:54 298513kN Analysis by Yace 0.99.78b: 1.Dxd5 Lxd5 -+ (-8.19) Tiefe: 1 00:00:00 1.Txe6+ Le7 -+ (-1.53) Tiefe: 1 00:00:00 1.Txe6+ Le7 ³ (-0.36) Tiefe: 1 00:00:00 1.Txe6+ Le7 ³ (-0.36) Tiefe: 1 00:00:00 1.Txe6+ Kf7 2.Dd4 Kxe6 3.Dxh8 Sxe3 4.Dxf8 µ (-0.78) Tiefe: 2 00:00:00 1.Txe6+ Kf7 2.Tf6+ S7xf6 3.g6+ Kxg6 4.Dxd5 -+ (-1.78) Tiefe: 2 00:00:00 1.Txe6+ Kf7 2.Lh3 Dxa4 -+ (-3.16) Tiefe: 2 00:00:00 1.f4 Dxa4 2.Txe6+ Kf7 -+ (-3.07) Tiefe: 2 00:00:00 1.f4 0-0-0 -+ (-1.82) Tiefe: 2 00:00:00 1.Dd4 b3 -+ (-1.81) Tiefe: 2 00:00:00 1.Dd4 Dxa4 2.Dxh8 Sxe3 3.Txe3 Dxa2 4.gxh6 ³ (-0.48) Tiefe: 2 00:00:00 1.Dd4 Dxa4 2.Dxh8 Sxe3 3.Txe3 Dxa2 4.gxh6 ³ (-0.48) Tiefe: 2 00:00:00 1.Dd4 Th7 2.Txe6+ Te7 ³ (-0.58) Tiefe: 3 00:00:00 1.Dd4 Th7 2.Txe6+ Te7 ³ (-0.58) Tiefe: 3 00:00:00 1.Dd4 Tg8 2.Txe6+ Kf7 3.g6+ Txg6 4.Dd2 µ (-0.98) Tiefe: 4 00:00:00 1.Dd4 Tg8 2.Txe6+ Kf7 3.De4 µ (-1.14) Tiefe: 4 00:00:00 1.Dd4 Tg8 2.Txe6+ Kf7 3.De4 µ (-1.14) Tiefe: 4 00:00:00 1.Dd4 Tg8 2.Txe6+ Kf7 3.De4 Dxa4 µ (-1.14) Tiefe: 5 00:00:00 1.Lh3 Dxa4 2.Lxe6 Sxe3 3.Lxd7+ Kd8 4.Lxa4+ Ld5 µ (-1.13) Tiefe: 5 00:00:00 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 hxg5 µ (-1.10) Tiefe: 5 00:00:00 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 hxg5 µ (-1.10) Tiefe: 5 00:00:00 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 hxg5 4.Lxg5 µ (-1.10) Tiefe: 6/23 00:00:00 411kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 hxg5 4.Lxg5 µ (-1.10) Tiefe: 6/25 00:00:02 1195kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 Lxd5 4.Dxd5 hxg5 5.Lxg5 µ (-0.87) Tiefe: 7/25 00:00:02 1548kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 Lxd5 4.Dxd5 hxg5 5.Lxg5 µ (-0.87) Tiefe: 7/27 00:00:05 4761kN 1.Lh3 Dxa4 2.Lxe6 0-0-0 3.Lxd5 Sc5 4.Lxb7+ Sxb7 5.Td4 Lg7 ³ (-0.50) Tiefe: 8/27 00:00:06 6089kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Kf7 4.g6+ Kg7 5.De6 Se5 6.Dxe5+ Kxg6 7.De4+ Kg7 8.Ld4+ Kf7 9.Lxh8 Dxa4 10.Txd5 ³ (-0.49) Tiefe: 8/34 00:00:13 12550kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Kf7 4.g6+ Kg7 5.De6 Se5 6.Dxe5+ Kg8 7.Ld4 Th7 8.gxh7+ Kxh7 ³ (-0.47) Tiefe: 8/34 00:00:13 12614kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Kf7 4.g6+ Kg7 5.De6 Se5 6.Dxe5+ Kxg6 7.De4+ Kf7 8.Df5+ Kg8 9.De6+ Kg7 10.Df5 Le7 11.De5+ Lf6 12.Txd5 Lxd5 13.Kd2 ³ (-0.39) Tiefe: 8/34 00:00:14 13589kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Kf7 4.g6+ Kg7 5.De6 Se5 6.Dxe5+ Kxg6 7.De4+ Kf7 8.Df5+ Kg8 9.De6+ Kg7 10.Df5 Le7 11.De5+ Lf6 12.Txd5 Lxd5 13.Kd2 ³ (-0.39) Tiefe: 8/34 00:00:16 15439kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Kf7 4.g6+ Kg7 5.De6 Se5 6.Ld4 Dxa4 7.Lxe5+ Sf6 8.Lxf6+ Kxg6 9.Lxh8+ Kh5 = (0.01) Tiefe: 9/34 00:00:18 17107kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Se5 4.Lh3+ Kd6 5.Lc5+ Dxc5 6.Sxc5 Kxc5 7.Le6 Td8 8.Dxe5 ² (0.35) Tiefe: 9/36 00:00:31 31444kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Se5 4.Lh3+ Kd6 5.Lc5+ Dxc5 6.Sxc5 Kxc5 7.Le6 Td8 8.Dxe5 ² (0.35) Tiefe: 9/36 00:00:42 40887kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Se5 4.Lh3+ Kd6 5.Lc5+ Dxc5 6.Sxc5 Kxc5 7.Le6 Td8 8.Dxe5 Th7 ² (0.34) Tiefe: 10/38 00:01:44 109122kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Se5 4.Lh3+ Kd6 5.Lc5+ Dxc5 6.Sxc5 Kxc5 7.Le6 Td8 8.Dxe5 Th7 ² (0.34) Tiefe: 10/38 00:02:08 131578kN 1.Txe6+ Kf7 2.Dd3 Kxe6 3.De4+ Se5 4.Lh3+ Kd6 5.Lc5+ Dxc5 6.Sxc5 Kxc5 7.Le6 Td8 8.Dd4+ Kc6 9.Lxd5+ Txd5 10.Dxd5+ Kc7 ± (0.74) Tiefe: 11/43 00:02:47 164764kN The three of them find Rxe6+ quite fast, have difficulties to reach reasonable depths, fail to really find a convincing eval though. This assuming that Rxe6 is the intended solution. Kind regards, Peter
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