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Up Topic Hauptforen / CSS-Forum / Schnell, schneller, am ....
- - By Joe Boden Date 2012-12-16 16:38
Die Stellung ist in meiner Stellungsdatenbank für Engine-Tests hinterlegt.

Weiss zieht und gewinnt....welche Engine findet die Lösung am schnellsten?

Parent - By Steffen Basting Date 2012-12-16 19:26
Hallo!

Das ist auch eine meiner Lieblings-Teststellungen (aus Short - Timman, Tilburg 1991).
Zappa Mexico II auf 4xOpteron 6180SE (48 Kerne) findet Kg3 nach 2.3s und ein Matt in 15 nach etwa 7 Minuten (sorry für die längliche Ausgabe).

Viele Grüße,
Steffen

Code:

2r2rk1/1bpR1p2/1pq1pQp1/p3P2p/P1PR3P/5N2/2P2PPK/8 w - - 0 1

Book: (0 entries / 0 bytes / 0s)
Book: No move selected.

1. Qf6-f4 Kg8-g7 2. Kh2-g1 Rc8-e8 3. c4-c5 Bb7-c8 4. Qf4-f6 Kg7-g8 5. Rd7-d8 Qc6xc5
= (0.86)       Depth: 11/35    00:00:00.51     3347kN (6548 KN/s, 54190 splits, 2889 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-g1 Rc8-e8 3. c4-c5 Bb7-c8 4. Qf4-f6 Kg7-g8 5. Rd7-d8 Qc6xc5
= (0.86)       Depth: 11/35    00:00:00.53     3430kN (6452 KN/s, 57358 splits, 2908 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Qf4-f6 Kg7-g8 4. Qf6-f4 Kg8-g7
= (0.74)       Depth: 12/41    00:00:00.61     4305kN (6965 KN/s, 68991 splits, 3503 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Qf4-f6 Kg7-g8 4. Qf6-f4 Kg8-g7
= (0.74)       Depth: 12/41    00:00:00.69     4793kN (6879 KN/s, 80417 splits, 3939 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Rd4-d2 Kg7-g8 4. c2-c3 Qc6-e4 5. Qf4xe4 Bb7xe4
= (0.75)       Depth: 13/41    00:00:00.82     5921kN (7200 KN/s, 98458 splits, 4748 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Rd4-d2 Kg7-g8 4. c2-c3 Qc6-e4 5. Qf4xe4 Bb7xe4
= (0.75)       Depth: 13/41    00:00:00.94     6798kN (7179 KN/s, 118367 splits, 5523 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Rd4-d2 Kg7-g8 4. c4-c5 b6xc5 5. c2-c3 Qc6-e4 6. Qf4xe4 Bb7xe4
= (0.74)       Depth: 14/41    00:00:01.10     8666kN (7858 KN/s, 134221 splits, 6096 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Rd4-d2 Kg7-g8 4. c4-c5 b6xc5 5. c2-c3 Qc6-e4 6. Qf4xe4 Bb7xe4
= (0.74)       Depth: 14/41    00:00:01.22     9612kN (7818 KN/s, 153574 splits, 6604 aborts)
1. Qf6-f4 Kg8-g7 2. Kh2-h1 Rc8-e8 3. Rd4-d2 Kg7-g8 4. c4-c5 b6xc5 5. c2-c3 Qc6-e4 6. Qf4xe4 Bb7xe4
= (0.74)       Depth: 15/45    00:00:01.44     12892kN (8939 KN/s, 179742 splits, 7578 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 Rc8-e8 6. Kf3-e4 c6-c5 7. g2-g4 h5xg4
= (4.53)       Depth: 15/45    00:00:02.32     21435kN (9200 KN/s, 309558 splits, 13756 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 Rc8-e8 6. Kf3-e4 c6-c5 7. g2-g4 h5xg4
= (4.53)       Depth: 15/45    00:00:02.37     21635kN (9127 KN/s, 316703 splits, 13913 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 c6-c5 6. g2-g4 h5xg4 7. Kf3-e3 Rc8-b8 8. Ke3-e4 Rb8-c8
= (4.55)       Depth: 16/45    00:00:02.49     23488kN (9424 KN/s, 332849 splits, 14453 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 c6-c5 6. g2-g4 h5xg4 7. Kf3-e3 Rc8-b8 8. Ke3-e4 Rb8-c8
= (4.55)       Depth: 16/45    00:00:02.59     24112kN (9302 KN/s, 353008 splits, 15031 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 c6-c5 6. g2-g4 h5xg4 7. Kf3-e3 Rc8-b8 8. Ke3-e4 Rb8-c8
= (4.57)       Depth: 17/45    00:00:02.78     27038kN (9723 KN/s, 376048 splits, 15684 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c6 5. Re7-d7 c6-c5 6. g2-g4 h5xg4 7. Kf3-e3 Rc8-b8 8. Ke3-e4 Rb8-c8
= (4.57)       Depth: 17/45    00:00:02.91     28026kN (9610 KN/s, 402430 splits, 16302 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c5 5. Kf3-e3 Rc8-e8 6. Re7-d7 Re8-b8 7. f2-f3 Rb8-a8 8. g2-g4 h5xg4 9. f3xg4
= (4.78)       Depth: 18/45    00:00:03.53     35933kN (10158 KN/s, 482134 splits, 18946 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Bc6xf3 4. Kg3xf3 c7-c5 5. Kf3-e3 Rc8-e8 6. Re7-d7 Re8-b8 7. f2-f3 Rb8-a8 8. g2-g4 h5xg4 9. f3xg4
= (4.78)       Depth: 18/45    00:00:03.83     38454kN (10032 KN/s, 532189 splits, 20351 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Bc6-d5 5. Re7xe8 Rf8xe8 6. c4xd5 e6xd5 7. e5-e6 Re8-f8 8. e6-e7 Rf8-b8
= (8.21)       Depth: 19/46    00:00:06.45     74049kN (11478 KN/s, 809092 splits, 37237 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Bc6-d5 5. Re7xe8 Rf8xe8 6. c4xd5 e6xd5 7. e5-e6 Re8-f8 8. e6-e7 Rf8-b8
= (8.21)       Depth: 19/46    00:00:06.83     78091kN (11432 KN/s, 876957 splits, 40002 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6-b5 6. Qe7xc7 Bb5xc4 7. Qc7xb6 Rf8-a8 8. f2-f3 Bc4-d5 9. Qb6-c5
= (8.61)       Depth: 20/46    00:00:08.63     116062kN (13446 KN/s, 1046749 splits, 47615 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6-b5 6. Qe7xc7 Bb5xc4 7. Qc7xb6 Rf8-a8 8. f2-f3 Bc4-d5 9. Qb6-c5
= (8.61)       Depth: 20/46    00:00:09.22     121897kN (13216 KN/s, 1136649 splits, 50316 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6-b5 6. Qe7xc7 Bb5xc4 7. Qc7xb6 Rf8-a8 8. Qb6-c5 Bc4-d3 9. c2-c3 Bd3-e4
= (8.86)       Depth: 21/48    00:00:11.55     181960kN (15747 KN/s, 1357905 splits, 58492 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6-b5 6. Qe7xc7 Bb5xc4 7. Qc7xb6 Rf8-a8 8. Qb6-c5 Bc4-d3 9. c2-c3 Bd3-e4
= (8.86)       Depth: 21/48    00:00:12.56     194876kN (15514 KN/s, 1506271 splits, 63980 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6xa4 6. Qe7xc7 Rf8-a8 7. Qc7-b7 Ra8-d8 8. Qb7xb6 Rd8-d7 9. c2-c3 Ba4-d1 10. Qb6xa5
= (9.30)       Depth: 22/48    00:00:16.65     295203kN (17725 KN/s, 1957742 splits, 83591 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Nf3-d4 Re8xe7 5. Qf6xe7 Bc6xa4 6. Qe7xc7 Rf8-a8 7. Qc7-b7 Ra8-d8 8. Qb7xb6 Rd8-d7 9. c2-c3 Ba4-d1 10. Qb6xa5
= (9.30)       Depth: 22/60    00:00:18.61     319747kN (17175 KN/s, 2234356 splits, 96493 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Kg8-g7 9. Qe6xc6 Rf8-f5 10. f2-f4 Rf5-f7 11. Qc6xb6
= (12.00)      Depth: 23/65    00:00:26.61     538886kN (20249 KN/s, 2888871 splits, 138718 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Kg8-g7 9. Qe6xc6 Rf8-f5 10. f2-f4 Rf5-f7 11. Qc6xb6
= (12.00)      Depth: 23/65    00:00:29.99     579526kN (19320 KN/s, 3298055 splits, 160537 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 g6-g5 10. Qc6xb6 g5xh4 11. Kg3xh4 Rf7-f4 12. Kh4xh5
= (12.26)      Depth: 24/67    00:00:41.36     866637kN (20951 KN/s, 4545705 splits, 198102 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 g6-g5 10. Qc6xb6 g5xh4 11. Kg3xh4 Rf7-f4 12. Kh4xh5
= (12.26)      Depth: 24/67    00:00:47.49     933853kN (19662 KN/s, 5262464 splits, 229125 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 Kg8-h7 10. Qc6xb6 Kh7-g7 11. e5-e6 Rf7-f5
= (12.49)      Depth: 25/67    00:01:05.37     1428106kN (21846 KN/s, 7516789 splits, 282234 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 Kg8-h7 10. Qc6xb6 Kh7-g7 11. e5-e6 Rf7-f5
= (12.49)      Depth: 25/69    00:01:15.30     1555321kN (20653 KN/s, 8505263 splits, 327437 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 Kg8-g7 10. Qc6xb6 Rf7-f8 11. Qb6-b5 Rf8-g8 12. Qb5-d7 Kg7-h8 13. e5-e6 Rg8-f8
= (12.52)      Depth: 26/71    00:01:49.45     2310744kN (21112 KN/s, 13795899 splits, 423353 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 Kg8-g7 10. Qc6xb6 Rf7-f8 11. Qb6-b5 Rf8-g8 12. Qb5-d7 Kg7-h8 13. e5-e6 Rg8-f8
= (12.52)      Depth: 26/71    00:02:13.54     2561581kN (19181 KN/s, 15952937 splits, 515866 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Kg8-h8 9. Qe6xc6 Rf8-b8 10. Qc6-c7 Rb8-g8 11. Qc7xb6 Kh8-h7 12. Qb6-b7 Rg8-g7 13. Qb7-d5
= (12.91)      Depth: 27/73    00:03:11.54     4016817kN (20970 KN/s, 24020545 splits, 654966 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Kg8-h8 9. Qe6xc6 Rf8-b8 10. Qc6-c7 Rb8-g8 11. Qc7xb6 Kh8-h7 12. Qb6-b7 Rg8-g7 13. Qb7-d5
= (12.91)      Depth: 27/73    00:03:59.26     4501173kN (18812 KN/s, 28390663 splits, 852947 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 b6-b5 10. e5-e6 Rf7-e7 11. Qc6-d6 Re7-e8 12. Qd6-d7 Re8-b8 13. c4xb5
= (13.94)      Depth: 28/75    00:04:56.75     6161229kN (20762 KN/s, 32657663 splits, 1042076 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Re7xc7 Re8-c8 5. Rc7xc8 Rf8xc8 6. Nf3-g5 Rc8-f8 7. Ng5xe6 f7xe6 8. Qf6xe6 Rf8-f7 9. Qe6xc6 b6-b5 10. e5-e6 Rf7-e7 11. Qc6-d6 Re7-e8 12. Qd6-d7 Re8-b8 13. c4xb5
= (13.94)      Depth: 28/75    00:06:52.24     7202650kN (17472 KN/s, 41149164 splits, 1441196 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Kg3-f4 Re8xe7 5. Kf4-g5 Kg8-h7 6. Qf6xe7 Rf8-g8 7. Nf3-d4 Bc6-d7 8. Qe7xd7 Rg8-g7 9. Kg5-f6 g6-g5 10. Nd4xe6 Rg7-g6 11. Kf6xf7 Kh7-h6 12. Qd7-d8 Kh6-h7 13. Ne6xg5 Rg6xg5 14. h4xg5 c7-c5 15. Qd8-g8
= (MAT15)      Depth: 29/77    00:07:17.12     7633237kN (17462 KN/s, 45398487 splits, 1639389 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Kg3-f4 Re8xe7 5. Kf4-g5 Kg8-h7 6. Qf6xe7 Rf8-g8 7. Nf3-d4 Bc6-d7 8. Qe7xd7 Rg8-g7 9. Kg5-f6 g6-g5 10. Nd4xe6 Rg7-g6 11. Kf6xf7 Kh7-h6 12. Qd7-d8 Kh6-h7 13. Ne6xg5 Rg6xg5 14. h4xg5 c7-c5 15. Qd8-g8
= (MAT15)      Depth: 29/77    00:07:43.54     8501026kN (18339 KN/s, 47658651 splits, 1742987 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Kg3-f4 Re8xe7 5. Kf4-g5 Kg8-h7 6. Qf6xe7 Rf8-g8 7. Nf3-d4 Bc6-d7 8. Qe7xd7 Rg8-g7 9. Kg5-f6 g6-g5 10. Nd4xe6 Rg7-g6 11. Kf6xf7 Kh7-h6 12. Qd7-d8 Kh6-h7 13. Ne6xg5 Rg6xg5 14. h4xg5 c7-c5 15. Qd8-g8
= (MAT15)      Depth: 30/77    00:07:49.69     8708269kN (18540 KN/s, 48342108 splits, 1772752 aborts)
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Kg3-f4 Re8xe7 5. Kf4-g5 Kg8-h7 6. Qf6xe7 Rf8-g8 7. Nf3-d4 Bc6-d7 8. Qe7xd7 Rg8-g7 9. Kg5-f6 g6-g5 10. Nd4xe6 Rg7-g6 11. Kf6xf7 Kh7-h6 12. Qd7-d8 Kh6-h7 13. Ne6xg5 Rg6xg5 14. h4xg5 c7-c5 15. Qd8-g8
= (MAT15)      Depth: 30/77    00:08:21.87     9933539kN (19793 KN/s, 50140416 splits, 1831747 aborts
1. Kh2-g3 Qc6xd7 2. Rd4xd7 Bb7-c6 3. Rd7-e7 Rc8-e8 4. Kg3-f4 Re8xe7 5. Kf4-g5 Kg8-h7 6. Qf6xe7 Rf8-g8 7. Nf3-d4 Bc6-d7 8. Qe7xd7 Rg8-g7 9. Kg5-f6 g6-g5 10. Nd4xe6 Rg7-g6 11. Kf6xf7 Kh7-h6 12. Qd7-d8 Kh6-h7 13. Ne6xg5 Rg6xg5 14. h4xg5 c7-c5 15. Qd8-g8
= (MAT15)      Depth: 31/77    00:08:28.81     10219776kN (20085 KN/s, 50591441 splits, 1847915 aborts)

Count: Time: 549.080s, Nodes: 11829739428 Qnodes: 7093827642[60.0%][37.5%], NPS: 21545K
Hash:  TProbes: 11661271561[98.6%] TPings: 8047882199[69.0%] THits: 4497030877[38.6%] TUsed: 2938465110[70.9%]
EHash: KHits 3141240411[82.8%] PHits 516699158[79.2%] POverall: 3657939569[96.4%]
Exts:  Check: 483927990 Singular: 0 Mate: 0 One-rep: 0 IID: 0[0.0%]
TB:    Probes: 0 Hits: 0[0.0%]
Idle:  CPU0: 2.971 CPU1: 2.962 CPU2: 2.965 CPU3: 2.945 CPU4: 2.981 CPU5: 2.981 CPU6: 2.970 CPU7: 2.968 CPU8: 2.978 CPU9: 2.967 CPU10: 2.969 CPU11: 2.969 CPU12: 2.974 CPU13: 2.966 CPU14: 2.975 CPU15: 2.965 CPU16: 3.368 CPU17: 3.357 CPU18: 3.355 CPU19: 3.359 CPU20: 3.371 CPU21: 3.358 CPU22: 3.355 CPU23: 3.364 CPU24: 3.363 CPU25: 3.353 CPU26: 3.286 CPU27: 3.353 CPU28: 3.296 CPU29: 3.360 CPU30: 3.356 CPU31: 3.354 CPU32: 3.502 CPU33: 3.500 CPU34: 3.497 CPU35: 3.495 CPU36: 3.488 CPU37: 3.496 CPU38: 3.491 CPU39: 3.500 CPU40: 3.499 CPU41: 3.496 CPU42: 3.495 CPU43: 3.494 CPU44: 3.495 CPU45: 3.486 CPU46: 3.483 CPU47: 3.495
Parent - - By Günther Höhne Date 2012-12-16 19:42
Hiarcs9 findet hat den Zug nach 2 Sekunden und bleibt dabei!

Neue Partie
2r2rk1/1bpR1p2/1pq1pQp1/p3P2p/P1PR3P/5N2/2P2PPK/8 w - - 0 1

Analysis by Hiarcs 9:

1. +- (6.52): 1.Kg3 Dxd7 2.Txd7 Lc6 3.Te7 Lxf3 4.Kxf3 c6 5.Tb7 Tb8
2. +- (1.95): 1.Df4 Tce8 2.Dh6
3. ² (0.44): 1.Kg1 Tce8 2.Td2 Lc8 3.T7d4 Lb7 4.Tf4 Tb8 5.c5 Dxc5

(, MyTown 16.12.2012)
Parent - By Michael Scheidl Date 2012-12-17 02:33
Ich muß zugeben, zuerst argwöhnte ich ob da vielleicht Lernwerte mitgeholfen haben? Die Stellung ist ja vermutlich die am häufigsten zitierte (oder jedenfalls eine der Top-10) Computerteststellungen überhaupt(*). Doch es stimmt: Hiarcs, auch die Version 12 kann es quasi aus dem Stand, nach Löschen des Lernfiles:

Analysis by Hiarcs 12 (Atom N455/1,66 GHz 32 Bit):

1.Kg1 Rce8 2.c5 Bc8 3.Rd8 Qxc5 4.Ng5 Qc3 5.Rd2
  +/=  (0.38)   Depth: 7/20   00:00:00  37kN
1.Qf4 Kg7 2.Kg1 Rce8 3.Rd2 Bc8 4.R7d4 Ba6 5.c5 Qxc5 6.Qf6+
  +/=  (0.39)   Depth: 7/21   00:00:00  50kN
  +/=  (0.59)   Depth: 10/24   00:00:02  310kN
1.Kg3 Qxd7 2.Rxd7 Bxf3 3.gxf3 Kh7 4.Rxf7+ Rxf7 5.Qxf7+
  +/=  (0.59)   Depth: 10/24   00:00:03  398kN
  +-  (13.12)   Depth: 15/45   00:00:36  6632kN

(Das "verzweifelte" 2...Dxd7 kam nach ca. 5 Sekunden und beweist daß die Engine den Durchblick hatte.)

*) Die Quellpartie:

[Event "Tilburg"]
[Site "Tilburg"]
[Date "1991.??.??"]
[Round "4"]
[White "Short, Nigel D"]
[Black "Timman, Jan H"]
[Result "1-0"]
[ECO "B04"]
[WhiteElo "2660"]
[BlackElo "2630"]
[PlyCount "67"]

1. e4 Nf6 2. e5 Nd5 3. d4 d6 4. Nf3 g6 5. Bc4 Nb6 6. Bb3 Bg7 7. Qe2 Nc6 8. O-O
O-O 9. h3 a5 10. a4 dxe5 11. dxe5 Nd4 12. Nxd4 Qxd4 13. Re1 e6 14. Nd2 Nd5 15.
Nf3 Qc5 16. Qe4 Qb4 17. Bc4 Nb6 18. b3 Nxc4 19. bxc4 Re8 20. Rd1 Qc5 21. Qh4 b6
22. Be3 Qc6 23. Bh6 Bh8 24. Rd8 Bb7 25. Rad1 Bg7 26. R8d7 Rf8 27. Bxg7 Kxg7 28.
R1d4 Rae8 29. Qf6+ Kg8 30. h4 h5 31. Kh2 Rc8 {Diagram [#]} 32. Kg3 $3 Rce8 33.
Kf4 Bc8 34. Kg5 1-0
Parent - - By Ralf Mueller Date 2012-12-17 08:38
Einige Engines haben den Zug relativ schnell mit nach vorne sortiert, aber hier geht es darum, möglichst schnell zu sehen, dass der Zug auch gewinnt (Bewertung mind. +4).
Ich hab zwar nicht Hiarcs, aber mindestens gleich schnell dürfte hier Spark 1.0 sein. Er hat leider eine sehr rege Zugausgabe, weswegen ich nur die betreffende Stelle kopiere.

FEN: 2r2rk1/1bpR1p2/1pq1pQp1/p3P2p/P1PR3P/5N2/2P2PPK/8 w - - 0 1

Spark-1.0-win64-mp:
14/30  00:00     3.518.032  3.758.581  +0,12  Df6-f4 Kg8-g7 c4-c5 b6xc5 Td4-d1 Tc8-e8 c2-c3 c5-c4 Kh2-g1 Lb7-c8 Td7-d2 Dc6xa4 Df4-f6+ Kg7-g8 Sf3-g5
15/34  00:01     5.809.730  4.094.242   0,00  Df6-f4 Kg8-g7 c4-c5 b6xc5 Td4-d1 Tc8-e8 Df4-f6+ Kg7-g8 Df6-f4 Kg8-g7
15/40+  00:02     9.830.357  4.201.007  +0,37  Kh2-g3 Tc8-e8
15/40+  00:02    11.677.700  3.981.486  +6,62  Kh2-g3 Tc8-e8
15/40  00:03    13.953.360  3.906.315  +8,26  Kh2-g3 Dc6xd7 Td4xd7 Lb7-c6 Td7-e7 Tc8-e8 Sf3-d4 Te8xe7 Df6xe7 Lc6xa4 De7xc7 Tf8-a8 Dc7xb6 La4-d7 c4-c5 a5-a4 c5-c6
16/40  00:03    14.431.314  3.936.528  +8,02  Kh2-g3 Dc6xd7 Td4xd7 Lb7-c6 Td7-e7 Tc8-e8 Sf3-d4 Te8xe7 Df6xe7 Lc6xa4 De7xc7 Tf8-a8 Dc7xb6 La4-e8 c4-c5 a5-a4 c5-c6 a4-a3
17/40+  00:03    15.343.404  4.014.496  +8,27  Kh2-g3 Dc6xd7
17/40  00:03    15.569.611  4.024.195  +8,40  Kh2-g3 Dc6xd7 Td4xd7 Lb7-c6 Td7-e7 Tc8-e8 Sf3-d4 Te8xe7 Df6xe7 Lc6xa4 De7xc7 Tf8-a8 Dc7-b7 Ta8-d8 Db7xb6 Td8-a8 c4-c5 Kg8-f8 c5-c6

Probierts selber gegen Hiarcs aus, bei anderen Rechnern außer meinen dürfte es wahrscheinlich noch schneller gehen.

In dieser Stellung kann man übrigens auch sehr schön die bei Strelka einprogrammierten Teststellungen samt Lösungszug erkennen. Die erste Variante überhaupt, den Strelka bei mir aus dem Stand ausspuckt ist diese hier:
FEN: 2r2rk1/1bpR1p2/1pq1pQp1/p3P2p/P1PR3P/5N2/2P2PPK/8 w - - 0 1

Strelka55:
   2  00:00           200  0  +0,71  Df6-e7 Dc6xa4
   3  00:00           756  0  +1,56  Df6-e7 Dc6-c5 De7xc5 b6xc5
   4  00:00         1.046  0  +1,77  Df6-e7 Dc6-c5 De7xc5 b6xc5 Td4-d3
   5  00:00         2.285  0  +0,92  Df6-e7 Dc6xa4 Sf3-g5 Lb7-c6 Td7xc7 Tc8xc7 De7xc7
   5  00:00         4.172  0  +1,40  Df6-f4 Lb7-a8 Td4-d1 La8-b7 Kh2-g1 Dc6xa4
   6  00:00         7.798  779.800  +0,01  Kh2-g3 Lb7-a8 Kg3-h2 La8-b7
   7  00:00         8.395  839.500  +0,01  Kh2-g3 Lb7-a8 Kg3-h2 La8-b7
   8  00:00        10.086  1.008.600  +0,01  Kh2-g3 Lb7-a8 Kg3-h2 La8-b7

Nachdem die Analyse in die UCI geladen wurde (dritte Spalte), nimmt Strelka trotz +1,4 Bewertung von Df4 auf einmal Kg3 mit der unsinnigen Hauptvariante Kg3 La8 Kh2 Lb7 an. Offensichtlich weiß Strelka, dass dieser Zug in der Stellung der beste ist (weil es einprogrammiert wurde), aber sieht (noch) nicht, warum.
Parent - By Michael Scheidl Date 2012-12-18 03:39
Die letzte mir bekannte Version ist 5.5_1 (das "_1" ist nur am RAR-File ersichtlich) und zeigt dieses Verhalten nicht mehr. Ich glaube, diese Vorprogrammierten Lösungen wurden herausgenommen. Die Exe ist vom 15.5.2012 und ca. 300 KB kleiner als die vom 23.4.

http://strelkachess.narod.ru/Strelka5.html (ganz unten)

Die 32 Bit-Version 5.5_1 kommt bei mir erst auf relativ großen Tiefen (je nach Hashgröße?!) mit Kg3 daher, bleibt aber dort irgendwie hängen.
Parent - By Kurt Utzinger Date 2012-12-17 09:35
Kommodo 2.03 Linux tut sich etwas schwer mit der Lösung
Kurt

Kommodo 2.02 Linux
1 +0.61 1.Kg1 Dxa4  (0.00)
2 +0.71 1.Kg1 Dxa4 2.Sg5  (0.00)
3 +0.57 1.Kg1 Dxa4 2.Sg5 Dc6  (0.00)
4 +0.21 1.Kg1 Tce8 2.Df4 Lc8  (0.01)
5 +0.44 1.Kg1 Tce8 2.c5 bxc5 3.Td2 Dxa4 4.Sg5  (0.01)
6 +0.15 1.Kg1 Tce8  (0.01)
6 +0.19 1.Kh1 Tce8 2.Kg1 Lc8 3.Te7 Txe7 4.Dxe7  (0.02)
7 +0.14 1.Kh1 Ta8 2.c3 Tae8 3.Kg1 Lc8 4.Te7 Txe7 5.Dxe7  (0.03)
7 +0.43 1.Df4  (0.04)
7 +0.46 1.Df4 Tce8 2.Dh6 Ta8 3.Kg1 Tac8 4.c3 Dxa4  (0.04)
8 +0.70 1.Df4 Tce8 2.Dh6 Ta8 3.Kg1 Tae8 4.c3 Lc8  (0.05)
9 +0.46 1.Df4 La8 2.Dh6 Lb7 3.c3 Tb8 4.Kg1 Ta8 5.Se1 Dxa4 6.Txc7  (0.09)
10 +0.49 1.Df4 La8 2.Dh6 Tce8 3.c3 Tc8 4.Kh1 Lb7 5.Kg1 La8 6.Se1 Dxa4  (0.17)
11 +0.48 1.Df4 La8 2.Dh6 Lb7 3.Kg1 Tce8 4.Td1 De4 5.T7d4 Dc6 6.T1d2 Tc8  (0.25)
12 +0.48 1.Df4 Tce8 2.Dh6 Tc8 3.Kg1 Tb8 4.c3 Tbc8 5.Df4 Tb8 6.Df6 Tbc8 7.Kh2 Ta8  (0.41)
13 +0.45 1.Df4 Tce8 2.Dh6 Tc8 3.Kg1 Tb8 4.c3 Tbc8 5.Df4 Tb8 6.Df6 Ta8 7.Se1 Lc8  (0.62)
14 +0.61 1.Df4  (1.37)
14 +0.60 1.Df4 Kg7  (1.98)
14 +0.50 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.c3 Kg8 6.Df6 Dxa4 7.Sg5 Dc6 8.f3  (4.57)
15 +0.35 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.c3 Kg8 6.Df6 Dxa4 7.Sg5 Dc6 8.f3 a4 9.Td7 Dc5+  (5.69)
16 +0.36 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.c3 Kg8 6.Df6 Tb8 7.Td7 Ta8 8.T1d3 Tac8 9.T3d4 Tce8 10.Td1 Dxc4  (7.14)
17 +0.36 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.T1d2 Kg8 6.Dh6 Te7 7.c3 La8 8.Td8 Tfe8 9.T2d3 De4 10.T8d4 De2 11.Td2  (9.22)
18 +0.38 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.Kh2 Kg8 6.Td7 Kg7 7.c3 Lc8 8.T7d3 Lb7 9.Td4 Kg8 10.Td7 Lc8 11.T7d3 Dxa4  (12.83)
19 +0.36 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.Kh2 Kg8 6.Td7 Kg7 7.c3 Lc8 8.T7d3 Lb7 9.Td4 Kg8 10.Td7 Dxa4 11.Sg5 Lc6  (17.36)
20 +0.52 1.Df4  (23.31)
20 +0.51 1.Df4 Kg7  (24.39)
20 +0.43 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.T1d3 Tc8 6.c3 Tce8 7.Td2 Dxa4 8.Sg5 Kg8 9.Td7 Dc6 10.f3 Te7 11.Se4 Txd7 12.Sf6+ Kg7 13.Sxd7  (29.95)
21 +0.43 1.Df4 Kg7 2.Kg1 Tce8 3.Td1 Lc8 4.T7d4 Lb7 5.T1d3 Tc8 6.Td2 Ta8 7.Td7 Tae8 8.c3 Lc8 9.T7d3 Lb7 10.Td4 Dxa4 11.Sg5 Kg8 12.Td7 Dc6 13.f3  (39.56)
22 +0.59 1.Df4  (61.23)
22 +1.06 1.Df4  (74.41)
22 +1.77 1.Df4  (111.03)
22 +2.84 1.Df4  (166.01)
22 +3.53 1.Df4 Kg7 2.Kg3 Kg8 3.Dh6 Dc5 4.T7d5 De7 5.Sg5 Dxg5+ 6.Dxg5 exd5 7.cxd5 c6 8.d6 c5 9.Td2 Le4 10.d7 Tcd8 11.De7 Lf5 12.c3 Le6 13.Td6 Lg4 14.c4 Lf5 15.Kf4 Le6  (255.15)
23 +3.69 1.Df4 Tce8 2.Dh6 Dc5 3.T7d5 De7 4.Sg5 Dxg5 5.Dxg5 exd5 6.cxd5 Lc8 7.e6 Lxe6 8.dxe6 Txe6 9.Df4 Te2 10.c3 Te7 11.Tc4 Tc8 12.Kg3 Kg7 13.Te4 Tce8 14.Txe7 Txe7 15.Dd4+ f6 16.Dd5 Kf8 17.Dd8+ Kf7 18.Dh8 f5 19.Dd4 Te6 20.Dd7+ Te7 21.Dd5+  (427.48)
23 +5.08 1.Kg3  (589.53)
23 +7.61 1.Kg3 Dxd7 2.Txd7 Lc6 3.Te7 Tce8 4.Sd4 Txe7 5.Dxe7 Lxa4 6.Dxc7 Ta8 7.Db7 Tf8 8.Dxb6 Ld7 9.c5 a4 10.c6 Lc8 11.Db4 f6 12.exf6 Txf6 13.Dxa4 g5 14.Sf3 gxh4+ 15.Dxh4 Kf7 16.Se5+ Ke7 17.Dxh5 Kd6 18.f4 Tf8 19.De2 Tg8+  (898.87)
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