That's not the point, Henk.Henk wrote:Just use a pawn table.
Transposition table test positons
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Re: Transposition table test positons
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Re: Transposition table test positons
Is this correct? Bitfoot sees mate in 10 with Kb2;Dann Corbit wrote:Code: Select all
8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
info depth 21 seldepth 32 nodes 9511506 time 5338 nps 1781848 score mate 10 pv b1b2 b5c4 a1d1 c4b5 b2c3 b5c5 d1d3 c5c6 c3c4 c6b6 d3d6 b6c7 c4c5 c7b7 d6c6 b7b8 c5b6 b8a8 c6c8
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Re: Transposition table test positons
You have a slight bug. It's definitely a mate in 13, verified by egtbs.zd3nik wrote:Is this correct? Bitfoot sees mate in 10 with Kb2;Dann Corbit wrote:Code: Select all
8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
info depth 21 seldepth 32 nodes 9511506 time 5338 nps 1781848 score mate 10 pv b1b2 b5c4 a1d1 c4b5 b2c3 b5c5 d1d3 c5c6 c3c4 c6b6 d3d6 b6c7 c4c5 c7b7 d6c6 b7b8 c5b6 b8a8 c6c8
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Re: Transposition table test positons
[d]8/8/8/1k6/8/8/8/RK6 w - -[/d]bob wrote:You have a slight bug. It's definitely a mate in 13, verified by egtbs.zd3nik wrote:Is this correct? Bitfoot sees mate in 10 with Kb2;Dann Corbit wrote:Code: Select all
8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
info depth 21 seldepth 32 nodes 9511506 time 5338 nps 1781848 score mate 10 pv b1b2 b5c4 a1d1 c4b5 b2c3 b5c5 d1d3 c5c6 c3c4 c6b6 d3d6 b6c7 c4c5 c7b7 d6c6 b7b8 c5b6 b8a8 c6c8
Code: Select all
[] dmcs
Ka2 MateIn15
Kb2 MateIn13
Kc1 MateIn15
Kc2 MateIn13
Ra2 MateIn14
Ra3 MateIn16
Ra4 Even
Ra5+ Even
Ra6 Even
Ra7 MateIn15
Ra8 MateIn15
[] dapv
1. Kb2 Kc5 2. Rd1 Kc4 3. Rd2 Kb4 4. Rc2 Ka4 5. Kc3 Kb5 6. Kb3 Ka5 7. Kc4 Kb6 8. Kb4 Ka6 9. Kc5 Kb7 10. Kb5 Ka7 11. Kc6 Ka8 12. Kc7 Ka7 13. Ra2#
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Re: Transposition table test positons
I was afraid of that.bob wrote:You have a slight bug. It's definitely a mate in 13, verified by egtbs.zd3nik wrote:Is this correct? Bitfoot sees mate in 10 with Kb2;Dann Corbit wrote:Code: Select all
8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
info depth 21 seldepth 32 nodes 9511506 time 5338 nps 1781848 score mate 10 pv b1b2 b5c4 a1d1 c4b5 b2c3 b5c5 d1d3 c5c6 c3c4 c6b6 d3d6 b6c7 c4c5 c7b7 d6c6 b7b8 c5b6 b8a8 c6c8
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Re: Transposition table test positons
I'd check how you adjust mate scores from hash first. That's about the only way to get a shorter than real mate unless there is a more serious bug afoot.zd3nik wrote:I was afraid of that.bob wrote:You have a slight bug. It's definitely a mate in 13, verified by egtbs.zd3nik wrote:Is this correct? Bitfoot sees mate in 10 with Kb2;Dann Corbit wrote:Code: Select all
8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
info depth 21 seldepth 32 nodes 9511506 time 5338 nps 1781848 score mate 10 pv b1b2 b5c4 a1d1 c4b5 b2c3 b5c5 d1d3 c5c6 c3c4 c6b6 d3d6 b6c7 c4c5 c7b7 d6c6 b7b8 c5b6 b8a8 c6c8
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Re: Transposition table test positons
Thanks for the tip. I think you're right. The only special mate distance handling I have in my transposition table logic is for cases where the current position is mate:bob wrote:I'd check how you adjust mate scores from hash first. That's about the only way to get a shorter than real mate unless there is a more serious bug afoot.
Code: Select all
case HashEntry::Checkmate: return (ply - Infinity);
Thanks!
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Re: Transposition table test positons
Well, I guess it was a combination of being unlucky and the comparatively small hash table (only 12MB). When I tried just now with 96MB it was significantly faster:xmas79 wrote:@hmg: how does it takes fairy-max 5 mins to find such mate?
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dep score nodes time (not shown: tbhits knps seldep)
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2 +4.17 35 0:00.00 a1a3 b5c5
2 +4.09 21 0:00.00 a1a7 b5c5
1 +4.59 15 0:00.00 a1a7
Code: Select all
dep score nodes time (not shown: tbhits knps seldep)
23 +79.77 155.5M 1:54.78 b1b2 b5c5 a1d1 c5b4 d1d5 b4c4 d5f5 c4b4 b2c2 b4c4 c2d2 c4d4 f5a5
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2 +4.15 15 0:00.00 b1b2 b5c5
1 +4.63 9 0:00.00 b1b2
Code: Select all
dep score nodes time (not shown: tbhits knps seldep)
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2 +4.30 17 0:00.00 b1c2 b5c5
1 +4.55 11 0:00.00 b1c2
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Re: Transposition table test positons
There could be multiple bm in pos 1 and 8.Dann Corbit wrote:Oops, just noticed you wanted distance to mate:
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r3k2r/8/8/8/8/8/8/R3K2R w KQkq - bm Rxh8+; dm 7; 3k4/1p6/1P1K4/2P5/8/8/8/8 w - - bm Ke6; dm 8; k7/P7/1P6/1K6/8/8/8/8 w - - bm Kc5; dm 8; 4k3/8/8/PpPpPpPp/PpPpPpPp/8/8/4K3 b - a3 bm bxa3; dm 11; 4k3/8/8/8/8/8/R7/4K3 w - - bm Ra7; dm 12; 8/2k5/4P3/8/1K6/8/8/8 w - - bm Kc5; dm 12; 8/8/4K3/4P2p/8/5k2/8/8 w - - bm Kf5; dm 13; 8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13; 8/3p1k2/3P4/2P2K2/8/8/8/8 w - - bm Ke5; dm 14; 6k1/7p/7K/7P/8/8/6P1/8 w - - bm g3; dm 15; 8/4k3/8/8/4PK2/8/8/8 w - - bm Ke5; dm 15; 8/8/K1p1k3/2P5/8/8/8/8 w - - bm Kb7; dm 15; 8/p7/6k1/1P6/6KP/8/8/8 w - - bm Kf4 h5+; dm 15; 6k1/8/5KP1/6P1/8/8/8/8 w - - bm g7; dm 16; 8/2k5/8/8/6K1/8/7P/8 w - - bm Kf5 Kg5 Kh5; dm 16; 8/8/2p5/8/8/5k2/P7/5K2 w - - bm a4; dm 16; 8/8/8/6K1/8/5k2/P7/8 w - - bm Kf5; dm 16; 8/2k5/p1P5/P1K5/8/8/8/8 w - - bm Kd5; dm 17; 8/6p1/8/4K3/7P/4k2P/8/8 w - - bm Ke6; dm 17; 8/8/6p1/7p/5k2/8/4K2P/8 b - - bm Kg4; dm 17; 8/8/8/7p/1PK2k2/8/8/8 w - - bm b5; dm 17; 8/p4K2/P7/8/8/8/1k6/8 w - - bm Ke6; dm 17; k7/P7/1P6/4p3/4Pp2/5K2/8/8 w - - bm Kf2; dm 17; 3k4/2p5/2K5/1P1P4/8/8/8/8 w - - bm Kb7; dm 18; 3k4/8/2pP1K2/2P5/8/8/8/8 w - - bm d7; dm 18; 4K3/8/2p5/8/P2k4/8/P7/8 w - - bm a5; dm 18; 8/6k1/8/1p1K4/5P1P/8/8/8 w - - bm Kc5; dm 18; 8/6p1/8/5P2/5P2/5K2/8/6k1 w - - bm f6; dm 18; 8/8/1p6/8/8/6P1/k1K5/8 w - - bm Kc3; dm 18; 8/8/8/8/4P1k1/8/5K2/8 w - - bm Ke3; dm 18; 7k/8/5PpK/Pp1P2pp/3P4/8/5p2/8 w - - bm a6; dm 19; 8/7k/4K2p/6p1/6P1/7P/8/8 w - - bm Kf7; dm 19; 8/8/1k1K4/pP6/P7/8/8/8 w - - bm Kd5 Ke6; dm 19; 8/8/4k3/3p2p1/1P1K2P1/8/8/8 w - - bm Kc5 b5; dm 19; 8/8/5p2/pK6/2Pk2P1/8/8/8 w - - bm g5; dm 19; 8/ppp5/8/PPP5/8/7k/8/7K w - - bm b6; dm 19; 1k6/8/P1P5/8/5ppp/8/6K1/8 w - - bm Kg1; dm 20; 8/5p2/2k5/K7/8/1P6/8/8 b - - bm Kd5; dm 20; 8/8/4k3/1pp5/2p1PP2/8/3K4/8 b - - bm b4; dm 20; 8/2k5/2Pp3p/1P6/8/5K2/8/8 w - - bm Kf4; dm 21; 8/8/1p4K1/p1p5/P1P3k1/1P6/8/8 w - - bm Kf7; dm 21; 8/8/8/4kPp1/6P1/4K3/8/8 w - - bm Kd2 Ke2; dm 21; 8/p2p4/8/8/8/k7/5P1P/7K w - - bm f4; dm 21; 4k3/8/8/8/8/8/4P3/4K3 w - - bm Kd2; dm 22; 8/2p5/1pPp4/1P1Pp3/4Pp1k/5P2/5KP1/8 w - - bm g3+; dm 22; 8/5k2/6p1/5pKp/8/6P1/5P1P/8 w - - bm Kh6; dm 22; 8/8/8/1P2kp2/P2p2p1/6P1/3K4/8 b - - bm f4; dm 24; 8/1p3pp1/7p/5P1P/2k3P1/8/2K2P2/8 w - - bm f6; dm 25; 8/2p4p/7P/2K5/2P5/8/k7/8 w - - bm Kb4; dm 25; 4K3/8/8/1p5p/1P5P/8/8/4k3 w - - bm Ke7; dm 26; 6k1/6p1/8/4K1P1/8/7P/8/8 w - - bm Kf4; dm 26; 8/8/1kp5/8/K1PP4/8/8/8 w - - bm Kb3; dm 27; 8/8/p7/8/1P6/7p/P4k1P/3K4 w - - bm a3; dm 27; 8/6p1/p7/5P1p/1Pk5/8/5KPP/8 w - - bm h4; dm 28; 7k/6p1/6P1/8/8/p5K1/P7/8 w - - bm Kf4; dm 30; 8/8/8/KP6/1p6/k4p2/5P2/8 w - - bm b6; dm 30; k7/8/1p6/p1p5/2P4K/8/PP6/8 w - - bm a4; dm 32; k7/4p3/4p3/8/8/3P1P2/5P2/K7 w - - bm Kb2; dm 33; 8/5p2/7p/5pk1/8/5KPP/8/8 b - - bm h5; dm 35; 8/8/4k3/6p1/2pPpP2/4P2P/6K1/8 w - - bm f5+; dm 35; 8/k1b5/P4p2/1Pp2p1p/K1P2P1P/8/3B4/8 w - - bm b6+; dm 49; k7/2p1pp2/2P3p1/4P1P1/5P2/p7/Kp3P2/8 w - - bm f5; dm 64; r3k2r/8/8/8/8/8/8/R3K2R w - - bm Rxa8+; dm 65; r3k2r/8/8/8/8/8/8/R3K2R w K - bm Rxa8+; dm 65; r3k2r/8/8/8/8/8/8/R3K2R w k - bm Rxa8+; dm 65; r3k2r/8/8/8/8/8/8/R3K2R w Q - bm Rxa8+; dm 65; r3k2r/8/8/8/8/8/8/R3K2R w q - bm Rxa8+; dm 65; 8/k7/3p4/p2P1p2/P2P1P2/8/8/K7 w - - bm Kb1; dm 35; 8/2pp2pp/8/2PP1P2/1p5k/8/PP4p1/6K1 w - - bm f6; dm 82; 8/5pp1/4p2p/3k3P/1p1P2P1/1P1K1P2/8/8 b - - bm g5; dm 82; 8/5p1p/8/6k1/8/6P1/5PP1/7K w - - bm Kh2; dm 85; k7/8/pp6/2p4K/8/PPP5/8/8 w - - bm c4; dm 90;
Pos 63 to 67 might have wrong dm values.
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EEAI - EPD and Engine Analysis Interface v3.0
Intel(R) Core(TM) i7-2600K CPU @ 3.40GHz
Physical Cores: 4, Hyper-Threading: ON
Physical Memory: Total = 12 GB, Available = 8 GB
Engine: Deuterium v2015.1.35.250
Hash: 128, Threads: 1, Time: 10.0s/pos
Test file: dan-transpo-test.epd, TotalPos 72
AnalyzedPos : 72, Correct: 64 (88.89%)
Total engine analysis time: 00h:12m:00s:378ms
Expected time to finish : 00h:12m:00s:000ms
Pos Correct EngineBM ScoreCP Mate EPD
1 0 Rxa8+ - +M7 r3k2r/8/8/8/8/8/8/R3K2R w KQkq - bm Rxh8+; dm 7;
2 1 Ke6 - +M8 3k4/1p6/1P1K4/2P5/8/8/8/8 w - - bm Ke6; dm 8;
3 1 Kc5 - +M8 k7/P7/1P6/1K6/8/8/8/8 w - - bm Kc5; dm 8;
4 1 bxa3 +1363 - 4k3/8/8/PpPpPpPp/PpPpPpPp/8/8/4K3 b - a3 bm bxa3; dm 11;
5 1 Ra7 - +M12 4k3/8/8/8/8/8/R7/4K3 w - - bm Ra7; dm 12;
6 1 Kc5 - +M12 8/2k5/4P3/8/1K6/8/8/8 w - - bm Kc5; dm 12;
7 1 Kf5 +878 - 8/8/4K3/4P2p/8/5k2/8/8 w - - bm Kf5; dm 13;
8 0 Kb2 - +M13 8/8/8/1k6/8/8/8/RK6 w - - bm Kc2; dm 13;
9 1 Ke5 - +M15 8/3p1k2/3P4/2P2K2/8/8/8/8 w - - bm Ke5; dm 14;
10 1 g3 +1426 - 6k1/7p/7K/7P/8/8/6P1/8 w - - bm g3; dm 15;
11 1 Ke5 +1425 - 8/4k3/8/8/4PK2/8/8/8 w - - bm Ke5; dm 15;
12 0 Ka7 +1429 - 8/8/K1p1k3/2P5/8/8/8/8 w - - bm Kb7; dm 15;
13 1 h5+ +1408 - 8/p7/6k1/1P6/6KP/8/8/8 w - - bm Kf4 h5+; dm 15;
14 1 g7 +1427 - 6k1/8/5KP1/6P1/8/8/8/8 w - - bm g7; dm 16;
15 1 Kf5 +1426 - 8/2k5/8/8/6K1/8/7P/8 w - - bm Kf5 Kg5 Kh5; dm 16;
16 1 a4 +1301 - 8/8/2p5/8/8/5k2/P7/5K2 w - - bm a4; dm 16;
17 1 Kf5 +1429 - 8/8/8/6K1/8/5k2/P7/8 w - - bm Kf5; dm 16;
18 1 Kd5 +2716 - 8/2k5/p1P5/P1K5/8/8/8/8 w - - bm Kd5; dm 17;
19 1 Ke6 +1394 - 8/6p1/8/4K3/7P/4k2P/8/8 w - - bm Ke6; dm 17;
20 1 Kg4 +1283 - 8/8/6p1/7p/5k2/8/4K2P/8 b - - bm Kg4; dm 17;
21 1 b5 +1429 - 8/8/8/7p/1PK2k2/8/8/8 w - - bm b5; dm 17;
22 1 Ke6 +1405 - 8/p4K2/P7/8/8/8/1k6/8 w - - bm Ke6; dm 17;
23 0 Ke2 +2732 - k7/P7/1P6/4p3/4Pp2/5K2/8/8 w - - bm Kf2; dm 17;
24 1 Kb7 +1412 - 3k4/2p5/2K5/1P1P4/8/8/8/8 w - - bm Kb7; dm 18;
25 1 d7 +1434 - 3k4/8/2pP1K2/2P5/8/8/8/8 w - - bm d7; dm 18;
26 1 a5 +1380 - 4K3/8/2p5/8/P2k4/8/P7/8 w - - bm a5; dm 18;
27 1 Kc5 +2758 - 8/6k1/8/1p1K4/5P1P/8/8/8 w - - bm Kc5; dm 18;
28 1 f6 +1427 - 8/6p1/8/5P2/5P2/5K2/8/6k1 w - - bm f6; dm 18;
29 1 Kc3 +1434 - 8/8/1p6/8/8/6P1/k1K5/8 w - - bm Kc3; dm 18;
30 1 Ke3 +1434 - 8/8/8/8/4P1k1/8/5K2/8 w - - bm Ke3; dm 18;
31 1 a6 +1310 - 7k/8/5PpK/Pp1P2pp/3P4/8/5p2/8 w - - bm a6; dm 19;
32 1 Kf7 +1390 - 8/7k/4K2p/6p1/6P1/7P/8/8 w - - bm Kf7; dm 19;
33 1 Ke6 +2674 - 8/8/1k1K4/pP6/P7/8/8/8 w - - bm Kd5 Ke6; dm 19;
34 1 Kc5 +1425 - 8/8/4k3/3p2p1/1P1K2P1/8/8/8 w - - bm Kc5 b5; dm 19;
35 1 g5 +1293 - 8/8/5p2/pK6/2Pk2P1/8/8/8 w - - bm g5; dm 19;
36 1 b6 +1259 - 8/ppp5/8/PPP5/8/7k/8/7K w - - bm b6; dm 19;
37 1 Kg1 +1299 - 1k6/8/P1P5/8/5ppp/8/6K1/8 w - - bm Kg1; dm 20;
38 1 Kd5 +1397 - 8/5p2/2k5/K7/8/1P6/8/8 b - - bm Kd5; dm 20;
39 1 b4 +2509 - 8/8/4k3/1pp5/2p1PP2/8/3K4/8 b - - bm b4; dm 20;
40 1 Kf4 +1434 - 8/2k5/2Pp3p/1P6/8/5K2/8/8 w - - bm Kf4; dm 21;
41 0 Kf6 +2462 - 8/8/1p4K1/p1p5/P1P3k1/1P6/8/8 w - - bm Kf7; dm 21;
42 1 Ke2 +2752 - 8/8/8/4kPp1/6P1/4K3/8/8 w - - bm Kd2 Ke2; dm 21;
43 1 f4 +1149 - 8/p2p4/8/8/8/k7/5P1P/7K w - - bm f4; dm 21;
44 0 Kf2 +1393 - 4k3/8/8/8/8/8/4P3/4K3 w - - bm Kd2; dm 22;
45 1 g3+ +1163 - 8/2p5/1pPp4/1P1Pp3/4Pp1k/5P2/5KP1/8 w - - bm g3+; dm 22;
46 0 f3 +1072 - 8/5k2/6p1/5pKp/8/6P1/5P1P/8 w - - bm Kh6; dm 22;
47 1 f4 +910 - 8/8/8/1P2kp2/P2p2p1/6P1/3K4/8 b - - bm f4; dm 24;
48 1 f6 +930 - 8/1p3pp1/7p/5P1P/2k3P1/8/2K2P2/8 w - - bm f6; dm 25;
49 1 Kb4 +1303 - 8/2p4p/7P/2K5/2P5/8/k7/8 w - - bm Kb4; dm 25;
50 1 Ke7 +1260 - 4K3/8/8/1p5p/1P5P/8/8/4k3 w - - bm Ke7; dm 26;
51 1 Kf4 +1425 - 6k1/6p1/8/4K1P1/8/7P/8/8 w - - bm Kf4; dm 26;
52 1 Kb3 +1378 - 8/8/1kp5/8/K1PP4/8/8/8 w - - bm Kb3; dm 27;
53 1 a3 +1181 - 8/8/p7/8/1P6/7p/P4k1P/3K4 w - - bm a3; dm 27;
54 1 h4 +960 - 8/6p1/p7/5P1p/1Pk5/8/5KPP/8 w - - bm h4; dm 28;
55 1 Kf4 +1290 - 7k/6p1/6P1/8/8/p5K1/P7/8 w - - bm Kf4; dm 30;
56 1 b6 +66 - 8/8/8/KP6/1p6/k4p2/5P2/8 w - - bm b6; dm 30;
57 1 a4 +642 - k7/8/1p6/p1p5/2P4K/8/PP6/8 w - - bm a4; dm 32;
58 1 Kb2 +478 - k7/4p3/4p3/8/8/3P1P2/5P2/K7 w - - bm Kb2; dm 33;
59 1 h5 +332 - 8/5p2/7p/5pk1/8/5KPP/8/8 b - - bm h5; dm 35;
60 1 f5+ +352 - 8/8/4k3/6p1/2pPpP2/4P2P/6K1/8 w - - bm f5+; dm 35;
61 1 b6+ +1550 - 8/k1b5/P4p2/1Pp2p1p/K1P2P1P/8/3B4/8 w - - bm b6+; dm 49;
62 1 f5 +888 - k7/2p1pp2/2P3p1/4P1P1/5P2/p7/Kp3P2/8 w - - bm f5; dm 64;
63 1 Rxa8+ - +M7 r3k2r/8/8/8/8/8/8/R3K2R w - - bm Rxa8+; dm 65;
64 0 Rxh8+ - +M8 r3k2r/8/8/8/8/8/8/R3K2R w K - bm Rxa8+; dm 65;
65 1 Rxa8+ - +M7 r3k2r/8/8/8/8/8/8/R3K2R w k - bm Rxa8+; dm 65;
66 1 Rxa8+ - +M8 r3k2r/8/8/8/8/8/8/R3K2R w Q - bm Rxa8+; dm 65;
67 1 Rxa8+ - +M7 r3k2r/8/8/8/8/8/8/R3K2R w q - bm Rxa8+; dm 65;
68 1 Kb1 +1770 - 8/k7/3p4/p2P1p2/P2P1P2/8/8/K7 w - - bm Kb1; dm 35;
69 1 f6 +547 - 8/2pp2pp/8/2PP1P2/1p5k/8/PP4p1/6K1 w - - bm f6; dm 82;
70 1 g5 +844 - 8/5pp1/4p2p/3k3P/1p1P2P1/1P1K1P2/8/8 b - - bm g5; dm 82;
71 1 Kh2 +156 - 8/5p1p/8/6k1/8/6P1/5PP1/7K w - - bm Kh2; dm 85;
72 1 c4 +10 - k7/8/pp6/2p4K/8/PPP5/8/8 w - - bm c4; dm 90;
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- Location: Italy
Re: Transposition table test positons
Everything really matters. However, even without LRM null and TT, you should find that mates. And with TT on you sould find them faster.... I would debug the basic search with basic mates: pick a random KQK position and test. It should be very easy to find mates. Then pick KRK positions like this: [d]7k/8/8/8/3K4/8/8/R7 w - -Robert Pope wrote:So, how does this look? Broken, or just slow because I don't have things like LMR or null move implemented?
This is with a 1M entry TT table (always replace, 1 slot). A 65K entry table didn't find the mate after 1B nodes. With hash tables turned off, I get to depth 11 in 124M nodes vs 1.8M below. So it seems to be helping, but I am not finding mate anywhere close to the times of NGN or Crafty (7M nodes).
then start putting the king near the rook and check again. Any problem to mate handling and basic search should be easily spotted.