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Subject: Re: It's even worse.

Author: Stan Arts

Date: 12:17:55 09/24/04

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On September 24, 2004 at 14:19:56, Dan Andersson wrote:

> Four moves win. One draws and one loss. And Kf3 probably isn't fastest.
> First a single PV then a six PV search:
>

A nice hashtable test, to reach super-depths.
Looks a bit like fine70-setup-in-a-hurry.

Indeed many moves win, but it's a question of which move leads to mate the
fastest. Neurosis also prefers Kf3. (no tablebases) With in the line promoting
the c-pawn instead of the g-pawn, and also capturing white's a4-pawn. I did not
let it run longer to find a second promotion or mate, so perhaps someone with
a very fast computer, or some analysis can calculate this position to mate,
and find the best solution.

P3-550, 48 MB hash.
Legal moves: 6   Static score: -1
Ply Score Time     Nodes      Best move and expected line
------------------------------------------------------------
2   97    0        41         Kf5 Ke3
3   97    0        60         Kf5 Ke3 Kxg5
4   96    0        181        Kf5 Ke3 Kxg5 Ke4 Kf6
4   97    0        299        Ke5 Ke3 Kf5 Kd3 Ke3 Kxg5 Ke4 Kf6 Kd5
5   97    0        499        Ke5 Ke3 Kf5 Kd3 Kxg5 Ke4 Kf6 Kd5
6   96    0        938        Ke5 Ke3 Kf5 Kf3 Kxg5 Ke4 Kf6 Kd5 Kf5
6   97    0        1195       Kf5 < + > Ke3 Ke5 Kd3 Kf5 Ke3
6   98    5        1328       Kf5 Ke3 Ke5 Kd3 Kf4 Kc3 Kxg5 Kd3 Kf5 Ke3 Kd3 Ke3
Kd3
7   98    5        2073       Kf5 Ke3 Ke5 Kd3 Kf4 Kc3 Kxg5 Kd3 Kf5 Ke3 g5
8   97    5        3486       Kf5 Ke3 Ke5 Kd3 Kf4 Kc3 Kxg5 Kd3 Kf5 Ke3 g5 Kd3
Ke3 Kd3 Ke3
8   98    5        4355       Kf3 < + > Kd2 Ke4 Kc3 Kf5 Kd3 Kf4 Kc3
8   98    5        4544       Kf3 Kd2 Ke4 Kc3 Kf5 Kd3 Kf4 Kc3 Kxg5 Kd3 Kf5 Ke3
g5 Kd3 Ke3 Kd3 Ke3
9   109   5        5572       Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kd3 Kf4 Kxc4 Ke4 Kb4
10  109   11       7905       Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kd3 Kg3 Kxc4 Kf4 Kd5
11  114   11       10899      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Kd5 c4
12  114   16       16416      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Kd5 c4 Kd4
13  113   27       26280      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Ke5 c4 Kf6 c3
14  113   38       37219      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Ke5 c4 Kf6 c3
Kxg6
15  236   55       53047      Kf3 < + > Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Kg2 Kd5 Kf3 Kc4
Kg2 Kd5 Kf3 Kc4
15  243   60       57549      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke3 Kb3 Kd3 c4+ Kd4
Kb4 Ke4 Kxa4 Kd4 Kb4
16  243   82       83130      Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke3 Kb3 Kd3 c4+ Kd4
Kb4 Ke3 Kxa4 Kd4 Kb4 Ke5
17  265   121      126508     Kf3 Kd2 Ke4 Ke2 Kd4 Kd2 Kxc4 Kc2 Kb4 Kb2 c4 Kc2 c3
Kc1 Kb3 Kb1 Kxa4 Kc2 Kb4 Kd3
17  266   165      173661     Kxg5 < + > Ke4 Kh4 Ke3 g5 Kd2 Kg4 Kc3 Kf4 Kd2 g4
Kc2 Ke4 Kd2 Kd4 Ke2 Kxc4
17  740   165      174297     Kxg5 < + > Ke4 Kh4 Ke3 g5 Kd2 Kg4 Kc3 Kf4 Kd2 g4
Kc2 Ke4 Kd2 Kd4 Ke2 Kxc4
17  764   236      250386     Kxg5 Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 Kxa5 g2 Kb5
g1=Q a5 Qb1+ Kc5 Kg5
18  767   280      295718     Kxg5 Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 Kxa5 g2 Kb5
g1=Q a5 Qb1+ Kc5 Qf5+ Kb4 Kg4
19  767   368      399692     Kxg5 Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 Kxa5 g2 Kb5
g1=Q a5 Qb1+ Ka4 Qd3 Kb4 Kg4
20  768   527      570327     Kxg5 Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 Kxa5 g2 Kb5
g1=Q a5 Qb1+ Ka4 Kg3 c5 Qb7 Ka3
21  827   664      711588     Kxg5 < + > Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 Kc5 g2
Kd4 Kh3 c5 g1=Q+ Kd5 Qd1+ Ke4 Kh2 c6 Kg2
21  847   1746     1862966    Kxg5 Ke4 Kh4 Kd5 g5 Kxc5 g4 Kb5 g3 c5 g2 c6 g1=Q
c7 Qc1 Kb6 Kg5 Kb7 Qb2+ Kc6 Qc2+ Kd6 Qd3+ Kc6 Qc4+ Kb7 Qb3+ Ka6 Qc4+ Kb6 Kf6 Kb7
Qb3+ Ka6
22  852   3202     3407894    Kxg5 Ke4 Kh5 Kd5 g5 Kxc5 g4 Kb5 g3 c5 g2 c6 g1=Q
c7 Qc1 Kb6 Kg6 Kb7 Qb1+ Kc6 Qf5 Kb7 Qd7 Kb6 Kf6 Ke6
23  853   5630     5736984    Kxg5 Ke4 Kh5 Kd5 g5 Kxc5 g4 Kb5 g3 c5 g2 c6 g1=Q
c7 Qc1 Kb6 Kg5 Kb7 Qb1+ Kc6 Qe4+ Kb6 Qe6+ Kb7 Qd7 Kb6 Kf6 Ke6
24  853   10315    10821410   Kxg5 Ke4 Kh5 Kd5 g5 Kxc5 g4 Kb5 g3 c5 g2 c6 g1=Q
c7 Qc1 Kb6 Kg5 Kb7 Qb1+ Ka7 Qc2 Kb7 Qe4+ Kb8 Qf4 Ka8 Qc1 Kb7 Qb1+ Ka7 Qc2 Kb7
Qe4+ Kb8 Qf4 Ka8 Qc1
25  861   17812    19781902   Kxg5 Ke4 Kf6 Kd5 g5 Kxc5 Ke5 Kb6 g4 c5 g3 c6 g2
Kb7 g1=Q c7 Qb1+ Ka7 Qc2 Kb7 Qb3+ Ka6 Qc4+ Kb7 Qd5+ Kb8 Qb3+ Ka7 Qe6 Kb7 Qd5+
Kb8 Qb3+ Ka7 Qe6 Kb7 Qd5+
25  862   17949    19936769   Kf3 < + > Kd2 Ke4 Ke2 Kd4 Kd2 Kxc4 Kc2 Kb4 Kb2 c4
Kc2 c3 Kd3 Kb3 Kd4 c2 Ke5 Kb2 Kf6 c1=Q Kxg6 Ka2 Kf6 Kb3
25  942   18169    20168708   Kf3 < + > Kd2 Ke4 Ke2 Kd4 Kd2 Kxc4 Kc2 Kb4 Kd2 Kc4
Kc2 Kb4 Kd2 Kc4
25  958   20372    22525286   Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb3 Ke5 c4 Kf6 c3
Kxg6 c2 Kf7 c1=Q g6 Qc4+ Kf8 Qf4+ Kg8 Qc4+ Kh8 Qc8+ Kg7 Qe6 Kh7 Qh3+ Kg7 Qg2 Kf7
Qf1+ Ke7 Qe2+ Kf7 Qf3+ Ke7
26  961   21432    23696941   Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Ke5 c4 Kf6 c3
Kxg6 c2 Kf7 c1=Q g6 Qc4+ Kf8 Qc5+ Kg8 Qd5+ Kh8 Qh5+ Kg7 Qg5 Kh7 Qh5+ Kg7 Qg5 Kh7
Qh5+ Kg7
27  961   31368    35541268   Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Ke5 c4 Kf6 c3
Kxg6 c2 Kf7 c1=Q g6 Qc4+ Kf8 Qc8+ Kg7 Kxa4 Kf6 Qf8+ Ke6 Kb4 Ke5 Kd5 Qf5+ Kd4
28  970   52629    60753990   Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb3 Ke5 c4 Kf6 c3
Kxg6 c2 Kf7 c1=Q g6 Qf4+ Kg8 Qxa4 g7 Qe8+ Kh7 a4 g8=Q+ Qxg8+ Kxg8 a3 Kf7 a2 Ke6
Ke5 Kd5 Ke5 Kd5
29  1005  100953   118184644  Kf3 Kd2 Ke4 Ke2 Kd4 Kf3 Kxc4 Ke4 Kb4 Ke5 c4 Kf6 c3
Kxg6 c2 Kf7 c1=Q Kg6 Kc5 Kf5 Kd6 Kf6 Qf4+ Kg6 Ke5 Kh6 Kf5 Kg7 Kxg5 Qxa4 Kf7 Qb3+
Ke8
Total nodes:141049423 n/sec:118000  (q-nodes:2% max depth:45)

Greetings
Stan



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