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Subject: Re: Interesting position

Author: Roy Eassa

Date: 15:01:32 09/27/01

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On September 27, 2001 at 17:47:47, Robert Hyatt wrote:

>On September 27, 2001 at 17:33:58, Roy Eassa wrote:
>
>>On September 27, 2001 at 17:07:23, Andy Serpa wrote:
>>
>>>I am intrigued by this position from an old book:
>>>
>>>[D]rnb2r1k/pp1p2pp/2p1P3/2q1p3/2B3Q1/2N4P/PPP3P1/R1B4K w - - 0 1
>>>
>>>
>>>In the book, White saves himself with the following manoeuvre:
>>>
>>>1. b4 Qxb4 2. Rb1 Qxc3 3. Bh6 gxh6 4. e7 Re8 5. Rf1
>>>and white mates in a few moves.
>>>
>>>
>>>I'm curious what a fast computer comes up with in this position...
>>
>>
>>Starting two moves in (I think it's too hard to start at the beginning), after
>>1. b4 Qxb4 2. Rb1 Qxc3:
>>
>>[D]rnb2r1k/pp1p2pp/2p1P3/4p3/2B3Q1/2q4P/P1P3P1/1RB4K w - - 0 1
>>
>>Here's what I get with Gambit Tiger 2.0 Aggressive on an Athlon 1.2 (in 1
>>minute, it sees it has a perpetual.  In 1.5 minutes, it sees it has an
>>advantage.  In 4 minutes, it sees it has a win.):
>>
>>00:00:00.8	-4.14	8	161550	Bd3 Qe1+ Kh2 Qf2 e7 Re8 Bxh7 Rxe7 Bg6
>>00:00:00.1	-3.24	8	312659	Bd3
>>00:00:01.7	-3.24	9	391208	Bd3 Qe1+
>>00:00:01.4	-3.68	9	670505	Bd3 Qc5 Qh4 e4 Qxe4 Qh5 e7 Re8 Ba3 d5
>>00:00:02.2	-3.02	9	885911	e7 Re8 Bh6 gxh6 Rf1 Qa3 Rf7 Qc1+ Kh2 Qf4+ Rxf4 exf4
>>00:00:05.0	-2.12	10	2037930	e7
>>00:00:06.5	-2.12	11	2496977	e7
>>00:00:11.9	-1.60	11	4422079	e7 Re8 Bd3 d5 Qf3 Nd7 Qf7 Rxe7 Qxe7 Qc5 Qe6 Qf8 Bb2
>>00:00:14.9	-1.60	12	5492547	e7 Re8
>>00:00:48.3	-1.36	12	17494341	Bd3 Qe1+ Kh2 Rf1 Bxf1 Qxf1 Ba3 Qf6 e7 Qf7 Rf1 Qg8
>>Qf5
>>00:00:55.1	-0.70	12	20234211	Bh6
>>00:00:57.8	-0.31	12	21078455	Bh6 gxh6 e7 Re8 Rf1 Qa3 Rf7 Qc1+ Kh2 Qg5 Rf8+ Kg7
>>Rf7+ Kg8 Rf8+ Kg7
>>00:01:33.7	0.59	13	35309917	Bh6
>>00:04:00.9	3.84	13	94628156	Bh6 Rg8 e7 Qxc4 Qxc4 d5 Bxg7+ Kxg7 Qh4 Nd7 Qg5+ Kf7
>>Rf1+ Ke6 Qxg8+ Kxe7 Rf7+ Kd6
>
>
>I think that is too late to start searching.  Qc3 probably loses.  Question is,
>is there an alternative that doesn't, such as Qa3 instead.  I haven't studied it
>much, but the queen at c3 is locked out of the game which is how white wins.


I chose that point not because I thought Black could save himself (it's
definitely too late), but because it serves as a pretty good computer chess
puzzle: "How long does it take your program to see that 3. e7 and/or 3. Bh6 is
winning (advantage > 1.5 pawns, say)?"

A different puzzle would be, "How long does it take for your program to avoid
2...Qxc3?".  That puzzle is harder, from what I can see, but also a valid one to
try.

Finally, I think that the original puzzle, "How long does it take for your
program to see that 1. b4 is best?" (or wins, or whatever) would probably take
an awful long time to solve.



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