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Subject: Re: The Babson Task

Author: Angrim

Date: 11:05:31 10/23/03

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On October 22, 2003 at 15:50:50, Darren Rushton wrote:

>[D] Bq1B1K2/3PpN2/P3Pp2/P1p2P2/2Pk1b1R/1p6/pN1P1P2/QR6 w - - 0 1
>
>'If I could take one diagram to a desert island, it would be this one.'
>
>Leonid Yarosh - Mate in 4
>1st Prize Shakhmatyi v SSSR 1983
>
>Here are the main variations of the solution recapitulated:
>
>1.a7!
>1...axb1=Q 2.axb8=Q Qxb2(!) 3.Qxb3 Qc3 4.Qxc3 mate
>                                     Qe4(!) 3.Qxf4 Qxf4 4.Rxf4 mate
>1...axb1=R(!) 2.axb8=R! Rxb2(!)3.Rxb3 Kxc4 4.Qa4 mate
>                       2.axb8=Q? Rxb2! 3.Qxb3 stalemate
>1...axb1=B(!) 2.axb8=B! Be4(!) 3.Bxf4 B- 4.Be3(5) mate
>                       2.axb8=Q? Be4! 3.Qxf4 stalemate
>1...axb1=N(!) 2.axb8=N! Nxd2(!) 3.Qc1! Ne4 4.Nc6 mate
>                       2.axb8=Q? Nxd2! 3.Qxf4+ Kc3 4.??
>                                                     3.Rxf4+ Ne4 4.??
>                                                     3.Qc1 Ne4 4.??
>
>What do Fritz and friends make of this one?
>
>Regards,
>
>Daz

I ran my proof number searcher on this, and it instantly(27k evals) found
a mate in 9 that starts with Rxf4, shows that pn-search goes for the
most-forcing mate rather than the shortest.
I switched to alpha-beta search, and it took roughly 3 seconds to find
the mate in 4 that starts with a7.

Angrim



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