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Subject: Re: Easy, conventional mate.; CM 9000 the fastest matefinder as usual

Author: Stefan Knappe

Date: 00:34:29 10/23/03

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Hi,

>>>[D] QnKn4/PPbQ4/rNqN4/kqnR4/rqqP4/BPqQ4/BRbN4/qQqq4 w - -
>>>
>>>Leonid.
>>
>>Time	Depth	Score	Positions	Moves
>>0:00	1/3	-6.84	69537		1.Nbxc4+ Q5xc4 2.N6xc4+ Qbxc4 3.b4+
>>					Rxb4 4.Nxc4+ Qxc4 5.Bxc4 Qxd7+
>>					6.Rxd7 Bxd3 7.Rxb4
...
>>0:22	1/6	Mate11	5140494		1.N2xc4+ Q5xc4 2.Nbxc4+ Qbxc4 3.b4+
>>					Rxb4 4.Nxc4+ Qxc4 5.Bxb4+ Qxb4
>>					6.Qb5+ Qcxb5 7.Qxb5+ Kxb5 8.Rxb4+
>>					Kc6 9.axb8=N+ Bxb8 10.Qxa6+ Nxa6
>>					11.Rb6#

>
>Your result confirm that last position is, probably, mate in 11. Mine solved it
>in 11 by selective and went by brute force only 9 moves deep. Still ten moves
>are not verified.
>
>Leonid.

My program confirms your results too.

> input: setboard QnKn4/PPbQ4/rNqN4/kqnR4/rqqP4/BPqQ4/BRbN4/qQqq4 w - -
> input: analyze
1/3	0	-1901	21	b3c4 <c2b1>
1/30	0.85	-1504	94718	d2c4 <b4c4> <b3c4> <c5d7> <c4b5> <d7b6>
1/30	0.86	-761	95283	b6c4 b4c4 b3c4 c5d7 c4b5 d7b6
2/29	0.97	-1121	108323	b6c4 b4c4 b3c4 c5d7 c4b5 <d7b6>
3/32	3.21	-955	378934	b6c4 b4c4 b3b4 <b5b4> <d6c4> <c3c4> <d2c4> <b4c4> <a2c4>
<c6d7> <d5d7> <c2d3> <a7b8Q> <c7b8>
4/34	10.49	-1057	1261527	b6c4 b4c4 b3b4 a4b4 d6c4 c3c4 d2c4 b4c4 a2c4 c6d7 d5d7
c2d3 a7b8Q c7b8
4/34	24.93	-981	2900767	d6c4 b4c4 d2c4 b5c4 <b3b4> <a4b4> <b6c4> <b4c4> <b1c1>
<c6d7> <d5d7> <c5d3> <c1a1>
5/35	1:19	-678	8695870	d6c4 b4c4 d2c4 b5c4 b3c4 a4b4 <a3b4> <c3b4> <d5c5> <c6c5>
<a7b8Q> <c7b8> <d4c5> <a1b2> <d3d1>
6/40	4:17	-578	25105105	d6c4 b5c4 <b6c4> <b4c4> <d2c4> <a4c4> <d5c5> <c4c5>
<a3b4> <a5b4> <a7b8N> <c2b1> <b8c6> <c5c6>
6/40	5:21	17	32220574	d2c4 b5c4 b6c4 b4c4 b3b4 a4b4 d5c5 c4c5 a3b4 <c3b4> <b1c1>
7/42	7:37	31979	58617054	d2c4 b5c4 b6c4 b4c4 b3b4 a4b4 d6c4 <c3c4> <a3b4> <c4b4>
<d3b5> <c6b5> <d7b5> <a5b5> <b2b4> <b5c6> <a7b8N> <c7b8> <a8a6> <c5a6>

Regards,
Stefan



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