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Subject: Re: Knockout Tournament II (Round Two knockout matches after Game 6 of 20)

Author: Dann Corbit

Date: 11:54:24 06/10/05

Go up one level in this thread


On June 09, 2005 at 14:43:19, Graham Banks wrote:

>KNOCKOUT TOURNAMENT II
>
>
>Pentium 3 450
>Deep Fritz 8 GUI
>Each engine using 64mb hash
>3 and 4 men EGTB
>Perfect 7.0 book for all
>Ponder off
>40 moves in 20 minutes repeating
>Each match consists of 20 games
>
>
>ROUND ONE MATCHES (all completed)
>
>(10.5-3.5) Fritz 8 Bilbao v CM9000 Minotaur
>(11.0-4.0) List 512 v Yace 0.99.87
>(10.5-4.5) Shredder 9 v Anaconda 2.0.1
>(6.5-10.5) Aristarch 4.50 v Delfi 4.5
>(6.0-11.0) CM10th Beast v Junior 9
>(10.5-6.5) CM10th Berean 5.53 v Ruffian 2.1.0
>(11.0-6.0) Chess Tiger 15 v Little Goliath Evolution
>(10.5-7.5) CM10th Milan 2.3 v CM10th Tsunami
>(11.0-7.0) SlowChess Blitz WV v Pharaon 3.2
>(7.0-11.0) CM9000 R1 v Fruit Toga II 0.93
>(10.5-8.5) Hiarcs 9 v CM9000 Judge II
>(8.5-10.5) Ktulu 7.0 v SOS 5.1
>(10.5-8.5) CM10th Behemoth v CM9000 Slayer 2b
>(11.0-8.0) Gandalf 6.0 v Spike 0.93a
>(10.5-9.5) CM10th Yoda 2.7 v CM9000 Apex
>(9.0-11.0) Pro Deo 1.1 v CM9000 Gladiator
>
>ROUND TWO MATCHES (after Game 6 of 20)
>
>(4.0-2.0) Fruit Toga II 0.93 v Delfi 4.5
>(4.0-2.0) Junior 9 v Gandalf 6.0
>(2.0-4.0) CM10th Yoda 2.7 v CM10th Behemoth
>(4.0-2.0) CM10th Milan 2.3 v SOS 5.1
>(3.5-2.5) SlowChess Blitz WV v CM9000 Gladiator
>(1.0-5.0) CM10th Berean 5.53 v Shredder 9
>(2.0-4.0) Hiarcs 9 v Fritz 8 Bilbao
>(2.0-4.0) List 512 v Chess Tiger 15

Assuming that this is the correct list of competitors:

Anaconda 2.0.1
Aristarch 4.50
Chess Tiger 15
CM10th Beast
CM10th Behemoth
CM10th Berean 5.53
CM10th Milan 2.3
CM10th Tsunami
CM10th Yoda 2.7
CM9000 Apex
CM9000 Gladiator
CM9000 Judge II
CM9000 Minotaur
CM9000 R1
CM9000 Slayer 2b
Delfi 4.5
Fritz 8 Bilbao
Fruit Toga II 0.93
Gandalf 6.0
Hiarcs 9
Junior 9
Ktulu 7.0
List 512
Little Goliath Evolution
Pharaon 3.2
Pro Deo 1.1
Ruffian 2.1.0
Shredder 9
SlowChess Blitz WV
SOS 5.1
Spike 0.93a
Yace 0.99.87

If all engines were exactly equal (they are not) then:
(12/32)*100 = 37.5%
would be the odds that a CM variant will win.



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