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Subject: Re: Anand FIDE World Champion: Anand-Shirov 3,5-0,5

Author: Amir Ban

Date: 06:21:24 12/26/00

Go up one level in this thread


On December 25, 2000 at 11:55:51, Uri Blass wrote:

>On December 25, 2000 at 10:08:44, Amir Ban wrote:
>
>>On December 24, 2000 at 13:11:49, Christophe Theron wrote:
>>
>>>On December 24, 2000 at 09:09:27, Jeroen Noomen wrote:
>>>
>>>>My congratulations to Vishy Anand, for winning the
>>>>FIDE World Championship 2000!
>>>>
>>>>3,5-0,5 in the final against Shirov, that leaves no
>>>>discussion whatsoever. Anand was the best, remained
>>>>unbeaten and scored a clear victory in the final.
>>>>Well done!
>>>>
>>>>Jeroen
>>>
>>>
>>>I am still absolutely amazed that a World Championship can be decided this way.
>>>
>>>A score of 3.5-0.5 is not statistically significant, not even with a low
>>>confidence.
>>>
>>>It is now clear, at least amongst the experienced computers chess operators,
>>>that such a result means NOTHING.
>>>
>>>I think that the computer chess community is on some topics much more advanced
>>>than the human chess community. For example the human chess community has
>>>adopted the ELO rating system, but still ignores most of the basic rules of this
>>>system (margin of error, level of confidence). The computer chess community is
>>>aware of these rules, and you can find these parameters published in the SSDF
>>>rating list for example.
>>>
>>>
>>>
>>>    Christophe
>>
>>Chess games are not random events.
>>
>>You failed to do the math: 3.5-0.5 *is* significant, with about 95% confidence.
>
>I do not know how do you get the 95% confidence.
>
>You should define the assumptions that you make in order to find if it is
>significant with 95% confidence.
>
>There is also a problem in deciding if the result is significant.
>
>If you do a small change in the program then 7-0 result can be not significant
>from your point of view.
>
>7-0 is very rare result between equal players but if you know that the change in
>the program is small before testing then the probability that the weaker side
>won 7-0 when you know that one side won 7-0 is not small enough.
>
>Let assume that the probability for the weaker side to win a game is 0.3 when
>the probability for the stronger side to win a game is 0.35
>
>the probability of the weaker side to win 7 games when you know that one side
>won is 0.3^7/(0.3^7+0.35^7)=0.2536... and it means that there is a probability
>of more than 25% that you did a bad change inspite of the 7-0 result
>

The probability is 0.3^7 = 0.0002

If you assume there are no draws (or don't count them) the probability is about
0.004

Amir


>I ignored the fact that the probability of white is not the same as the
>probability of black to do it more simple.
>>
>>I noticed another statistic which *is* significant: It's always the bad results
>>that are not significant. The good ones are accepted without question.
>>
>>Amir
>
>A good result for one side is a bad result for the second side so if the bad
>results are not significant then it also means that the good results are not
>significant.
>
>Uri



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