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RE: computer-go: A problem with understanding lookahead




> -----Original Message-----
> From: owner-computer-go@xxxxxxxxxxxxxxxxx
> [mailto:owner-computer-go@xxxxxxxxxxxxxxxxx]On Behalf Of Vlad Dumitrescu
> Sent: Thursday, January 18, 2001 9:04 PM
> To: computer-go@xxxxxxxxxxxxxxxxx
> Subject: Re: computer-go: A problem with understanding lookahead
>
>
> > Sorry, but I think Vincent's right.  Assuming that the random
> scoring function has a normal distribution about some mean, then
> the best chance of getting a good score at an odd ply is when
> there are many moves available.  Conversely, the best chance of
> the opponent _not_ getting a good score (for the opponent) at an
> even ply is if the opponent has few moves to choose from.  So a
> random searches tends to return moves that result in many choices
> for the program and few for the opponent.
>
> And if the distribution is different? Uniform, for example?
>
> /Vlad
>
The shape of the distribution makes no difference, as long as no single
random
value has finite probability (For finite state computers, each value should
have
a small probability).

The random values are only compared, no arithmetic operations are performed
on them,
so if you cube all random values, you get the same programme behaviour but a
different
PDF.  The cubing can be replaced by the application of any monotonically
increasing
function.

Tom.



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