Computer Chess Club Archives


Search

Terms

Messages

Subject: Re: The probability to find better move is simply irrelevant for diminishing

Author: Sune Fischer

Date: 01:08:31 02/10/02

Go up one level in this thread


On February 09, 2002 at 22:31:20, Robert Hyatt wrote:

>>>It is pretty straight thru 15-16 plies...  By experiment.  Which means at
>>>least "for a while" deeper is better.  And it _could_ be straight all the
>>>way to the depth where we discover the game-theoretic value.  Beyond that
>>>point searches can't improve things of course...
>>
>>By experiment we probably can't decide either way.
>>
>>Say 13-14 gives a 70 point increase, then 14-15 may only give you 69 extra
>>points and 15-16 gives you 68 poins.
>>
>>This is diminishing returns, but 1 elo probably can't be measured by experiment.
>>
>>The diviation from linearity is probably within the errorbars of the
>>experiments, so I think the experiments are inconclusive rather than in support
>>of the no DR theory.
>>
>>-S.
>
>I simply say there is no evidence to support a diminishing return theory.  It
>might happen, or it might not.  Experimental data from today's programs,
>searching to depths they might reach in the next couple of years, suggests that
>no such diminishing return occurs for at least the next few plies.

Okay, I think you didn't understand what I said. Let me try again:
The experiments don't prove there's isn't DR or that there is DR, they show
_only_ that if there is DR, then it is less than the errorbars in the
experiment.

Since you do not know how large a DR effect to look for, how can you say there
is no evidence of it?
Probably you have not yet designed a test to reveal it, it is like saying you
don't believe in atoms because you can't see them through a magnifyingglass :)

One can argue that if the effect is so small then it is not practical
significant, so "no diminishing returns" is close enough ;)

-S.



This page took 0 seconds to execute

Last modified: Thu, 15 Apr 21 08:11:13 -0700

Current Computer Chess Club Forums at Talkchess. This site by Sean Mintz.