Author: Johan de Koning
Date: 20:15:00 03/25/04
Go up one level in this thread
On March 25, 2004 at 08:26:05, Vasik Rajlich wrote: >On March 25, 2004 at 01:56:43, Johan de Koning wrote: > >>On March 24, 2004 at 11:09:41, Robert Hyatt wrote: >> >>>On March 23, 2004 at 05:05:56, Vasik Rajlich wrote: >> >>>>Junior, however, appears to come at the problem of selective search via >>>>discussions about this in the CCC archives. Amir has claimed that the best way >>>>to search selectively is via extensions. To complete the reductions vs >>>>extensions thought from above, an extension strategy will have the profile that >>>>most moves have the same basic search depth, while certain special moves will >>>>have a higher search depth. The profile of a search based on reductions compared >>>>to a search based on extensions will be different. >>> >>>It is easy to prove that last statement wrong. >>> >>>You write a program that only does search depth reductions. I write a program >>>that only does extensions. I can make mine _identical_ to yours. Where you >>>reduce, I do nothing. Where you don't reduce, I extend. IE if you don't reduce >>>a check, I extend the check. We search _exactly_ the same tree. >> >>Indeed, assuming fractional plies, it is rather trivial to build >>the same tree using either extensions or reductions. >> >>But it's better to avoid the term "reductions" since it is confusing. >>The real issue is extensions versus *pruning*. >> >>Assuming Vasik intended "pruning" in that last statement, he is >>quite right: different profiles (called search envelopes by Beal). >>And *very* different back-up values. >> > >Ok I'm still slightly new to this - but I meant reductions, not pruning. IMO >pruning is appropriate for near-leaf positions, but bad moves near the root >should be reduced, not extended. > >Let me try a reformulation. An "extension-based search" is one in which various >extension rules are applied, each of which is triggered by a fairly small >percentage of the possible moves. (Ditto for a "reduction-based search".) So, >Bob's non-check reduction fails this criterion for a true reduction, since it >triggers too often. > >So, practically, an extension-based search would look a bit different than a >reduction-based search. > >My theory is that it's cheaper to decide to extend a small class of moves than >to decide to reduce a small class of moves. Junior and Shredder would appear to >support this - Junior appears to search very quickly, and it appears to use >extensions heavily; while Shredder appears to search slowly, and it appears to >use reductions. > >Not sure about Chessmaster :-) > >>To add to the confusion an, earlier (snipped) paragraph from Vasik's: >>| Of course, in principle there is no difference between >>| selective search via pruning and selective search via extensions, the two >>| approaches could be equivalent. >>IMHO that is the right words but the wrong conclusion. :-) >> > >There I used the wrong word - I meant "reducing" rather than pruning. > >Practically speaking, I am about to get back into making my search selective. >There's a question of framework for doing it. Ie, 1) do you look for moves to >extend, or for moves to reduce 2) do you do a complicated static tactical >analysis to support the decisions. Re. the first question, theoretically it may >end up the same, but the code will look much different, and the evolution from a >flat search will be different. It seems I chose the subject header quite well. :-) Let me try again ... You say that extending and reducing searches could be the same. You say that in practice they aren't. They aren't because {reductions} is not the complement of {exensions}, because in your view both sets are very small compared to {legal}. Let's assume I'm with you now ... Then I think you're not going to gain much by applying reductions rarely. Even when assuming reduced branches are not searched at all, the math tells us you gain only (1-f)^(D/2), with f being the fraction of moves to be reduced. That's not very interesting until f > 0.5 or so. ... Johan
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