Artificial Intelligence in Chess-Playing Automata

Author:

Wheeler Stephen F.1

Affiliation:

1. University of North Texas, USA

Abstract

This chapter presents the results of a study for improving the performance of the quiescence phase of Alpha-Beta (α-β) search. The Minimax algorithm's α-β enhancement enhances depth-first search performance by optimizing solutions in near best-first order, thereby reducing the computational effort from O(bd) to O(√bd) where b is the branching factor of the game-tree and d is the depth of the search. This research uses a full breath search to delay the asymptotic behavior of the combinatorial explosion to five levels of depth. A narrow width search involves expanding solutions involving material exchange, pawn promotion, or king-in-check until the position reaches quiescence without any material exchanges or promotions. When quiescence is reached, the evaluation function scores the leaf nodes of the game-tree. This chapter's research shows that α-β pruning is enhanced when a solution without material exchange or promotion is attempted first during the quiescence phase of α-β search which applies to chess playing programs as well.

Publisher

IGI Global

Reference10 articles.

1. Berliner, H. J. (1974). Chess as problem solving: the development of a tactics analyzer [Doctoral dissertation, Carnegie-Mellon University].

2. FreyP. W. (Ed.). (2012). Chess skill in man and machine. Springer Science & Business Media.

3. An analysis of alpha-beta pruning

4. Marsland, T. A. (1987). Computer chess methods. Encyclopedia of Artificial Intelligence, 1, 159-171.

5. Parallel Search of Strongly Ordered Game Trees

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