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arXiv AI

[2503.10822] Rotated Bitboards and Reinforcement Learning in Computer Chess and Beyond

By Advanced AI EditorApril 11, 2025No Comments2 Mins Read
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[Submitted on 13 Mar 2025 (v1), last revised 8 Apr 2025 (this version, v2)]

View a PDF of the paper titled Rotated Bitboards and Reinforcement Learning in Computer Chess and Beyond, by Johannes Buchner

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Abstract:There exist several techniques for representing the chess board inside the computer. In the first part of this paper, the concepts of the bitboard-representation and the advantages of (rotated) bitboards in move generation are explained. In order to illustrate those ideas practice, the concrete implementation of the move-generator in FUSc# is discussed and we explain a technique how to verify the move-generator with the “perft”-command. We show that the move-generator of FUSc# works 100% correct.

The second part of this paper deals with reinforcement learning in computer chess (and beyond). We exemplify the progress that has been made in this field in the last 15-20 years by comparing the “state of the art” from 2002-2008, when FUSc# was developed, with recent innovations connected to “AlphaZero”. We discuss how a “FUSc#-Zero” could be implemented and what would be necessary to reduce the number of training games necessary to achieve a good performance. This can be seen as a test case to the general prblem of improving “sample effciency” in reinforcement learning.

In the final part, we move beyond computer chess, as the importance of sample effciency extends far beyond board games into a wide range of applications where data is costly, diffcult to obtain, or time consuming to generate. We review some application of the ideas developed in AlphaZero in other domains, i.e. the “other Alphas” like AlphaFold, AlphaTensor, AlphaGeometry and AlphaProof. We also discuss future research and the potential for such methods for ecological economic planning.

Submission history

From: Johannes Buchner [view email]
[v1]
Thu, 13 Mar 2025 19:13:51 UTC (77 KB)
[v2]
Tue, 8 Apr 2025 19:57:41 UTC (76 KB)



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