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Bibliographic Details
Main Authors: Randall, Owen, Müller, Martin, Wei, Ting Han, Hayward, Ryan
Format: Preprint
Published: 2024
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Online Access:https://arxiv.org/abs/2405.05594
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author Randall, Owen
Müller, Martin
Wei, Ting Han
Hayward, Ryan
author_facet Randall, Owen
Müller, Martin
Wei, Ting Han
Hayward, Ryan
contents We propose Expected Work Search (EWS), a new game solving algorithm. EWS combines win rate estimation, as used in Monte Carlo Tree Search, with proof size estimation, as used in Proof Number Search. The search efficiency of EWS stems from minimizing a novel notion of Expected Work, which predicts the expected computation required to solve a position. EWS outperforms traditional solving algorithms on the games of Go and Hex. For Go, we present the first solution to the empty 5x5 board with the commonly used positional superko ruleset. For Hex, our algorithm solves the empty 8x8 board in under 4 minutes. Experiments show that EWS succeeds both with and without extensive domain-specific knowledge.
format Preprint
id arxiv_https___arxiv_org_abs_2405_05594
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Expected Work Search: Combining Win Rate and Proof Size Estimation
Randall, Owen
Müller, Martin
Wei, Ting Han
Hayward, Ryan
Artificial Intelligence
We propose Expected Work Search (EWS), a new game solving algorithm. EWS combines win rate estimation, as used in Monte Carlo Tree Search, with proof size estimation, as used in Proof Number Search. The search efficiency of EWS stems from minimizing a novel notion of Expected Work, which predicts the expected computation required to solve a position. EWS outperforms traditional solving algorithms on the games of Go and Hex. For Go, we present the first solution to the empty 5x5 board with the commonly used positional superko ruleset. For Hex, our algorithm solves the empty 8x8 board in under 4 minutes. Experiments show that EWS succeeds both with and without extensive domain-specific knowledge.
title Expected Work Search: Combining Win Rate and Proof Size Estimation
topic Artificial Intelligence
url https://arxiv.org/abs/2405.05594