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Ensemble Determinization in Monte Carlo Tree Search for the Imperfect Information Card Game Magic: The Gathering

机译:蒙特卡洛树中的集合确定性搜索不完美的信息纸牌游戏魔术:聚会

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In this paper, we examine the use of Monte Carlo tree search (MCTS) for a variant of one of the most popular and profitable games in the world: the card game Magic: The Gathering (M:TG). The game tree for M:TG has a range of distinctive features, which we discuss here; it has incomplete information through the opponent's hidden cards and randomness through card drawing from a shuffled deck. We investigate a wide range of approaches that use determinization, where all hidden and random information is assumed known to all players, alongside MCTS. We consider a number of variations to the rollout strategy using a range of levels of sophistication and expert knowledge, and decaying reward to encourage play urgency. We examine the effect of utilizing various pruning strategies in order to increase the information gained from each determinization, alongside methods that increase the relevance of random choices. Additionally, we deconstruct the move generation procedure into a binary yeso decision tree and apply MCTS to this finer grained decision process. We compare our modifications to a basic MCTS approach for M:TG using fixed decks, and show that significant improvements in playing strength can be obtained.
机译:在本文中,我们研究了蒙特卡洛树搜索(MCTS)在世界上最受欢迎和最有利可图的游戏之一的变种:纸牌游戏Magic:The Gathering(M:TG)。 M:TG的游戏树具有一系列独特的功能,我们将在此处讨论;通过对手的隐藏纸牌,它具有不完整的信息;通过从混洗的牌组中抽出纸牌,它具有随机性。我们研究了使用确定性的各种方法,其中假定所有参与者以及MCTS都知道所有隐藏和随机信息。我们考虑采用一系列复杂程度和专家知识,以及递减奖励以鼓励比赛紧迫感的推出策略的多种变体。我们研究了利用各种修剪策略以增加从每个确定中获得的信息的效果,以及增加随机选择的相关性的方法。此外,我们将移动生成过程解构为二进制“是/否”决策树,并将MCTS应用于此更精细的决策过程。我们将修改后的内容与使用固定卡座的M:TG的基本MCTS方法进行了比较,结果表明可以提高游戏强度。

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