论文标题
发现新的通用党规则集
Discovering a new universal partizan ruleset
论文作者
论文摘要
在组合游戏理论中，我们研究了游戏集的集合，其元素是根据规则集的位置绘制的。在许多情况下，给定规则集，并非G的所有元素都可以作为规则集中的位置。这是一个有趣的问题，哪种规则集将允许所有规则出现。在本文中，我们介绍了一个名为Turning Tiles的规则集，并证明该规则集是通用的Partizan规则集，也就是说，G中的每个元素都可以作为规则集中的位置出现。这是仅次于konane的第二个普遍党规则集。
In Combinatorial Game Theory, we study the set of games G, whose elements are mapped from positions of rulesets. In many case, given a ruleset, not all elements of G can be given as a position in the ruleset. It is an intriguing question what kind of ruleset would allow all of them to appear. In this paper, we introduce a ruleset named turning tiles and prove the ruleset is a universal partizan ruleset, that is, every element in G can occur as a position in the ruleset. This is the second universal partizan ruleset after generalized konane.
