The Riemann Hypothesis (RH) is one of the major unsolved problems in pure mathematics. In the present paper, a parameterized family of non-cooperative games is constructed with the property that, if RH is true, then any game in the family admits a unique Nash equilibrium. We argue that this result is not degenerate. Indeed, neither is the conclusion a tautology, nor is RH used to define the family of games.

中文翻译：

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黎曼假设的博弈论含义

黎曼猜想（RH）是纯数学中尚未解决的主要问题之一。在本文中，构造了一个参数化的非合作博弈族，其属性是，如果 RH 为真，则该族中的任何博弈都承认唯一的纳什均衡。我们认为这个结果并不是退化的。事实上，结论既不是同义反复，RH 也不是用来定义游戏家族的。