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Monotonic models and cycles

机译:单调模型和周期

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A partitional model of knowledge is monotonic if there exists a linear order on the state space such that, for every player, each element of her partition contains only a sequence of consecutive states. In monotonic models, the absence of alternating cycles is equivalent to the property that, for every pair of players, the join of their partitions contains only singletons. Under these equivalent conditions any set of posteriors for the players is consistent (i.e., there is a common prior). When checking for consistency in a monotonic model, it is not necessary to evaluate all cycle equations; if the cycle equations corresponding to cycles of length two hold, then there is a common prior.
机译:如果状态空间上存在线性顺序,则知识的分区模型是单调的,这样对于每个玩家,其分区的每个元素仅包含一系列连续状态。在单调模型中,不存在交替循环等效于以下属性:对于每对玩家,其分区的连接仅包含单身。在这些等效条件下,玩家的任何后继组都是一致的(即,存在共同的先验)。当检查单调模型的一致性时,不必评估所有循环方程式。如果对应于长度为2的循环的循环方程成立,则存在一个共同的先验。

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