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G_δ-sets in topological spaces and games

机译:拓扑空间和游戏中的G_δ集

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Players One and Two play the following game: In the nth inning One chooses a set On from a prescribed family T of subsets of a space X Two responds by choosing an open subset Tn of X. The players must obey the rule that On Q On+ C Tn+ C Tn for each n. Two wins if the intersection of Two's sets is equal to the union of One's sets. If One has no winning strategy, then each element of T is a Gj-set. To what extent is the converse true? We show that:
机译:玩家1和2玩以下游戏:在第n局中,一个人从空间X的子集的预定族T中选择一个集合On。两个人通过选择X的一个开放子集Tn做出反应。玩家必须遵守规则On On Q每个n的On + C Tn + C Tn。如果Two的集合的交集等于One的集合的并集,则两个获胜。如果一个人没有获胜策略,则T的每个元素都是Gj集。相反在多大程度上是正确的?我们证明:

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