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Norm continuity of quasi-continuous mappings into C_p(X) and product spaces

机译:拟连续映射到C_p(X)和乘积空间的范数连续性

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摘要

A compact space X is said to have the NQ property if for every α-favorable space A and every quasi-continuous function φ : A → C_P(X), there is a dense G_δ subset D of A such that φ is norm continuous at each point of D. We give a game theoretic proof to show that the property NQ is closed under arbitrary product.
机译:如果对于每个α有利空间A和每个拟连续函数φ:A→C_P(X),存在A的一个密集G_δ子集D,使得φ在范数上是连续的,则称紧凑空间X具有NQ性质。我们给出了博弈论证明,证明了NQ属性在任意乘积下是封闭的。

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