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On a condition of existence of non-anticipating selections

机译:关于不期待选择的存在条件

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The hereditary selections of multi-functions play an important role in the theory of diferential games in connection with the construction of resolving quasi-strategies. The existence of a non-anticipating selection of a non-anticipating multi-function is considered. In most cases important for applications, it is known that any non-anticipating multi-function with non-empty compact values has a non-anticipating selection. Namely, the result is valid when the non-anticipation property is defined by a totally ordered family in the domain of ”time” variable. In this note, we show that the condition is essential: when the family is not totally ordered, there exists a hereditary multi-function with non-empty compact values that has no non-anticipating selections.
机译:遗传选择的多函数在与解决准策略的构建有关的差异游戏理论中起重要作用。考虑存在非预期选择的非预期多功能的选择。在对于应用的大多数情况下,已知任何具有非空的紧凑型值的非预期多功能具有非预期选择。即,当非预期属性由“时间”变量域中的完全有序的家庭定义时,结果是有效的。在本说明中,我们表明条件至关重要:当家庭未完全下令时,存在具有非空的紧凑型值的遗传多功能,其没有非预期选择。

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