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Separation of clones of cooperations by cohyperidentities

机译:通过同源性分离合作克隆

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An n-ary cooperation is a mapping from a nonempty set A to the nth copower of A. A clone of cooperations is a set of cooperations which is closed under superposition and contains all injections. Coalgebras are pairs consisting of a set and a set of cooperations defined on this set. We define terms for coalgebras, coidentities and cohyperidentities. These concepts will be applied to give a new solution of the completeness problem for clones of cooperations defined on a two-element set and to separate clones of cooperations by coidentities.
机译:n元合作关系是从非空集A到A的第n个幂的映射。合作关系的克隆是一组合作关系,这些合作关系在叠加状态下封闭并且包含所有注入。 Coalgebras是由一组和在此组上定义的一组协作组成的对。我们定义了代数,共同身份和共同身份的术语。这些概念将用于为在两个元素集上定义的合作克隆提供完整性问题的新解决方案,并通过共同身份分离合作克隆。

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