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On the 'transitivity' of consequence relations

机译:论结果关系的“及物性”

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A binary relation R on a set S is transitive iff for all a, b, c ∈ S, if aRb and bRc, then aRc. This almost never applies to the relations logicians tend to think of as consequence relations; where such relations are relations on a set at all, they are rarely transitive. Yet it is common to hear consequence relations described as 'transitive', and to see rules imposed to ensure 'transitivity' of these relations. This article attempts to clarify the situation.
机译:对于所有a,b,c∈S,如果集合aRb和bRc为aRc,则集合S上的二元关系R为传递iff。这几乎从来都不适用于逻辑学家倾向于认为是结果关系的关系。如果这种关系是一组关系,那么它们很少是可传递的。然而,听到后果关系被描述为“传递性”并看到为确保这些关系的“传递性”而施加的规则是很常见的。本文试图澄清这种情况。

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