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This article develops a Gricean account for the computation of scalar implicatures in cases where one scalar term is in the scope of another. It shows that a cross-product of two quantitative scales yields the appropriate scale for many such cases. One exception is cases involving disjunction. For these, I propose an analysis that makes use of a novel, partially ordered quantitative scale for disjunction and capitalizes on the idea that implicatures may have different epistemic status.
This paper addresses the syntax and semantics plurals, and then applies it to reciprocal expressions. In the course of this investigation, I address two problems for the conventional view that a reciprocal makes essentially the same semantic contribution to the sentence as other noun phrases, but has an interesting internal structure. I will show that both problems are properties of plurality in general, and can be successfully explained along these lines. As a result, the paper is more about plurality in general than reciprocals though the goal of the paper is to account for the two problems relating to reciprocals.