The paper is a rejoinder to a challenge against the particularist version of the mental files framework posed by the relationist approach based on the notion of content coordination [such as recent attempt by Rachel Goodman and Aidan Gray in ]. Relationists argue that important explanatory goals of MFF: could be achieved without positing files as mental particulars, as there is a relationist notion of content coordination at hand that can be aptly used for “filing without files”; and should be (...) so achieved, as there are difficulties that afflict the particularist approach to MFF and the relationist account is simply better. However, both claims should be rejected. The particularist approach to MFF, properly interpreted, would not get into the troubles it is accused of generating. Indeed, it is the relationist approach that gets in trouble. Specifically, it lacks resources for explanation of nuances, which can be easily accounted for in terms of particularist interpretation, and, furthermore, it lowers the interdisciplinary standing of the whole framework. The particularist version is therefore better. (shrink)

According to the species of neo‐logicism advanced by Hale and Wright, mathematical knowledge is essentially logical knowledge. Their view is found to be best understood as a set of related though independent theses: (1) neo‐fregeanism—a general conception of the relation between language and reality; (2) the method of abstraction—a particular method for introducing concepts into language; (3) the scope of logic—second‐order logic is logic. The criticisms of Boolos, Dummett, Field and Quine (amongst others) of these theses are explicated and assessed. (...) The issues discussed include reductionism, rejectionism, the Julius Caesar problem, the Bad Company objections, and the charge that second‐order logic is set theory in disguise.The irresistible metaphor is that pure abstract objects […] are no more than shadows cast by the syntax of our discourse. And the aptness of the metaphor is enhanced by the reflection that shadows are, after their own fashion, real. (Crispin Wright [1992], p. 181–2)But I feel conscious that many a reader will scarcely recognise in the shadowy forms which I bring before him his numbers which all his life long have accompanied him as faithful and familiar friends; (Richard Dedekind [1963], p. 33)1 Introduction2 Logical‐historical preliminaries3 The linguistic turn4 Reductionism5 Rejectionism6 The ‘Julius Caesar’ problem7 Second‐order logic8 Bad company objections9 Conclusion. (shrink)

In order to illustrate the nature of the indeterminacy of meaning, Donald Davidson sometimes compares it to the fact that we can measure length or temperature on different scales. In the following paper I try to explain first why we are supposed to expect such an analogy, given the semantics of the word meaning and of the word length or temperature. In the second part I examine how close the analogy is by distinguishing different forms of indeterminacy of meaning (viz., (...) the indeterminacy of reference and the indeterminacy of truth) and ask whether both forms have an equivalent in a theory of measurement. I shall conclude that this is indeed the case. (shrink)