Abstract

This chapter highlights that what is today perhaps most commonly called a “theory of meaning” (i.e., one where there is a robust sense of “theory” not exemplified in Wittgenstein's work) will in most cases be “pure” in Rorty's sense (i.e., it will have no direct epistemological concerns) and can (in Dummett's sense) only be a modest one, since it does not explain what “being in command of a concept” consists in. It typically treats a logical system of the kind developed by Frege as a point of comparison to shed light on some aspects of natural languages. Aspects of language that might be brought into focus by such a comparison are the “calculus” side of language (the side to which our “algebraic understanding” applies).