Is there a particular-universal distinction? Is there a difference of kind between all the particulars on the one hand and all the universals on the other? Can we demonstrate that there is such a difference without assuming what we set out to show? In 1925 Frank Ramsey made a famous attempt to answers these questions. He came to the sceptical conclusion that there was no particularuniversal distinction, the theory of universals being merely “a great muddle”. Following Russell, Ramsey identified three (...) kinds of distinction, psychological, physical and logical, in terms of which the particular-universal distinction might be understood. Ramsey argued that the particular-universal distinction could not be understood in terms of any of these kinds of distinction. Ramsey concluded that the particular-universal distinction, being neither psychological, physical or logical, was no distinction at all. The conclusion that there is no particular-universal distinction cannot be substantiated on the basis of the arguments that Ramsey provides. At least one of these arguments, the argument that the particular-universal distinction cannot be a ‘physical’ distinction, is flawed. (shrink)

There cannot be a reductive theory of modality constructed from the concepts of sparse particular and sparse universal. These concepts are suffused with modal notions. I seek to establish this conclusion by tracing out the pattern of modal entanglements in which these concepts are involved. In order to appreciate the structure of these entanglements a distinction must be drawn between the lower-order necessary connections in which particulars and universals apparently figure, and higher-order necesary connections. The former type of connection relates (...) specific entities. By contrast, the latter type of connection is unspecific: it relates entities to some others. I argue that whilst there may be techniques that succeed in providing reductive truth conditions for sentences that say particulars and universals figure in lower-order necessary connections, such techniques cannot succeed in providing reductive truth conditions for sentences that say these entities figure in higher-order necessary connections. I conclude that this situation leaves reductionists with a dilemma. If they wish to affirm that there are particulars and universals then the project of reducing modality by positing these entities must be abandoned. Alternatively, they may continue to deploy their usual reductive techniques but then they must abandon the doctrine that there is more than one fundamental category of entity. (shrink)

Identities formed with proper names may be contingent. this claim is made first through an example. the paper then develops a theory of the semantics of concrete things, with contingent identity as a consequence. this general theory lets concrete things be made up canonically from fundamental physical entities. it includes theories of proper names, variables, cross-world identity with respect to a sortal, and modal and dispositional properties. the theory, it is argued, is coherent and superior to its rivals, in that (...) it stems naturally from a systematic picture of the physical world. (shrink)