Online research in philosophy

What is the Problem of Universals? In this paper we take up the classic question and proceed as follows. In Sect. 1 we consider three problem solving settings and define the notion of problem solving accordingly. Basically I say that to solve problems is to eliminate undesirable, unspecified, or apparently incoherent scenarios. In Sect. 2 we apply the general observations from Sect. 1 to the Problem of Universals. More specifically, we single out two accounts of the problem which are based on the idea of eliminating apparently incoherent scenarios, and then propose modifications of those two accounts which, by contrast, are based on the idea of eliminating unspecified scenarios. In Sect. 3 we spell out two interesting ramifications.

Whereas traditional nominalists accept the realist's challenge to solve a 'Problem of Universals', the Ostrich Nominalist responds that there is no such Problem to answer. I suggest that Ostrich Nominalist arguments expose a genuine flaw in the realist project. However, I argue, Ostrich Nominalism is ultimately defeated by a problem about the analysis of qualitative sameness and difference. Qualitative sameness and difference are adequately understood only as sameness or difference in some respect. The need to say what these respects of sameness and difference are (if not universals) constitutes a genuine Problem of Universals; consequently—I claim—the Ostrich Nominalist is mistaken.

On the relations of universals and particulars, by B. Russell.--Universals and resemblances, by H. H. Price.--On concept and object, by G. Frege.--Frege's hidden nominalism, by G. Bergmann.--Universals, by F. P. Ramsey.--Universals and metaphysical realism, by A. Donagan.--Universals and family resemblances, by R. Bambrough.--Particular and general, by P. F. Strawson.--The nature of universals and propositions, by G. F. Stout.--Are characteristics of particular things universal or particular? By G. E. Moore and G. F. Stout.--The relation of resemblance, by P. Butchvarov.--Qualities, by N. Wolterstroff.--On what there is, by W. V. Quine.--Empiricism, semantics, and ontology, by R. Carnap.--The languages of realism and nominalism, by R. B. Brandt.--Grammar and existence: a preface to ontology, by W. Sellars.--A world of individuals, by N. Goodman.--Bibliographical notes (p. [307]-308).

The problem of universals arises when philosophy attempts to give an account of the relationship mind and objects, between language and the world. How do words succeed in being about things? In this paper I show how the problem of universals arises out of a particular theory about the relationship of words to things and that when an alternative theory is accepted the notion of universal dissipates and is replaced by the concept of meaning. Meaning, however, has its own problems. In the end I conclude that there are no universals.

In this article1 I will examine a metaontological problem, which has lately been thematized for example in [19]: what is the problem of universals? I will argue for a different solution from the one that has recently been popular, a solution that represents a return to an older view.

In this paper I explore the logical relationship between the question of the reality of qualia and the problem of universals. I argue that nominalism is inconsistent with the existence of qualia, and that realism either implies or makes plausible the existence of qualia. Thus, one's position on the existence of qualia is strongly constrained by one's answer to the problem of universals.

In this paper, I explore the origins of the ‘problem of universals’. I argue that the problem has come to be badly formulated and that consideration of it has been impeded by falsely supposing that Platonic Forms were ever intended as an alternative to Aristotelian universals. In fact, the role that Forms are supposed by Plato to fulfill is independent of the function of a universal. I briefly consider the gradual mutation of the problem in the Academy, in Alexander of Aphrodisias, and among some of the major Neoplatonic commentators on Aristotle, including Porphyry and Boethius.

There is no single problem of universals but a family of difficulties that treat of a variety of interwoven metaphysical, epistemological, logical and semantic themes. This makes the problem of universals resistant to canonical reduction (to a ‘once-and-for-all’ concern). In particular, the problem of universals cannot be reduced to the problem of supplying truth-makers for sentences that express sameness of type. This is (in part) because the conceptual distinction between numerical and qualitative identity must first be drawn before a sentence is eligible to be supplied with truth-makers. The case is made through a consideration of a recent argument by Gonzalo Rodriguez-Pereyra.

The philosophical problem of universals is traditionally framed as the problem about the ontological status of universals. It is often said that the ontological status of universals is a post-Aristotelian problem that was bequeathed to the Middle Ages by a famous sentence in Porphyry's Isagoge. 1 Porphyry raises but then refuses to answer three questions about the ontological status of genera and species, saying that they are too "deep" for the present investigation. 2 Although Porphyry is the first to announce the problem, it was Boethius's commentary on Porphyry, rather than the Isagoge itself, that made this sentence famous and that is therefore responsible for the problem of universals in ..

In this article I address the Problem of Universals by answering questions about what facts a solution to the Problem of Universals should explain and how the explanation should go. I argue that a solution to the Problem of Universals explains the facts the Problem of Universals is about by giving the truthmakers (as opposed to the conceptual content and the ontological commitments) of the sentences stating those facts. I argue that the sentences stating the relevant facts are those like 'a has the property F', that is, sentences stating that a particular has a certain property. Finally I show how answering these questions in this way transforms the Problem of Universals, traditionally conceived as the One over Many, that is, the problem of explaining how different particulars can have the same properties, into the Many over One, that is, the problem of explaining how the same particular can have different properties. The Problem of Universals is the problem of the Many over One.