Daniel James

Raphael van Riel

Rebekka Hufendiek

Social functions and functional explanations play a prominent role not only in our everyday reasoning but also in classical as well as contemporary social theory and empirical social research. This volume explores metaphysical, normative, and methodological perspectives on social functions and functional explanations in the social sciences. It aims to push the philosophical debate on social functions forward along new investigative lines by including up-to-date discussions of the metaphysics of social functions, questions concerning the nature of functional explanations within the social domain, and various applications of functionalist theorising. As such, this is one of the first collections to exclusively address a variety of philosophical questions concerning the nature and relevance of social functions.

Metaphysical, Normative, and Methodological Perspectives

Social Functions in Philosophy

This volume investigates the notion of reduction. Building on the idea that philosophers employ the term ‘reduction’ to reconcile diversity and directionality with unity, without relying on elimination, the book offers a powerful explication of an “ontological”, notion of reduction the extension of which is (primarily) formed by properties, kinds, individuals, or processes. It argues that related notions of reduction, such as theory-reduction and functional reduction, should be defined in terms of this explication. Thereby, the book offers a coherent framework, which sheds light on the history of the various reduction debates in the philosophy of science and in the philosophy of mind, and on related topics such as reduction and unification, the notion of a scientific level, and physicalism. The book takes its point of departure in the examination of a puzzle about reduction. To illustrate, the book takes as an example the reduction of water. If water reduces to H2O, then water is identical to H2O – thus we get unity. Unity does not come at the price of elimination – claiming that water reduces to H2O, we do not thereby claim that there is no water. But what about diversity and directionality? Intuitively, there should be a difference between water and H2O, such that we get diversity. This is required for there to be directionality: in a sense, if water reduces to H2O, then H2O is prior to, or more basic than water. At least, if water reduces to H2O, then H2O does not reduce to water. But how can this be, if water is identical to H2O? The book shows that the application of current models of reduction does not solve this puzzle, and proposes a new coherent definition, according to which unity is tied to identity, diversity is descriptive in nature, and directionality is the directionality of explanation.

Raphael van Riel

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