front cover of Acquaintance, Knowledge, and Logic
Acquaintance, Knowledge, and Logic
New Essays on Bertrand Russell's "The Problems of Philosophy"
Edited and with an Introduction by Donovan Wishon and Bernard Linsky
CSLI, 2015
Bertrand Russell, the recipient of the 1950 Nobel Prize for Literature, was one of the most distinguished, influential, and prolific philosophers of the twentieth century. Acquaintance, Knowledge, and Logic brings together ten new essays on Russell’s best-known work, The Problems of Philosophy. These essays, by some of the foremost scholars of his life and works, reexamine Russell’s famous distinction between “knowledge by acquaintance” and “knowledge by description,” his developing views about our knowledge of physical reality, and his views about our knowledge of logic, mathematics, and other abstract matters. In addition, this volume includes an editors’ introduction, which summarizes Russell’s influential book, presents new biographical details about how and why Russell wrote it, and highlights its continued significance for contemporary philosophy.
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front cover of Russell's Metaphysical Logic
Russell's Metaphysical Logic
Bernard Linsky
CSLI, 1999
This study reconciles distinct aspects of Russell's thought long thought to be incompatible, the metaphysics of universals and facts from Russell's Logical Atomism period and the philosophical justification of the ramified theory of types in the Introduction to Principia Mathematica. This account, which interprets Russell as being a realist about both universals and propositional functions, while distinguishing the two, provides a defense of some problematic features of the logic of PM including the Axiom of Reducibility and the Vicious Circle Principle. Russell's seemingly ambivalent attitude towards propositions and functions is explained by interpreting both with a broadened notion of logical construction. Contrary to other recent interpretations, this account follows Alonzo Church's technical formulation of the ramified theory of types and interprets the quantifiers as objectual, ranging over functions as entities, while being consistent with the 'multiple relation' theory of judgment.
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