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Tag Archives: Identity
Ontological Arithmetic. One Realistic Foot in the Door of the Philosophy of Mathematics
The aim of the present post is three-fold. I wish first to draw attention to the ontological theory of identity, i.e., of existents as identical with existents, and three quite basic principles of the theory. I then wish to then … Continue reading
Posted in Philosophy of Mathematics
Tagged After Aristotle, Apodicticism in Philosophy of Mathematics, Arithmetic, Definition of What It Is to Be Four Existents, Definition of What It Is to Be One Existent, Definition of What It Is to Be Three Existents, Definition of What It Is to Be Two Existents, Identity, Ontological Arithmetic, Philosophy of Mathematics, Reflexivity of Identity, Richard Hennessey, Symmetry of Identity, Transitivity of Identity
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Reading Levi Bryant on Zero, Consciousness, and Contradiction
0. For just about two years now, I have been following Levi Bryant’s blog, Larval Subjects, if not always faithfully; I offered a brief but pertinent statement of my appreciation for his blog in my post of October 23, 2013, … Continue reading
Posted in Contemporary Philosophers, Levi Bryant
Tagged Classical Philosophical Rationalism, Consciousness, Contradiction, Gottlob Frege’s Foundations of Arithmetic, Identity, Jean-Paul Sartre’s Being and Nothingness, Levi Bryant, Levi Bryant’s Larval Subjects, Non-Self-Identity, Principle of Non-Contradiction, Self-Identity, Zero
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Theories of Knowledge and Theories of (Linguistic) Representation in Parallel Outline 2
0. In my post of December 30, 2013, “Theories of Knowledge and Theories of Linguistic Representation in Parallel Outline 1,” having been inspired to do so by some passages in the “Introduction to Theory and Criticism” of The Norton Anthology of … Continue reading
Posted in Philosophy of Literature, Theory of Linguistic Representation
Tagged Aristotle, Bill Vallicella, Existential Quantifier, Identity, Logic, On the Soul, Representation, Seeing, The Norton Anthology of Theory and Criticism, Theory of Knowledge, Theory of Linguistic Representation, Universal Quantifier
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After Aristotle 