Schulting, D. (ed.), Kantian Nonconceptualism. London: Palgrave Macmillan, 2016. In the Critique of Pure Reason, Kant says that “appearances can certainly be given in intuition without functions of the understanding” (A90/B122) and also that “intuition by no means requires the functions of thinking” (A91/B123). This opens up the real possibility of what Kant calls “blind … [continue reading]
Monthly Archives: June 2025
The Fermi Delusion: Why Aliens Haven’t Called and Probably Never Will.
(SETI Institute, 2025) You can also download and read or share a .pdf of the complete text of this essay by scrolling down to the bottom of this post and clicking on the Download tab. The Fermi Delusion: Why Aliens Haven’t Called and Probably Never Will 1. Introduction The Fermi Paradox—why do we see no … [continue reading]
Kant’s Non-Conceptualism, Rogue Objects, and the Gap in the B Deduction: A Podcast.
Schulting, D. (ed.), Kantian Nonconceptualism. London: Palgrave Macmillan, 2016. Robert Hanna’s “Kant’s Non-Conceptualism, Rogue Objects, and the Gap in the B Deduction” is about the nature of the relationship between (1) the doctrine of Non-Conceptualism about mental content, (2) Kant’s Transcendental Idealism, and (3) the Transcendental Deduction of the Pure Concepts of the Understanding, or … [continue reading]
Mathematical Skepticism: Infinity and Real Numbers, #4.
(Scientific American, 2023) TABLE OF CONTENTS 1. Introduction 2. Chaitin and Borel 3. B.H. Slater 4. N.J. Wildberger 5. A Benacerraf-Inspired Critique of Real Numbers 6. Critique of Other Accounts of Real Numbers 7. Infinite Decimals and a Contradiction The following essay has been published in four installments; this installment, the fourth and final one, … [continue reading]
Kantian Non-Conceptualism: A Podcast.
Schulting, D. (ed.), Kantian Nonconceptualism. London: Palgrave Macmillan, 2016. In “Kantian Non-Conceptualism,” Robert Hanna advances a rigorous defense of non-conceptual mental content, contending not only for its existence but for its foundational role in cognition. Against the dominant “Conceptualist” thesis—which holds that all mental content is structured by and accessible only through conceptual capacities—Hanna articulates and … [continue reading]
Mathematical Skepticism: Infinity and Real Numbers, #3.
(Scientific American, 2023) TABLE OF CONTENTS 1. Introduction 2. Chaitin and Borel 3. B.H. Slater 4. N.J. Wildberger 5. A Benacerraf-Inspired Critique of Real Numbers 6. Critique of Other Accounts of Real Numbers 7. Infinite Decimals and a Contradiction The following essay will be published in four installments; this installment, the third, contains sections 5 … [continue reading]
Announcing the Publication of Borderless Philosophy 8 (2025).
You can also download and read or share a .pdf of the complete text of this announcement and Table of Contents by scrolling down to the bottom of this post and clicking on the Download tab. BORDERLESS PHILOSOPHY 8 (2025): TABLE OF CONTENTS 1. Babette Babich, (Fordham University, USA), “Feyerabend’s ‘Science as Art’ and Aloïs … [continue reading]
Mathematical Skepticism: Infinity and Real Numbers, #2.
(Scientific American, 2023) TABLE OF CONTENTS 1. Introduction 2. Chaitin and Borel 3. B.H. Slater 4. N.J. Wildberger 5. A Benacerraf-Inspired Critique of Real Numbers 6. Critique of Other Accounts of Real Numbers 7. Infinite Decimals and a Contradiction The following essay will be published in four installments; this installment, the second, contains section 4. … [continue reading]
Kant and Nonconceptual Content: A Podcast.
Schulting, D. (ed.), Kantian Nonconceptualism. London: Palgrave Macmillan, 2016. In “Kant and Nonconceptual Content,” Robert Hanna argues that Immanuel Kant is a significant early proponent of nonconceptual mental content—Kant’s notion of intuitional cognitive content is fundamentally equivalent to contemporary notions of nonconceptual content. Hanna contends that Kant’s famous dictum “intuitions without concepts are blind” should be understood as … [continue reading]
Mathematical Skepticism: Infinity and Real Numbers, #1.
(Scientific American, 2023) TABLE OF CONTENTS 1. Introduction 2. Chaitin and Borel 3. B.H. Slater 4. N.J. Wildberger 5. A Benacerraf-Inspired Critique of Real Numbers 6. Critique of Other Accounts of Real Numbers 7. Infinite Decimals and a Contradiction The following essay will be published in four installments; this installment, the first, contains sections 1-3. … [continue reading]