This course presents highlights of the more technical side of philosophy. It studies a cluster of puzzles, paradoxes, and intellectual wonders.

What you'll learn. You will learn how to prove a number of beautiful theorems, including Cantor's Theorem, the Banach-Tarski Theorem, and Gödel's Theorem.

27 янв. 2016 г. · An introduction to highlights from the technical side of philosophy--from the higher infinite to Gödel's Theorem.

This course explores different kinds of infinity; the paradoxes of set theory; the reduction of arithmetic to logic; formal systems; paradoxes involving the ...

Продолжительность: 3:13
Опубликовано: 8 мая 2015 г.

This course presents highlights of the more technical side of philosophy. It studies a cluster of puzzles, paradoxes, and intellectual wonders.

15 июн. 2021 г. · Free MIT math & philosophy course -- Paradox & Infinity -- starts June 22! Link. With MIT's Agustín Rayo (discoverer of Rayo's number!). Here's ... 2021 run of MIT's free math & philosophy course, Paradox ... 24.118x Paradox & Infinity --- that blends math, philosophy, and ... Free Philosophy Course (from MIT) on edX: Paradox & Infinity. 24.118x Paradox & Infinity. A new online edX course from MIT ... Другие результаты с сайта www.reddit.com

In this class we will study a cluster of puzzles, paradoxes and intellectual wonders—from the higher infinite to Gödel's Theorem—and discuss their philosophical ...

Buy at MIT Press Rayo, Agustín. On the Brink of Paradox: Highlights from the Intersection of Philosophy and Mathematics. MIT Press, 2019. ISBN ...

NOTE #, TOPICS. 1, The Cantorian Theory of Size (Part I) (PDF). 2, The Cantorian Theory of Size (Part II) (PDF). 3, The Ordinals (Part I) (PDF).