Zermelo Fraenkel Choice @richarde.borcherds7998

Zermelo Fraenkel Choice @richarde.borcherds7998

Uploaded December 2021 | Updated September 2026, 2 weeks ago

This is part of a series of lectures on the Zermelo-Fraenkel axioms for set theory.

We dicuss the axiom of chice, and sketch why it is independent of the other axioms of set theory.

For the other lectures in the course see youtube.com/playlist?list=PL8yHsr3EFj52EKVgPi-p50fRP2_SbG2oi

Zermelo Fraenkel Choice

Modular forms: Theta functions in higher dimensions

Introduction to number theory lecture 3: Divisibility and Euclids algorithms.

Vinberg lecture part 4. Automorphic forms

Introduction to number theory lecture 13. The Chinese remainder theorem.

Complex analysis: Introduction

Introduction to number theory lecture 16. More numerical calculation

Modular forms: Hecke operators

The teapot test for quantum computers

Introduction to number theory lecture 6. Multiplicative functions.

Introduction to number theory lecture 35 Jacobi symbol

Complex analysis: Classification of elliptic functions

Richard E Borcherds |

Zermelo Fraenkel Choice