Zermelo Fraenkel Introduction
This lecture is part of an online course on the Zermelo Fraenkel axioms of set theory. This lecture gives an overview of the axioms, describes the von Neumann hierarchy, and sketches several approaches to interpreting the axioms (Platonism, von Neumann hierarchy, multiverse, formalism, pragmatism, and finitism). For the other lectures in the course see • Zermelo Fraenkel axioms

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Zermelo Fraenkel Extensionality

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Russell's Paradox - a simple explanation of a profound problem

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Walter B. Rudin: "Set Theory: An Offspring of Analysis"

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The Axiom of Choice

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The Most Controversial Idea In Math

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Zermelo Fraenkel Foundation

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The unsolvable problem that launched a revolution in set theory

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Russell's Paradox - A Ripple in the Foundations of Mathematics

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The Greatest Unsolved Problem In Mathematics

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Philosophy of Mathematics & Frege - Michael Dummett (1994)

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Modern "Set Theory" - is it a religious belief system? | Set Theory Math Foundations 250

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How the Axiom of Choice Gives Sizeless Sets | Infinite Series

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Richard P. Feynman: Probability and Uncertainty; The Quantum Mechanical View of Nature

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Weber's Law - Numberphile

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Gödel's Incompleteness Theorem - Numberphile

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Axioms of set Theory - Lec 02 - Frederic Schuller

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Fields Medal: James Maynard

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Zermelo Fraenkel Choice

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