David Spivak, a mathematician known for his work in category theory, discusses a wide range of topics related to intelligence, creativity, and the nature of knowledge. He explains category theory in simple terms and explores how it relates to understanding complex systems and relationships.

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We discuss abstract concepts like collective intelligence, the importance of embodiment in understanding the world, and how we acquire and process knowledge. Spivak shares his thoughts on creativity, discussing where it comes from and how it might be modeled mathematically.

A significant portion of the discussion focuses on the impact of artificial intelligence on human thinking and its potential role in the evolution of intelligence. Spivak also touches on the importance of language, particularly written language, in transmitting knowledge and shaping our understanding of the world.

David Spivak

http://www.dspivak.net/

TOC:

00:00:00 Introduction to category theory and functors

00:04:40 Collective intelligence and sense-making

00:09:54 Embodiment and physical concepts in knowledge acquisition

00:16:23 Creativity, open-endedness, and AI's impact on thinking

00:25:46 Modeling creativity and the evolution of intelligence

00:36:04 Evolution, optimization, and the significance of AI

00:44:14 Written language and its impact on knowledge transmission

REFS:

Mike Levin's work

https://scholar.google.com/citations?user=luouyakAAAAJ&hl=en

Eric Smith's videos on complexity and early life

https://www.youtube.com/watch?v=SpJZw-68QyE

Richard Dawkins' book "The Selfish Gene"

https://amzn.to/3X73X8w

Carl Sagan's statement about the cosmos knowing itself

https://amzn.to/3XhPruK

Herbert Simon's concept of "satisficing"

https://plato.stanford.edu/entries/bounded-rationality/

DeepMind paper on open-ended systems

https://arxiv.org/abs/2406.04268

Karl Friston's work on active inference

https://direct.mit.edu/books/oa-monograph/5299/Active-InferenceThe-Free-Energy-Principle-in-Mind

MIT category theory lectures by David Spivak (available on the Topos Institute channel)

https://www.youtube.com/watch?v=UusLtx9fIjs