The Harry Potter Approach to Proof Assistants – Lean, Agda & AI | aboutlogic: premises #04

Your support helps us keep these conversations going! If you’d like to contribute, you can buy us a coffee here: https://buymeacoffee.com/aboutlogic How do interactive theorem provers like Lean and Agda change the way we teach and do mathematics? In this aboutlogic: premises episode, Deniz and Thorsten discuss the role of proof assistants in education, the differences between Lean and Agda, and how AI is transforming formal verification. Listen to the podcast on the go: https://aboutlogic.podigee.io/ 00:00:32 Further Reading & Resources: Get the HoTT Book for free (no advertisement): https://homotopytypetheory.org/book/ Thorsten Altenkirch: http://www.cs.nott.ac.uk/~psztxa/ Deniz Sarikaya: https://www.denizsarikaya.de/ Creative Production: Jan-Niklas Meyer: http://www.jammos.com/ Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts.

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Joel David Hamkins – Set Theory, Pluralism & the Multiverse View | #13 aboutlogic

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Dana Scott – Lambda Calculus, Forcing & the Foundations of Math | #14 aboutlogic

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Emily Riehl – Higher Category Theory, Homotopy & AI in Math | aboutlogic #15

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Philosopher David Chalmers asks: When we talk to AI, what are we talking to?

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Nobody Explained the Schrödinger Equation Like THIS!

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Creator of C++: Bell Labs, Negative Overhead Abstraction, Mistakes | Bjarne Stroustrup

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The Most Important Conversation in AI Right Now

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URGENT UPDATE - Iran War Expert: A Mass Casualty Attack Is Coming! | Robert Pape

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A Top Mathematician's 9 Lessons for Anyone Who Feels Behind | Ken Ono, Axiom Math

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Synthetic vs. Analytic Math: Inspired by Emily Riehl | aboutlogic: premises #03

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No Boss, No Money: The Raw Reality of China’s Gen-Z Freelancers

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Creator of OCaml: Functional Programming, Formal Verification, Programming Languages | Xavier Leroy

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Season 1 Recap: Feedback, Highlights & Season 2 Preview | #11 aboutlogic

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Urs Schreiber – Quantum (Physics, Computing), Topos & Homotopy Theory | #12 aboutlogic

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