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Computer Algebra and the Formalisation of New Mathematics

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Although people have sought to integrate computer algebra with theorem proving since the 1990s, none of today’s proof assistants claim to offer such an integration. However, Isabelle is capable of some basic computer algebra tasks, including symbolic differentiation (and hence symbolic integration via the FTC ), deductive limit finding and exact arbitrary-precision real arithmetic. These facilities will be presented alongside their application to formalising last year’s celebrated result of an exponentially improved upper bound for Ramsey numbers.

Slides: https://www.cl.cam.ac.uk/~lp15/papers/Alexandria/SC-Square-2024.pdf

Recording: https://youtu.be/HeQKT6OeIX4

This talk is part of the Formalisation of mathematics with interactive theorem provers series.

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