Theoretical progress is amortized practical progress?
Practical progress: a bit of work per day, "continuous"
Theoretical progress: mostly nothing but an occasional breakthrough, "discrete"
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Last month, I gave a talk at the @ToposInstitute explaining how to think about amortized analysis coalgebraically, where a "potential function" is a structure-preserving morphism in a cost-aware category: https://youtu.be/A4TTyeVsheM
(paper published here: https://entics.episciences.org/14797)
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as far as I'm concerned really there's only two types of software: inductive and coinductive
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What is a (co)limit in a (generalized) multicategory?
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