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As someone with a highly uneven and kinda basic maths background, I'd have thought that simplification of a proof, and pulling things into a coherent whole would be exactly what computers excel at, but everything I've seen (or heard) suggests that's not really the case. Are you able to explain why?
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Proof and program are twins. Formalized theorems can be incompatible for exactly the same reasons that programming APIs can be incompatible.
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What were the agents based on?
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When two sources formalized the same object in incompatible ways, did the swarm mostly emit translation lemmas between them, or did someone pick a canonical definition and have downstream proofs rewritten to match? The second feels like where the "coherent whole" cost actually sits, and I'm curious how much of the 500-source effort was that reconciliation versus line-by-line translation.
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[flagged]
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Producing a formalized proof from a non-formalized proof in a paper or book should not be considered a violation of copyright.
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Indeed; one cannot copyright mathematical ideas, only their specific expressions. And the formalization is a different expression.
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