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Re: [Coq-Club] Fwd: "Lean is like Coq but better"


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  • From: Florent Hivert <Florent.Hivert AT lri.fr>
  • To: coq-club AT inria.fr
  • Subject: Re: [Coq-Club] Fwd: "Lean is like Coq but better"
  • Date: Thu, 9 Jan 2020 00:28:41 +0100
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  • Ironport-phdr: 9a23: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

> The reason it happened with the odd order theorem was that mathematicians
> wrote a good roadmap (two essentially self-contained books, by
> Bender--Glauberman and Peterfalvi) which mathematically-inclined computer
> scientists could follow, and it probably helped that the odd order theorem
> was a statement whose proof (not just the statement, but the proof too)
> mostly involved finite objects and hence LEM/AC were not an issue (some
> parts of it use representation theory and hence the complex numbers,
> although the use was not "serious" enough to require non- constructive
> arguments).

Actually complex number are not required. You need only the algebraic closure
of Q, the elements of which can be represented by a finite data-structure and
whose theory is completely computable.

A++

Florent



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