Closed ybertot closed 2 years ago
These are supposed to be internal lemmas, to instanciate normedZmodType
structures. Why can't you use the ones from the theory: normfV
?
(fun (x : complex R) => `|x|) has type R[i] -> R[i] (modulo conversion), but I am interested in the function of type complex R -> R, and I need the inversion property for this function. Does it make sense?
So, normcV is the theorem that is really important to me, I don't really care about normCV, and only the latter is provided by normfV.
Should we postpone this PR to the next release (1.1.4)?
A use case for this lemma is visible in Mohit Tekriwal's development. This is apparently used to ease the intermixing of developments relying on Coquelicot.
A use case for this lemma is visible in Mohit Tekriwal's development. This is apparently used to ease the intermixing of developments relying on Coquelicot.
Maybe you mean this link https://github.com/mohittkr/iterative_convergence.
Yes you are right.
Should we provide a section before Section ComplexField
with the theory of normc
and keep only the normC
theory inside the Section ComplexField
?
Should we provide a section before
Section ComplexField
with the theory ofnormc
and keep only thenormC
theory inside theSection ComplexField
?
Something like https://github.com/math-comp/real-closed/pull/35/commits/4e9346fbf59fb9e1fce294472458f90fa05b516e ?
No opinion on this one? Should we postpone to the next release?