Zulip Chat Archive
Stream: mathlib4
Topic: to_additive translating pow to nsmul
Ruben Van de Velde (Jan 11 2023 at 20:34):
It seems like mathlib3 to_additive
can translate pow
to nsmul
rather than smul
(e.g. docs#set.nsmul_subset_nsmul), but mathlib4 doesn't. Is that known?
Yaël Dillies (Jan 11 2023 at 20:35):
Nevermind, I can't read
Floris van Doorn (Jan 12 2023 at 12:16):
In Lean 3 we had the translations
pow -> nsmul
npow -> nsmul
zpow -> zsmul
This is a bit inconsistent, and in many files we translate pow
to smul
, so I tried changing the translation in mathlib4: pow -> smul
. This was probably a bad idea without backporting the change. Shall I change it back to pow -> nsmul
in mathlib4?
Do we have an idea whether we have more lemmas that we want to be called nsmul
than lemmas that want to be called smul
?
Floris van Doorn (Jan 12 2023 at 12:22):
I opened mathlib4#1502 as WIP PR
Eric Wieser (Jan 12 2023 at 12:34):
I woudl expect the vast majority want to be called nsmul
, there are vanishingly few places where the pow
operator is generalized to more than just nat
Eric Wieser (Jan 12 2023 at 12:35):
(docs#pi.has_pow is the only one that comes to mind)
Floris van Doorn (Jan 12 2023 at 12:40):
But we're not consistent in always calling (n : ℕ) • _
nsmul
and _ ^ (n : ℕ)
pow
. But you're probably right anyway, that the Lean 3 heuristic matches the current lemma names much better.
Eric Wieser (Jan 12 2023 at 12:43):
My claim would be that that inconsistency is accidental not deliberate, and we should fix such cases when we find them
Floris van Doorn (Jan 12 2023 at 12:47):
I'll try to flag such inconsistencies in mathlib4#1502. After that is merged, someone can go through the comments and change the names.
Floris van Doorn (Jan 23 2023 at 13:44):
I think I fixed all errors in mathlib4#1502, which is now ready for review
Last updated: Dec 20 2023 at 11:08 UTC