It would be better if coqutil used no axioms
Opened this issue · 5 comments
JasonGross commented
coqchk gives:
CONTEXT SUMMARY
===============
* Theory: Set is predicative
* Axioms:
Coq.ssr.ssrunder.Under_rel.Over_rel
Coq.ssr.ssrunder.Under_rel.Under_rel_from_rel
Coq.ssr.ssrunder.Under_rel.over_rel
Coq.Logic.FunctionalExtensionality.functional_extensionality_dep
coqutil.Map.SortedList.TODO_andres
Coq.ssr.ssrunder.Under_rel.over_rel_done
Coq.ssr.ssrunder.Under_rel.Under_rel
Coq.Logic.PropExtensionality.propositional_extensionality
Coq.ssr.ssrunder.Under_rel.Under_relE
coqutil.Map.SortedListString.TODO_andres
Coq.ssr.ssrunder.Under_rel.under_rel_done
* Constants/Inductives relying on type-in-type: <none>
* Constants/Inductives relying on unsafe (co)fixpoints: <none>
* Inductives whose positivity is assumed: <none>
You can ignore the ssr.ssrunder ones (coq/coq#5030), but it'd be nice to remove the other ones.
samuelgruetter commented
The TODOs in coqutil.Map
are scheduled to be fixed soon, but we weren't planning to remove functional and prop extensionality
JasonGross commented
What's the reason you use Leibniz equality on set
s rather than defining your own equivalence relation on them? As far as I can tell, doing this would allow you to remove all your uses of propext and most of your uses of funext.
andres-erbsen commented
Merged, thanks!
andres-erbsen commented
Trickling down at mit-plv/bedrock2#153 ...