Zulip Chat Archive
Stream: Is there code for X?
Topic: converse to docs#set.countable_univ
Felix Weilacher (Apr 23 2023 at 23:10):
I would like to prove countable α
from (univ : set α).countable
.
It follows from docs#set.countable.to_subtype, docs#countable.of_equiv, and docs#equiv.set.univ but it also seems like something we might already have.
Felix Weilacher (Apr 23 2023 at 23:10):
docs#set.countable_univ since apparently the link doesn't work in the topic
Yaël Dillies (Apr 24 2023 at 07:28):
To be honest, I would have expected set.countable_univ : (univ : set α).countable ↔ countable α
.
Last updated: Dec 20 2023 at 11:08 UTC