Zulip Chat Archive
Stream: Is there code for X?
Topic: Finite basis with small vectors
Yaël Dillies (Sep 28 2022 at 08:32):
We have docs#finite_dimensional.fin_basis, but is there a definition for a finite basis where all vectors are small (all of length 1
would be fine by me)? Here is my context
import analysis.convex.topology
variables {E : Type*} [normed_add_comm_group E] [normed_space ℝ E] [finite_dimensional ℝ E]
Yaël Dillies (Sep 28 2022 at 08:35):
To un-#xy I am following the proof here, except that I restrict to a set, so for all x ∈ interior s
I need to construct a ball containing x
and a finite subset of s
whose convex hull contains that ball.
Last updated: Dec 20 2023 at 11:08 UTC