Is it true that all sesquilinear forms on a paracompact Hilbert space equipped with a semidifferentiable manifold are dense in the reals supplied only all constant bundles are Cauchy?

Question

kainui · Answer

I used the fact that the maps are bijective with unitarily equivalent norms in the Banach sense, however I haven't figured out how to show that the supremum of the limit on the cartesian product on $\mathbb{R}^d \in C^0[0,1)$ is a finite subcover of the sequence.

Perhaps I should use the completeness axiom of the T2 Borel theorem defined on the manifold? Not sure how I'd go about doing this though.

imqwerty · Answer

spam

tennischampion · Answer

Mod doesn't Spam now I argee with @Conqueror  now hmm......

kainui · Answer

Mods spam all the time, just ask @Miracrown or @iambatman

kainui · Answer

They would know

kainui · Answer

they spam

kainui · Answer

often

kainui · Answer

It sounds pretty confusing, but really all of this is fairly intuitive and pretty succinctly explained in 11 minutes: https://www.youtube.com/watch?v=dQw4w9WgXcQ

anonymous · Answer

Hey, I don't spam! At least not here hehe. Anyways, people on this site are too often concerned with petty things when they should be focusing on learning and the question itself!