Currently Working On
Let \(G\) be a Hausdorff topological group, and let \(\Gamma\le G\). Suppose the induced topology of \(\Gamma\) is locally compact. Then \(\Gamma\) is closed in \(G\). If \(\Gamma\) is discrete, then \(\Gamma\) is closed and has no limit points in \(G\).
Current Projects
Studying The Arithmetic Theory of Automorphic Forms, grad apps :(
Featured Idea
Cool theorem check out at link.
Featured Exercise
Some horrible Hatcher exercise I really like. Solution here.
Confused About
The octahedral axiom
Reading
Amelia Thornheart
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From Last.fm: Placeholder
blah blah
Small
smol