Henry T. Horton

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Me


157 Answers

newest activity votes
17
Question about Milnor's talk at the Abel Prize
15
Examples of non-Riemann surfaces?
13
Dolbeault Cohomology is invariant under homeomorphisms
13
Not every metric is induced from a norm
12
Roadmap to study Atiyah-Singer index theorem
11
Can $\mathbb CP^n$ be the boundary of a compact manifold?
10
Show that unit circle is compact?
10
Torsion on $\pi_1(X)$, $X$ connected and open in $\mathbb{R}^n$
9
Homology, Algebraic Topology
8
Are two spaces manifolds if their product is a manifold?
8
support of a differential form on manifold
8
Moment map of the action of $\operatorname{SO}(3)$ on the sphere
8
Are absolute Galois groups compact topological groups
7
Find a number $x$ such that $\sum_{n=1}^\infty\frac{n^x}{2^n n!} = \frac{1539}{64}e^{1/2}$
7
If two CW complexes have isomorphic homotopy groups, are they homotopy equivalent?
7
Loopspace of Eilenberg Mac Lane space
7
Holomorphic Poincaré conjecture
7
Can $ABA-BAB=I$?
7
Cigar soliton solution
6
Does $S^1 \times S^2$ nontrivially covers itself?
6
Stable homotopy groups of $Sp(2n)$
6
Identifying a $\Delta$ complex
6
Why should a symplectic form be closed?
6
Computation of Laplace-Beltrami operator in a conformally equivalent metric
6
Cohomology of Grassmannian
5
Every curve is a geodesic??
5
thoughts about Cayley-Hamilton Theorem
5
Disc with two points identified
5
Do fiber and structure group determine the fiber bundle over a given space?
5
If $ \eta $ and $ \varphi $ are closed differential forms, then prove that $ \varphi \wedge \eta $ is a closed differential form.
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