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Jeff Strom
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Apr
20
comment
Polygons with centroid at origin and vertices on compact codimension one submanifold of $\mathbb{R}^{n}\{0\}$
If true for a plane, just intersect your manifold with a general position plane and get your points. Maybe you want your points in general position, though?
Apr
1
asked
The image of the Hurewicz map for rational loop spaces
Apr
1
revised
Avoiding Fibonaccilike sequences
Fixed displayed math in question to make it meaningful; hopefully the intended question.
Mar
28
reviewed
Approve
Submultiplicative matrix norm: Max Norm
Mar
18
comment
Two Hspace structures on S^3 and [X,S^3] different as groups for each: Explicit Example?
Good point, and not one I have resolved yet. I sort of answered the question I thought you asked, not the one you did ask. Still thinking.
Mar
17
answered
Two Hspace structures on S^3 and [X,S^3] different as groups for each: Explicit Example?
Mar
6
reviewed
Reject
nontrivial theorems with trivial proofs
Jan
29
awarded
Yearling
Jan
16
awarded
Nice Question
Jan
10
reviewed
Approve
Reference request for generalization of groups with out identity element?
Dec
16
revised
Polynomials of low degree that clone polynomials of higher degree
clarified second condition
Dec
14
awarded
Tumbleweed
Dec
11
revised
A sumofdeterminants identity
[Edit removed during grace period]
Dec
10
answered
A sumofdeterminants identity
Dec
10
answered
Whitehead for maps
Dec
10
revised
Can a subset of the plane have nontrivial $H_2$ or $\pi_2$?
Spelling
Dec
10
awarded
Populist
Dec
10
awarded
Good Answer
Dec
9
awarded
Mortarboard
Dec
9
awarded
Nice Answer
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