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Dec
27
awarded  Nice Question
Dec
27
comment Volumes of n-balls: what is so special about n=5?
Yes, this is an analytic argument I referred to implicitly. I'd like to know if there is any geometry behind that.
Dec
27
comment Volumes of n-balls: what is so special about n=5?
Well, for an $n$-dimensional ball of radius $R$ we can consider the ratio $$\frac{V_n(R)}{R^n}.$$ This is a "dimensionless" quantity.
Dec
27
awarded  Student
Dec
27
asked Volumes of n-balls: what is so special about n=5?
Dec
24
awarded  Enlightened
Dec
24
awarded  Nice Answer
Dec
23
revised Spreading points in the unit interval to maximize the product of pairwise distances
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Dec
23
revised Spreading points in the unit interval to maximize the product of pairwise distances
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Dec
23
answered Spreading points in the unit interval to maximize the product of pairwise distances
Dec
23
answered famous space curves in geometry history?
Dec
22
revised How to check if transformation is affine?
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Dec
22
answered How to check if transformation is affine?
Dec
18
answered Invariant Subspace Problem
Dec
17
awarded  Suffrage
Dec
17
revised Geometric intuition for the Householder transformation
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Dec
17
revised Geometric intuition for the Householder transformation
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Dec
17
answered Geometric intuition for the Householder transformation
Dec
16
awarded  Enthusiast
Dec
14
comment Constructing a Cantor-like set by subtracting closed intervals
Alternatively, the measure of the set will not depend on whether you subtract closed or open intervals since the difference is a countable sequence of endpoints, i.e. a measure zero set.