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revised Proving that $e^{\pi}-{\pi}^e\lt 1$ without using a calculator
added 88 characters in body
1d
answered Proving that $e^{\pi}-{\pi}^e\lt 1$ without using a calculator
Aug
26
revised LCM of randomly selected integers
added 647 characters in body
Aug
26
answered LCM of randomly selected integers
Aug
26
accepted Large regions of the plane $(x,y) \in \mathbb{Z}^2$ with no relatively prime points: $\mathrm{gcd}(x,y) > 1$
Aug
26
comment Large regions of the plane $(x,y) \in \mathbb{Z}^2$ with no relatively prime points: $\mathrm{gcd}(x,y) > 1$
this is perfect. the number you get using Chinese Remainder Theorem get pretty large, but all I asked is some way to assure me the existence of large holes.
Aug
26
comment Large regions of the plane $(x,y) \in \mathbb{Z}^2$ with no relatively prime points: $\mathrm{gcd}(x,y) > 1$
What do you mean pairwise distinct? We have infinitely many prime numbers, so it's good. I am guessing you mean distinct along each row or each column ?
Aug
26
revised Large regions of the plane $(x,y) \in \mathbb{Z}^2$ with no relatively prime points: $\mathrm{gcd}(x,y) > 1$
added 8 characters in body
Aug
26
asked Large regions of the plane $(x,y) \in \mathbb{Z}^2$ with no relatively prime points: $\mathrm{gcd}(x,y) > 1$
Aug
26
awarded  Revival
Aug
25
comment Groups of order $8n$ have at least five distinct conjugacy classes
@JasonDeVito OK. There could be any odd number of Sylow 2-groups, all conjugate to each other, which intersect each other in interesting ways.
Aug
25
revised Groups of order $8n$ have at least five distinct conjugacy classes
added 47 characters in body
Aug
25
comment Groups of order $8n$ have at least five distinct conjugacy classes
@JasonDeVito Third Sylow theorem says the maximal Sylow $p$-group is normal. I stand corrected.
Aug
25
answered Groups of order $8n$ have at least five distinct conjugacy classes
Aug
24
comment Intuition behind the construction of Young Symmetrizer
@anon sorry I have been occupied.
Aug
23
comment Intuition behind the construction of Young Symmetrizer
hep.caltech.edu/~fcp/math/groupTheory/young.pdf
Aug
23
answered Intuition behind the construction of Young Symmetrizer
Aug
20
revised Prove that there exists infinitely many positive integers $n$ such that $\sin^2{(na)}+\sin^2{(nb)}\le \frac{2\pi^2}{n}$
added 195 characters in body
Aug
20
answered Prove that there exists infinitely many positive integers $n$ such that $\sin^2{(na)}+\sin^2{(nb)}\le \frac{2\pi^2}{n}$
Aug
20
awarded  Popular Question