User clark

18 votes

7 answers

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Prove that $g(x)=\frac{\ln(S_n (x))}{\ln(S_{n-1}(x))}$ is increasing in $x$, where $S_{n}(x)=\sum_{m=0}^{n}\frac{x^m}{m!}$

asked Mar 8, 2015 at 22:18

11 votes

1 answer

322 views

Number of elements of $3n$ binary tuples, where the ordinates add up to $2n$.

asked Nov 28, 2013 at 5:09

10 votes

1 answer

3k views

Subspaces of separable normed spaces

asked Aug 9, 2012 at 14:58

4 votes

0 answers

276 views

Converse of sylow theorem

asked Aug 31, 2013 at 2:30

4 votes

3 answers

2k views

Cauchy in Norm and Weakly converge Implies Norm convergent

asked Jun 27, 2012 at 18:49

3 votes

1 answer

667 views

Infinite intersection of kernels

asked Jun 23, 2012 at 18:56

2 votes

0 answers

198 views

Does weak-separability of $X^$ imply that $X$ is separable? [duplicate]

asked Jul 3, 2012 at 17:20

1 vote

0 answers

126 views

Existence of a $ l_ {\infty} ^*$ element [duplicate]

asked Jul 4, 2012 at 17:36

1 vote

1 answer

215 views

Function writen as two functions having IVP [duplicate]

asked Aug 6, 2012 at 1:05

1 vote

1 answer

145 views

Count permutations.

asked Aug 12, 2012 at 18:02

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10 Questions

Prove that $g(x)=\frac{\ln(S_n (x))}{\ln(S_{n-1}(x))}$ is increasing in $x$, where $S_{n}(x)=\sum_{m=0}^{n}\frac{x^m}{m!}$

Number of elements of $3n$ binary tuples, where the ordinates add up to $2n$.

Subspaces of separable normed spaces

Converse of sylow theorem

Cauchy in Norm and Weakly converge Implies Norm convergent

Infinite intersection of kernels

Does weak-separability of $X^$ imply that $X$ is separable? [duplicate]

Existence of a $ l_ {\infty} ^*$ element [duplicate]

Function writen as two functions having IVP [duplicate]

Count permutations.