Question

Is this a valid way to evaluate a function based on factorials? What would be a better way?

score 65 · Answer 1 · 2013-04-17 17:03:07

65

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Is this a valid way to evaluate a function based on factorials? What would be a better way?

Published on 17 Apr 2013 - 17:03

score 1.5k · Answer 2 · 2013-04-21 04:07:35

1.5k

Views

Comparing rates of change: which function increases faster?

Published on 21 Apr 2013 - 4:07

score 143 · Answer 3 · 2013-04-22 13:07:39

143

Views

Derivative of $\frac{e^x}{x!}$

Published on 22 Apr 2013 - 13:07

score 216 · Answer 4 · 2013-04-24 09:49:13

216

Views

How to define a factorial using multiple sets

Published on 24 Apr 2013 - 9:49

score 332 · Answer 5 · 2013-04-25 16:08:10

332

Views

Inequality problem with factorials

Published on 25 Apr 2013 - 16:08

score 169 · Answer 6 · 2013-04-29 16:16:04

169

Views

Identity of binomial series with factorial: $\sum_{k = 0}^{p} \binom{p}{k} \cdot k! \cdot x^k$

Published on 29 Apr 2013 - 16:16

score 13.3k · Answer 7 · 2013-04-30 07:16:29

13.3k

Views

Limit of $\frac{\log(n!)}{n\log(n)}$ as $n\to\infty$.

Published on 30 Apr 2013 - 7:16

score 812 · Answer 8 · 2013-04-30 13:39:01

812

Views

Sum involving the hypergeometric function, power and factorial functions

Published on 30 Apr 2013 - 13:39

score 5.3k · Answer 9 · 2013-05-02 05:11:59

5.3k

Views

Testing for convergence in Infinite series with factorial in numerator

Published on 02 May 2013 - 5:11

score 143 · Answer 10 · 2013-05-03 15:04:21

143

Views

How do you evaluate an inequality that involves logarithms of factorials?

Published on 03 May 2013 - 15:04

score 106 · Answer 11 · 2013-05-04 00:42:12

106

Views

Trying to generalize an inequality from Jitsuro Nagura: Does this work?

Published on 04 May 2013 - 0:42

score 97 · Answer 12 · 2013-05-04 05:03:21

97

Views

Do these inequalities regarding the gamma function and factorials work?

Published on 04 May 2013 - 5:03

score 162 · Answer 13 · 2013-05-04 07:03:49

162

Views

Using Stirling's Formula to approximate a difference of logarithms of factorials in the same way as Jitsuro Nagura.

Published on 04 May 2013 - 7:03

score 184 · Answer 14 · 2026-03-25 13:46:46

184

Views

Generalizing Jitsuro Nagura's result: my resulting upper bound for the second chebyshev function is too low. What am I doing wrong?

Published on 25 Mar 2026 - 13:46

score 160 · Answer 15 · 2026-04-02 03:21:09

160

Views

A question about prime factorization of $n!$

Published on 02 Apr 2026 - 3:21

List Question

Is this a valid way to evaluate a function based on factorials? What would be a better way?

Comparing rates of change: which function increases faster?

Derivative of $\frac{e^x}{x!}$

How to define a factorial using multiple sets

Inequality problem with factorials

Identity of binomial series with factorial: $\sum_{k = 0}^{p} \binom{p}{k} \cdot k! \cdot x^k$

Limit of $\frac{\log(n!)}{n\log(n)}$ as $n\to\infty$.

Sum involving the hypergeometric function, power and factorial functions

Testing for convergence in Infinite series with factorial in numerator

How do you evaluate an inequality that involves logarithms of factorials?

Trying to generalize an inequality from Jitsuro Nagura: Does this work?

Do these inequalities regarding the gamma function and factorials work?

Using Stirling's Formula to approximate a difference of logarithms of factorials in the same way as Jitsuro Nagura.

Generalizing Jitsuro Nagura's result: my resulting upper bound for the second chebyshev function is too low. What am I doing wrong?

A question about prime factorization of $n!$

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