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 Yearling
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  • 13 votes cast
Mar
18
answered Showing that Y has a uniform distribution if Y=F(X) where F is the cdf of X
Mar
15
accepted How can I prove that the argument of a transcendental function must be dimensionless?
Mar
15
awarded  Yearling
Mar
15
reviewed Approve How can I prove that the argument of a transcendental function must be dimensionless?
Mar
15
asked How can I prove that the argument of a transcendental function must be dimensionless?
Jul
21
awarded  Popular Question
Apr
10
comment Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
which version of mathematica you have?
Apr
10
accepted Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
Apr
10
comment Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
wolfram show the partial derivative too on the lerch function. you should change your answer.
Apr
10
comment Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
Thanx Olivier. Has $$ \partial_s \Phi (p,s,1+\frac{a}{b}) $$ any aproximate form?
Apr
10
revised Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
added 40 characters in body
Apr
10
asked Has this infinite sum $\sum _{i=1}^{\infty } p^i \log (b i+a)$ any known solution?
Dec
19
asked Supply and demand law from game theory
Jul
2
awarded  Curious
Feb
11
awarded  Tumbleweed
Feb
7
awarded  Critic
Jan
3
accepted Find $k$ such that the vector with $w_n=1/(1+a_n k)$ is orthogonal to a given vector
Jan
3
comment Find $k$ such that the vector with $w_n=1/(1+a_n k)$ is orthogonal to a given vector
Actually, I have no trouble with numerical solution, but I would had bet on the existence of an analytic one. Anyway thanx for the answer.
Jan
2
comment Find $k$ such that the vector with $w_n=1/(1+a_n k)$ is orthogonal to a given vector
So the answer is, "Sorry no analytical solution" ?
Jan
2
comment Find $k$ such that the vector with $w_n=1/(1+a_n k)$ is orthogonal to a given vector
Sorry? This is simply what I have stated in the question. Anyway I am looking for an analytical solution for k.