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Mar
15
awarded  Promoter
Mar
15
revised Asymptotics of sum of binomial distributions
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Mar
14
revised Asymptotics of sum of binomial distributions
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Mar
14
comment Solution of equation of binomial random variables
If $X$ is integrable then did you use a Taylor expansion for $g(1-t)$? Don't you have then $o(t^2)$?
Mar
14
revised Asymptotics of sum of binomial distributions
added 92 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
added 53 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
added 8 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
deleted 17 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
added 31 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
added 187 characters in body
Mar
13
revised Asymptotics of sum of binomial distributions
added 14 characters in body
Mar
13
asked Asymptotics of sum of binomial distributions
Mar
11
accepted special sum of binomials distributions
Mar
11
comment Solution of equation of binomial random variables
In case the equation is $X_1=Bin(X_2,p) + Bin(X_3,1−p)$, where $X_1$, $X_2$ and $X_3$ are identically distributed, but $X_2$ and $X_3$ are not independent, nothing can be done to determine the distribution of those variables, right?
Mar
11
comment Solution of equation of binomial random variables
It seems to me that the solution (i.e. the parameter $\lambda$ of the poisson distribution) does not depend on $p$, right?
Mar
11
accepted Solution of equation of binomial random variables
Mar
10
revised Solution of equation of binomial random variables
edited title
Mar
10
revised Solution of equation of binomial random variables
deleted 63 characters in body
Mar
10
asked Solution of equation of binomial random variables
Mar
7
revised Central Limit Theorem for difference of sums of indicator random variables
added 37 characters in body