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 Curious
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  • 7 votes cast
Mar
20
revised How to prove this Brownian motion convergence?
added 10 characters in body
Mar
20
comment How to prove this Brownian motion convergence?
Thanks, you are right, that does it. If you wish to post that as an answer I will mark it as the solution.
Mar
20
asked How to prove this Brownian motion convergence?
Mar
5
awarded  Curious
Jun
3
accepted Mixed strategy nash equilibria in from $2\times N$ bimatrix form
Feb
24
awarded  Popular Question
Mar
16
accepted Exponential as power series
Mar
10
comment Exponential as power series
Sorry for the vagueness, please assume $a \in \mathbb{R^+}$
Mar
10
asked Exponential as power series
Sep
15
comment Joint PDF of two random variables and their sum
+1 - just what I needed. I awarded, for fairness, the answer to did, however, as that is the correct answer to the question
Sep
15
accepted Joint PDF of two random variables and their sum
Sep
15
comment Joint PDF of two random variables and their sum
Thanks, eye-opener!
Sep
15
comment Joint PDF of two random variables and their sum
Wonderful! I just have a bit of trouble following how you calculate the partial derivatives of the CDF (keeping things so neat!)
Sep
15
comment Joint PDF of two random variables and their sum
The problem I'm trying to tackle is really finding the marginal pdf p(e,f) given that a,b,c are uniform and iid RVs while e,f are a+b and a+c respectively. No matter how I turn it around the problem seems to always require some messed up joint dist which I can't derive!
Sep
15
asked Joint PDF of two random variables and their sum
Nov
13
awarded  Tumbleweed
Oct
13
comment Mixed strategy nash equilibria in from $2\times N$ bimatrix form
Unfortunately I'm looking for an approach to a non-zero-sum problem, but thanks, +1
Oct
13
asked Mixed strategy nash equilibria in from $2\times N$ bimatrix form
May
2
accepted Proof of matrix identity
May
1
awarded  Editor