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visits member for 1 year, 11 months
seen Aug 7 '13 at 5:49

Jan
9
revised norm form of remainder of Taylor's expansion
added 11 characters in body
Jan
9
asked norm form of remainder of Taylor's expansion
Nov
11
accepted How to derive this angle (about hyperbola)?
Nov
11
asked How to derive this angle (about hyperbola)?
Jun
28
awarded  Supporter
Jun
28
accepted A question about a proof of Neyman's factorization theorem
Jun
28
comment A question about a proof of Neyman's factorization theorem
Thank you very much! I'll try my best to understand it. Thank you again!
Jun
27
comment A question about a proof of Neyman's factorization theorem
@madprob Yes please. I'll appreciate you if you can come up with one (correct) measure-theoretic proof. I learnt Measure Theory one year ago although at present I have forgotten most of them :-( I'll try my best to understand the proof. Thank you.
Jun
21
comment A question about a proof of Neyman's factorization theorem
I can't get it. Could you please explain in a bit more detail? For example, if $u_1$ is not bijective, how to construct such a one-to-one transformation?
Jun
21
revised A question about a proof of Neyman's factorization theorem
deleted 164 characters in body
Jun
21
asked A question about a proof of Neyman's factorization theorem
Jun
20
accepted What is the mutual information $I(X;X)$?
Jun
20
comment What is the mutual information $I(X;X)$?
so h(X|X) should be $-\infty$ instead of 0 as in discrete case. and if i run that program using more and more samples, the program will produce larger and larger outcome. Thank you!
Jun
20
revised What is the mutual information $I(X;X)$?
added 4 characters in body
Jun
20
awarded  Student
Jun
20
asked What is the mutual information $I(X;X)$?
Apr
23
awarded  Scholar
Apr
23
accepted can we have $u=0$ from the integral value 0?
Apr
23
comment can we have $u=0$ from the integral value 0?
Yes, $y-x-\frac{n - 1}{n + 1}$ is the case.
Apr
23
revised can we have $u=0$ from the integral value 0?
added 5 characters in body