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Feb 22, 2020 at 21:15 comment added Nascimento de Cos @StubbornAtom If it is conditional expectation(2nd case as you have pointed) E(X|T=X+Y) = E(Y|T) (by exchangeability of i.i.d s). Is this argument suffice. But the way without using exchangeability, how to prove this? kindly explain
Feb 22, 2020 at 20:51 comment added StubbornAtom I am no sir, but you linked to a lecture about conditional expectations and added the relevant tag as well. That tells me it is the second one.
Feb 22, 2020 at 20:20 comment added Nascimento de Cos @StubbornAtom sir i have gone through the link u sent. Thank you
Feb 22, 2020 at 20:20 comment added Nascimento de Cos @StubbornAtom sir in that youtube link professor is talking about 1st one right? pls correct me if i am wrong. I am a beginner. Started with harvard lectures. How the proof varies in case of 2nd one. Can you pls elaborate?
Feb 22, 2020 at 20:11 history closed whuber Needs details or clarity
Feb 22, 2020 at 10:52 comment added StubbornAtom See stats.stackexchange.com/a/374997/119261.
Feb 22, 2020 at 10:43 comment added StubbornAtom Did you mean $E\left[\frac{X}{X+Y}\right]$ or $E[X\mid X+Y]$? Looks like the second one but still you accepted an answer that uses the first one.
Feb 22, 2020 at 8:36 answer added gunes timeline score: 0
Feb 22, 2020 at 8:12 answer added Stéphane Laurent timeline score: 2
Feb 22, 2020 at 8:07 vote accept Nascimento de Cos
Feb 22, 2020 at 8:02 answer added quester timeline score: 2
Feb 22, 2020 at 7:35 review Suggested edits
Feb 22, 2020 at 20:11
Feb 22, 2020 at 6:17 history asked Nascimento de Cos CC BY-SA 4.0