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Mar
28
comment Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
@Did my bad again. Was missing an index from l_k. Fixed it. Thanks for spotting it!
Mar
28
revised Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
added 7 characters in body
Mar
28
comment Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
@Did is it? Their definitions are similar, but different. (Unless I have made a mistake somewhere)
Mar
28
revised Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
added 4 characters in body
Mar
28
comment Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
@BGM thanks for the feedback. Fixed the issues you pointed out. See if it reads better now?
Mar
28
revised Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
added 35 characters in body
Mar
27
revised Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
added 79 characters in body
Mar
26
asked Upper-bounding $\mathbb{E}\left[ \frac{\tilde{p}}{p} a \right]$ with $D(p, \tilde{p})+ \mathbb{E}[a]$?
Mar
7
awarded  Popular Question
Feb
9
asked How limiting/ heavy is the “triangle inequality” assumption?
Feb
1
awarded  Popular Question
Jan
22
comment Bound for $\log { \binom{n}{i}}$?
Following your idea, why can't/don't we say $\log \binom{n}{k} \sim k \log n/k $? (or under what conditions $\binom{n}{k} \sim n^k / k! $ is a sensible approximation? )
Jan
22
comment Bound for $\log { \binom{n}{i}}$?
hmm well both $k$ and $n$ are important for me, asymptotically.
Jan
22
comment Bound for $\log { \binom{n}{i}}$?
shouldn't it be $k \log n - k \log k $? (instead of $\log n$)?
Jan
22
revised Bound for $\log { \binom{n}{i}}$?
added 6 characters in body
Jan
22
revised Bound for $\log { \binom{n}{i}}$?
added 456 characters in body
Jan
22
revised Bound for $\log { \binom{n}{i}}$?
added 91 characters in body
Jan
22
asked Bound for $\log { \binom{n}{i}}$?
Dec
16
awarded  Inquisitive
Dec
6
asked Is it true that $\sum_{i=1}^n \log (n/i) = o(n)$?