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Maths Freak
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asked
Sobolev functions approximated by ridge functions
revised
Measuring departure between the posterior predictive distribution and the true data generating distribution
added 38 characters in body
comment
Measuring departure between the posterior predictive distribution and the true data generating distribution
My bad, it should be a half-Cauchy prior which means that you are truncating the negative part of Cauchy and its supported over $(0,\infty)$.
asked
Measuring departure between the posterior predictive distribution and the true data generating distribution
comment
Co-ordinate ascent update for $B$
Thank you @greg for the detailed explanation!
accepted
Co-ordinate ascent update for $B$
revised
Co-ordinate ascent update for $B$
deleted 296 characters in body
asked
Co-ordinate ascent update for $B$
awarded
 Popular Question
revised
Bounding an exponential integral by finding a function
deleted 372 characters in body
comment
Bounding an exponential integral by finding a function
I see, but can we actually give an upper bound to the integral, independent of $t, A$?
revised
Bounding an exponential integral by finding a function
added 61 characters in body
revised
Bounding an exponential integral by finding a function
added 13 characters in body
asked
Bounding an exponential integral by finding a function
reviewed
Approve
Prove that $\limsup \ \frac{B\left(t\right)}{\sqrt{t\ }\log t}=0$
asked
Prove that $\limsup \ \frac{B\left(t\right)}{\sqrt{t\ }\log t}=0$
comment
Show that $\lim_{n \rightarrow \infty} \frac{N_n(i,j)}{N_n(i)}=P_{ij}$
Thanks for your answer. I was actually skeptical about writing $$\frac{1}{n} \sum_{m=0}^{n-1} I_{\{X_m=i, X_{m+1}=j\}} \rightarrow \pi_i.P_{ij}$$. Do you think that is correct?
revised
Show that $\lim_{n \rightarrow \infty} \frac{N_n(i,j)}{N_n(i)}=P_{ij}$
edited tags
revised
Show that $\lim_{n \rightarrow \infty} \frac{N_n(i,j)}{N_n(i)}=P_{ij}$
added 385 characters in body; edited tags
revised
Show that $\lim_{n \rightarrow \infty} \frac{N_n(i,j)}{N_n(i)}=P_{ij}$
edited tags
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