notation for probability distribution (double absolute)
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I am trying to understand this term in an equation, but I am somehow confused. Can someone clear it for me ?
$KL(q_2(z_2|x_2)||p_eta(z))$
probability-distributions
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I am trying to understand this term in an equation, but I am somehow confused. Can someone clear it for me ?
$KL(q_2(z_2|x_2)||p_eta(z))$
probability-distributions
2
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
I am trying to understand this term in an equation, but I am somehow confused. Can someone clear it for me ?
$KL(q_2(z_2|x_2)||p_eta(z))$
probability-distributions
I am trying to understand this term in an equation, but I am somehow confused. Can someone clear it for me ?
$KL(q_2(z_2|x_2)||p_eta(z))$
probability-distributions
asked Aug 22 at 9:24
Mostafa Hussein
11
11
2
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30
add a comment |Â
2
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30
2
2
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30
add a comment |Â
1 Answer
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Kullback-Leibler divergence between the distribution $q_2$ of $z_2$ given $x_2$, and the distribution $p_eta$ of $z$
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1 Answer
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1 Answer
1
active
oldest
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active
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active
oldest
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up vote
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Kullback-Leibler divergence between the distribution $q_2$ of $z_2$ given $x_2$, and the distribution $p_eta$ of $z$
add a comment |Â
up vote
0
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Kullback-Leibler divergence between the distribution $q_2$ of $z_2$ given $x_2$, and the distribution $p_eta$ of $z$
add a comment |Â
up vote
0
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up vote
0
down vote
Kullback-Leibler divergence between the distribution $q_2$ of $z_2$ given $x_2$, and the distribution $p_eta$ of $z$
Kullback-Leibler divergence between the distribution $q_2$ of $z_2$ given $x_2$, and the distribution $p_eta$ of $z$
answered Aug 23 at 6:20
Mostafa Hussein
11
11
add a comment |Â
add a comment |Â
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2
Could you show us where you found this expression?
â Bill Wallis
Aug 22 at 9:25
$ mathcalL_CC_2(E_2, G_2, E_1, G_1) =lambda_3 KL(q_2(z_2|x_2)||p_eta(z)) + lambda_3 KL (q_1(z_1|x_2^2rightarrow 1||p_eta(z)) - lambda_4mathbbE_z_1sim q_1(z_1[log p_G_2(x_2|z_1)]$ It is from a paper: arxiv.org/pdf/1703.00848.pdf
â Mostafa Hussein
Aug 22 at 9:29
I understand each variable, but I am confused in getting all variables related to each other inside the term itself
â Mostafa Hussein
Aug 22 at 9:30