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cgan fix math:
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index.json

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index.xml

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@@ -160111,9 +160111,9 @@ id=S3.E2>
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lastrow:yes'>
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<td style='padding:.75pt .75pt .75pt .75pt'></td>
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<td style='padding:.75pt .75pt .75pt .75pt'><span
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id=S3.E2.m1><span aria-label=" \min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))] (2) ">
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id=S3.E2.m1><span aria-label="$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$ (2) ">
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\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]
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$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))] $$
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<p class=MsoNormal><span class=SpellE><span aria-
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hidden=true><span

post/cgan/cgan/index.html

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<td style='padding:.75pt .75pt .75pt .75pt'></td>
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<td style='padding:.75pt .75pt .75pt .75pt'><span
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id=S3.E2.m1><span aria-label=" \min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))] (2) ">
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id=S3.E2.m1><span aria-label="$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$ (2) ">
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\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]
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$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))] $$
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<p class=MsoNormal><span class=SpellE><span aria-
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hidden=true><span

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