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ln vs log (#1161)
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ludwigbothmann authored Nov 9, 2023
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Expand Up @@ -17,7 +17,7 @@ Researcher Lisa knows that logistic regression follows a discriminant approach,
\end{align}
Additionally, she recalls the Bernoulli loss function of the logistic regression model in statistics:
\begin{align}
\Lpixy = -\;y\ln(\pix)-(1-y)\ln(1-\pix)
\Lpixy = \lcrossent %-\;y\ln(\pix)-(1-y)\ln(1-\pix)
\end{align}
Lastly, she recollects how logistic regression models the posterior probabilities $\pixt$ of the labels $\text{--}$ the estimated linear scores are "squashed" through the logistic function $s$:
\begin{align}
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