adding typos
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@@ -942,10 +942,10 @@ It is less sensitive to outliers in data than the squared error cost function.
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A variant for classification is also sometimes used, a quantity we will meet later.
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!bt
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\[
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L_{\delta }(a)={\begin{cases}{\frac {1}{2}}{a^{2}}&{\text{for }}|a|\leq \delta ,\\\delta (|a|-{\frac {1}{2}}\delta ),&{\text{otherwise.}}\end{cases}}}.
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H_{\delta}(a)={\begin{cases}{\frac {1}{2}}{a^{2}}&{\text{for }}|a|\leq \delta ,\\\delta (|a|-{\frac {1}{2}}\delta ),&{\text{otherwise.}}\end{cases}}}.
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\]
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!et
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Here $a=\bm{y} - \bm{\tilde{y}}$.
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We will discuss in more
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detail these and other functions in the various lectures. We conclude this part with another example. Instead of
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a linear $x$-dependence we study now a cubic polynomial and use the polynomial regression analysis tools of scikit-learn.
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