small fixes
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@ -269,7 +269,7 @@
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% Write a function that computes the median.
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% Write a function that computes the median.
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% \end{exercise}
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% \end{exercise}
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%
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%
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% result:
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% result in a nicely colored box with the content:
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%
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%
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% Exercise 1:
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% Exercise 1:
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% Write a function that computes the median.
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% Write a function that computes the median.
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@ -288,7 +288,6 @@
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\newcommand{\codepath}{}
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\newcommand{\codepath}{}
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\DeclareFloatingEnvironment[
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\DeclareFloatingEnvironment[
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fileext=loe,
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fileext=loe,
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%listname={\tr{Exercises}{\"Ubungen}},
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name={\tr{Exercise}{\"Ubung}},
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name={\tr{Exercise}{\"Ubung}},
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placement=t,
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placement=t,
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chapterlistsgaps=on,
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chapterlistsgaps=on,
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@ -334,7 +333,7 @@
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%
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%
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% \begin{ibox}[tp]{Python}
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% \begin{ibox}[tp]{Python}
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% The cooler programming language.
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% The cooler programming language.
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% \end{exercise}
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% \end{ibox}
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%
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%
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% results in a nicely colored float:
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% results in a nicely colored float:
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%
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%
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@ -1,4 +1,3 @@
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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\chapter{\tr{Maximum likelihood estimation}{Maximum-Likelihood-Sch\"atzer}}
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\chapter{\tr{Maximum likelihood estimation}{Maximum-Likelihood-Sch\"atzer}}
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@ -286,7 +285,7 @@ out of \eqnref{mleslope} and we get
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To see what this expression is, we need to standardize the data. We
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To see what this expression is, we need to standardize the data. We
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make the data mean free and normalize them to their standard
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make the data mean free and normalize them to their standard
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deviation, i.e. $x \mapsto (x - \bar x)/\sigma_x$. The resulting
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deviation, i.e. $x \mapsto (x - \bar x)/\sigma_x$. The resulting
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numbers are also called \enterm{$z$-values} or $z$-scores and they
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numbers are also called \enterm[z-values]{$z$-values} or $z$-scores and they
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have the property $\bar x = 0$ and $\sigma_x = 1$. $z$-scores are
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have the property $\bar x = 0$ and $\sigma_x = 1$. $z$-scores are
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often used in Biology to make quantities that differ in their units
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often used in Biology to make quantities that differ in their units
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comparable. For standardized data the variance
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comparable. For standardized data the variance
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