slides: properly align columns
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@ -59,7 +59,7 @@ utilized as an approximation of the former.
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\vspace{10pt}
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\vspace{1em}
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:::: {.columns}
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:::: {.columns}
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::: {.column width=50%}
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::: {.column width=50%}
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@ -3,19 +3,12 @@
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## Landau PDF
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## Landau PDF
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:::: {.columns}
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:::: {.columns align=center}
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::: {.column width=50% align=center}
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::: {.column width=50%}
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$$
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$$
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L(x) = \frac{1}{\pi} \int \limits_{0}^{+ \infty}
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L(x) = \frac{1}{\pi} \int \limits_{0}^{+ \infty}
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dt \, e^{-t \ln(t) -xt} \sin (\pi t)
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dt \, e^{-t \ln(t) -xt} \sin (\pi t)
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$$
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$$
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. . .
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\vspace{30pt}
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\centering
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No closed form for \textcolor{cyclamen}{ANYTHING}
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:::
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:::
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::: {.column width=50%}
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::: {.column width=50%}
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@ -23,6 +16,12 @@
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:::
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:::
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::::
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. . .
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\begin{center}
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No closed form for \textcolor{cyclamen}{ANYTHING}
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\end{center}
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## Landau median
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## Landau median
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@ -18,8 +18,8 @@ How to estimate sample median, mode and FWHM?
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## Sample median
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## Sample median
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:::: {.columns}
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:::: {.columns align=bottom}
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::: {.column width=50% .c}
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::: {.column width=50%}
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$$
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$$
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F(m) = \frac{1}{2}
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F(m) = \frac{1}{2}
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$$
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$$
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