
\begin{table*}
\small\renewcommand\arraystretch{1.1}%
\begin{center}
\begin{tabular}{|l|l|l|l|l|}
\hline
\textbf{Project} & \textbf{Recall} & \textbf{Prob. False Alarm (Pf) } & \textbf{Precision}\\
&   \begin{tabular}{r r r c c c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
& & & 0\% & 50\% & 100\%  
\end{tabular} 
  & \begin{tabular}{r r r c c c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
& & & 0\% & 50\% & 100\%  
\end{tabular}   
 & \begin{tabular}{r r r c c c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
& & & 0\% & 50\% & 100\%  
\end{tabular} \\
\hline
CM1 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&All&   \boxplot{0}{33.3}{84.1}{91.5}{3}  \\
2&Over&  \boxplot{0}{33.3}{79.5}{88.9}{3}   \\ 
2&Under& \boxplot{0}{33.3}{68.8}{87.2}{3}    \\ 
3&Dense& \boxplot{0}{0}{60.0}{100}{3}    \\ 
\end{tabular}
 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{0}{0}{25}{3}  \\
2&Over&    \boxplot{0}{11}{20}{67}{3}   \\ 
2&Under&   \boxplot{0}{13}{28}{67}{3}    \\ 
2&All&     \boxplot{0}{8}{15}{67}{3}    \\ 
\end{tabular} & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&All&   \boxplot{0}{25}{75}{93}{3}  \\
1&Over&  \boxplot{0}{20}{75}{92}{3}   \\ 
1&Under& \boxplot{0}{17}{67}{93}{3}    \\ 
1&Dense& \boxplot{0}{0}{50.0}{100}{3}    \\ 
\end{tabular} \\
\hline
KC1 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{46}{82}{93}{3}  \\
1&Under&  \boxplot{0}{42}{61}{89}{3}   \\ 
1&All& \boxplot{0}{36}{60}{91}{3}    \\ 
1&Over& \boxplot{0}{42}{57}{90}{3}    \\ 
\end{tabular}
 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&All&     \boxplot{0}{8.5}{12.8}{64}{3}  \\
1&Over&    \boxplot{0}{10}{17}{57}{3}   \\ 
1&Under&   \boxplot{0}{9}{13}{64}{3}    \\ 
1&Dense&   \boxplot{0}{7}{17}{53}{3}    \\ 
\end{tabular} & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{33}{83}{90}{3}  \\
1&All&  \boxplot{0}{43}{75}{88}{3}   \\ 
1&Under& \boxplot{0}{42}{59}{90}{3}    \\ 
1&Over& \boxplot{0}{43}{59}{89}{3}    \\ 
\end{tabular}\\
\hline
MC1 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Over&   \boxplot{0}{60}{91}{94}{3}  \\
1&Under&  \boxplot{0}{70}{89}{93}{3}   \\ 
2&All& \boxplot{0}{34}{53}{94}{3}    \\ 
3&Dense& \boxplot{0}{33}{75}{90}{3}    \\ 
\end{tabular}
 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Over&   \boxplot{0}{6}{9}{36}{3}  \\
1&Under&  \boxplot{0}{7}{11}{30}{3}   \\ 
2&All& \boxplot{0}{6}{7}{66}{3}    \\ 
3&Dense& \boxplot{0}{6}{11}{66}{3}    \\ 
\end{tabular} & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{12}{21}{98}{3}  \\
1&All&  \boxplot{0}{10}{16}{99}{3}   \\ 
1&Under& \boxplot{0}{6}{16}{100}{3}    \\ 
1&Over& \boxplot{0}{6}{13}{100}{3}    \\ 
\end{tabular} \\
\hline
PC1 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{71}{85}{91}{3}  \\
2&Over&  \boxplot{0}{27}{86}{93}{3}   \\ 
2&All& \boxplot{0}{29}{75}{94}{3}    \\ 
3&Under& \boxplot{0}{30}{75}{91}{3}    \\ 
\end{tabular}
 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{9}{14}{29}{3}  \\
2&Over&  \boxplot{0}{7}{12}{73}{3}   \\ 
2&All& \boxplot{0}{6}{11}{71}{3}    \\ 
3&Under& \boxplot{0}{9}{19}{67}{3}    \\ 
\end{tabular} & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{71}{90}{91}{3}  \\
2&All&  \boxplot{0}{27}{89}{95}{3}   \\ 
2&Under& \boxplot{0}{20}{50}{95}{3}    \\ 
3&Over& \boxplot{0}{25}{58}{94}{3}    \\ 
\end{tabular} \\
\hline
PC3 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Under&   \boxplot{0}{50}{73}{83}{3}  \\
1&Over&  \boxplot{0}{29}{67}{89}{3}   \\ 
2&All& \boxplot{0}{40}{67}{87}{3}    \\ 
2&Dense& \boxplot{0}{42}{64}{86}{3}    \\ 
\end{tabular}
 & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{0}{32}{50}{3}  \\
2&Over&  \boxplot{0}{10}{30}{71}{3}   \\ 
2&Under& \boxplot{0}{16}{27}{50}{3}    \\ 
3&All& \boxplot{0}{13}{31}{60}{3}    \\ 
\end{tabular} & \begin{tabular}{l@{~}|l@{~}|r@{~}r@{~}@{~}r@{~}|c}
%\multicolumn{2}{c}{~}&\multicolumn{5}{c}{quartiles}\\\cline{3-5}
%&min& & median & &max\\\cline{3-5}
1&Dense&   \boxplot{0}{18}{67}{98}{3}  \\
1&Under&  \boxplot{0}{21}{43}{95}{3}   \\ 
1&All& \boxplot{0}{14}{38}{96}{3}    \\ 
1&Over& \boxplot{0}{12}{25}{96}{3}    \\ 
\end{tabular} \\
\hline\end{tabular}
\end{center}
\caption{Result statistics per data set. The numeric value next to each treatment represents its Mann-Whitney rank, to the right of each treatment lies the quartile chart for each. Each metric is either sorted by ranking, or in the case of a tie, descending $pd$ and $prec$ or ascending $pf$.}\label{metrics}
\end{table*}


