
\begin{figure}
\begin{sideways}
\centering
{\small
\begin{tabular}{c|l|ccc|ccc|ccc|ccc|ccc}
\multicolumn{1}{c}{~}\\
\multicolumn{1}{c}{~}\\
\multicolumn{1}{c}{~}\\
\multicolumn{1}{c}{~}\\
\multicolumn{2}{c}{\textbf{}} &	\multicolumn{3}{c}{\textbf{h=1/sqrt(size)}}	&	\multicolumn{3}{c}{\textbf{h=2}}	&	\multicolumn{3}{c}{\textbf{h=4}} &	\multicolumn{3}{c}{\textbf{h=8}} &	\multicolumn{3}{c}{\textbf{h=16}}\\\hline
\multicolumn{2}{c}{} &	
WIN & TIE & LOSS &
WIN & TIE & LOSS &
WIN & TIE & LOSS &
WIN & TIE & LOSS &
WIN & TIE & LOSS\\\hline
\multirow{10}{1mm}{\begin{sideways}\parbox{10mm}{MdMRE}\end{sideways}} 	&	\textit{k}=3	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=5	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=7	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=9	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=best	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=3+kern	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	\\
	&	\textit{k}=5+kern	&	0	&	60	&	120	&	60	&	0	&	120	&	60	&	0	&	120	&	60	&	0	&	120	&	60	&	0	&	120	\\
	&	\textit{k}=7+kern	&	0	&	60	&	120	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	\\
	&	\textit{k}=9+kern	&	0	&	60	&	120	&	0	&	0	&	180	&	0	&	0	&	180	&	0	&	0	&	180	&	0	&	0	&	180	\\
	&	\textit{k}=best+kern	&	0	&	60	&	120	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	\\\hline
\multirow{10}{1mm}{\begin{sideways}\parbox{15mm}{MAR}\end{sideways}} 	&	\textit{k}=3	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=5	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=7	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=9	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=best	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=3+kern	&	0	&	80	&	100	&	60	&	20	&	100	&	60	&	20	&	100	&	60	&	20	&	100	&	60	&	20	&	100	\\
	&	\textit{k}=5+kern	&	0	&	80	&	100	&	0	&	80	&	100	&	0	&	80	&	100	&	0	&	80	&	100	&	0	&	80	&	100	\\
	&	\textit{k}=7+kern	&	0	&	80	&	100	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	\\
	&	\textit{k}=9+kern	&	0	&	80	&	100	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	\\
	&	\textit{k}=best+kern	&	0	&	80	&	100	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	&	0	&	60	&	120	\\\hline
\multirow{10}{1mm}{\begin{sideways}\parbox{19mm}{Pred(25)}\end{sideways}} 	&	\textit{k}=3	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=5	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=7	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=9	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=best	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	\\
	&	\textit{k}=3+kern	&	60	&	0	&	120	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	&	80	&	0	&	100	\\
	&	\textit{k}=5+kern	&	20	&	60	&	100	&	60	&	0	&	120	&	60	&	0	&	120	&	60	&	0	&	120	&	60	&	0	&	120	\\
	&	\textit{k}=7+kern	&	0	&	60	&	120	&	0	&	20	&	160	&	0	&	20	&	160	&	0	&	20	&	160	&	0	&	20	&	160	\\
	&	\textit{k}=9+kern	&	0	&	60	&	120	&	20	&	0	&	160	&	20	&	0	&	160	&	20	&	0	&	160	&	20	&	0	&	160	\\
	&	\textit{k}=best+kern	&	0	&	60	&	120	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	&	20	&	20	&	140	\\\hline
\end{tabular}}
\end{sideways}
\caption{Desharnais dataset $win,tie,loss$ statistics for ABE0 and N-ABE through Gaussian kernel. For each dataset we have $4$ of these tables (one for each kernel). In total it amounts to \textit{19 Datasets $\times$ 4 tables = 76 tables}. In addition we have another \textit{19 datasets $\times$ 1 kernel = 19 tables} from IRWM kernel. It is infeasible to include all the tables in this paper, therefore an executive summary of $76+19=95$ tables is provided in \fig{summary-all1}. Furthermore, we provide all $95$ tables in excel format at  http://goo.gl/qpQiD.}
\label{fig:win-tie-loss-desharnais}
\end{figure}
