\begin{table}%t4
%\scriptsize
  \caption{\label{splits}Summary of the KMM algorithm results for the 16 parameters.}
\small
%\centerline
{
\begin{tabular}{l l c c c c  }
  \hline
  \hline
  Parameter    	& Break 		& $\mu_{1}$			& $\mu_{2}$ 	& $\#$ of CC~ 		& $\#$ of NCC~ \\
  & Value$^{\dagger}$	& CC~ 				& NCC~        	& clusters$^{\alpha}$	& clusters \\
  &			& Centroid$^{\ddagger}$		& Centroid	&			& \\
  (1)		& (2)			& (3)			 	& (4)		& (5)			& (6) \\
  \hline\noalign{\smallskip}
  $\Sigma_{0}$ (10$^{-6}$ photons cm$^{-2}$ s$^{-1}$ arcsec$^{-2}$)							& 0.80 	& 3.88	& 0.32 		& 37	& 27 \\
  $r_{\rm c}$/$r_{500}$ (10$^{-2}$)											& 1.3  	& 0.35	& 4.31		& 30	& 34 \\
  $n_{0}$	(10$^{-2}$ $h_{71}^{1/2}$ cm$^{-3}$)	  								& 1.5 	& 4.02	& 0.46		& 37	& 27 \\
  $K_{0}$ ($h_{71}^{-1/3}$ keV cm$^{2}$) 										& 150 (22) & 11 (59) & 257 & 46 (22) 	& 18 \\
  $K_{\rm BIAS}$ ($h_{71}^{-1/3}$ keV cm$^{2}$)									& 40	& 11	& 131		& 29	& 35 \\
  Cooling Radius (\% $r_{500}$)   										& 4.3	& 8.1	& 1.2		& 37	& 27 \\
  $\dot{M}_{\rm spec}$/$M_{500}$ ($h_{71}$ 10$^{-14}$~yr$^{-1}$)							& 0.23	& 1.3	& 0.045		& 43	& 21 \\
  $\dot{M}_{\rm classical}$/$M_{500}$ ($h_{71}^{-1}$ 10$^{-14}$~yr$^{-1}$)					& 0.5	& 20.5	& 0.0106 	& 43	& 21 \\
  $\alpha$													& 0.7$^{\beta}$ & 1.07	& 0.41	& 35	& 29 \\
  $L_{\rm X}$/[$M_{\rm gas}$ $kT_{\rm vir}$] (10$^{30}$ $h_{71}^{1/2}$ erg s$^{-1}$ keV$^{-1}$ $M_{\odot}^{-1}$) 	& 0.4   & 0.72  & 0.33		& 49	& 15 \\ 
  $T_{0}$/$T_{\rm vir}$												& 0.7	& 0.97	& 0.44		& 24	& 40 \\
  Slope of Central Temperature Profile										& --0.23	& --0.24 & --0.08		& 15	& 49 \\
  $[T_{0}$ (0.5$-$2.0 keV)$]$/$[T_{0}$ (2.0$-$7.0~keV)$]$								& 0.86	& 0.72	& 0.87		& 50	& 14 \\
  $M_{\rm gas}$/$M_{500}$	($h_{71}^{-3/2}$ 10$^{-3}$)								& 0.45 	& 0.87	& 0.28		& 38	& 26 \\
  $\dot{M}_{\rm spec2}$/$M_{500}$ ($h_{71}$ 10$^{-14}$~yr$^{-1}$)							& 1.5	& 11.7	& 0.39		& 44	& 20 \\
  Central Cooling Time ($h_{71}^{-1/2}$~Gyr)									& 7.7(1) & 0.45 (1.91) & 11.2 & 46 (18) & 18 \\\noalign{\smallskip}
  \hline\end{tabular}}\vspace*{-2mm}
%  \smallskip
\tablefoot{Columns: (1)~the parameter, (2)~the value of the parameter that separates CC~and NCC~clusters, (3)~the KMM determined centroid value for the CC~clusters, (4)~the KMM determined centroid value for the NCC~clusters, (5)~the number of CC~clusters determined by the KMM algorithm and (6)~the number of NCC~clusters determined by the KMM algorithm.\\ 
$^{\dagger}$ The number in parenthesis, if any, is the cut between SCC~and WCC~(or transition) clusters.\\
$^{\ddagger}$ The number in parenthesis, if any, is the centroid value for the WCC~clusters.  In these cases the other number is the centroid value of the SCC~clusters.\\
$^{\alpha}$ This number includes SCC~and WCC~clusters where appropriate.  The number in parenthesis, if any, is the number of WCC~(or transition) clusters.\\
$^{\beta}$ Using the cuts suggested by \citet{vikhlinin07} of $\alpha$ = 1 (WCC~and SCC) and $\alpha$ = 0.5 (CC~and NCC), gives 35 SCC~clusters, 10 WCC~clusters and 19 NCC~clusters.}
\end{table}