\begin{table}
\caption{Puntos Críticos: Test de Kolmogorov--Smirnov (2 muestras)\label{t_K_S_2}}
\def\arraystretch{1}
\begin{center}
{\normalsize Muestras de distinto tamaño}

\tiny
\tabcolsep .5ex
\begin{tabular}[t]{|cc|ccccc|}
\hline
&&\multicolumn{5}{|c|}{$p$ (Unilateral)}\\
&&0'9&0'95&0'975&0'99&0'995\\ \hline
&&\multicolumn{5}{|c|}{$p$ (Bilateral)}\\
$n_1$&$n_2$&0'80&0'90&0'95&0'98&0'99\\ \hline
1&9&17/18&&&&\\
&10&9/10&&&&\\ \hline
2&3&5/6&&&&\\
&4&3/4&&&&\\
&5&4/5&4/5&&&\\
&6&5/6&5/6&&&\\
&7&5/7&6/7&&&\\
&8&3/4&7/8&7/8&&\\
&9&7/9&8/9&8/9&&\\
&10&7/10&4/5&9/10&&\\ \hline
3&4&3/4&3/4&&&\\
&5&2/3&4/5&4/5&&\\
&6&2/3&2/3&5/6&&\\
&7&2/3&5/7&6/7&6/7&\\
&8&5/8&3/4&3/4&7/8&\\
&9&2/3&2/3&7/9&7/9&8/9\\
&10&3/5&7/10&4/5&9/10&9/10\\
&12&7/12&2/3&3/4&5/6&11/12\\ \hline
4&5&3/5&3/4&4/5&4/5&\\
&6&7/12&2/3&3/4&5/6&5/6\\
&7&17/28&5/7&3/4&6/7&6/7\\
&8&5/8&5/8&3/4&7/8&7/8\\
&9&5/9&2/3&3/4&7/9&8/9\\
&10&11/20&13/20&7/10&4/5&4/5\\
&12&7/12&2/3&2/3&3/4&5/6\\
&16&9/16&5/8&11/16&3/4&13/16\\ \hline
5&6&3/5&2/3&2/3&5/6&5/6\\
&7&4/7&23/35&5/7&29/35&6/7\\
&8&11/20&5/8&27/40&4/5&4/5\\
&9&5/9&3/5&31/45&7/9&4/5\\
&10&1/2&3/5&7/10&7/10&4/5\\
&15&8/15&3/5&2/3&11/15&11/15\\
&20&1/2&11/20&3/5&7/10&3/4\\ \hline
\end{tabular}
\
\begin{tabular}[t]{|cc|ccccc|}
\hline
&&\multicolumn{5}{|c|}{$p$ (Unilateral)}\\
&&0'9&0'95&0'975&0'99&0'995\\ \hline
&&\multicolumn{5}{|c|}{$p$ (Bilateral)}\\
$n_1$&$n_2$&0'80&0'90&0'95&0'98&0'99\\ \hline
6&7&23/42&4/7&29/42&5/7&5/6\\
&8&1/2&7/12&2/3&3/4&3/4\\
&9&1/2&5/9&2/3&13/18&7/9\\
&10&1/2&17/30&19/39&7/10&11/45\\
&12&1/2&7/12&7/12&2/3&3/4\\
&18&4/9&5/9&11/18&2/3&13/18\\
&24&11/24&1/2&7/12&5/8&2/3\\ \hline
7&8&27/56&33/56&5/8&41/56&3/4\\
&9&31/63&5/9&40/63&5/7&47/63\\
&10&33/70&39/70&43/70&7/10&5/7\\
&14&3/7&1/2&4/7&9/14&5/7\\
&28&3/7&13/28&15/28&17/28&9/14\\ \hline
8&9&4/9&13/24&5/8&2/3&3/4\\
&10&18/40&21/40&23/40&27/40&7/10\\
&12&11/24&1/2&7/12&5/8&2/3\\
&16&7/16&1/2&9/16&5/8&5/8\\
&32&13/32&7/16&1/2&9/16&19/32\\ \hline
9&10&7/15&1/2&26/45&2/3&31/45\\
&12&4/9&1/2&5/9&11/18&2/3\\
&15&19/45&22/45&8/15&3/5&29/45\\
&18&7/18&4/9&1/2&5/9&11/18\\
&36&13/36&5/12&17/36&19/36&5/9\\ \hline
10&15&2/5&7/15&1/2&17/30&19/30\\
&20&2/5&9/20&1/2&11/20&3/5\\
&40&7/20&2/5&9/20&1/2&\\ \hline
12&15&23/60&9/20&1/2&11/20&7/12\\
&16&3/8&7/16&23/48&13/24&7/12\\
&18&13/36&5/12&17/36&19/36&5/9\\
&20&11/30&5/12&7/15&31/60&17/30\\ \hline
15&20&7/20&2/5&13/30&29/60&31/60\\ \hline
16&20&27/80&31/80&17/40&19/40&41/80\\ \hline
\end{tabular}

\bigskip

{\normalsize Muestras de igual tamaño}

\begin{tabular}[t]{|c|ccccc|}
\hline
&\multicolumn{5}{|c|}{$p$ (Unilateral)}\\
&0'9&0'95&0'975&0'99&0'995\\ \hline
&\multicolumn{5}{|c|}{$p$ (Bilateral)}\\
$n$&0'80&0'90&0'95&0'98&0'99\\ \hline
3&2/3&2/3&&&\\
4&3/4&3/4&3/4&&\\
5&3/5&3/5&4/5&4/5&4/5\\
6&3/6&4/6&4/6&5/6&5/6\\
7&4/7&4/7&5/7&5/7&5/7\\
8&4/8&4/8&5/8&5/8&6/8\\
9&4/9&5/9&5/9&6/9&6/9\\
10&4/10&5/10&6/10&6/10&7/10\\
11&5/11&5/11&6/11&7/11&7/11\\
12&5/12&5/12&6/12&7/12&7/12\\
13&5/13&6/13&6/13&7/13&8/13\\
14&5/14&6/14&7/14&7/14&8/14\\
15&5/15&6/15&7/15&8/15&8/15\\
16&6/16&6/16&7/16&8/16&9/16\\
17&6/17&7/17&7/17&8/17&9/17\\
18&6/18&7/18&8/18&9/18&9/19\\
19&6/19&7/19&8/19&9/19&9/19\\ \hline
\end{tabular}
\
\begin{tabular}[t]{|c|ccccc|}
\hline
&\multicolumn{5}{|c|}{$p$ (Unilateral)}\\
&0'9&0'95&0'975&0'99&0'995\\ \hline
&\multicolumn{5}{|c|}{$p$ (Bilateral)}\\
$n$&0'80&0'90&0'95&0'98&0'99\\ \hline
20&6/20&7/20&8/20&9/20&10/20\\
21&6/21&7/21&8/21&9/21&10/21\\
22&7/22&8/22&8/22&10/22&10/22\\
23&7/23&8/23&9/23&10/23&10/23\\
24&7/24&8/24&9/24&10/24&11/24\\
25&7/25&8/25&9/25&10/25&11/25\\
26&7/26&8/26&9/26&10/26&11/26\\
27&7/27&8/27&9/27&11/27&11/27\\
28&8/28&9/28&10/28&11/28&11/28\\
29&8/29&9/29&10/29&11/29&12/29\\
30&8/30&9/30&10/30&11/30&12/30\\
31&8/31&9/31&10/31&11/31&12/31\\
32&8/32&9/32&10/32&12/32&12/32\\
34&8/34&10/34&11/34&12/34&13/34\\
36&9/36&10/36&11/36&12/36&13/36\\
38&9/38&10/38&11/38&13/38&14/38\\
40&9/40&10/40&12/40&13/40&14/40\\
$n>40$&$\frac{\mbox{1'52}}{\sqrt{n}}$&$\frac{\mbox{1'73}}{\sqrt{n}}$&$\frac{\mbox{1'92}}{\sqrt{n}}$&$\frac{\mbox{2'15}}{\sqrt{n}}$&$\frac{\mbox{2'30}}{\sqrt{n}}$\\ \hline
\end{tabular}
\end{center}
\end{table}
