\documentclass{article} \begin{document} \thispagestyle{empty} \begin{center} {\Large\textbf{Critical values of $R$ for the}} {\Large\textbf{Mann-Whitney rank-sum test}} \end{center} \bigskip \noindent The pairs of values below are approximate critical values of R for two-tailed tests at levels $P=0.10$ (upper pair) and $P=0.05$ (lower pair). \bigskip \noindent (Use relevant $P=0.10$ entry for one-tailed test at level $0.05$). \bigskip \begin{center} \begin{tabular}{lc|ccccccc} & & \multicolumn{7}{c}{larger sample size, $n_2$} \\ & & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\ \hline smaller sample & 4 & 12,24 & 13,27 & 14,30 & 15,33 & 16,36 & 17,39 & 18,42 \\ size $n_1$ & & 11,25 & 12,28 & 12,32 & 13,35 & 14,38 & 15,41 & 16,44 \\ \hline & 5 & & 19,36 & 20,40 & 22,43 & 23,47 & 25,50 & 26,54 \\ & & & 18,37 & 19,41 & 20,45 & 21,49 & 22,53 & 24,56 \\ \hline & 6 & & & 28,50 & 30,54 & 32,58 & 33,63 & 35,67 \\ & & & & 26,52 & 28,56 & 29,61 & 31,65 & 33,69 \\ \hline & 7 & & & & 39,66 & 41,71 & 43,76 & 46,80 \\ & & & & & 37,68 & 39,73 & 41,78 & 43,83 \\ \hline & 8 & & & & & 52,84 & 54,90 & 57,95 \\ & & & & & & 49,87 & 51,93 & 54,98 \\ \hline & 9 & & & & & & 66,105 & 69,111 \\ & & & & & & & 63,108 & 66,114 \\ \hline & 10 & & & & & & & 83,127 \\ & & & & & & & & 79,131 \\ \hline \end{tabular} \end{center} \end{document} %
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