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\usepackage{booktabs}
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\begin{document}
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5: Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.50\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 1.414 & 2.338 & 2.918 & 3.335 & 3.658 & 3.920 & 4.139 & 4.327 & 4.491 \\
2 & 1.155 & 1.908 & 2.377 & 2.713 & 2.973 & 3.184 & 3.361 & 3.513 & 3.645 \\
3 & 1.082 & 1.791 & 2.230 & 2.545 & 2.789 & 2.986 & 3.152 & 3.294 & 3.418 \\
4 & 1.048 & 1.736 & 2.163 & 2.468 & 2.704 & 2.895 & 3.055 & 3.193 & 3.313 \\
5 & 1.028 & 1.705 & 2.124 & 2.423 & 2.655 & 2.843 & 3.000 & 3.135 & 3.253 \\
\addlinespace[0.30em]
6 & 1.015 & 1.684 & 2.098 & 2.394 & 2.623 & 2.808 & 2.964 & 3.097 & 3.213 \\
7 & 1.006 & 1.670 & 2.080 & 2.374 & 2.601 & 2.784 & 2.938 & 3.070 & 3.186 \\
8 & 0.999 & 1.659 & 2.067 & 2.359 & 2.584 & 2.767 & 2.919 & 3.051 & 3.165 \\
9 & 0.994 & 1.651 & 2.057 & 2.347 & 2.571 & 2.753 & 2.905 & 3.035 & 3.149 \\
10 & 0.990 & 1.645 & 2.049 & 2.338 & 2.561 & 2.742 & 2.893 & 3.023 & 3.137 \\
\addlinespace[0.30em]
11 & 0.986 & 1.639 & 2.042 & 2.330 & 2.553 & 2.733 & 2.884 & 3.013 & 3.127 \\
12 & 0.984 & 1.635 & 2.037 & 2.324 & 2.546 & 2.726 & 2.876 & 3.005 & 3.118 \\
13 & 0.981 & 1.631 & 2.032 & 2.319 & 2.540 & 2.719 & 2.869 & 2.998 & 3.111 \\
14 & 0.979 & 1.628 & 2.028 & 2.314 & 2.535 & 2.714 & 2.864 & 2.992 & 3.105 \\
15 & 0.978 & 1.625 & 2.025 & 2.310 & 2.531 & 2.709 & 2.859 & 2.987 & 3.099 \\
\addlinespace[0.30em]
16 & 0.976 & 1.623 & 2.022 & 2.307 & 2.527 & 2.705 & 2.855 & 2.983 & 3.095 \\
17 & 0.975 & 1.621 & 2.019 & 2.304 & 2.524 & 2.702 & 2.851 & 2.979 & 3.090 \\
18 & 0.973 & 1.619 & 2.017 & 2.301 & 2.521 & 2.699 & 2.848 & 2.975 & 3.087 \\
19 & 0.972 & 1.617 & 2.015 & 2.299 & 2.518 & 2.696 & 2.845 & 2.972 & 3.084 \\
20 & 0.972 & 1.616 & 2.013 & 2.297 & 2.516 & 2.693 & 2.842 & 2.969 & 3.081 \\
\addlinespace[0.30em]
24 & 0.969 & 1.611 & 2.007 & 2.290 & 2.508 & 2.685 & 2.833 & 2.960 & 3.071 \\
30 & 0.966 & 1.606 & 2.001 & 2.283 & 2.501 & 2.677 & 2.825 & 2.951 & 3.062 \\
40 & 0.963 & 1.602 & 1.996 & 2.277 & 2.494 & 2.669 & 2.816 & 2.942 & 3.053 \\
60 & 0.960 & 1.597 & 1.990 & 2.270 & 2.486 & 2.661 & 2.808 & 2.933 & 3.043 \\
120 & 0.957 & 1.592 & 1.984 & 2.263 & 2.479 & 2.653 & 2.799 & 2.924 & 3.034 \\
\addlinespace[0.30em]
$\infty$ & 0.954 & 1.588 & 1.978 & 2.257 & 2.472 & 2.645 & 2.791 & 2.915 & 3.024 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.50\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 4.637 & 4.767 & 4.885 & 4.992 & 5.091 & 5.182 & 5.266 & 5.345 & 5.419 \\
2 & 3.762 & 3.867 & 3.963 & 4.049 & 4.129 & 4.203 & 4.271 & 4.335 & 4.394 \\
3 & 3.528 & 3.626 & 3.715 & 3.796 & 3.871 & 3.940 & 4.004 & 4.064 & 4.120 \\
4 & 3.419 & 3.515 & 3.601 & 3.680 & 3.752 & 3.819 & 3.881 & 3.939 & 3.993 \\
5 & 3.357 & 3.451 & 3.535 & 3.613 & 3.684 & 3.749 & 3.810 & 3.867 & 3.920 \\
\addlinespace[0.30em]
6 & 3.317 & 3.409 & 3.493 & 3.569 & 3.639 & 3.704 & 3.764 & 3.820 & 3.873 \\
7 & 3.288 & 3.380 & 3.463 & 3.538 & 3.608 & 3.672 & 3.732 & 3.787 & 3.840 \\
8 & 3.267 & 3.358 & 3.440 & 3.515 & 3.584 & 3.648 & 3.708 & 3.763 & 3.815 \\
9 & 3.250 & 3.341 & 3.423 & 3.498 & 3.566 & 3.630 & 3.689 & 3.744 & 3.796 \\
10 & 3.237 & 3.328 & 3.409 & 3.484 & 3.552 & 3.615 & 3.674 & 3.729 & 3.780 \\
\addlinespace[0.30em]
11 & 3.227 & 3.317 & 3.398 & 3.472 & 3.540 & 3.603 & 3.662 & 3.717 & 3.768 \\
12 & 3.218 & 3.308 & 3.389 & 3.463 & 3.531 & 3.594 & 3.652 & 3.706 & 3.757 \\
13 & 3.210 & 3.300 & 3.381 & 3.455 & 3.522 & 3.585 & 3.643 & 3.698 & 3.749 \\
14 & 3.204 & 3.293 & 3.374 & 3.448 & 3.515 & 3.578 & 3.636 & 3.690 & 3.741 \\
15 & 3.199 & 3.288 & 3.368 & 3.442 & 3.509 & 3.572 & 3.630 & 3.684 & 3.735 \\
\addlinespace[0.30em]
16 & 3.194 & 3.283 & 3.363 & 3.436 & 3.504 & 3.566 & 3.624 & 3.678 & 3.729 \\
17 & 3.189 & 3.278 & 3.359 & 3.432 & 3.499 & 3.561 & 3.619 & 3.673 & 3.724 \\
18 & 3.186 & 3.274 & 3.354 & 3.428 & 3.495 & 3.557 & 3.615 & 3.669 & 3.719 \\
19 & 3.182 & 3.271 & 3.351 & 3.424 & 3.491 & 3.553 & 3.611 & 3.665 & 3.715 \\
20 & 3.179 & 3.268 & 3.348 & 3.421 & 3.488 & 3.550 & 3.607 & 3.661 & 3.712 \\
\addlinespace[0.30em]
24 & 3.170 & 3.258 & 3.337 & 3.410 & 3.477 & 3.539 & 3.596 & 3.650 & 3.700 \\
30 & 3.160 & 3.248 & 3.327 & 3.400 & 3.466 & 3.528 & 3.585 & 3.638 & 3.688 \\
40 & 3.150 & 3.238 & 3.317 & 3.389 & 3.455 & 3.517 & 3.574 & 3.627 & 3.677 \\
60 & 3.140 & 3.227 & 3.306 & 3.378 & 3.444 & 3.505 & 3.562 & 3.615 & 3.665 \\
120 & 3.130 & 3.217 & 3.296 & 3.367 & 3.433 & 3.494 & 3.550 & 3.603 & 3.652 \\
\addlinespace[0.30em]
$\infty$ & 3.121 & 3.207 & 3.285 & 3.356 & 3.422 & 3.482 & 3.538 & 3.591 & 3.640 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.50\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 5.489 & 5.616 & 5.731 & 5.835 & 5.930 & 6.017 & 6.098 & 6.173 & 6.244 \\
2 & 4.451 & 4.554 & 4.646 & 4.730 & 4.807 & 4.878 & 4.943 & 5.004 & 5.061 \\
3 & 4.172 & 4.269 & 4.356 & 4.434 & 4.506 & 4.573 & 4.634 & 4.691 & 4.745 \\
4 & 4.044 & 4.138 & 4.222 & 4.298 & 4.368 & 4.432 & 4.492 & 4.547 & 4.599 \\
5 & 3.970 & 4.062 & 4.145 & 4.220 & 4.288 & 4.351 & 4.410 & 4.464 & 4.515 \\
\addlinespace[0.30em]
6 & 3.922 & 4.013 & 4.095 & 4.169 & 4.237 & 4.299 & 4.357 & 4.410 & 4.461 \\
7 & 3.889 & 3.979 & 4.059 & 4.133 & 4.200 & 4.262 & 4.319 & 4.372 & 4.422 \\
8 & 3.863 & 3.953 & 4.033 & 4.106 & 4.173 & 4.234 & 4.291 & 4.344 & 4.394 \\
9 & 3.844 & 3.933 & 4.013 & 4.086 & 4.152 & 4.213 & 4.270 & 4.322 & 4.372 \\
10 & 3.829 & 3.917 & 3.997 & 4.069 & 4.135 & 4.196 & 4.253 & 4.305 & 4.354 \\
\addlinespace[0.30em]
11 & 3.816 & 3.904 & 3.984 & 4.056 & 4.122 & 4.182 & 4.239 & 4.291 & 4.340 \\
12 & 3.805 & 3.893 & 3.973 & 4.045 & 4.110 & 4.171 & 4.227 & 4.279 & 4.328 \\
13 & 3.796 & 3.884 & 3.963 & 4.035 & 4.101 & 4.161 & 4.217 & 4.269 & 4.318 \\
14 & 3.789 & 3.877 & 3.955 & 4.027 & 4.092 & 4.153 & 4.209 & 4.260 & 4.309 \\
15 & 3.782 & 3.870 & 3.948 & 4.020 & 4.085 & 4.145 & 4.201 & 4.253 & 4.301 \\
\addlinespace[0.30em]
16 & 3.776 & 3.864 & 3.942 & 4.014 & 4.079 & 4.139 & 4.195 & 4.246 & 4.295 \\
17 & 3.771 & 3.859 & 3.937 & 4.008 & 4.073 & 4.133 & 4.189 & 4.241 & 4.289 \\
18 & 3.767 & 3.854 & 3.932 & 4.003 & 4.068 & 4.128 & 4.184 & 4.236 & 4.284 \\
19 & 3.763 & 3.850 & 3.928 & 3.999 & 4.064 & 4.124 & 4.179 & 4.231 & 4.279 \\
20 & 3.759 & 3.846 & 3.924 & 3.995 & 4.060 & 4.120 & 4.175 & 4.227 & 4.275 \\
\addlinespace[0.30em]
24 & 3.747 & 3.834 & 3.912 & 3.983 & 4.047 & 4.107 & 4.162 & 4.213 & 4.261 \\
30 & 3.735 & 3.822 & 3.899 & 3.970 & 4.034 & 4.094 & 4.149 & 4.200 & 4.248 \\
40 & 3.723 & 3.809 & 3.887 & 3.957 & 4.021 & 4.080 & 4.135 & 4.186 & 4.234 \\
60 & 3.711 & 3.797 & 3.874 & 3.944 & 4.008 & 4.067 & 4.121 & 4.172 & 4.219 \\
120 & 3.699 & 3.784 & 3.861 & 3.930 & 3.994 & 4.052 & 4.107 & 4.157 & 4.204 \\
\addlinespace[0.30em]
$\infty$ & 3.686 & 3.771 & 3.847 & 3.916 & 3.979 & 4.037 & 4.091 & 4.141 & 4.188 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.50\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
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\endfirsthead
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$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 6.310 & 6.372 & 6.637 & 6.847 & 7.021 & 7.169 & 7.297 & 7.411 \\
2 & 5.114 & 5.165 & 5.379 & 5.549 & 5.690 & 5.810 & 5.914 & 6.006 \\
3 & 4.795 & 4.842 & 5.043 & 5.202 & 5.334 & 5.447 & 5.544 & 5.630 \\
4 & 4.647 & 4.693 & 4.888 & 5.043 & 5.171 & 5.279 & 5.374 & 5.457 \\
5 & 4.563 & 4.608 & 4.799 & 4.951 & 5.077 & 5.184 & 5.276 & 5.358 \\
\addlinespace[0.30em]
6 & 4.508 & 4.552 & 4.741 & 4.891 & 5.016 & 5.121 & 5.213 & 5.294 \\
7 & 4.469 & 4.513 & 4.700 & 4.849 & 4.973 & 5.077 & 5.168 & 5.249 \\
8 & 4.440 & 4.484 & 4.670 & 4.818 & 4.941 & 5.045 & 5.135 & 5.215 \\
9 & 4.418 & 4.461 & 4.647 & 4.794 & 4.916 & 5.020 & 5.110 & 5.189 \\
10 & 4.400 & 4.443 & 4.628 & 4.775 & 4.896 & 5.000 & 5.089 & 5.168 \\
\addlinespace[0.30em]
11 & 4.386 & 4.429 & 4.613 & 4.759 & 4.880 & 4.983 & 5.073 & 5.152 \\
12 & 4.374 & 4.417 & 4.600 & 4.746 & 4.867 & 4.970 & 5.059 & 5.138 \\
13 & 4.363 & 4.406 & 4.590 & 4.735 & 4.856 & 4.958 & 5.047 & 5.126 \\
14 & 4.355 & 4.397 & 4.580 & 4.726 & 4.846 & 4.948 & 5.037 & 5.116 \\
15 & 4.347 & 4.390 & 4.572 & 4.718 & 4.838 & 4.940 & 5.028 & 5.107 \\
\addlinespace[0.30em]
16 & 4.340 & 4.383 & 4.565 & 4.710 & 4.830 & 4.932 & 5.021 & 5.099 \\
17 & 4.334 & 4.377 & 4.559 & 4.704 & 4.824 & 4.926 & 5.014 & 5.092 \\
18 & 4.329 & 4.372 & 4.554 & 4.698 & 4.818 & 4.920 & 5.008 & 5.086 \\
19 & 4.324 & 4.367 & 4.549 & 4.693 & 4.813 & 4.914 & 5.002 & 5.080 \\
20 & 4.320 & 4.363 & 4.544 & 4.688 & 4.808 & 4.909 & 4.998 & 5.075 \\
\addlinespace[0.30em]
24 & 4.306 & 4.349 & 4.530 & 4.674 & 4.793 & 4.894 & 4.982 & 5.060 \\
30 & 4.293 & 4.335 & 4.515 & 4.659 & 4.777 & 4.878 & 4.966 & 5.043 \\
40 & 4.278 & 4.321 & 4.500 & 4.643 & 4.761 & 4.862 & 4.949 & 5.027 \\
60 & 4.264 & 4.306 & 4.485 & 4.627 & 4.745 & 4.845 & 4.932 & 5.009 \\
120 & 4.249 & 4.290 & 4.468 & 4.610 & 4.727 & 4.827 & 4.913 & 4.990 \\
\addlinespace[0.30em]
$\infty$ & 4.232 & 4.274 & 4.450 & 4.591 & 4.707 & 4.806 & 4.892 & 4.968 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.20\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
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$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 4.353 & 6.615 & 8.075 & 9.138 & 9.966 & 10.641 & 11.207 & 11.694 & 12.120 \\
2 & 2.667 & 3.820 & 4.559 & 5.098 & 5.521 & 5.867 & 6.158 & 6.409 & 6.630 \\
3 & 2.316 & 3.245 & 3.833 & 4.261 & 4.597 & 4.872 & 5.104 & 5.305 & 5.480 \\
4 & 2.168 & 3.004 & 3.526 & 3.907 & 4.205 & 4.449 & 4.655 & 4.832 & 4.989 \\
5 & 2.087 & 2.872 & 3.358 & 3.712 & 3.988 & 4.214 & 4.405 & 4.570 & 4.715 \\
\addlinespace[0.30em]
6 & 2.036 & 2.788 & 3.252 & 3.588 & 3.850 & 4.065 & 4.246 & 4.403 & 4.540 \\
7 & 2.001 & 2.731 & 3.179 & 3.503 & 3.755 & 3.962 & 4.136 & 4.287 & 4.419 \\
8 & 1.975 & 2.689 & 3.126 & 3.440 & 3.686 & 3.886 & 4.055 & 4.201 & 4.329 \\
9 & 1.956 & 2.657 & 3.085 & 3.393 & 3.632 & 3.828 & 3.993 & 4.136 & 4.261 \\
10 & 1.941 & 2.632 & 3.053 & 3.355 & 3.590 & 3.782 & 3.944 & 4.084 & 4.206 \\
\addlinespace[0.30em]
11 & 1.928 & 2.612 & 3.027 & 3.325 & 3.556 & 3.745 & 3.904 & 4.042 & 4.162 \\
12 & 1.918 & 2.596 & 3.006 & 3.300 & 3.528 & 3.715 & 3.871 & 4.007 & 4.126 \\
13 & 1.909 & 2.582 & 2.988 & 3.279 & 3.505 & 3.689 & 3.844 & 3.977 & 4.095 \\
14 & 1.902 & 2.570 & 2.973 & 3.261 & 3.485 & 3.667 & 3.820 & 3.952 & 4.068 \\
15 & 1.896 & 2.560 & 2.960 & 3.245 & 3.467 & 3.648 & 3.800 & 3.931 & 4.046 \\
\addlinespace[0.30em]
16 & 1.890 & 2.551 & 2.948 & 3.232 & 3.452 & 3.631 & 3.782 & 3.912 & 4.026 \\
17 & 1.886 & 2.543 & 2.938 & 3.220 & 3.439 & 3.617 & 3.766 & 3.895 & 4.008 \\
18 & 1.881 & 2.536 & 2.929 & 3.210 & 3.427 & 3.604 & 3.752 & 3.880 & 3.993 \\
19 & 1.878 & 2.530 & 2.921 & 3.200 & 3.416 & 3.592 & 3.740 & 3.867 & 3.979 \\
20 & 1.874 & 2.524 & 2.914 & 3.192 & 3.407 & 3.582 & 3.729 & 3.855 & 3.966 \\
\addlinespace[0.30em]
24 & 1.864 & 2.507 & 2.892 & 3.166 & 3.377 & 3.549 & 3.694 & 3.818 & 3.927 \\
30 & 1.853 & 2.490 & 2.870 & 3.140 & 3.348 & 3.517 & 3.659 & 3.781 & 3.887 \\
40 & 1.843 & 2.473 & 2.848 & 3.114 & 3.318 & 3.484 & 3.624 & 3.743 & 3.848 \\
60 & 1.833 & 2.456 & 2.826 & 3.088 & 3.289 & 3.452 & 3.589 & 3.706 & 3.809 \\
120 & 1.822 & 2.440 & 2.805 & 3.063 & 3.260 & 3.420 & 3.554 & 3.669 & 3.770 \\
\addlinespace[0.30em]
$\infty$ & 1.812 & 2.424 & 2.784 & 3.037 & 3.232 & 3.389 & 3.520 & 3.632 & 3.730 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.20\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 12.498 & 12.837 & 13.144 & 13.425 & 13.682 & 13.921 & 14.142 & 14.348 & 14.542 \\
2 & 6.826 & 7.002 & 7.162 & 7.308 & 7.442 & 7.566 & 7.682 & 7.790 & 7.891 \\
3 & 5.637 & 5.778 & 5.906 & 6.023 & 6.130 & 6.230 & 6.323 & 6.410 & 6.491 \\
4 & 5.128 & 5.253 & 5.367 & 5.471 & 5.566 & 5.655 & 5.738 & 5.815 & 5.888 \\
5 & 4.844 & 4.960 & 5.066 & 5.162 & 5.251 & 5.334 & 5.411 & 5.482 & 5.550 \\
\addlinespace[0.30em]
6 & 4.663 & 4.773 & 4.873 & 4.965 & 5.049 & 5.128 & 5.200 & 5.269 & 5.333 \\
7 & 4.537 & 4.643 & 4.739 & 4.827 & 4.908 & 4.984 & 5.054 & 5.119 & 5.181 \\
8 & 4.444 & 4.546 & 4.640 & 4.725 & 4.804 & 4.877 & 4.945 & 5.009 & 5.069 \\
9 & 4.372 & 4.473 & 4.564 & 4.647 & 4.724 & 4.795 & 4.862 & 4.924 & 4.982 \\
10 & 4.316 & 4.414 & 4.503 & 4.585 & 4.660 & 4.730 & 4.795 & 4.856 & 4.913 \\
\addlinespace[0.30em]
11 & 4.270 & 4.366 & 4.454 & 4.534 & 4.608 & 4.677 & 4.741 & 4.801 & 4.857 \\
12 & 4.231 & 4.327 & 4.413 & 4.492 & 4.565 & 4.633 & 4.696 & 4.755 & 4.810 \\
13 & 4.199 & 4.293 & 4.378 & 4.457 & 4.529 & 4.595 & 4.658 & 4.716 & 4.770 \\
14 & 4.172 & 4.265 & 4.349 & 4.426 & 4.497 & 4.563 & 4.625 & 4.682 & 4.736 \\
15 & 4.148 & 4.240 & 4.323 & 4.400 & 4.470 & 4.536 & 4.597 & 4.654 & 4.707 \\
\addlinespace[0.30em]
16 & 4.127 & 4.218 & 4.301 & 4.377 & 4.447 & 4.512 & 4.572 & 4.628 & 4.681 \\
17 & 4.109 & 4.199 & 4.281 & 4.357 & 4.426 & 4.490 & 4.550 & 4.606 & 4.658 \\
18 & 4.093 & 4.182 & 4.264 & 4.339 & 4.407 & 4.471 & 4.531 & 4.586 & 4.638 \\
19 & 4.078 & 4.167 & 4.248 & 4.323 & 4.391 & 4.454 & 4.513 & 4.568 & 4.620 \\
20 & 4.065 & 4.154 & 4.234 & 4.308 & 4.376 & 4.439 & 4.498 & 4.552 & 4.604 \\
\addlinespace[0.30em]
24 & 4.024 & 4.111 & 4.190 & 4.262 & 4.329 & 4.390 & 4.448 & 4.502 & 4.552 \\
30 & 3.982 & 4.068 & 4.145 & 4.216 & 4.281 & 4.342 & 4.398 & 4.451 & 4.500 \\
40 & 3.941 & 4.025 & 4.101 & 4.170 & 4.234 & 4.293 & 4.348 & 4.399 & 4.447 \\
60 & 3.900 & 3.982 & 4.056 & 4.124 & 4.186 & 4.244 & 4.297 & 4.347 & 4.394 \\
120 & 3.859 & 3.938 & 4.011 & 4.077 & 4.138 & 4.194 & 4.246 & 4.295 & 4.341 \\
\addlinespace[0.30em]
$\infty$ & 3.817 & 3.895 & 3.966 & 4.030 & 4.089 & 4.144 & 4.195 & 4.242 & 4.287 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.20\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 14.724 & 15.058 & 15.359 & 15.632 & 15.881 & 16.111 & 16.324 & 16.522 & 16.707 \\
2 & 7.986 & 8.162 & 8.319 & 8.463 & 8.594 & 8.715 & 8.827 & 8.931 & 9.029 \\
3 & 6.567 & 6.708 & 6.835 & 6.951 & 7.056 & 7.154 & 7.244 & 7.328 & 7.407 \\
4 & 5.956 & 6.081 & 6.195 & 6.298 & 6.392 & 6.479 & 6.560 & 6.635 & 6.705 \\
5 & 5.613 & 5.730 & 5.835 & 5.931 & 6.019 & 6.100 & 6.175 & 6.245 & 6.311 \\
\addlinespace[0.30em]
6 & 5.393 & 5.504 & 5.604 & 5.695 & 5.779 & 5.856 & 5.927 & 5.994 & 6.056 \\
7 & 5.239 & 5.346 & 5.442 & 5.530 & 5.610 & 5.684 & 5.753 & 5.817 & 5.877 \\
8 & 5.125 & 5.228 & 5.322 & 5.407 & 5.485 & 5.557 & 5.624 & 5.686 & 5.744 \\
9 & 5.037 & 5.138 & 5.229 & 5.312 & 5.388 & 5.459 & 5.524 & 5.585 & 5.641 \\
10 & 4.967 & 5.066 & 5.155 & 5.237 & 5.311 & 5.380 & 5.444 & 5.503 & 5.559 \\
\addlinespace[0.30em]
11 & 4.910 & 5.007 & 5.095 & 5.175 & 5.248 & 5.316 & 5.379 & 5.437 & 5.492 \\
12 & 4.862 & 4.958 & 5.044 & 5.123 & 5.195 & 5.262 & 5.324 & 5.382 & 5.436 \\
13 & 4.822 & 4.916 & 5.002 & 5.080 & 5.151 & 5.217 & 5.278 & 5.335 & 5.388 \\
14 & 4.787 & 4.881 & 4.965 & 5.042 & 5.113 & 5.178 & 5.238 & 5.295 & 5.347 \\
15 & 4.757 & 4.850 & 4.934 & 5.010 & 5.079 & 5.144 & 5.204 & 5.259 & 5.312 \\
\addlinespace[0.30em]
16 & 4.731 & 4.823 & 4.906 & 4.981 & 5.050 & 5.114 & 5.173 & 5.229 & 5.280 \\
17 & 4.708 & 4.799 & 4.881 & 4.956 & 5.025 & 5.088 & 5.147 & 5.202 & 5.253 \\
18 & 4.687 & 4.778 & 4.859 & 4.934 & 5.002 & 5.065 & 5.123 & 5.177 & 5.228 \\
19 & 4.669 & 4.759 & 4.840 & 4.913 & 4.981 & 5.044 & 5.101 & 5.156 & 5.206 \\
20 & 4.652 & 4.741 & 4.822 & 4.895 & 4.963 & 5.025 & 5.082 & 5.136 & 5.186 \\
\addlinespace[0.30em]
24 & 4.599 & 4.687 & 4.766 & 4.838 & 4.903 & 4.964 & 5.021 & 5.073 & 5.122 \\
30 & 4.546 & 4.632 & 4.709 & 4.779 & 4.844 & 4.903 & 4.958 & 5.010 & 5.058 \\
40 & 4.493 & 4.576 & 4.652 & 4.720 & 4.783 & 4.841 & 4.895 & 4.945 & 4.992 \\
60 & 4.439 & 4.520 & 4.594 & 4.661 & 4.722 & 4.778 & 4.831 & 4.880 & 4.925 \\
120 & 4.384 & 4.463 & 4.535 & 4.600 & 4.659 & 4.714 & 4.765 & 4.812 & 4.857 \\
\addlinespace[0.30em]
$\infty$ & 4.329 & 4.405 & 4.475 & 4.537 & 4.595 & 4.648 & 4.697 & 4.743 & 4.786 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.20\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 16.881 & 17.044 & 17.743 & 18.298 & 18.757 & 19.148 & 19.487 & 19.786 \\
2 & 9.121 & 9.207 & 9.576 & 9.869 & 10.112 & 10.319 & 10.499 & 10.658 \\
3 & 7.481 & 7.551 & 7.848 & 8.086 & 8.282 & 8.450 & 8.596 & 8.724 \\
4 & 6.771 & 6.834 & 7.100 & 7.312 & 7.489 & 7.639 & 7.769 & 7.885 \\
5 & 6.372 & 6.430 & 6.678 & 6.876 & 7.041 & 7.181 & 7.303 & 7.410 \\
\addlinespace[0.30em]
6 & 6.114 & 6.170 & 6.406 & 6.595 & 6.751 & 6.884 & 7.001 & 7.103 \\
7 & 5.934 & 5.987 & 6.214 & 6.396 & 6.547 & 6.676 & 6.788 & 6.887 \\
8 & 5.799 & 5.851 & 6.072 & 6.248 & 6.395 & 6.520 & 6.629 & 6.725 \\
9 & 5.695 & 5.745 & 5.961 & 6.134 & 6.277 & 6.399 & 6.506 & 6.600 \\
10 & 5.612 & 5.661 & 5.873 & 6.042 & 6.182 & 6.302 & 6.407 & 6.499 \\
\addlinespace[0.30em]
11 & 5.543 & 5.592 & 5.800 & 5.967 & 6.105 & 6.223 & 6.325 & 6.416 \\
12 & 5.487 & 5.535 & 5.740 & 5.904 & 6.040 & 6.156 & 6.257 & 6.347 \\
13 & 5.438 & 5.486 & 5.688 & 5.850 & 5.985 & 6.099 & 6.199 & 6.288 \\
14 & 5.397 & 5.444 & 5.644 & 5.804 & 5.937 & 6.051 & 6.150 & 6.237 \\
15 & 5.361 & 5.407 & 5.605 & 5.764 & 5.896 & 6.008 & 6.106 & 6.193 \\
\addlinespace[0.30em]
16 & 5.329 & 5.375 & 5.572 & 5.729 & 5.859 & 5.971 & 6.068 & 6.154 \\
17 & 5.301 & 5.347 & 5.542 & 5.698 & 5.827 & 5.938 & 6.034 & 6.119 \\
18 & 5.276 & 5.321 & 5.515 & 5.670 & 5.798 & 5.908 & 6.004 & 6.088 \\
19 & 5.254 & 5.299 & 5.491 & 5.644 & 5.772 & 5.881 & 5.976 & 6.060 \\
20 & 5.233 & 5.278 & 5.469 & 5.622 & 5.749 & 5.857 & 5.951 & 6.035 \\
\addlinespace[0.30em]
24 & 5.169 & 5.212 & 5.400 & 5.549 & 5.674 & 5.780 & 5.872 & 5.954 \\
30 & 5.103 & 5.146 & 5.329 & 5.475 & 5.597 & 5.701 & 5.791 & 5.871 \\
40 & 5.037 & 5.078 & 5.257 & 5.399 & 5.518 & 5.619 & 5.708 & 5.786 \\
60 & 4.968 & 5.009 & 5.183 & 5.321 & 5.437 & 5.535 & 5.621 & 5.697 \\
120 & 4.898 & 4.938 & 5.106 & 5.240 & 5.352 & 5.447 & 5.530 & 5.603 \\
\addlinespace[0.30em]
$\infty$ & 4.826 & 4.864 & 5.026 & 5.155 & 5.262 & 5.353 & 5.433 & 5.503 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.10\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 8.929 & 13.437 & 16.358 & 18.488 & 20.150 & 21.504 & 22.642 & 23.621 & 24.477 \\
2 & 4.129 & 5.733 & 6.772 & 7.538 & 8.139 & 8.633 & 9.049 & 9.409 & 9.725 \\
3 & 3.328 & 4.467 & 5.199 & 5.738 & 6.162 & 6.511 & 6.806 & 7.062 & 7.287 \\
4 & 3.015 & 3.976 & 4.586 & 5.035 & 5.388 & 5.679 & 5.926 & 6.139 & 6.327 \\
5 & 2.850 & 3.717 & 4.264 & 4.664 & 4.979 & 5.238 & 5.458 & 5.648 & 5.816 \\
\addlinespace[0.30em]
6 & 2.748 & 3.558 & 4.065 & 4.435 & 4.726 & 4.966 & 5.168 & 5.344 & 5.499 \\
7 & 2.679 & 3.451 & 3.931 & 4.280 & 4.555 & 4.780 & 4.971 & 5.137 & 5.283 \\
8 & 2.630 & 3.374 & 3.834 & 4.169 & 4.431 & 4.646 & 4.829 & 4.987 & 5.126 \\
9 & 2.592 & 3.316 & 3.761 & 4.084 & 4.337 & 4.545 & 4.721 & 4.873 & 5.007 \\
10 & 2.563 & 3.270 & 3.704 & 4.018 & 4.264 & 4.465 & 4.636 & 4.783 & 4.913 \\
\addlinespace[0.30em]
11 & 2.540 & 3.234 & 3.658 & 3.965 & 4.205 & 4.401 & 4.567 & 4.711 & 4.838 \\
12 & 2.521 & 3.204 & 3.621 & 3.921 & 4.156 & 4.349 & 4.511 & 4.652 & 4.776 \\
13 & 2.504 & 3.179 & 3.589 & 3.885 & 4.116 & 4.304 & 4.464 & 4.602 & 4.724 \\
14 & 2.491 & 3.158 & 3.563 & 3.854 & 4.081 & 4.267 & 4.424 & 4.560 & 4.679 \\
15 & 2.479 & 3.140 & 3.540 & 3.828 & 4.052 & 4.235 & 4.390 & 4.524 & 4.641 \\
\addlinespace[0.30em]
16 & 2.469 & 3.124 & 3.520 & 3.804 & 4.026 & 4.207 & 4.360 & 4.492 & 4.608 \\
17 & 2.460 & 3.110 & 3.503 & 3.784 & 4.003 & 4.182 & 4.334 & 4.464 & 4.579 \\
18 & 2.452 & 3.098 & 3.487 & 3.766 & 3.984 & 4.161 & 4.310 & 4.440 & 4.553 \\
19 & 2.445 & 3.087 & 3.474 & 3.751 & 3.966 & 4.142 & 4.290 & 4.418 & 4.530 \\
20 & 2.439 & 3.077 & 3.462 & 3.736 & 3.950 & 4.124 & 4.271 & 4.398 & 4.510 \\
\addlinespace[0.30em]
24 & 2.420 & 3.047 & 3.423 & 3.692 & 3.900 & 4.070 & 4.213 & 4.336 & 4.445 \\
30 & 2.400 & 3.017 & 3.386 & 3.648 & 3.851 & 4.016 & 4.155 & 4.275 & 4.381 \\
40 & 2.381 & 2.988 & 3.348 & 3.605 & 3.802 & 3.963 & 4.099 & 4.215 & 4.317 \\
60 & 2.363 & 2.959 & 3.312 & 3.562 & 3.755 & 3.911 & 4.042 & 4.155 & 4.254 \\
120 & 2.344 & 2.930 & 3.276 & 3.520 & 3.707 & 3.859 & 3.986 & 4.096 & 4.191 \\
\addlinespace[0.30em]
$\infty$ & 2.326 & 2.902 & 3.240 & 3.478 & 3.661 & 3.808 & 3.931 & 4.037 & 4.129 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.10\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 25.237 & 25.918 & 26.536 & 27.100 & 27.618 & 28.097 & 28.542 & 28.958 & 29.347 \\
2 & 10.006 & 10.259 & 10.488 & 10.698 & 10.891 & 11.070 & 11.237 & 11.392 & 11.538 \\
3 & 7.487 & 7.667 & 7.831 & 7.982 & 8.120 & 8.248 & 8.368 & 8.479 & 8.584 \\
4 & 6.494 & 6.645 & 6.783 & 6.909 & 7.025 & 7.132 & 7.233 & 7.326 & 7.414 \\
5 & 5.965 & 6.100 & 6.223 & 6.336 & 6.439 & 6.536 & 6.626 & 6.710 & 6.788 \\
\addlinespace[0.30em]
6 & 5.637 & 5.762 & 5.875 & 5.979 & 6.075 & 6.164 & 6.247 & 6.325 & 6.398 \\
7 & 5.413 & 5.530 & 5.637 & 5.735 & 5.826 & 5.910 & 5.988 & 6.061 & 6.130 \\
8 & 5.250 & 5.362 & 5.464 & 5.558 & 5.644 & 5.724 & 5.799 & 5.869 & 5.935 \\
9 & 5.126 & 5.234 & 5.333 & 5.423 & 5.506 & 5.583 & 5.655 & 5.722 & 5.786 \\
10 & 5.029 & 5.134 & 5.229 & 5.316 & 5.397 & 5.472 & 5.542 & 5.607 & 5.668 \\
\addlinespace[0.30em]
11 & 4.951 & 5.053 & 5.145 & 5.231 & 5.309 & 5.382 & 5.450 & 5.514 & 5.573 \\
12 & 4.886 & 4.986 & 5.076 & 5.160 & 5.236 & 5.308 & 5.374 & 5.436 & 5.495 \\
13 & 4.832 & 4.930 & 5.019 & 5.100 & 5.175 & 5.245 & 5.310 & 5.371 & 5.429 \\
14 & 4.786 & 4.882 & 4.969 & 5.050 & 5.124 & 5.192 & 5.256 & 5.316 & 5.372 \\
15 & 4.746 & 4.841 & 4.927 & 5.006 & 5.079 & 5.146 & 5.209 & 5.268 & 5.324 \\
\addlinespace[0.30em]
16 & 4.712 & 4.805 & 4.890 & 4.968 & 5.040 & 5.106 & 5.169 & 5.227 & 5.282 \\
17 & 4.681 & 4.774 & 4.857 & 4.934 & 5.005 & 5.071 & 5.133 & 5.190 & 5.244 \\
18 & 4.654 & 4.746 & 4.829 & 4.905 & 4.975 & 5.040 & 5.101 & 5.158 & 5.211 \\
19 & 4.630 & 4.721 & 4.803 & 4.878 & 4.948 & 5.012 & 5.072 & 5.129 & 5.182 \\
20 & 4.609 & 4.699 & 4.780 & 4.855 & 4.923 & 4.987 & 5.047 & 5.103 & 5.155 \\
\addlinespace[0.30em]
24 & 4.541 & 4.628 & 4.707 & 4.780 & 4.847 & 4.909 & 4.966 & 5.020 & 5.071 \\
30 & 4.474 & 4.559 & 4.635 & 4.706 & 4.770 & 4.830 & 4.886 & 4.939 & 4.988 \\
40 & 4.408 & 4.490 & 4.564 & 4.632 & 4.694 & 4.752 & 4.806 & 4.857 & 4.904 \\
60 & 4.342 & 4.421 & 4.493 & 4.558 & 4.619 & 4.675 & 4.727 & 4.775 & 4.821 \\
120 & 4.276 & 4.353 & 4.422 & 4.485 & 4.543 & 4.597 & 4.647 & 4.694 & 4.738 \\
\addlinespace[0.30em]
$\infty$ & 4.211 & 4.285 & 4.351 & 4.412 & 4.468 & 4.519 & 4.568 & 4.612 & 4.654 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.10\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 29.713 & 30.386 & 30.990 & 31.540 & 32.042 & 32.505 & 32.933 & 33.332 & 33.705 \\
2 & 11.676 & 11.928 & 12.156 & 12.363 & 12.552 & 12.727 & 12.889 & 13.039 & 13.180 \\
3 & 8.683 & 8.864 & 9.028 & 9.177 & 9.314 & 9.440 & 9.557 & 9.666 & 9.768 \\
4 & 7.497 & 7.650 & 7.788 & 7.914 & 8.029 & 8.135 & 8.234 & 8.326 & 8.412 \\
5 & 6.863 & 7.000 & 7.123 & 7.236 & 7.339 & 7.435 & 7.523 & 7.606 & 7.683 \\
\addlinespace[0.30em]
6 & 6.466 & 6.593 & 6.708 & 6.812 & 6.908 & 6.996 & 7.078 & 7.155 & 7.227 \\
7 & 6.195 & 6.314 & 6.422 & 6.521 & 6.611 & 6.695 & 6.772 & 6.845 & 6.913 \\
8 & 5.997 & 6.111 & 6.214 & 6.308 & 6.395 & 6.475 & 6.549 & 6.618 & 6.683 \\
9 & 5.845 & 5.956 & 6.055 & 6.146 & 6.229 & 6.306 & 6.378 & 6.444 & 6.507 \\
10 & 5.726 & 5.833 & 5.930 & 6.017 & 6.098 & 6.173 & 6.242 & 6.307 & 6.368 \\
\addlinespace[0.30em]
11 & 5.630 & 5.734 & 5.828 & 5.913 & 5.992 & 6.065 & 6.132 & 6.195 & 6.255 \\
12 & 5.550 & 5.652 & 5.744 & 5.827 & 5.904 & 5.975 & 6.041 & 6.103 & 6.161 \\
13 & 5.483 & 5.583 & 5.673 & 5.755 & 5.830 & 5.900 & 5.965 & 6.025 & 6.082 \\
14 & 5.426 & 5.524 & 5.612 & 5.693 & 5.767 & 5.836 & 5.899 & 5.959 & 6.014 \\
15 & 5.376 & 5.473 & 5.560 & 5.639 & 5.712 & 5.780 & 5.843 & 5.901 & 5.956 \\
\addlinespace[0.30em]
16 & 5.333 & 5.428 & 5.514 & 5.593 & 5.665 & 5.731 & 5.793 & 5.851 & 5.905 \\
17 & 5.295 & 5.389 & 5.474 & 5.552 & 5.623 & 5.688 & 5.749 & 5.806 & 5.860 \\
18 & 5.262 & 5.354 & 5.438 & 5.515 & 5.585 & 5.650 & 5.711 & 5.767 & 5.820 \\
19 & 5.232 & 5.323 & 5.407 & 5.482 & 5.552 & 5.616 & 5.676 & 5.732 & 5.784 \\
20 & 5.205 & 5.296 & 5.378 & 5.453 & 5.522 & 5.586 & 5.645 & 5.700 & 5.752 \\
\addlinespace[0.30em]
24 & 5.119 & 5.208 & 5.287 & 5.360 & 5.427 & 5.489 & 5.546 & 5.599 & 5.650 \\
30 & 5.034 & 5.120 & 5.197 & 5.267 & 5.332 & 5.391 & 5.447 & 5.499 & 5.547 \\
40 & 4.949 & 5.032 & 5.106 & 5.174 & 5.236 & 5.294 & 5.347 & 5.397 & 5.444 \\
60 & 4.864 & 4.944 & 5.015 & 5.081 & 5.141 & 5.196 & 5.247 & 5.295 & 5.340 \\
120 & 4.779 & 4.856 & 4.924 & 4.987 & 5.044 & 5.097 & 5.146 & 5.192 & 5.235 \\
\addlinespace[0.30em]
$\infty$ & 4.694 & 4.767 & 4.832 & 4.892 & 4.947 & 4.997 & 5.044 & 5.087 & 5.128 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.10\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 34.054 & 34.384 & 35.790 & 36.908 & 37.832 & 38.619 & 39.302 & 39.906 \\
2 & 13.313 & 13.438 & 13.971 & 14.396 & 14.748 & 15.047 & 15.308 & 15.538 \\
3 & 9.863 & 9.954 & 10.340 & 10.648 & 10.904 & 11.121 & 11.311 & 11.478 \\
4 & 8.493 & 8.569 & 8.896 & 9.156 & 9.373 & 9.557 & 9.718 & 9.860 \\
5 & 7.756 & 7.824 & 8.118 & 8.353 & 8.548 & 8.714 & 8.859 & 8.987 \\
\addlinespace[0.30em]
6 & 7.294 & 7.358 & 7.630 & 7.848 & 8.029 & 8.184 & 8.319 & 8.438 \\
7 & 6.976 & 7.036 & 7.294 & 7.500 & 7.672 & 7.818 & 7.946 & 8.059 \\
8 & 6.744 & 6.801 & 7.048 & 7.245 & 7.409 & 7.550 & 7.672 & 7.780 \\
9 & 6.566 & 6.621 & 6.859 & 7.049 & 7.208 & 7.343 & 7.461 & 7.566 \\
10 & 6.425 & 6.478 & 6.709 & 6.894 & 7.048 & 7.180 & 7.294 & 7.396 \\
\addlinespace[0.30em]
11 & 6.310 & 6.363 & 6.588 & 6.768 & 6.918 & 7.046 & 7.158 & 7.257 \\
12 & 6.215 & 6.267 & 6.487 & 6.663 & 6.810 & 6.936 & 7.045 & 7.142 \\
13 & 6.135 & 6.186 & 6.402 & 6.575 & 6.719 & 6.842 & 6.949 & 7.045 \\
14 & 6.067 & 6.116 & 6.329 & 6.499 & 6.641 & 6.762 & 6.867 & 6.961 \\
15 & 6.008 & 6.056 & 6.265 & 6.433 & 6.573 & 6.692 & 6.796 & 6.888 \\
\addlinespace[0.30em]
16 & 5.956 & 6.004 & 6.210 & 6.376 & 6.513 & 6.631 & 6.734 & 6.825 \\
17 & 5.910 & 5.958 & 6.161 & 6.325 & 6.461 & 6.577 & 6.679 & 6.769 \\
18 & 5.870 & 5.917 & 6.118 & 6.280 & 6.414 & 6.529 & 6.629 & 6.718 \\
19 & 5.833 & 5.880 & 6.079 & 6.239 & 6.372 & 6.486 & 6.585 & 6.673 \\
20 & 5.801 & 5.847 & 6.044 & 6.202 & 6.334 & 6.447 & 6.546 & 6.633 \\
\addlinespace[0.30em]
24 & 5.697 & 5.741 & 5.933 & 6.086 & 6.214 & 6.323 & 6.419 & 6.503 \\
30 & 5.593 & 5.636 & 5.821 & 5.969 & 6.093 & 6.198 & 6.290 & 6.372 \\
40 & 5.488 & 5.529 & 5.708 & 5.850 & 5.969 & 6.071 & 6.160 & 6.238 \\
60 & 5.382 & 5.422 & 5.593 & 5.730 & 5.844 & 5.941 & 6.026 & 6.101 \\
120 & 5.275 & 5.313 & 5.476 & 5.606 & 5.715 & 5.808 & 5.888 & 5.960 \\
\addlinespace[0.30em]
$\infty$ & 5.166 & 5.202 & 5.357 & 5.480 & 5.582 & 5.669 & 5.745 & 5.812 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.05\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 17.969 & 26.976 & 32.819 & 37.082 & 40.408 & 43.119 & 45.397 & 47.357 & 49.071 \\
2 & 6.085 & 8.331 & 9.798 & 10.881 & 11.734 & 12.435 & 13.027 & 13.539 & 13.988 \\
3 & 4.501 & 5.910 & 6.825 & 7.502 & 8.037 & 8.478 & 8.852 & 9.177 & 9.462 \\
4 & 3.926 & 5.040 & 5.757 & 6.287 & 6.706 & 7.053 & 7.347 & 7.602 & 7.826 \\
5 & 3.635 & 4.602 & 5.218 & 5.673 & 6.033 & 6.330 & 6.582 & 6.801 & 6.995 \\
\addlinespace[0.30em]
6 & 3.460 & 4.339 & 4.896 & 5.305 & 5.628 & 5.895 & 6.122 & 6.319 & 6.493 \\
7 & 3.344 & 4.165 & 4.681 & 5.060 & 5.359 & 5.606 & 5.815 & 5.997 & 6.158 \\
8 & 3.261 & 4.041 & 4.529 & 4.886 & 5.167 & 5.399 & 5.596 & 5.767 & 5.918 \\
9 & 3.199 & 3.948 & 4.415 & 4.755 & 5.024 & 5.244 & 5.432 & 5.595 & 5.738 \\
10 & 3.151 & 3.877 & 4.327 & 4.654 & 4.912 & 5.124 & 5.304 & 5.460 & 5.598 \\
\addlinespace[0.30em]
11 & 3.113 & 3.820 & 4.256 & 4.574 & 4.823 & 5.028 & 5.202 & 5.353 & 5.486 \\
12 & 3.081 & 3.773 & 4.199 & 4.508 & 4.750 & 4.950 & 5.119 & 5.265 & 5.395 \\
13 & 3.055 & 3.734 & 4.151 & 4.453 & 4.690 & 4.884 & 5.049 & 5.192 & 5.318 \\
14 & 3.033 & 3.701 & 4.111 & 4.407 & 4.639 & 4.829 & 4.990 & 5.130 & 5.253 \\
15 & 3.014 & 3.673 & 4.076 & 4.367 & 4.595 & 4.782 & 4.940 & 5.077 & 5.198 \\
\addlinespace[0.30em]
16 & 2.998 & 3.649 & 4.046 & 4.333 & 4.557 & 4.741 & 4.896 & 5.031 & 5.150 \\
17 & 2.984 & 3.628 & 4.020 & 4.303 & 4.524 & 4.705 & 4.858 & 4.991 & 5.108 \\
18 & 2.971 & 3.609 & 3.997 & 4.276 & 4.494 & 4.673 & 4.824 & 4.955 & 5.071 \\
19 & 2.960 & 3.593 & 3.977 & 4.253 & 4.468 & 4.645 & 4.794 & 4.924 & 5.037 \\
20 & 2.950 & 3.578 & 3.958 & 4.232 & 4.445 & 4.620 & 4.768 & 4.895 & 5.008 \\
\addlinespace[0.30em]
24 & 2.919 & 3.532 & 3.901 & 4.166 & 4.373 & 4.541 & 4.684 & 4.807 & 4.915 \\
30 & 2.888 & 3.486 & 3.845 & 4.102 & 4.301 & 4.464 & 4.601 & 4.720 & 4.824 \\
40 & 2.858 & 3.442 & 3.791 & 4.039 & 4.232 & 4.388 & 4.521 & 4.634 & 4.735 \\
60 & 2.829 & 3.399 & 3.737 & 3.977 & 4.163 & 4.314 & 4.441 & 4.550 & 4.646 \\
120 & 2.800 & 3.356 & 3.685 & 3.917 & 4.096 & 4.241 & 4.363 & 4.468 & 4.560 \\
\addlinespace[0.30em]
$\infty$ & 2.772 & 3.314 & 3.633 & 3.858 & 4.030 & 4.170 & 4.286 & 4.387 & 4.474 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.05\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 50.592 & 51.957 & 53.194 & 54.323 & 55.361 & 56.320 & 57.212 & 58.044 & 58.824 \\
2 & 14.389 & 14.749 & 15.076 & 15.375 & 15.650 & 15.905 & 16.143 & 16.365 & 16.573 \\
3 & 9.717 & 9.946 & 10.155 & 10.346 & 10.522 & 10.686 & 10.838 & 10.980 & 11.114 \\
4 & 8.027 & 8.208 & 8.373 & 8.524 & 8.664 & 8.793 & 8.914 & 9.027 & 9.133 \\
5 & 7.167 & 7.323 & 7.466 & 7.596 & 7.716 & 7.828 & 7.932 & 8.030 & 8.122 \\
\addlinespace[0.30em]
6 & 6.649 & 6.789 & 6.917 & 7.034 & 7.143 & 7.244 & 7.338 & 7.426 & 7.508 \\
7 & 6.302 & 6.431 & 6.550 & 6.658 & 6.759 & 6.852 & 6.939 & 7.020 & 7.097 \\
8 & 6.053 & 6.175 & 6.287 & 6.389 & 6.483 & 6.571 & 6.653 & 6.729 & 6.801 \\
9 & 5.867 & 5.983 & 6.089 & 6.186 & 6.276 & 6.359 & 6.437 & 6.510 & 6.579 \\
10 & 5.722 & 5.833 & 5.935 & 6.028 & 6.114 & 6.194 & 6.269 & 6.339 & 6.405 \\
\addlinespace[0.30em]
11 & 5.605 & 5.713 & 5.811 & 5.901 & 5.984 & 6.062 & 6.134 & 6.202 & 6.265 \\
12 & 5.510 & 5.615 & 5.710 & 5.797 & 5.878 & 5.953 & 6.023 & 6.089 & 6.151 \\
13 & 5.431 & 5.533 & 5.625 & 5.711 & 5.789 & 5.862 & 5.931 & 5.995 & 6.055 \\
14 & 5.364 & 5.463 & 5.554 & 5.637 & 5.714 & 5.785 & 5.852 & 5.915 & 5.973 \\
15 & 5.306 & 5.403 & 5.492 & 5.574 & 5.649 & 5.719 & 5.785 & 5.846 & 5.904 \\
\addlinespace[0.30em]
16 & 5.256 & 5.352 & 5.439 & 5.519 & 5.593 & 5.662 & 5.726 & 5.786 & 5.843 \\
17 & 5.212 & 5.306 & 5.392 & 5.471 & 5.544 & 5.612 & 5.675 & 5.734 & 5.790 \\
18 & 5.173 & 5.266 & 5.351 & 5.429 & 5.501 & 5.567 & 5.629 & 5.688 & 5.743 \\
19 & 5.139 & 5.231 & 5.314 & 5.391 & 5.462 & 5.528 & 5.589 & 5.647 & 5.701 \\
20 & 5.108 & 5.199 & 5.282 & 5.357 & 5.427 & 5.492 & 5.553 & 5.610 & 5.663 \\
\addlinespace[0.30em]
24 & 5.012 & 5.099 & 5.179 & 5.251 & 5.319 & 5.381 & 5.439 & 5.494 & 5.545 \\
30 & 4.917 & 5.001 & 5.077 & 5.147 & 5.211 & 5.271 & 5.327 & 5.379 & 5.429 \\
40 & 4.824 & 4.904 & 4.977 & 5.044 & 5.106 & 5.163 & 5.216 & 5.266 & 5.313 \\
60 & 4.732 & 4.808 & 4.878 & 4.942 & 5.001 & 5.056 & 5.107 & 5.154 & 5.199 \\
120 & 4.641 & 4.714 & 4.781 & 4.842 & 4.898 & 4.950 & 4.998 & 5.043 & 5.086 \\
\addlinespace[0.30em]
$\infty$ & 4.552 & 4.622 & 4.685 & 4.743 & 4.796 & 4.845 & 4.891 & 4.934 & 4.974 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.05\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 59.558 & 60.904 & 62.116 & 63.216 & 64.222 & 65.149 & 66.007 & 66.806 & 67.553 \\
2 & 16.769 & 17.129 & 17.454 & 17.749 & 18.020 & 18.269 & 18.500 & 18.715 & 18.917 \\
3 & 11.240 & 11.472 & 11.681 & 11.872 & 12.046 & 12.207 & 12.357 & 12.496 & 12.627 \\
4 & 9.233 & 9.418 & 9.584 & 9.736 & 9.875 & 10.003 & 10.123 & 10.234 & 10.338 \\
5 & 8.208 & 8.367 & 8.512 & 8.643 & 8.763 & 8.875 & 8.978 & 9.075 & 9.165 \\
\addlinespace[0.30em]
6 & 7.586 & 7.730 & 7.861 & 7.979 & 8.088 & 8.189 & 8.282 & 8.370 & 8.452 \\
7 & 7.169 & 7.302 & 7.423 & 7.533 & 7.634 & 7.727 & 7.814 & 7.895 & 7.971 \\
8 & 6.869 & 6.995 & 7.108 & 7.212 & 7.307 & 7.395 & 7.477 & 7.553 & 7.625 \\
9 & 6.643 & 6.763 & 6.871 & 6.970 & 7.061 & 7.144 & 7.222 & 7.295 & 7.363 \\
10 & 6.467 & 6.582 & 6.686 & 6.780 & 6.867 & 6.948 & 7.023 & 7.093 & 7.158 \\
\addlinespace[0.30em]
11 & 6.325 & 6.436 & 6.536 & 6.628 & 6.712 & 6.790 & 6.862 & 6.930 & 6.993 \\
12 & 6.209 & 6.316 & 6.414 & 6.503 & 6.584 & 6.660 & 6.730 & 6.796 & 6.857 \\
13 & 6.112 & 6.216 & 6.311 & 6.398 & 6.477 & 6.551 & 6.620 & 6.684 & 6.744 \\
14 & 6.029 & 6.131 & 6.224 & 6.309 & 6.387 & 6.459 & 6.526 & 6.588 & 6.647 \\
15 & 5.958 & 6.058 & 6.149 & 6.232 & 6.308 & 6.379 & 6.445 & 6.506 & 6.563 \\
\addlinespace[0.30em]
16 & 5.896 & 5.995 & 6.084 & 6.166 & 6.240 & 6.310 & 6.374 & 6.434 & 6.491 \\
17 & 5.842 & 5.939 & 6.027 & 6.107 & 6.181 & 6.249 & 6.312 & 6.371 & 6.427 \\
18 & 5.794 & 5.890 & 5.976 & 6.055 & 6.128 & 6.195 & 6.257 & 6.316 & 6.370 \\
19 & 5.752 & 5.846 & 5.931 & 6.009 & 6.081 & 6.147 & 6.209 & 6.266 & 6.320 \\
20 & 5.714 & 5.807 & 5.891 & 5.968 & 6.039 & 6.104 & 6.165 & 6.222 & 6.275 \\
\addlinespace[0.30em]
24 & 5.594 & 5.683 & 5.764 & 5.838 & 5.905 & 5.968 & 6.027 & 6.081 & 6.132 \\
30 & 5.475 & 5.561 & 5.638 & 5.709 & 5.773 & 5.833 & 5.889 & 5.941 & 5.990 \\
40 & 5.358 & 5.439 & 5.513 & 5.580 & 5.642 & 5.700 & 5.753 & 5.802 & 5.849 \\
60 & 5.241 & 5.319 & 5.389 & 5.453 & 5.512 & 5.566 & 5.617 & 5.664 & 5.708 \\
120 & 5.126 & 5.200 & 5.266 & 5.327 & 5.382 & 5.434 & 5.481 & 5.526 & 5.567 \\
\addlinespace[0.30em]
$\infty$ & 5.012 & 5.081 & 5.144 & 5.201 & 5.253 & 5.301 & 5.346 & 5.388 & 5.427 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.05\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 68.254 & 68.914 & 71.730 & 73.969 & 75.822 & 77.398 & 78.767 & 79.976 \\
2 & 19.106 & 19.284 & 20.046 & 20.654 & 21.157 & 21.585 & 21.958 & 22.287 \\
3 & 12.749 & 12.865 & 13.359 & 13.754 & 14.082 & 14.361 & 14.604 & 14.819 \\
4 & 10.436 & 10.528 & 10.924 & 11.240 & 11.503 & 11.727 & 11.922 & 12.094 \\
5 & 9.250 & 9.330 & 9.674 & 9.949 & 10.178 & 10.373 & 10.543 & 10.694 \\
\addlinespace[0.30em]
6 & 8.529 & 8.601 & 8.913 & 9.162 & 9.370 & 9.547 & 9.702 & 9.839 \\
7 & 8.043 & 8.110 & 8.400 & 8.631 & 8.824 & 8.989 & 9.133 & 9.261 \\
8 & 7.692 & 7.756 & 8.029 & 8.248 & 8.430 & 8.586 & 8.722 & 8.843 \\
9 & 7.428 & 7.488 & 7.749 & 7.958 & 8.132 & 8.281 & 8.411 & 8.526 \\
10 & 7.220 & 7.278 & 7.529 & 7.730 & 7.897 & 8.041 & 8.166 & 8.276 \\
\addlinespace[0.30em]
11 & 7.053 & 7.109 & 7.352 & 7.546 & 7.708 & 7.847 & 7.968 & 8.075 \\
12 & 6.915 & 6.970 & 7.205 & 7.394 & 7.552 & 7.687 & 7.804 & 7.908 \\
13 & 6.800 & 6.853 & 7.083 & 7.267 & 7.421 & 7.552 & 7.667 & 7.769 \\
14 & 6.702 & 6.754 & 6.978 & 7.159 & 7.309 & 7.437 & 7.550 & 7.649 \\
15 & 6.618 & 6.669 & 6.888 & 7.065 & 7.212 & 7.338 & 7.449 & 7.546 \\
\addlinespace[0.30em]
16 & 6.544 & 6.594 & 6.810 & 6.983 & 7.128 & 7.252 & 7.360 & 7.456 \\
17 & 6.479 & 6.529 & 6.741 & 6.912 & 7.054 & 7.176 & 7.282 & 7.377 \\
18 & 6.422 & 6.471 & 6.680 & 6.848 & 6.988 & 7.108 & 7.213 & 7.307 \\
19 & 6.371 & 6.419 & 6.625 & 6.791 & 6.930 & 7.048 & 7.152 & 7.244 \\
20 & 6.325 & 6.372 & 6.576 & 6.740 & 6.877 & 6.994 & 7.096 & 7.187 \\
\addlinespace[0.30em]
24 & 6.180 & 6.226 & 6.421 & 6.578 & 6.710 & 6.822 & 6.920 & 7.007 \\
30 & 6.036 & 6.080 & 6.267 & 6.417 & 6.542 & 6.650 & 6.744 & 6.827 \\
40 & 5.893 & 5.934 & 6.112 & 6.255 & 6.375 & 6.477 & 6.566 & 6.645 \\
60 & 5.750 & 5.789 & 5.958 & 6.093 & 6.206 & 6.302 & 6.387 & 6.462 \\
120 & 5.607 & 5.644 & 5.802 & 5.929 & 6.035 & 6.126 & 6.205 & 6.275 \\
\addlinespace[0.30em]
$\infty$ & 5.463 & 5.498 & 5.646 & 5.764 & 5.863 & 5.947 & 6.020 & 6.085 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.025\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 35.994 & 54.002 & 65.689 & 74.215 & 80.869 & 86.292 & 90.851 & 94.770 & 98.200 \\
2 & 8.776 & 11.937 & 14.009 & 15.542 & 16.750 & 17.743 & 18.582 & 19.308 & 19.946 \\
3 & 5.907 & 7.661 & 8.808 & 9.660 & 10.335 & 10.892 & 11.364 & 11.774 & 12.136 \\
4 & 4.943 & 6.244 & 7.088 & 7.715 & 8.213 & 8.625 & 8.975 & 9.279 & 9.548 \\
5 & 4.474 & 5.558 & 6.257 & 6.775 & 7.186 & 7.526 & 7.816 & 8.068 & 8.291 \\
\addlinespace[0.30em]
6 & 4.198 & 5.158 & 5.772 & 6.226 & 6.586 & 6.884 & 7.138 & 7.359 & 7.554 \\
7 & 4.018 & 4.897 & 5.455 & 5.867 & 6.194 & 6.464 & 6.694 & 6.894 & 7.071 \\
8 & 3.891 & 4.714 & 5.233 & 5.616 & 5.919 & 6.169 & 6.382 & 6.567 & 6.731 \\
9 & 3.797 & 4.578 & 5.069 & 5.430 & 5.715 & 5.950 & 6.151 & 6.325 & 6.479 \\
10 & 3.725 & 4.474 & 4.943 & 5.286 & 5.558 & 5.782 & 5.972 & 6.138 & 6.284 \\
\addlinespace[0.30em]
11 & 3.667 & 4.391 & 4.843 & 5.173 & 5.433 & 5.648 & 5.830 & 5.989 & 6.130 \\
12 & 3.620 & 4.324 & 4.761 & 5.080 & 5.332 & 5.539 & 5.715 & 5.868 & 6.004 \\
13 & 3.582 & 4.269 & 4.694 & 5.004 & 5.248 & 5.449 & 5.620 & 5.768 & 5.899 \\
14 & 3.549 & 4.222 & 4.638 & 4.940 & 5.178 & 5.373 & 5.540 & 5.684 & 5.812 \\
15 & 3.521 & 4.182 & 4.589 & 4.885 & 5.117 & 5.309 & 5.471 & 5.612 & 5.736 \\
\addlinespace[0.30em]
16 & 3.497 & 4.148 & 4.548 & 4.838 & 5.065 & 5.253 & 5.412 & 5.550 & 5.671 \\
17 & 3.476 & 4.118 & 4.511 & 4.797 & 5.020 & 5.204 & 5.360 & 5.495 & 5.615 \\
18 & 3.458 & 4.091 & 4.479 & 4.760 & 4.980 & 5.161 & 5.315 & 5.448 & 5.565 \\
19 & 3.441 & 4.068 & 4.451 & 4.728 & 4.945 & 5.123 & 5.274 & 5.405 & 5.521 \\
20 & 3.427 & 4.047 & 4.426 & 4.699 & 4.914 & 5.089 & 5.238 & 5.367 & 5.481 \\
\addlinespace[0.30em]
24 & 3.381 & 3.982 & 4.347 & 4.610 & 4.816 & 4.984 & 5.126 & 5.250 & 5.358 \\
30 & 3.337 & 3.919 & 4.271 & 4.523 & 4.720 & 4.881 & 5.017 & 5.134 & 5.238 \\
40 & 3.294 & 3.858 & 4.196 & 4.439 & 4.627 & 4.780 & 4.910 & 5.022 & 5.120 \\
60 & 3.251 & 3.798 & 4.124 & 4.356 & 4.536 & 4.682 & 4.806 & 4.912 & 5.006 \\
120 & 3.210 & 3.739 & 4.053 & 4.275 & 4.447 & 4.587 & 4.704 & 4.805 & 4.894 \\
\addlinespace[0.30em]
$\infty$ & 3.170 & 3.682 & 3.984 & 4.197 & 4.361 & 4.494 & 4.605 & 4.700 & 4.784 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.025\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 101.244 & 103.975 & 106.449 & 108.708 & 110.784 & 112.704 & 114.487 & 116.153 & 117.713 \\
2 & 20.513 & 21.024 & 21.488 & 21.913 & 22.304 & 22.666 & 23.003 & 23.318 & 23.614 \\
3 & 12.458 & 12.749 & 13.013 & 13.255 & 13.479 & 13.686 & 13.879 & 14.060 & 14.230 \\
4 & 9.788 & 10.004 & 10.202 & 10.383 & 10.550 & 10.705 & 10.850 & 10.985 & 11.112 \\
5 & 8.490 & 8.670 & 8.834 & 8.984 & 9.124 & 9.253 & 9.373 & 9.486 & 9.593 \\
\addlinespace[0.30em]
6 & 7.729 & 7.887 & 8.031 & 8.163 & 8.285 & 8.399 & 8.505 & 8.605 & 8.698 \\
7 & 7.230 & 7.373 & 7.504 & 7.624 & 7.735 & 7.838 & 7.935 & 8.025 & 8.110 \\
8 & 6.878 & 7.011 & 7.132 & 7.244 & 7.347 & 7.442 & 7.532 & 7.616 & 7.694 \\
9 & 6.617 & 6.742 & 6.856 & 6.961 & 7.057 & 7.148 & 7.232 & 7.311 & 7.385 \\
10 & 6.415 & 6.534 & 6.642 & 6.742 & 6.834 & 6.920 & 7.000 & 7.075 & 7.145 \\
\addlinespace[0.30em]
11 & 6.255 & 6.369 & 6.473 & 6.568 & 6.656 & 6.738 & 6.815 & 6.887 & 6.955 \\
12 & 6.125 & 6.235 & 6.335 & 6.426 & 6.511 & 6.591 & 6.664 & 6.734 & 6.799 \\
13 & 6.017 & 6.123 & 6.220 & 6.309 & 6.391 & 6.468 & 6.539 & 6.606 & 6.670 \\
14 & 5.926 & 6.029 & 6.123 & 6.210 & 6.290 & 6.364 & 6.434 & 6.499 & 6.560 \\
15 & 5.848 & 5.948 & 6.040 & 6.125 & 6.203 & 6.275 & 6.343 & 6.407 & 6.467 \\
\addlinespace[0.30em]
16 & 5.780 & 5.879 & 5.969 & 6.051 & 6.128 & 6.199 & 6.265 & 6.327 & 6.386 \\
17 & 5.722 & 5.818 & 5.906 & 5.987 & 6.062 & 6.132 & 6.197 & 6.258 & 6.315 \\
18 & 5.670 & 5.765 & 5.851 & 5.931 & 6.004 & 6.073 & 6.137 & 6.196 & 6.253 \\
19 & 5.624 & 5.717 & 5.803 & 5.881 & 5.953 & 6.020 & 6.083 & 6.142 & 6.197 \\
20 & 5.583 & 5.675 & 5.759 & 5.836 & 5.907 & 5.974 & 6.035 & 6.093 & 6.148 \\
\addlinespace[0.30em]
24 & 5.455 & 5.543 & 5.623 & 5.696 & 5.764 & 5.827 & 5.886 & 5.941 & 5.993 \\
30 & 5.330 & 5.414 & 5.490 & 5.560 & 5.624 & 5.684 & 5.740 & 5.792 & 5.841 \\
40 & 5.208 & 5.287 & 5.360 & 5.426 & 5.487 & 5.543 & 5.596 & 5.646 & 5.692 \\
60 & 5.089 & 5.164 & 5.232 & 5.295 & 5.352 & 5.406 & 5.456 & 5.502 & 5.546 \\
120 & 4.972 & 5.043 & 5.107 & 5.166 & 5.221 & 5.271 & 5.318 & 5.362 & 5.403 \\
\addlinespace[0.30em]
$\infty$ & 4.858 & 4.925 & 4.985 & 5.041 & 5.092 & 5.139 & 5.183 & 5.224 & 5.262 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.025\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 119.181 & 121.875 & 124.299 & 126.500 & 128.513 & 130.368 & 132.085 & 133.683 & 135.178 \\
2 & 23.892 & 24.404 & 24.865 & 25.285 & 25.669 & 26.023 & 26.352 & 26.658 & 26.944 \\
3 & 14.390 & 14.684 & 14.950 & 15.192 & 15.414 & 15.619 & 15.809 & 15.986 & 16.152 \\
4 & 11.232 & 11.454 & 11.653 & 11.836 & 12.003 & 12.157 & 12.300 & 12.434 & 12.559 \\
5 & 9.693 & 9.878 & 10.045 & 10.197 & 10.337 & 10.466 & 10.586 & 10.698 & 10.803 \\
\addlinespace[0.30em]
6 & 8.787 & 8.949 & 9.097 & 9.231 & 9.355 & 9.469 & 9.575 & 9.674 & 9.767 \\
7 & 8.191 & 8.339 & 8.473 & 8.595 & 8.708 & 8.812 & 8.909 & 8.999 & 9.084 \\
8 & 7.769 & 7.907 & 8.031 & 8.145 & 8.249 & 8.346 & 8.436 & 8.520 & 8.599 \\
9 & 7.455 & 7.584 & 7.702 & 7.809 & 7.907 & 7.999 & 8.083 & 8.162 & 8.237 \\
10 & 7.212 & 7.335 & 7.447 & 7.549 & 7.642 & 7.729 & 7.810 & 7.885 & 7.956 \\
\addlinespace[0.30em]
11 & 7.018 & 7.136 & 7.243 & 7.341 & 7.431 & 7.514 & 7.591 & 7.664 & 7.732 \\
12 & 6.860 & 6.974 & 7.077 & 7.171 & 7.258 & 7.338 & 7.413 & 7.483 & 7.548 \\
13 & 6.729 & 6.839 & 6.939 & 7.030 & 7.114 & 7.192 & 7.264 & 7.332 & 7.395 \\
14 & 6.618 & 6.725 & 6.822 & 6.911 & 6.993 & 7.068 & 7.139 & 7.204 & 7.266 \\
15 & 6.523 & 6.628 & 6.722 & 6.809 & 6.889 & 6.962 & 7.031 & 7.095 & 7.155 \\
\addlinespace[0.30em]
16 & 6.441 & 6.543 & 6.636 & 6.720 & 6.798 & 6.870 & 6.937 & 7.000 & 7.059 \\
17 & 6.369 & 6.469 & 6.560 & 6.643 & 6.719 & 6.790 & 6.856 & 6.917 & 6.975 \\
18 & 6.306 & 6.404 & 6.493 & 6.575 & 6.650 & 6.719 & 6.783 & 6.844 & 6.900 \\
19 & 6.250 & 6.346 & 6.434 & 6.514 & 6.588 & 6.656 & 6.719 & 6.779 & 6.834 \\
20 & 6.199 & 6.295 & 6.381 & 6.460 & 6.532 & 6.599 & 6.662 & 6.720 & 6.775 \\
\addlinespace[0.30em]
24 & 6.042 & 6.133 & 6.215 & 6.290 & 6.359 & 6.422 & 6.482 & 6.537 & 6.589 \\
30 & 5.888 & 5.974 & 6.052 & 6.123 & 6.188 & 6.248 & 6.305 & 6.357 & 6.406 \\
40 & 5.736 & 5.818 & 5.891 & 5.958 & 6.020 & 6.077 & 6.130 & 6.179 & 6.226 \\
60 & 5.588 & 5.664 & 5.733 & 5.796 & 5.854 & 5.908 & 5.957 & 6.004 & 6.048 \\
120 & 5.442 & 5.513 & 5.578 & 5.637 & 5.691 & 5.741 & 5.787 & 5.831 & 5.871 \\
\addlinespace[0.30em]
$\infty$ & 5.299 & 5.365 & 5.425 & 5.480 & 5.530 & 5.577 & 5.620 & 5.660 & 5.698 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.025\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 136.580 & 137.900 & 143.535 & 148.016 & 151.722 & 154.876 & 157.616 & 160.034 \\
2 & 27.213 & 27.466 & 28.550 & 29.413 & 30.128 & 30.738 & 31.267 & 31.736 \\
3 & 16.308 & 16.455 & 17.084 & 17.586 & 18.003 & 18.359 & 18.668 & 18.942 \\
4 & 12.677 & 12.788 & 13.264 & 13.645 & 13.962 & 14.232 & 14.467 & 14.675 \\
5 & 10.902 & 10.995 & 11.396 & 11.716 & 11.982 & 12.210 & 12.408 & 12.584 \\
\addlinespace[0.30em]
6 & 9.855 & 9.937 & 10.291 & 10.575 & 10.812 & 11.014 & 11.190 & 11.346 \\
7 & 9.163 & 9.239 & 9.562 & 9.822 & 10.038 & 10.222 & 10.384 & 10.527 \\
8 & 8.673 & 8.743 & 9.044 & 9.286 & 9.487 & 9.660 & 9.810 & 9.943 \\
9 & 8.307 & 8.373 & 8.657 & 8.885 & 9.075 & 9.238 & 9.380 & 9.507 \\
10 & 8.023 & 8.085 & 8.356 & 8.574 & 8.755 & 8.910 & 9.046 & 9.166 \\
\addlinespace[0.30em]
11 & 7.795 & 7.856 & 8.116 & 8.324 & 8.499 & 8.648 & 8.778 & 8.894 \\
12 & 7.610 & 7.668 & 7.919 & 8.120 & 8.289 & 8.433 & 8.559 & 8.670 \\
13 & 7.455 & 7.511 & 7.754 & 7.950 & 8.113 & 8.253 & 8.375 & 8.484 \\
14 & 7.324 & 7.379 & 7.615 & 7.806 & 7.964 & 8.100 & 8.219 & 8.325 \\
15 & 7.212 & 7.265 & 7.496 & 7.682 & 7.837 & 7.969 & 8.086 & 8.189 \\
\addlinespace[0.30em]
16 & 7.114 & 7.167 & 7.392 & 7.574 & 7.726 & 7.856 & 7.969 & 8.070 \\
17 & 7.029 & 7.080 & 7.301 & 7.479 & 7.628 & 7.756 & 7.867 & 7.966 \\
18 & 6.954 & 7.004 & 7.221 & 7.396 & 7.542 & 7.667 & 7.777 & 7.874 \\
19 & 6.887 & 6.936 & 7.150 & 7.322 & 7.465 & 7.589 & 7.696 & 7.792 \\
20 & 6.827 & 6.876 & 7.086 & 7.255 & 7.397 & 7.518 & 7.624 & 7.718 \\
\addlinespace[0.30em]
24 & 6.639 & 6.685 & 6.885 & 7.046 & 7.180 & 7.295 & 7.396 & 7.486 \\
30 & 6.453 & 6.497 & 6.686 & 6.838 & 6.965 & 7.075 & 7.170 & 7.255 \\
40 & 6.270 & 6.311 & 6.489 & 6.633 & 6.752 & 6.855 & 6.945 & 7.025 \\
60 & 6.089 & 6.127 & 6.294 & 6.428 & 6.540 & 6.636 & 6.720 & 6.795 \\
120 & 5.910 & 5.946 & 6.101 & 6.225 & 6.329 & 6.418 & 6.495 & 6.564 \\
\addlinespace[0.30em]
$\infty$ & 5.733 & 5.766 & 5.909 & 6.023 & 6.118 & 6.199 & 6.270 & 6.333 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.01\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 90.024 & 135.041 & 164.258 & 185.575 & 202.210 & 215.769 & 227.166 & 236.966 & 245.542 \\
2 & 14.036 & 19.019 & 22.294 & 24.717 & 26.629 & 28.201 & 29.530 & 30.679 & 31.689 \\
3 & 8.260 & 10.619 & 12.170 & 13.324 & 14.241 & 14.998 & 15.641 & 16.199 & 16.691 \\
4 & 6.511 & 8.120 & 9.173 & 9.958 & 10.583 & 11.101 & 11.542 & 11.925 & 12.264 \\
5 & 5.702 & 6.976 & 7.804 & 8.421 & 8.913 & 9.321 & 9.669 & 9.971 & 10.239 \\
\addlinespace[0.30em]
6 & 5.243 & 6.331 & 7.033 & 7.556 & 7.972 & 8.318 & 8.612 & 8.869 & 9.097 \\
7 & 4.949 & 5.919 & 6.542 & 7.005 & 7.373 & 7.678 & 7.939 & 8.166 & 8.367 \\
8 & 4.745 & 5.635 & 6.204 & 6.625 & 6.959 & 7.237 & 7.474 & 7.680 & 7.863 \\
9 & 4.596 & 5.428 & 5.957 & 6.347 & 6.657 & 6.915 & 7.134 & 7.325 & 7.494 \\
10 & 4.482 & 5.270 & 5.769 & 6.136 & 6.428 & 6.669 & 6.875 & 7.054 & 7.213 \\
\addlinespace[0.30em]
11 & 4.392 & 5.146 & 5.621 & 5.970 & 6.247 & 6.476 & 6.671 & 6.841 & 6.992 \\
12 & 4.320 & 5.046 & 5.502 & 5.836 & 6.101 & 6.320 & 6.507 & 6.670 & 6.814 \\
13 & 4.260 & 4.964 & 5.404 & 5.726 & 5.981 & 6.192 & 6.372 & 6.528 & 6.666 \\
14 & 4.210 & 4.895 & 5.322 & 5.634 & 5.881 & 6.085 & 6.258 & 6.409 & 6.543 \\
15 & 4.167 & 4.836 & 5.252 & 5.556 & 5.796 & 5.994 & 6.162 & 6.309 & 6.438 \\
\addlinespace[0.30em]
16 & 4.131 & 4.786 & 5.192 & 5.489 & 5.722 & 5.915 & 6.079 & 6.222 & 6.348 \\
17 & 4.099 & 4.742 & 5.140 & 5.430 & 5.659 & 5.847 & 6.007 & 6.147 & 6.270 \\
18 & 4.071 & 4.703 & 5.094 & 5.379 & 5.603 & 5.787 & 5.944 & 6.081 & 6.201 \\
19 & 4.046 & 4.669 & 5.054 & 5.334 & 5.553 & 5.735 & 5.889 & 6.022 & 6.141 \\
20 & 4.024 & 4.639 & 5.018 & 5.293 & 5.510 & 5.688 & 5.839 & 5.970 & 6.086 \\
\addlinespace[0.30em]
24 & 3.955 & 4.546 & 4.907 & 5.168 & 5.373 & 5.542 & 5.685 & 5.809 & 5.919 \\
30 & 3.889 & 4.455 & 4.799 & 5.048 & 5.242 & 5.401 & 5.536 & 5.653 & 5.756 \\
40 & 3.825 & 4.367 & 4.695 & 4.931 & 5.114 & 5.265 & 5.392 & 5.502 & 5.599 \\
60 & 3.762 & 4.282 & 4.594 & 4.818 & 4.991 & 5.133 & 5.253 & 5.356 & 5.447 \\
120 & 3.702 & 4.200 & 4.497 & 4.709 & 4.872 & 5.005 & 5.118 & 5.214 & 5.299 \\
\addlinespace[0.30em]
$\infty$ & 3.643 & 4.120 & 4.403 & 4.603 & 4.757 & 4.882 & 4.987 & 5.078 & 5.157 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.01\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 253.151 & 259.979 & 266.165 & 271.812 & 277.003 & 281.803 & 286.263 & 290.426 & 294.328 \\
2 & 32.589 & 33.398 & 34.134 & 34.806 & 35.426 & 36.000 & 36.534 & 37.034 & 37.502 \\
3 & 17.130 & 17.526 & 17.887 & 18.217 & 18.522 & 18.805 & 19.068 & 19.315 & 19.546 \\
4 & 12.567 & 12.840 & 13.090 & 13.318 & 13.530 & 13.726 & 13.909 & 14.081 & 14.242 \\
5 & 10.479 & 10.696 & 10.894 & 11.076 & 11.244 & 11.400 & 11.545 & 11.682 & 11.811 \\
\addlinespace[0.30em]
6 & 9.300 & 9.485 & 9.653 & 9.808 & 9.951 & 10.084 & 10.208 & 10.325 & 10.434 \\
7 & 8.548 & 8.711 & 8.860 & 8.997 & 9.124 & 9.242 & 9.353 & 9.456 & 9.553 \\
8 & 8.027 & 8.176 & 8.311 & 8.436 & 8.552 & 8.659 & 8.760 & 8.854 & 8.943 \\
9 & 7.646 & 7.784 & 7.910 & 8.025 & 8.132 & 8.232 & 8.325 & 8.412 & 8.495 \\
10 & 7.356 & 7.485 & 7.603 & 7.712 & 7.812 & 7.906 & 7.993 & 8.075 & 8.153 \\
\addlinespace[0.30em]
11 & 7.127 & 7.250 & 7.362 & 7.464 & 7.560 & 7.648 & 7.731 & 7.809 & 7.883 \\
12 & 6.943 & 7.060 & 7.166 & 7.265 & 7.356 & 7.441 & 7.520 & 7.594 & 7.664 \\
13 & 6.791 & 6.903 & 7.006 & 7.100 & 7.188 & 7.269 & 7.345 & 7.417 & 7.484 \\
14 & 6.663 & 6.772 & 6.871 & 6.962 & 7.047 & 7.125 & 7.199 & 7.268 & 7.333 \\
15 & 6.555 & 6.660 & 6.756 & 6.845 & 6.927 & 7.003 & 7.074 & 7.141 & 7.204 \\
\addlinespace[0.30em]
16 & 6.461 & 6.564 & 6.658 & 6.744 & 6.823 & 6.897 & 6.967 & 7.032 & 7.093 \\
17 & 6.380 & 6.480 & 6.572 & 6.656 & 6.733 & 6.806 & 6.873 & 6.937 & 6.997 \\
18 & 6.309 & 6.407 & 6.496 & 6.579 & 6.655 & 6.725 & 6.791 & 6.854 & 6.912 \\
19 & 6.246 & 6.342 & 6.430 & 6.510 & 6.585 & 6.654 & 6.719 & 6.780 & 6.837 \\
20 & 6.190 & 6.285 & 6.370 & 6.449 & 6.523 & 6.591 & 6.654 & 6.714 & 6.770 \\
\addlinespace[0.30em]
24 & 6.017 & 6.105 & 6.186 & 6.261 & 6.330 & 6.394 & 6.453 & 6.510 & 6.562 \\
30 & 5.848 & 5.932 & 6.008 & 6.078 & 6.142 & 6.202 & 6.258 & 6.311 & 6.361 \\
40 & 5.685 & 5.764 & 5.835 & 5.900 & 5.961 & 6.017 & 6.069 & 6.118 & 6.165 \\
60 & 5.528 & 5.601 & 5.667 & 5.728 & 5.784 & 5.837 & 5.886 & 5.931 & 5.974 \\
120 & 5.375 & 5.443 & 5.505 & 5.561 & 5.614 & 5.662 & 5.708 & 5.750 & 5.790 \\
\addlinespace[0.30em]
$\infty$ & 5.227 & 5.290 & 5.348 & 5.400 & 5.448 & 5.493 & 5.535 & 5.574 & 5.611 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.01\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 297.997 & 304.734 & 310.795 & 316.298 & 321.332 & 325.968 & 330.262 & 334.258 & 337.994 \\
2 & 37.943 & 38.755 & 39.486 & 40.151 & 40.760 & 41.322 & 41.843 & 42.328 & 42.782 \\
3 & 19.765 & 20.167 & 20.530 & 20.860 & 21.163 & 21.443 & 21.703 & 21.945 & 22.171 \\
4 & 14.394 & 14.674 & 14.928 & 15.158 & 15.370 & 15.566 & 15.748 & 15.918 & 16.077 \\
5 & 11.932 & 12.155 & 12.358 & 12.542 & 12.712 & 12.869 & 13.015 & 13.151 & 13.278 \\
\addlinespace[0.30em]
6 & 10.538 & 10.729 & 10.902 & 11.060 & 11.205 & 11.339 & 11.464 & 11.581 & 11.690 \\
7 & 9.645 & 9.815 & 9.969 & 10.110 & 10.239 & 10.359 & 10.470 & 10.574 & 10.671 \\
8 & 9.027 & 9.181 & 9.322 & 9.450 & 9.568 & 9.677 & 9.779 & 9.874 & 9.963 \\
9 & 8.573 & 8.716 & 8.847 & 8.966 & 9.075 & 9.177 & 9.271 & 9.359 & 9.442 \\
10 & 8.226 & 8.361 & 8.483 & 8.595 & 8.698 & 8.794 & 8.882 & 8.965 & 9.043 \\
\addlinespace[0.30em]
11 & 7.952 & 8.080 & 8.196 & 8.302 & 8.400 & 8.491 & 8.575 & 8.654 & 8.728 \\
12 & 7.730 & 7.853 & 7.964 & 8.065 & 8.159 & 8.246 & 8.326 & 8.402 & 8.473 \\
13 & 7.548 & 7.665 & 7.772 & 7.870 & 7.960 & 8.043 & 8.121 & 8.193 & 8.261 \\
14 & 7.394 & 7.508 & 7.611 & 7.705 & 7.792 & 7.873 & 7.948 & 8.018 & 8.083 \\
15 & 7.264 & 7.374 & 7.474 & 7.565 & 7.649 & 7.727 & 7.800 & 7.868 & 7.932 \\
\addlinespace[0.30em]
16 & 7.151 & 7.258 & 7.356 & 7.444 & 7.526 & 7.602 & 7.673 & 7.739 & 7.801 \\
17 & 7.053 & 7.158 & 7.253 & 7.339 & 7.419 & 7.493 & 7.562 & 7.627 & 7.687 \\
18 & 6.967 & 7.069 & 7.162 & 7.247 & 7.325 & 7.397 & 7.465 & 7.528 & 7.587 \\
19 & 6.891 & 6.991 & 7.082 & 7.165 & 7.242 & 7.312 & 7.378 & 7.440 & 7.498 \\
20 & 6.823 & 6.921 & 7.011 & 7.092 & 7.167 & 7.237 & 7.301 & 7.362 & 7.419 \\
\addlinespace[0.30em]
24 & 6.612 & 6.705 & 6.788 & 6.865 & 6.935 & 7.001 & 7.062 & 7.119 & 7.172 \\
30 & 6.407 & 6.494 & 6.572 & 6.644 & 6.710 & 6.771 & 6.828 & 6.881 & 6.931 \\
40 & 6.208 & 6.289 & 6.362 & 6.429 & 6.490 & 6.547 & 6.600 & 6.650 & 6.696 \\
60 & 6.015 & 6.090 & 6.158 & 6.219 & 6.276 & 6.329 & 6.378 & 6.424 & 6.467 \\
120 & 5.827 & 5.896 & 5.959 & 6.016 & 6.068 & 6.117 & 6.162 & 6.204 & 6.243 \\
\addlinespace[0.30em]
$\infty$ & 5.645 & 5.709 & 5.766 & 5.818 & 5.866 & 5.911 & 5.952 & 5.990 & 6.026 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.01\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 341.500 & 344.800 & 358.890 & 370.093 & 379.361 & 387.247 & 394.096 & 400.143 \\
2 & 43.208 & 43.610 & 45.328 & 46.697 & 47.832 & 48.798 & 49.639 & 50.381 \\
3 & 22.384 & 22.585 & 23.445 & 24.132 & 24.702 & 25.188 & 25.612 & 25.986 \\
4 & 16.226 & 16.367 & 16.972 & 17.456 & 17.858 & 18.201 & 18.501 & 18.765 \\
5 & 13.398 & 13.511 & 13.997 & 14.387 & 14.711 & 14.988 & 15.229 & 15.443 \\
\addlinespace[0.30em]
6 & 11.793 & 11.890 & 12.308 & 12.643 & 12.922 & 13.160 & 13.369 & 13.553 \\
7 & 10.763 & 10.850 & 11.223 & 11.522 & 11.772 & 11.985 & 12.172 & 12.337 \\
8 & 10.047 & 10.126 & 10.467 & 10.742 & 10.970 & 11.166 & 11.337 & 11.489 \\
9 & 9.520 & 9.594 & 9.912 & 10.167 & 10.380 & 10.563 & 10.722 & 10.864 \\
10 & 9.117 & 9.186 & 9.485 & 9.726 & 9.927 & 10.099 & 10.250 & 10.383 \\
\addlinespace[0.30em]
11 & 8.798 & 8.864 & 9.148 & 9.377 & 9.568 & 9.732 & 9.875 & 10.002 \\
12 & 8.539 & 8.602 & 8.874 & 9.093 & 9.276 & 9.433 & 9.571 & 9.693 \\
13 & 8.325 & 8.386 & 8.648 & 8.859 & 9.035 & 9.186 & 9.318 & 9.436 \\
14 & 8.146 & 8.204 & 8.457 & 8.661 & 8.831 & 8.978 & 9.106 & 9.219 \\
15 & 7.992 & 8.049 & 8.294 & 8.492 & 8.658 & 8.800 & 8.924 & 9.034 \\
\addlinespace[0.30em]
16 & 7.860 & 7.915 & 8.154 & 8.346 & 8.507 & 8.646 & 8.767 & 8.874 \\
17 & 7.744 & 7.798 & 8.031 & 8.219 & 8.376 & 8.511 & 8.629 & 8.734 \\
18 & 7.643 & 7.696 & 7.923 & 8.107 & 8.261 & 8.393 & 8.508 & 8.611 \\
19 & 7.553 & 7.605 & 7.828 & 8.008 & 8.158 & 8.288 & 8.401 & 8.501 \\
20 & 7.473 & 7.523 & 7.742 & 7.919 & 8.067 & 8.194 & 8.305 & 8.404 \\
\addlinespace[0.30em]
24 & 7.222 & 7.270 & 7.476 & 7.641 & 7.780 & 7.900 & 8.004 & 8.097 \\
30 & 6.978 & 7.023 & 7.215 & 7.370 & 7.500 & 7.611 & 7.709 & 7.796 \\
40 & 6.740 & 6.781 & 6.960 & 7.104 & 7.224 & 7.328 & 7.419 & 7.499 \\
60 & 6.507 & 6.546 & 6.710 & 6.843 & 6.954 & 7.049 & 7.133 & 7.207 \\
120 & 6.280 & 6.316 & 6.466 & 6.588 & 6.689 & 6.776 & 6.851 & 6.919 \\
\addlinespace[0.30em]
$\infty$ & 6.060 & 6.092 & 6.228 & 6.338 & 6.429 & 6.507 & 6.575 & 6.636 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.005\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 180.060 & 270.092 & 328.526 & 371.161 & 404.430 & 431.549 & 454.344 & 473.944 & 491.095 \\
2 & 19.925 & 26.965 & 31.595 & 35.023 & 37.727 & 39.951 & 41.832 & 43.458 & 44.887 \\
3 & 10.541 & 13.499 & 15.450 & 16.904 & 18.059 & 19.014 & 19.825 & 20.529 & 21.149 \\
4 & 7.916 & 9.813 & 11.061 & 11.992 & 12.735 & 13.350 & 13.875 & 14.331 & 14.735 \\
5 & 6.751 & 8.196 & 9.140 & 9.846 & 10.410 & 10.877 & 11.277 & 11.625 & 11.932 \\
\addlinespace[0.30em]
6 & 6.105 & 7.306 & 8.087 & 8.670 & 9.135 & 9.522 & 9.852 & 10.140 & 10.395 \\
7 & 5.698 & 6.750 & 7.429 & 7.935 & 8.339 & 8.674 & 8.961 & 9.211 & 9.433 \\
8 & 5.420 & 6.370 & 6.981 & 7.435 & 7.796 & 8.097 & 8.354 & 8.578 & 8.777 \\
9 & 5.218 & 6.096 & 6.657 & 7.073 & 7.405 & 7.680 & 7.915 & 8.120 & 8.302 \\
10 & 5.065 & 5.888 & 6.412 & 6.800 & 7.109 & 7.365 & 7.584 & 7.775 & 7.944 \\
\addlinespace[0.30em]
11 & 4.945 & 5.726 & 6.221 & 6.587 & 6.878 & 7.119 & 7.325 & 7.504 & 7.664 \\
12 & 4.849 & 5.596 & 6.068 & 6.416 & 6.693 & 6.922 & 7.117 & 7.288 & 7.439 \\
13 & 4.769 & 5.489 & 5.943 & 6.276 & 6.541 & 6.760 & 6.947 & 7.110 & 7.254 \\
14 & 4.703 & 5.401 & 5.838 & 6.160 & 6.414 & 6.625 & 6.805 & 6.962 & 7.101 \\
15 & 4.647 & 5.325 & 5.750 & 6.061 & 6.307 & 6.511 & 6.685 & 6.836 & 6.970 \\
\addlinespace[0.30em]
16 & 4.599 & 5.261 & 5.674 & 5.976 & 6.216 & 6.413 & 6.582 & 6.729 & 6.859 \\
17 & 4.557 & 5.205 & 5.608 & 5.903 & 6.136 & 6.329 & 6.493 & 6.636 & 6.762 \\
18 & 4.521 & 5.156 & 5.550 & 5.839 & 6.067 & 6.255 & 6.415 & 6.554 & 6.677 \\
19 & 4.488 & 5.112 & 5.500 & 5.782 & 6.005 & 6.189 & 6.346 & 6.482 & 6.603 \\
20 & 4.460 & 5.074 & 5.455 & 5.732 & 5.951 & 6.131 & 6.285 & 6.418 & 6.536 \\
\addlinespace[0.30em]
24 & 4.371 & 4.955 & 5.315 & 5.577 & 5.783 & 5.952 & 6.096 & 6.221 & 6.331 \\
30 & 4.285 & 4.841 & 5.181 & 5.428 & 5.621 & 5.779 & 5.914 & 6.031 & 6.134 \\
40 & 4.202 & 4.731 & 5.052 & 5.284 & 5.465 & 5.614 & 5.739 & 5.848 & 5.944 \\
60 & 4.122 & 4.625 & 4.928 & 5.146 & 5.316 & 5.454 & 5.571 & 5.673 & 5.762 \\
120 & 4.044 & 4.523 & 4.809 & 5.013 & 5.172 & 5.301 & 5.410 & 5.504 & 5.586 \\
\addlinespace[0.30em]
$\infty$ & 3.970 & 4.424 & 4.694 & 4.886 & 5.033 & 5.154 & 5.255 & 5.341 & 5.418 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.005\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 506.313 & 519.970 & 532.341 & 543.637 & 554.019 & 563.619 & 572.539 & 580.866 & 588.669 \\
2 & 46.160 & 47.305 & 48.346 & 49.298 & 50.175 & 50.988 & 51.744 & 52.451 & 53.114 \\
3 & 21.703 & 22.203 & 22.658 & 23.076 & 23.460 & 23.817 & 24.150 & 24.462 & 24.754 \\
4 & 15.096 & 15.422 & 15.719 & 15.992 & 16.244 & 16.478 & 16.696 & 16.901 & 17.093 \\
5 & 12.208 & 12.458 & 12.686 & 12.895 & 13.088 & 13.268 & 13.436 & 13.594 & 13.742 \\
\addlinespace[0.30em]
6 & 10.624 & 10.831 & 11.020 & 11.194 & 11.355 & 11.505 & 11.644 & 11.776 & 11.899 \\
7 & 9.632 & 9.812 & 9.976 & 10.128 & 10.268 & 10.399 & 10.521 & 10.635 & 10.743 \\
8 & 8.955 & 9.117 & 9.265 & 9.401 & 9.527 & 9.644 & 9.754 & 9.856 & 9.953 \\
9 & 8.466 & 8.614 & 8.749 & 8.874 & 8.989 & 9.097 & 9.197 & 9.292 & 9.381 \\
10 & 8.096 & 8.233 & 8.359 & 8.475 & 8.583 & 8.683 & 8.777 & 8.864 & 8.947 \\
\addlinespace[0.30em]
11 & 7.807 & 7.936 & 8.055 & 8.164 & 8.265 & 8.359 & 8.447 & 8.530 & 8.608 \\
12 & 7.574 & 7.697 & 7.810 & 7.913 & 8.009 & 8.099 & 8.182 & 8.261 & 8.335 \\
13 & 7.384 & 7.502 & 7.609 & 7.708 & 7.800 & 7.885 & 7.965 & 8.040 & 8.111 \\
14 & 7.225 & 7.338 & 7.442 & 7.537 & 7.625 & 7.707 & 7.784 & 7.856 & 7.924 \\
15 & 7.091 & 7.200 & 7.300 & 7.391 & 7.476 & 7.556 & 7.630 & 7.699 & 7.765 \\
\addlinespace[0.30em]
16 & 6.975 & 7.081 & 7.178 & 7.267 & 7.349 & 7.426 & 7.498 & 7.565 & 7.629 \\
17 & 6.876 & 6.978 & 7.072 & 7.159 & 7.239 & 7.313 & 7.383 & 7.449 & 7.510 \\
18 & 6.788 & 6.888 & 6.980 & 7.064 & 7.142 & 7.215 & 7.283 & 7.347 & 7.407 \\
19 & 6.711 & 6.809 & 6.898 & 6.981 & 7.057 & 7.128 & 7.194 & 7.257 & 7.316 \\
20 & 6.642 & 6.738 & 6.826 & 6.906 & 6.981 & 7.051 & 7.116 & 7.177 & 7.234 \\
\addlinespace[0.30em]
24 & 6.430 & 6.520 & 6.602 & 6.677 & 6.747 & 6.812 & 6.872 & 6.929 & 6.983 \\
30 & 6.226 & 6.310 & 6.386 & 6.456 & 6.521 & 6.581 & 6.638 & 6.691 & 6.740 \\
40 & 6.030 & 6.108 & 6.178 & 6.243 & 6.303 & 6.359 & 6.411 & 6.460 & 6.507 \\
60 & 5.841 & 5.913 & 5.979 & 6.039 & 6.094 & 6.146 & 6.194 & 6.239 & 6.281 \\
120 & 5.660 & 5.726 & 5.786 & 5.842 & 5.893 & 5.940 & 5.984 & 6.025 & 6.064 \\
\addlinespace[0.30em]
$\infty$ & 5.485 & 5.546 & 5.602 & 5.652 & 5.699 & 5.742 & 5.783 & 5.820 & 5.856 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.005\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 596.007 & 609.481 & 621.603 & 632.609 & 642.678 & 651.950 & 660.538 & 668.531 & 676.002 \\
2 & 53.738 & 54.887 & 55.922 & 56.863 & 57.725 & 58.520 & 59.258 & 59.945 & 60.587 \\
3 & 25.030 & 25.538 & 25.996 & 26.413 & 26.796 & 27.150 & 27.478 & 27.784 & 28.070 \\
4 & 17.275 & 17.609 & 17.912 & 18.187 & 18.441 & 18.674 & 18.892 & 19.094 & 19.284 \\
5 & 13.882 & 14.140 & 14.373 & 14.586 & 14.782 & 14.963 & 15.131 & 15.288 & 15.435 \\
\addlinespace[0.30em]
6 & 12.016 & 12.231 & 12.426 & 12.604 & 12.768 & 12.919 & 13.060 & 13.192 & 13.315 \\
7 & 10.845 & 11.033 & 11.204 & 11.359 & 11.503 & 11.635 & 11.759 & 11.874 & 11.982 \\
8 & 10.045 & 10.214 & 10.368 & 10.508 & 10.637 & 10.757 & 10.868 & 10.972 & 11.070 \\
9 & 9.465 & 9.620 & 9.761 & 9.890 & 10.009 & 10.119 & 10.221 & 10.317 & 10.407 \\
10 & 9.025 & 9.170 & 9.301 & 9.422 & 9.532 & 9.635 & 9.730 & 9.819 & 9.903 \\
\addlinespace[0.30em]
11 & 8.681 & 8.818 & 8.941 & 9.054 & 9.159 & 9.255 & 9.345 & 9.429 & 9.508 \\
12 & 8.405 & 8.534 & 8.652 & 8.759 & 8.858 & 8.950 & 9.035 & 9.115 & 9.190 \\
13 & 8.178 & 8.301 & 8.414 & 8.516 & 8.611 & 8.699 & 8.781 & 8.857 & 8.929 \\
14 & 7.988 & 8.107 & 8.215 & 8.313 & 8.404 & 8.489 & 8.567 & 8.641 & 8.710 \\
15 & 7.827 & 7.942 & 8.046 & 8.141 & 8.229 & 8.310 & 8.386 & 8.457 & 8.524 \\
\addlinespace[0.30em]
16 & 7.689 & 7.800 & 7.901 & 7.993 & 8.078 & 8.157 & 8.231 & 8.300 & 8.364 \\
17 & 7.569 & 7.677 & 7.775 & 7.865 & 7.948 & 8.024 & 8.096 & 8.163 & 8.226 \\
18 & 7.464 & 7.569 & 7.665 & 7.752 & 7.833 & 7.908 & 7.977 & 8.043 & 8.104 \\
19 & 7.371 & 7.474 & 7.567 & 7.653 & 7.732 & 7.805 & 7.873 & 7.936 & 7.996 \\
20 & 7.289 & 7.389 & 7.481 & 7.564 & 7.641 & 7.713 & 7.779 & 7.842 & 7.900 \\
\addlinespace[0.30em]
24 & 7.034 & 7.127 & 7.213 & 7.290 & 7.362 & 7.429 & 7.491 & 7.549 & 7.603 \\
30 & 6.787 & 6.875 & 6.954 & 7.026 & 7.092 & 7.154 & 7.211 & 7.265 & 7.316 \\
40 & 6.550 & 6.631 & 6.703 & 6.770 & 6.832 & 6.888 & 6.941 & 6.991 & 7.037 \\
60 & 6.321 & 6.395 & 6.462 & 6.523 & 6.580 & 6.632 & 6.680 & 6.726 & 6.768 \\
120 & 6.101 & 6.169 & 6.230 & 6.286 & 6.337 & 6.384 & 6.428 & 6.470 & 6.508 \\
\addlinespace[0.30em]
$\infty$ & 5.889 & 5.951 & 6.006 & 6.057 & 6.103 & 6.146 & 6.186 & 6.223 & 6.258 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.005\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 683.014 & 689.615 & 717.795 & 740.201 & 758.738 & 774.509 & 788.209 & 800.303 \\
2 & 61.191 & 61.759 & 64.191 & 66.129 & 67.735 & 69.104 & 70.294 & 71.345 \\
3 & 28.339 & 28.593 & 29.680 & 30.548 & 31.269 & 31.883 & 32.419 & 32.892 \\
4 & 19.463 & 19.631 & 20.354 & 20.932 & 21.413 & 21.824 & 22.181 & 22.498 \\
5 & 15.574 & 15.705 & 16.266 & 16.716 & 17.091 & 17.411 & 17.690 & 17.938 \\
\addlinespace[0.30em]
6 & 13.431 & 13.541 & 14.013 & 14.391 & 14.707 & 14.976 & 15.212 & 15.421 \\
7 & 12.084 & 12.181 & 12.595 & 12.927 & 13.205 & 13.443 & 13.650 & 13.834 \\
8 & 11.162 & 11.249 & 11.623 & 11.924 & 12.175 & 12.390 & 12.578 & 12.745 \\
9 & 10.491 & 10.571 & 10.916 & 11.193 & 11.425 & 11.624 & 11.797 & 11.951 \\
10 & 9.982 & 10.057 & 10.379 & 10.638 & 10.855 & 11.041 & 11.203 & 11.347 \\
\addlinespace[0.30em]
11 & 9.583 & 9.653 & 9.957 & 10.202 & 10.407 & 10.582 & 10.736 & 10.872 \\
12 & 9.261 & 9.328 & 9.617 & 9.850 & 10.045 & 10.212 & 10.358 & 10.488 \\
13 & 8.997 & 9.061 & 9.337 & 9.560 & 9.747 & 9.907 & 10.047 & 10.172 \\
14 & 8.775 & 8.837 & 9.103 & 9.317 & 9.497 & 9.651 & 9.786 & 9.906 \\
15 & 8.587 & 8.647 & 8.903 & 9.111 & 9.285 & 9.434 & 9.564 & 9.680 \\
\addlinespace[0.30em]
16 & 8.425 & 8.483 & 8.732 & 8.933 & 9.102 & 9.246 & 9.373 & 9.486 \\
17 & 8.285 & 8.341 & 8.583 & 8.779 & 8.942 & 9.083 & 9.206 & 9.316 \\
18 & 8.162 & 8.216 & 8.452 & 8.643 & 8.803 & 8.940 & 9.060 & 9.167 \\
19 & 8.053 & 8.106 & 8.337 & 8.523 & 8.679 & 8.813 & 8.930 & 9.035 \\
20 & 7.956 & 8.008 & 8.233 & 8.416 & 8.569 & 8.700 & 8.815 & 8.917 \\
\addlinespace[0.30em]
24 & 7.655 & 7.703 & 7.914 & 8.083 & 8.226 & 8.348 & 8.455 & 8.551 \\
30 & 7.363 & 7.409 & 7.603 & 7.760 & 7.892 & 8.005 & 8.105 & 8.193 \\
40 & 7.081 & 7.123 & 7.302 & 7.447 & 7.568 & 7.672 & 7.763 & 7.844 \\
60 & 6.808 & 6.846 & 7.010 & 7.142 & 7.252 & 7.347 & 7.430 & 7.504 \\
120 & 6.545 & 6.579 & 6.727 & 6.846 & 6.946 & 7.031 & 7.106 & 7.172 \\
\addlinespace[0.30em]
$\infty$ & 6.291 & 6.322 & 6.454 & 6.561 & 6.649 & 6.725 & 6.792 & 6.850 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.001\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 900.316 & 1350.474 & 1642.645 & 1855.822 & 2022.168 & 2157.764 & 2271.737 & 2369.737 & 2455.493 \\
2 & 44.688 & 60.418 & 70.769 & 78.434 & 84.482 & 89.455 & 93.663 & 97.301 & 100.498 \\
3 & 18.277 & 23.313 & 26.643 & 29.128 & 31.102 & 32.736 & 34.124 & 35.329 & 36.392 \\
4 & 12.177 & 14.983 & 16.837 & 18.227 & 19.336 & 20.256 & 21.041 & 21.724 & 22.328 \\
5 & 9.714 & 11.672 & 12.962 & 13.930 & 14.704 & 15.348 & 15.898 & 16.378 & 16.804 \\
\addlinespace[0.30em]
6 & 8.427 & 9.960 & 10.965 & 11.719 & 12.323 & 12.825 & 13.256 & 13.631 & 13.965 \\
7 & 7.648 & 8.930 & 9.768 & 10.395 & 10.897 & 11.316 & 11.675 & 11.988 & 12.266 \\
8 & 7.129 & 8.250 & 8.977 & 9.522 & 9.958 & 10.321 & 10.632 & 10.904 & 11.145 \\
9 & 6.761 & 7.768 & 8.419 & 8.906 & 9.295 & 9.619 & 9.896 & 10.139 & 10.355 \\
10 & 6.487 & 7.411 & 8.006 & 8.449 & 8.804 & 9.099 & 9.352 & 9.573 & 9.769 \\
\addlinespace[0.30em]
11 & 6.275 & 7.135 & 7.687 & 8.098 & 8.426 & 8.699 & 8.933 & 9.137 & 9.319 \\
12 & 6.106 & 6.917 & 7.435 & 7.820 & 8.127 & 8.382 & 8.601 & 8.792 & 8.962 \\
13 & 5.969 & 6.740 & 7.231 & 7.595 & 7.885 & 8.126 & 8.332 & 8.513 & 8.673 \\
14 & 5.855 & 6.593 & 7.062 & 7.409 & 7.685 & 7.914 & 8.110 & 8.282 & 8.434 \\
15 & 5.760 & 6.470 & 6.920 & 7.252 & 7.517 & 7.736 & 7.924 & 8.088 & 8.234 \\
\addlinespace[0.30em]
16 & 5.678 & 6.365 & 6.799 & 7.119 & 7.374 & 7.585 & 7.765 & 7.923 & 8.063 \\
17 & 5.608 & 6.274 & 6.695 & 7.004 & 7.250 & 7.454 & 7.629 & 7.781 & 7.916 \\
18 & 5.546 & 6.195 & 6.604 & 6.905 & 7.143 & 7.341 & 7.510 & 7.657 & 7.788 \\
19 & 5.492 & 6.126 & 6.524 & 6.817 & 7.049 & 7.241 & 7.405 & 7.549 & 7.676 \\
20 & 5.444 & 6.065 & 6.454 & 6.740 & 6.966 & 7.153 & 7.313 & 7.453 & 7.576 \\
\addlinespace[0.30em]
24 & 5.297 & 5.877 & 6.238 & 6.502 & 6.711 & 6.884 & 7.031 & 7.159 & 7.272 \\
30 & 5.156 & 5.698 & 6.033 & 6.277 & 6.469 & 6.628 & 6.763 & 6.880 & 6.984 \\
40 & 5.022 & 5.527 & 5.838 & 6.063 & 6.240 & 6.385 & 6.509 & 6.616 & 6.710 \\
60 & 4.893 & 5.365 & 5.653 & 5.860 & 6.022 & 6.155 & 6.268 & 6.365 & 6.451 \\
120 & 4.771 & 5.211 & 5.476 & 5.667 & 5.815 & 5.937 & 6.039 & 6.128 & 6.206 \\
\addlinespace[0.30em]
$\infty$ & 4.654 & 5.063 & 5.309 & 5.484 & 5.619 & 5.730 & 5.823 & 5.903 & 5.973 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.001\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 11 & 12 & 13 & 14 & 15 & 16 & 17 & 18 & 19 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 2531.585 & 2599.870 & 2661.726 & 2718.203 & 2770.116 & 2818.114 & 2862.716 & 2904.350 & 2943.366 \\
2 & 103.346 & 105.909 & 108.237 & 110.367 & 112.329 & 114.147 & 115.839 & 117.420 & 118.904 \\
3 & 37.341 & 38.198 & 38.978 & 39.693 & 40.352 & 40.964 & 41.535 & 42.069 & 42.570 \\
4 & 22.869 & 23.358 & 23.804 & 24.213 & 24.592 & 24.943 & 25.271 & 25.578 & 25.867 \\
5 & 17.185 & 17.530 & 17.845 & 18.135 & 18.403 & 18.652 & 18.885 & 19.103 & 19.308 \\
\addlinespace[0.30em]
6 & 14.264 & 14.535 & 14.783 & 15.011 & 15.222 & 15.418 & 15.602 & 15.774 & 15.936 \\
7 & 12.516 & 12.742 & 12.950 & 13.140 & 13.317 & 13.482 & 13.636 & 13.780 & 13.916 \\
8 & 11.362 & 11.559 & 11.740 & 11.906 & 12.060 & 12.203 & 12.337 & 12.463 & 12.582 \\
9 & 10.549 & 10.725 & 10.886 & 11.034 & 11.172 & 11.300 & 11.420 & 11.533 & 11.640 \\
10 & 9.946 & 10.106 & 10.253 & 10.388 & 10.514 & 10.631 & 10.740 & 10.843 & 10.940 \\
\addlinespace[0.30em]
11 & 9.482 & 9.630 & 9.766 & 9.891 & 10.007 & 10.115 & 10.217 & 10.312 & 10.402 \\
12 & 9.115 & 9.253 & 9.380 & 9.497 & 9.606 & 9.707 & 9.802 & 9.891 & 9.975 \\
13 & 8.817 & 8.948 & 9.068 & 9.178 & 9.280 & 9.376 & 9.465 & 9.549 & 9.629 \\
14 & 8.571 & 8.695 & 8.809 & 8.914 & 9.011 & 9.102 & 9.187 & 9.267 & 9.342 \\
15 & 8.364 & 8.483 & 8.592 & 8.692 & 8.785 & 8.872 & 8.953 & 9.030 & 9.102 \\
\addlinespace[0.30em]
16 & 8.189 & 8.303 & 8.407 & 8.504 & 8.593 & 8.676 & 8.754 & 8.828 & 8.897 \\
17 & 8.037 & 8.147 & 8.248 & 8.341 & 8.427 & 8.507 & 8.583 & 8.653 & 8.720 \\
18 & 7.905 & 8.012 & 8.109 & 8.199 & 8.283 & 8.361 & 8.433 & 8.502 & 8.566 \\
19 & 7.790 & 7.893 & 7.988 & 8.075 & 8.156 & 8.232 & 8.302 & 8.369 & 8.431 \\
20 & 7.687 & 7.788 & 7.880 & 7.965 & 8.044 & 8.118 & 8.186 & 8.251 & 8.312 \\
\addlinespace[0.30em]
24 & 7.374 & 7.467 & 7.551 & 7.629 & 7.701 & 7.768 & 7.831 & 7.890 & 7.946 \\
30 & 7.077 & 7.161 & 7.239 & 7.310 & 7.375 & 7.437 & 7.494 & 7.548 & 7.598 \\
40 & 6.795 & 6.872 & 6.942 & 7.007 & 7.066 & 7.122 & 7.174 & 7.223 & 7.268 \\
60 & 6.528 & 6.598 & 6.661 & 6.720 & 6.773 & 6.824 & 6.870 & 6.914 & 6.956 \\
120 & 6.275 & 6.338 & 6.395 & 6.448 & 6.496 & 6.541 & 6.583 & 6.623 & 6.660 \\
\addlinespace[0.30em]
$\infty$ & 6.036 & 6.092 & 6.144 & 6.191 & 6.234 & 6.274 & 6.312 & 6.347 & 6.380 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.001\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 20 & 22 & 24 & 26 & 28 & 30 & 32 & 34 & 36 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 2980.058 & 3047.427 & 3108.037 & 3163.065 & 3213.410 & 3259.774 & 3302.713 & 3342.677 & 3380.035 \\
2 & 120.302 & 122.871 & 125.187 & 127.294 & 129.223 & 131.003 & 132.652 & 134.189 & 135.627 \\
3 & 43.043 & 43.913 & 44.700 & 45.415 & 46.072 & 46.678 & 47.241 & 47.766 & 48.257 \\
4 & 26.140 & 26.642 & 27.097 & 27.511 & 27.892 & 28.243 & 28.570 & 28.875 & 29.160 \\
5 & 19.502 & 19.860 & 20.184 & 20.480 & 20.752 & 21.003 & 21.237 & 21.456 & 21.660 \\
\addlinespace[0.30em]
6 & 16.090 & 16.373 & 16.629 & 16.864 & 17.079 & 17.279 & 17.465 & 17.638 & 17.801 \\
7 & 14.045 & 14.283 & 14.499 & 14.696 & 14.877 & 15.045 & 15.202 & 15.348 & 15.486 \\
8 & 12.694 & 12.902 & 13.090 & 13.263 & 13.422 & 13.569 & 13.706 & 13.834 & 13.954 \\
9 & 11.740 & 11.926 & 12.095 & 12.250 & 12.392 & 12.524 & 12.647 & 12.762 & 12.870 \\
10 & 11.032 & 11.202 & 11.356 & 11.497 & 11.628 & 11.748 & 11.861 & 11.966 & 12.065 \\
\addlinespace[0.30em]
11 & 10.487 & 10.644 & 10.787 & 10.918 & 11.039 & 11.150 & 11.255 & 11.352 & 11.444 \\
12 & 10.055 & 10.202 & 10.336 & 10.458 & 10.571 & 10.676 & 10.774 & 10.865 & 10.951 \\
13 & 9.704 & 9.843 & 9.969 & 10.085 & 10.192 & 10.291 & 10.383 & 10.469 & 10.551 \\
14 & 9.414 & 9.546 & 9.666 & 9.776 & 9.877 & 9.972 & 10.059 & 10.142 & 10.219 \\
15 & 9.170 & 9.296 & 9.411 & 9.516 & 9.613 & 9.703 & 9.787 & 9.866 & 9.940 \\
\addlinespace[0.30em]
16 & 8.962 & 9.084 & 9.194 & 9.295 & 9.388 & 9.475 & 9.555 & 9.631 & 9.702 \\
17 & 8.783 & 8.900 & 9.007 & 9.104 & 9.194 & 9.277 & 9.355 & 9.428 & 9.497 \\
18 & 8.627 & 8.741 & 8.844 & 8.938 & 9.025 & 9.106 & 9.181 & 9.251 & 9.318 \\
19 & 8.491 & 8.600 & 8.700 & 8.792 & 8.876 & 8.955 & 9.028 & 9.096 & 9.161 \\
20 & 8.370 & 8.476 & 8.574 & 8.663 & 8.745 & 8.821 & 8.892 & 8.959 & 9.021 \\
\addlinespace[0.30em]
24 & 7.999 & 8.096 & 8.185 & 8.266 & 8.342 & 8.411 & 8.476 & 8.537 & 8.594 \\
30 & 7.646 & 7.735 & 7.816 & 7.890 & 7.958 & 8.021 & 8.080 & 8.136 & 8.187 \\
40 & 7.312 & 7.392 & 7.465 & 7.532 & 7.594 & 7.651 & 7.704 & 7.754 & 7.801 \\
60 & 6.995 & 7.067 & 7.133 & 7.193 & 7.248 & 7.299 & 7.347 & 7.391 & 7.433 \\
120 & 6.695 & 6.759 & 6.818 & 6.871 & 6.920 & 6.966 & 7.008 & 7.048 & 7.085 \\
\addlinespace[0.30em]
$\infty$ & 6.411 & 6.469 & 6.520 & 6.568 & 6.611 & 6.651 & 6.689 & 6.723 & 6.756 \\
\end{longtable}
\newpage
\thispagestyle{empty}
\begin{center}
{\large\bfseries TABLE B.5 (cont.): Critical Values of the $q$ Distribution, for the Tukey Test\par}
\end{center}
{\large\bfseries $\alpha$ = 0.001\par}
\vspace{0.45em}
\small
\begin{longtable}{@{}r!{\vrule width 0.8pt\hspace{0.55em}}rrrrrrrr@{}}
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endfirsthead
\specialrule{1.1pt}{0pt}{0pt}
$\nu$ & $k$: 38 & 40 & 50 & 60 & 70 & 80 & 90 & 100 \\
\specialrule{0.9pt}{0.2em}{0.3em}
\endhead
\specialrule{1.1pt}{0.3em}{0pt}
\endlastfoot
1 & 3415.091 & 3448.101 & 3589.001 & 3701.032 & 3793.715 & 3872.571 & 3941.071 & 4001.539 \\
2 & 136.978 & 138.250 & 143.692 & 148.029 & 151.624 & 154.686 & 157.349 & 159.702 \\
3 & 48.719 & 49.154 & 51.019 & 52.509 & 53.746 & 54.801 & 55.719 & 56.531 \\
4 & 29.429 & 29.683 & 30.770 & 31.641 & 32.364 & 32.983 & 33.521 & 33.998 \\
5 & 21.853 & 22.035 & 22.816 & 23.443 & 23.964 & 24.410 & 24.800 & 25.144 \\
\addlinespace[0.30em]
6 & 17.954 & 18.099 & 18.721 & 19.221 & 19.638 & 19.995 & 20.306 & 20.582 \\
7 & 15.615 & 15.737 & 16.263 & 16.687 & 17.040 & 17.343 & 17.607 & 17.841 \\
8 & 14.067 & 14.175 & 14.636 & 15.008 & 15.319 & 15.585 & 15.818 & 16.025 \\
9 & 12.972 & 13.069 & 13.484 & 13.819 & 14.099 & 14.339 & 14.550 & 14.736 \\
10 & 12.158 & 12.247 & 12.627 & 12.934 & 13.191 & 13.412 & 13.605 & 13.777 \\
\addlinespace[0.30em]
11 & 11.531 & 11.613 & 11.966 & 12.251 & 12.490 & 12.696 & 12.875 & 13.035 \\
12 & 11.032 & 11.109 & 11.441 & 11.709 & 11.933 & 12.126 & 12.295 & 12.445 \\
13 & 10.627 & 10.700 & 11.013 & 11.267 & 11.479 & 11.662 & 11.822 & 11.964 \\
14 & 10.292 & 10.361 & 10.659 & 10.901 & 11.103 & 11.277 & 11.430 & 11.565 \\
15 & 10.010 & 10.076 & 10.361 & 10.592 & 10.786 & 10.953 & 11.099 & 11.229 \\
\addlinespace[0.30em]
16 & 9.769 & 9.832 & 10.107 & 10.329 & 10.516 & 10.676 & 10.817 & 10.942 \\
17 & 9.561 & 9.623 & 9.887 & 10.102 & 10.282 & 10.437 & 10.573 & 10.693 \\
18 & 9.380 & 9.440 & 9.696 & 9.904 & 10.078 & 10.228 & 10.360 & 10.477 \\
19 & 9.221 & 9.279 & 9.528 & 9.729 & 9.898 & 10.044 & 10.172 & 10.286 \\
20 & 9.080 & 9.136 & 9.379 & 9.575 & 9.739 & 9.881 & 10.006 & 10.116 \\
\addlinespace[0.30em]
24 & 8.648 & 8.699 & 8.921 & 9.100 & 9.250 & 9.380 & 9.494 & 9.595 \\
30 & 8.236 & 8.283 & 8.484 & 8.646 & 8.783 & 8.901 & 9.004 & 9.096 \\
40 & 7.845 & 7.887 & 8.067 & 8.214 & 8.336 & 8.442 & 8.535 & 8.618 \\
60 & 7.473 & 7.510 & 7.671 & 7.802 & 7.911 & 8.005 & 8.088 & 8.161 \\
120 & 7.120 & 7.153 & 7.295 & 7.410 & 7.507 & 7.589 & 7.662 & 7.726 \\
\addlinespace[0.30em]
$\infty$ & 6.787 & 6.816 & 6.941 & 7.041 & 7.124 & 7.196 & 7.259 & 7.314 \\
\end{longtable}
\end{document}
