% <html><head><title>Q* (BLUS) tables</title>

\documentclass{article}
\begin{document}
\begin{center}
\begin{tabular}{crrrr}
\multicolumn{5}{c}{SIGNIFICANCE POINTS OF $Q^*$ (\textsc{blus})}\\
\multicolumn{5}{c}{AN ALTERNATIVE TO DURBIN-WATSON}\\
\ \\
\multicolumn{1}{c}{$N\backslash\Lambda$} & 
\multicolumn{1}{c}{1\%}   &  
\multicolumn{1}{c}{2.5\%} &
\multicolumn{1}{c}{5\%}   & 
\multicolumn{1}{c}{10\%}  \\
\ \\
\phantom{0}5 &  0.5369 & 0.6638 & 0.8198 & 1.0506 \\
\phantom{0}6 &  0.5604 & 0.7207 & 0.8898 & 1.0991 \\
\phantom{0}7 &  0.6137 & 0.7790 & 0.9355 & 1.1403 \\
\phantom{0}8 &  0.6642 & 0.8242 & 0.9813 & 1.1830 \\
\phantom{0}9 &  0.7089 & 0.8695 & 1.0243 & 1.2184 \\
10 &  0.7519 & 0.9110 & 1.0619 & 1.2509 \\
11 &  0.7917 & 0.9485 & 1.0964 & 1.2799 \\
12 &  0.8284 & 0.9829 & 1.1274 & 1.3058 \\
13 &  0.8619 & 1.0144 & 1.1558 & 1.3294 \\
14 &  0.8936 & 1.0432 & 1.1816 & 1.3508 \\
is &  0.9225 & 1.0698 & 1.2053 & 1.3703 \\
16 &  0.9494 & 1.0944 & 1.2271 & 1.3882 \\
17 &  0.9746 & 1.1171 & 1.2473 & 1.4047 \\
18 &  0.9979 & 1.1384 & 1.2660 & 1.4199 \\
19 &  1.0201 & 1.1581 & 1.2834 & 1.4341 \\
20 &  1.0407 & 1.1767 & 1.2996 & 1.4473 \\
21 &  1.0602 & 1.1940 & 1.3148 & 1.4596 \\
22 &  1.0785 & 1.2104 & 1.3291 & 1.4711 \\
23 &  1.0958 & 1.2258 & 1.3425 & 1.4819 \\
24 &  1.1122 & 1.2403 & 1.3551 & 1.4921 \\
25 &  1.1277 & 1.2540 & 1.3671 & 1.5018 \\
26 &  1.1425 & 1.2671 & 1.3784 & 1.5109 \\
27 &  1.1566 & 1.2795 & 1.3891 & 1.5195 \\
28 &  1.1700 & 1.2913 & 1.3994 & 1.5277 \\
29 &  1.1828 & 1.3025 & 1.4091 & 1.5355 \\
30 &  1.1950 & 1.3132 & 1.4183 & 1.5429 \\
31 &  1.2068 & 1.3235 & 1.4272 & 1.5500 \\
32 &  1.2180 & 1.3333 & 1.4357 & 1.5567 \\
33 &  1.2287 & 1.3427 & 1.4437 & 1.5632 \\
34 &  1.2390 & 1.3517 & 1.4515 & 1.5694 \\
35 &  1.2489 & 1.3603 & 1.4589 & 1.5753
\end{tabular}
\end{center}

\noindent
\textsc{blus} stands for Best Linear Unbiased with Scalar covariance
matrix of the form $\sigma^2I$.

\medskip

\noindent
For explanation, see J~Koerts and A~P~J~Abrahamse, \textit{On the Theory 
and Application of the General Linear Model}, Rotterdam University Press 
1971, especially Chapter 3, Section 5 and Chapter 4, Section 3.

\newpage

\begin{center}
\begin{tabular}{crrrr}
\multicolumn{5}{c}{SIGNIFICANCE POINTS OF $Q^*$ (\textsc{blus})}\\
\multicolumn{5}{c}{AN ALTERNATIVE TO DURBIN-WATSON}\\
\ \\
\multicolumn{1}{c}{$N\backslash\Lambda$} & 
\multicolumn{1}{c}{1\%}   &  
\multicolumn{1}{c}{2.5\%} & 
\multicolumn{1}{c}{5\%}   & 
\multicolumn{1}{c}{10\%}  \\
\ \\
36 & 1.2585 & 1.3687 & 1.4661 & 1.5810 \\
37 & 1.2677 & 1.3767 & 1.4730 & 1.5865 \\
38 & 1.2766 & 1.3844 & 1.4796 & 1.5917 \\
39 & 1.2851 & 1.3918 & 1.4859 & 1.5968 \\
40 & 1.2934 & 1.3990 & 1.4921 & 1.6017 \\
41 & 1.3014 & 1.4059 & 1.4980 & 1.6064 \\
42 & 1.3091 & 1.4126 & 1.5038 & 1.6110 \\
43 & 1.3166 & 1.4191 & 1.5093 & 1.6154 \\
44 & 1.3238 & 1.4253 & 1.5146 & 1.6196 \\
45 & 1.3308 & 1.4314 & 1.5198 & 1.6237 \\
46 & 1.3376 & 1.4373 & 1.5249 & 1.6277 \\
47 & 1.3442 & 1.4430 & 1.5297 & 1.6316 \\
48 & 1.3506 & 1.4485 & 1.5345 & 1.6353 \\
49 & 1.3568 & 1.4539 & 1.5391 & 1.6389 \\
50 & 1.3628 & 1.4591 & 1.5435 & 1.6425 \\
51 & 1.3687 & 1.4641 & 1.5478 & 1.6459 \\
52 & 1.3745 & 1.4691 & 1.5520 & 1.6492 \\
53 & 1.3800 & 1.4738 & 1.5561 & 1.6525 \\
54 & 1.3855 & 1.4785 & 1.5601 & 1.6556 \\
55 & 1.3907 & 1.4831 & 1.5640 & 1.6587 \\
56 & 1.3959 & 1.4875 & 1.5677 & 1.6617 \\
57 & 1.4009 & 1.4918 & 1.5714 & 1.6646 \\
58 & 1.4058 & 1.4960 & 1.5750 & 1.6674 \\
59 & 1.4106 & 1.5002 & 1.5785 & 1.6701 \\
60 & 1.4152 & 1.5042 & 1.5819 & 1.6728
\end{tabular}
\end{center}

\noindent
\textsc{blus} stands for Best Linear Unbiased with Scalar covariance
matrix of the form $\sigma^2I$.

\medskip

\noindent
For explanation, see J~Koerts and A~P~J~Abrahamse, \textit{On the Theory 
and Application of the General Linear Model}, Rotterdam University Press 
1971, especially Chapter 3, Section 5 and Chapter 4, Section 3.

\end{document}

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