\begin{table}%t6
  \caption{\label{tab:table6}Values of the coefficients of the adjusted harmonic functions$^{a}$.}
\par
\small%\centerline
 {
\begin{tabular}{llcccc}
      \hline \hline
Solution & Offset & $Hp(R')$ & $Ln(\sin \delta)$ & $Fml(\alpha)$ & Coefficient \\   
      \hline  
BU6 & $\Delta\alpha\cos\delta$ &  0 & 0 & 1~~~$-$1 & $+$18.7 $\pm$ 5.5 \\
BU6 & $\Delta\alpha\cos\delta$ &  0 & 0 & 1~~~$+$1 & $+$41.7 $\pm$ 5.2 \\
BU6 & $\Delta\alpha\cos\delta$ &  0 & 4 & 0~~~~0 & $-$21.0 $\pm$ 6.0 \\
BU6 & $\Delta\alpha\cos\delta$ &  1 & 0 & 0~~~~0 & $-$~5.5 $\pm$ 2.7 \\
BU6 & $\Delta\alpha\cos\delta$ &  1 & 3 & 0~~~~0 & $+$13.1 $\pm$ 2.9 \\
BU6 & $\Delta\alpha\cos\delta$ &  1 & 4 & 1~~~$-$1 & $+$~8.9 $\pm$ 2.8 \\
BU6 & $\Delta\delta$            &  0 & 8 & 3~~~$+$1 & $-$20.2 $\pm$ 6.0 \\
\\
BN6 & $\Delta\alpha\cos\delta$ & -- & -- & -- & -- \\
BN6 & $\Delta\delta$ & -- & -- & -- & -- \\
\\
BT6 & $\Delta\alpha\cos\delta$ &  0 & 0 & 1~~~$-$1    &   $+$16.6 $\pm$    4.7 \\
BT6 & $\Delta\alpha\cos\delta$ &  0 & 0 & 1~~~$+$1   &   $+$38.0  $\pm$   4.2 \\
BT6 & $\Delta\alpha\cos\delta$ &  0 & 3 & 1~~~$+$1   &   $+$12.3  $\pm$   4.4 \\
BT6 & $\Delta\alpha\cos\delta$ &  0 & 4 & 0~~~~0   &  $-$15.1  $\pm$   4.6 \\
BT6 & $\Delta\alpha\cos\delta$ &  0 & 4 & 4~~~$-$1   &  $-$18.2  $\pm$   4.5 \\
BT6 & $\Delta\alpha\cos\delta$ &  1 & 0 & 0~~~~0   &   $-$~8.7  $\pm$   2.1 \\
BT6 & $\Delta\alpha\cos\delta$ &  1 & 3 & 0~~~~0   &   $+$~7.5   $\pm$  2.1 \\
BT6 & $\Delta\alpha\cos\delta$ &  1 & 5 & 0~~~~0   &   $-$~7.0  $\pm$   2.1 \\
BT6 & $\Delta\alpha\cos\delta$ &  1 & 5 & 1~~~$+$1   &    $+$~7.2  $\pm$   2.2 \\
BT6 & $\Delta\delta$ &  0 & 6 & 1~~~$-$1   &  $+$14.9  $\pm$   4.8 \\
BT6 & $\Delta\delta$ &  0 & 8 & 3~~~$+$1   &  $-$17.3 $\pm$    4.5 \\
BT6 & $\Delta\delta$ &  0 & 9 & 6~~~$+$1   &  $-$14.2 $\pm$    4.6 \\
BT6 & $\Delta\delta$ &  1 & 3 & 1~~~$+$1   &    $+$~6.9 $\pm$    2.0 \\
BT6 & $\Delta\delta$ &  1 & 3 & 3~~~$-$1   &    $+$~7.2 $\pm$    2.1 \\
\\
GU6 & $\Delta\alpha\cos\delta$ & 0 & 0 & 1~~~$+$ & $+$18.0 $\pm$ 4.7 \\
GU6 & $\Delta\alpha\cos\delta$ & 0 & 1 & 0~~~~0 & $+$64.2 $\pm$ 9.0 \\
GU6 & $\Delta\alpha\cos\delta$ & 0 & 3 & 0~~~~0 & $-$36.3 $\pm$ 8.5 \\
GU6 & $\Delta\alpha\cos\delta$ & 0 & 5 & 0~~~~0 & $+$22.0 $\pm$ 6.1 \\
GU6 & $\Delta\alpha\cos\delta$ & 0 & 9 & 0~~~~0 & $+$19.9 $\pm$ 5.4 \\
GU6 & $\Delta\alpha\cos\delta$ & 1 & 0 & 1~~~$+$ & $-$~7.1 $\pm$ 2.4 \\
GU6 & $\Delta\delta$ &  0 & 1 & 0~~~~0 & $-$23.0 $\pm$ 6.1 \\
GU6 & $\Delta\delta$ &  0 & 2 & 4~~~$+$1 & $-$18.6 $\pm$ 5.7 \\
GU6 & $\Delta\delta$ &  1 & 0 & 0~~~~0 & $+$~7.3 $\pm$ 2.3 \\
\\
GN6 & $\Delta\alpha\cos\delta$ & -- & -- & -- & -- \\
GN6 & $\Delta\delta$ & 0 & 0 & 9~~~$-$1 & $-$33.9 $\pm$ 1,1 \\
\\
GT6 & $\Delta\alpha\cos\delta$ &  0 & 0 & 1~~~$+$1 & $+$22.4 $\pm$ 4.0 \\
GT6 & $\Delta\alpha\cos\delta$ &  0 & 1 & 0~~~~0 & $+$26.0 $\pm$ 4.6 \\
GT6 & $\Delta\alpha\cos\delta$ &  0 & 3 & 0~~~~0 & $-$21.0 $\pm$ 4.4 \\
GT6 & $\Delta\alpha\cos\delta$ &  1 & 1 & 1~~~$-$1 & $-$~7.9 $\pm$ 2.2 \\
GT6 & $\Delta\delta$ &  1 & 0 & 0~~~~0 & $+$~6.8 $\pm$ 2.1 \\
GT6 & $\Delta\delta$ &  1 & 2 & 4~~~$+$1 & $+$~7.0 $\pm$ 2.1 \\
\\
DU6 & $\Delta\alpha\cos\delta$ & -- & -- & -- & -- \\
DU6 & $\Delta\delta$ & -- & -- & -- & -- \\
\\
DN6 & $\Delta\alpha\cos\delta$ & -- & -- & -- & -- \\
DN6 & $\Delta\delta$ & -- & -- & -- & -- \\
\\
DT6 & $\Delta\alpha\cos\delta$ & 0 & 4 & 0~~~~0 & $-$14.8 $\pm$ 3.8 \\
DT6 & $\Delta\delta$ & -- & -- & -- & -- \\
\\
\hline 
      \end{tabular}}
\medskip
$^{a}$ As the results from the six-parameter and four-constants local astrometreic  solutions are quite alike, only the results from the six-parameter solutions  are displayed. The code for the solutions are as in the previous tables and the coefficients are in milli-arcsec.
\end{table}