\begin{table}%t1 \caption{\label{deltas}Far-UV and IR fractions of the unobserved bolometric flux as a function of $T_{\rm eff}$ and $\log g$, the function~$\Lambda(T_{\rm eff},\log g)$, and temperatures~$T_{\rm eff}^f$ as a function of~$T_{\rm eff}(\gamma)$.} \par \small%\centerline { \begin{tabular}{c|ccccr|ccccr|ccccr} \hline \hline &\multicolumn{5}{c|}{$\log g = 4.0$} & \multicolumn{5}{c|}{$\log g = 3.0$} &\multicolumn{5}{c}{$\log g = 2.5$}\\ $T_{\rm eff}(\gamma)$ & $\delta^*_{\rm UV}$ & $\delta^*_{\rm IR}$ & $\Lambda[T_{\rm eff}(\gamma),g]$ & $\gamma$ & $T_{\rm eff}^f$ & $\delta^*_{\rm UV}$ & $\delta^*_{\rm IR}$ & $\Lambda[T_{\rm eff}(\gamma),g]$ & $\gamma$ & $T_{\rm eff}^f$ & $\delta^*_{\rm UV}$ & $\delta^*_{\rm IR}$ & $\Lambda[T_{\rm eff}(\gamma),g]$ & $\gamma$ & $T_{\rm eff}^f$ \\[2pt] \hline 10~000&0.023&0.059&0.024&1.5& 9970& 0.024& 0.059& 0.028 & 1.5 & 9970 & 0.023 & 0.059 & 0.029 & 1.5 & 9960 \\ & & & &2.0& 9940& & & & 2.0 & 9930 & & & & 2.0 & 9930 \\ 12~500&0.105&0.034&0.088&1.5&12~360& 0.099& 0.034& 0.086 & 1.5 & 12~360 & 0.093 & 0.034 & 0.081 & 1.5 & 12~370 \\ & & & &2.0&12~220& & & & 2.0 & 12~220 & & & & 2.0 & 12~240 \\ 15~000&0.230&0.022&0.152&1.5&14~710& 0.218& 0.022& 0.135 & 1.5 & 14~740 & 0.202 & 0.022 & 0.122 & 1.5 & 14~770 \\ & & & &2.0&14~390& & & & 2.0 & 14~470 & & & & 2.0 & 14~520 \\ 17~500&0.386&0.016&0.182&1.5&17~090& 0.353& 0.016& 0.155 & 1.5 & 17~150 & 0.318 & 0.016 & 0.134 & 1.5 & 17~200 \\ & & & &2.0&16~640& & & & 2.0 & 16~780 & & & & 2.0 & 16~880 \\ 20~000&0.552&0.012&0.194&1.5&19~450& 0.484& 0.012& 0.157 & 1.5 & 19~600 & 0.450 & 0.012 & 0.135 & 1.5 & 19~650 \\ & & & &2.0&18~950& & & & 2.0 & 19~160 & & & & 2.0 & 19~290 \\ 22~500&0.706&0.009&0.191&1.5&21~940& 0.596& 0.010& 0.139 & 1.5 & 22~090 & 0.546 & 0.010 & 0.109 & 1.5 & 22~190 \\ & & & &2.0&21~340& & & & 2.0 & 21~670 & & & & 2.0 & 21~860 \\ 25~000&0.843&0.008&0.178&1.5&24~420& 0.693& 0.008& 0.106 & 1.5 & 24~670 & 0.635 & 0.008 & 0.071 & 1.5 & 24~780 \\ & & & &2.0&23~800& & & & 2.0 & 24~310 & & & & 2.0 & 24~540 \\ 27~500&0.955&0.007&0.153&1.5&26~950& 0.823& 0.007& 0.093 & 1.5 & 27~180 & & & & & \\ & & & &2.0&26~380& & & & 2.0 & 26~840 & & & & & \\ 30~000&1.060&0.006&0.126&1.5&29~520& 1.023& 0.006& 0.087 & 1.5 & 29~670 & & & & & \\ & & & &2.0&29~010& & & & 2.0 & 29~330 & & & & & \\ 32~500&1.241&0.005&0.109&1.5&32~050& & & & & & & & & & \\ & & & &2.0&31~580& & & & & & & & & & \\ 35~000&1.539&0.004&0.103&1.5&34~540& & & & & & & & & & \\ & & & &2.0&34~060& & & & & & & & & & \\ \hline \end{tabular}} \medskip For $\Lambda(T_{\rm eff})$ and $T_{\rm eff}$ the temperature $T_{\rm eff}(\gamma)$ is simply the effective temperature written in the first column of the table. \\ Parameters $\delta^*_{\rm UV}$ and $\delta^*_{\rm IR}$ are values of $\delta_{\rm UV}$ and $\delta_{\rm IR}$ calculated with $T_{\rm eff}(\gamma)$ and fluxes $F_{\lambda}[T_{\rm eff}(\gamma),\log g]$, which do not undergo the transformation given by Eq.~(\ref{gama}). To calculate them we have used $\lambda_a=1380$~\AA\ and $\lambda_b=11~084$~\AA. Note that $T^f_{\rm eff}=$ $T_{\rm eff}(\gamma=1)$. \end{table}