\begin{table}%t3 \caption {\label{tab3}Column densities of \ohtvao\ and estimates of the \orthowater\ abundance, $X$(\ohtvao)~=~$N$(\ohtvao)/$N$(\htva).} %\centerline {\begin{tabular}{l l c c c c r c c c} \hline \hline \noalign{\smallskip} Source & Offset & $\int T_{{\rm mb}}$(H${}_2$O)d$ \upsilon$ & $\Delta \upsilon$ & $N{\rm (H_2)}$ & $N$(\ohtvao)& $X$(\ohtvao) \\ & (``,'') & (K km s${}^{-1}$) & & (\expo{19} cm${}^{-2}$) & (\expo{15} ${\rm cm^{-2})}$ &(\expo{-7})\\ \hline \noalign{\smallskip} \multicolumn{3}{l}{\textbf{Odin sources analyzed by other authors:}} \\ W3$^{a}$ & $(0,~0)$ & 3.9 (0.1) & &&& \hspace{0.28cm}0.02 \\ Orion KL$^{b}$ & $(0,~0)$ & 323 & & & 400 & 80/1000 \\ & $(+0,~-240)$ & 24 & & & 0.09 & \hspace{0.28cm}0.1 \\ Cha-MMS1$^{c}$ & $(+18,~-21)$ & & & & & $<$0.07 \\ & $(-35,~+32)$ & & & & & $<$0.07 \\ IRAS 16293-2422$^{d}$ & $(+68,~-50)$ & %\centering {} & red wing && & \hspace{0.28cm}30 \\ & & & $\ ~ $blue wing && & \hspace{0.05cm}11\\ & $(+31,~-10)$ & & red wing && & \hspace{0.28cm}600 \\ & & & $\ ~ $blue wing && & \hspace{0.28cm}60 \\ & $(-23,~-8)$ & & red wing && & 130 \\ & & & $\ ~ $blue wing && & 11\\ S140$^{e}$ & $(0,~0)$ & & & && 0.05--4 \\ VLA1623$^{f}$ & $(0,~0)$ & & red wing & 2 & 0.2--0.4 &100--200 \\ \hline \end{tabular}} \par \smallskip Notes to the table: $^{a}$ \citet{Wilson:2003fj}. The offset is with respect to \atwozero\ = 02:25:40.6, \dtwozero~=~+62:05:57. $^{b}$ \citet{Olofsson:2003yq}. These authors use two different values for $N$(\htva) towards the (0, 0) position. The offsets are with respect to \atwozero~=~05:35:14.4, \dtwozero~=~--05:22:30. $^{c}$ \citet{Klotz:2008lr}. The offsets are with respect to \atwozero~=~11:06:31.7, \dtwozero~=~--77:23:32. $^{d}$ \citet{Ristorcelli:2005fk}; Ristorcelli, private communication. The offsets are with respect to \atwozero~=~16:32:23.0, \dtwozero~=~--24:28:40. $^{e}$ \citet{Persson:2009lr}, towards the PDR and the outflow. The offset is with respect to \atwozero~=~22:19:19.4, \dtwozero~=~+63:18:50. $^{f}$ Larsson et al. in prep., private communication. The offset is with respect to \atwozero~=~16:23:20.2, \dtwozero~=~--24:22:55. \end{table}