\begin{table}%t2 \caption{\label{newpropermotions}New proper motions of components in wide binary candidates.} %\centerline {\small \begin{tabular}{ll cc c} \hline \hline WDS & Name& $\mu_\alpha \cos{\delta}$ & $\mu_\delta$ & $\Delta \mu$ \\ identifier & & [mas~a$^{-1}$] & [mas~a$^{-1}$] & [mas~a$^{-1}$] \\ \hline 00059+1805 & HD 101$^a$ & --$152.2\pm 1.1$ & --$148.1 \pm 1.4$ & $9.1\pm1.7$ \\ % & LP 404--21 & --$146.6 \pm 0.4$ & --$140.9\pm0.4$ & \\ % 01024+0504 & HD 6101 AB$^a$ & +$323.3\pm1.2 $ & +$226.0\pm1.2$ & $6\pm2$ \\ % & G~1--45 AB & $+329.3\pm0.5 $ & $+223.7\pm1.0$ & \\ % 02255--0904 & WD~0223--092 & +$82.0 \pm 1.5$ & +$11.3 \pm 1.0$ & $14\pm3$ \\ % & WD~0221--095 & +$82.8\pm1.9$ & --$2.9\pm1.7$ & \\ % 02310+0823 & G 73--63$^a$ & +$376.1\pm1.9 $ & --$85.4\pm1.6$ & $50\pm3$ \\ % & G 73--59 & +$344.7\pm0.9 $ & --$124.2\pm1.5$ & \\ % 03162+5810 & GJ 130.1 A$^a$& +$445.6\pm3.9$ & --$340.3\pm4.1$ & $92 \pm 6$ \\ % & G 246--30 & +$479.4 \pm 0.7$& --$255.1 \pm 1.0$ & \\ % 10197+1928 & 40~Leo$^a$ & --$230.2\pm0.6 $ & --$214.6\pm0.4$ & $25 \pm 2$ \\ % & LP 371--59~A$^b$& --$223.5\pm1.3$ & --$238.2\pm1.6$ & \\ % 11452+1821 & G 57--17 & --$297.1\pm1.9$ & --$291.3\pm1.2$ & $50\pm3$ \\ % & G 57--15 & --$258.0\pm1.4$ & --$260.9\pm0.7$ & \\ % 11455+1821 & HD 102158$^a$ & --$591.6\pm0.7$ & --$290.7\pm0.5$ & $91.6\pm1.5$ \\ % & G 122--46 & --$581.2\pm1.0 $& --$199.7 \pm 0.7$ & \\ % 16348--0412 & HD 149414 AB$^a$& --$133.7 \pm 1.4$& --$701.2 \pm 1.4$ & $61 \pm 2$ \\ % & BD--03 3968B$^c$& --$191.2 \pm 0.7$ & --$680.0 \pm 1.0$ & \\ % 18111+3241 & BD+32 3065$^a$& --$134.7 \pm 1.2$ & +$322.1 \pm 1.3$ & $28\pm2$ \\ % & G 206--16 & --$161.1 \pm 0.8$ & +$326.8 \pm 1.3$ & $6 \pm 2^d$ \\ % & NLTT 46103 & --$156.7 \pm 0.5$ & +$322.4 \pm 1.6$ & \\ % 22175+2335 & G 127--13 & --$93.1 \pm 1.1$ & --$383.7\pm 0.4$ & $36.4\pm1.5$ \\ % & G 127--14 & --$115.7\pm0.7$ & --$412.2\pm0.5$ & \\ % 23228+2208 & BD+21 4923$^a$& +$198.3\pm1.2$ & --$69.8 \pm 1.2$ & $94 \pm 3$ \\ % & G 68--7 & +$276.1 \pm 1.8$ & --$122.1\pm1.3$ & \\ % \hline \end{tabular}} \medskip $^{a}$ Proper motions of bright primaries are from R\"oser et~al. (\cite{Roe08}); $^{b}$~LP~371--59~A is the primary in a close binary system (see text); $^{c}$~Bakos et~al. (\cite{Bak02}) tabulated ``revised proper motions'' for BD--03~3968B that were wrong by almost 1000~mas~a$^{-1}$; $^{d}$~$\Delta \mu$ between G~206--16 and NLTT~46103. \end{table}