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Table 2:

New proper motions of components in wide binary candidates.
WDS Name $\mu_\alpha \cos{\delta}$ $\mu_\delta$ $\Delta \mu$
identifier   [mas a-1] [mas a-1] [mas a-1]
00059+1805 HD 101a - $152.2\pm 1.1$ - $148.1 \pm 1.4$ $9.1\pm1.7$
  LP 404-21 - $146.6 \pm 0.4$ - $140.9\pm0.4$  
01024+0504 HD 6101 ABa + $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 73-63a + $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 Aa + $445.6\pm3.9$ - $340.3\pm4.1$ $92 \pm 6$
  G 246-30 + $479.4 \pm 0.7$ - $255.1 \pm 1.0$  
10197+1928 40 Leoa - $230.2\pm0.6 $ - $214.6\pm0.4$ $25 \pm 2$
  LP 371-59 Ab - $223.5\pm1.3$ - $238.2\pm1.6$  
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 102158a - $591.6\pm0.7$ - $290.7\pm0.5$ $91.6\pm1.5$
  G 122-46 - $581.2\pm1.0 $ - $199.7 \pm 0.7$  
16348-0412 HD 149414 ABa - $133.7 \pm 1.4$ - $701.2 \pm 1.4$ $61 \pm 2$
  BD-03 3968Bc - $191.2 \pm 0.7$ - $680.0 \pm 1.0$  
18111+3241 BD+32 3065a - $134.7 \pm 1.2$ + $322.1 \pm 1.3$ $28\pm2$
  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 4923a + $198.3\pm1.2$ - $69.8 \pm 1.2$ $94 \pm 3$
  G 68-7 + $276.1 \pm 1.8$ - $122.1\pm1.3$  

a
Proper motions of bright primaries are from Röser et al. (2008); b LP 371-59 A is the primary in a close binary system (see text); c Bakos et al. (2002) 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.


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