assuming a centred normal distribution with a conservatively chosen $\sigma_{v r} = 100$ km s$^{-1}$.

Results\[sec:results\]
======================

[rrrrr]{} Mag. & Number & & &\
& & & &\
\
6–7 & 411 & 244 & 399 & 198\
7–8 & 8072 & 198 & 348 & 264\
8–9 & 63630 & 191 & 327 & 403\
9–10 & 257243 & 230 & 407 & 680\
10–11 & 686866 & 329 & 601 & 1145\
11–12 & 993139 & 379 & 722 & 1522\
$\ge$12 & 302511 & 349 & 702 & 1615\
all ($\ge$6)& 2311872 & 332 & 631 & 1259\
\
6–7 & 9381 & 116 & 180 & 17\
7–8 & 23679 & 120 & 192 & 21\
8–9 & 40729 & 125 & 198 & 29\
9–10 & 27912 & 133 & 217 & 39\
10–11 & 8563 & 154 & 253 & 58\
11–12 & 2501 & 128 & 211 & 87\
$\ge$12 & 630 & 151 & 248 & 135\
all ($\ge$6)& 113395 & 127 & 203 & 32\

Nominal scenario
----------------

Table \[tab:results\] summarizes the results obtained in the nominal scenario, i.e., using the full prior information from [Hipparcos]{} and assuming no dead time. 