 We show that in this setting one can construct (k,\eps) -nets of size m =%DIFDELCMD < \tldO%%% (1/%DIFDELCMD < \eps%%% ^{1-k/d), where }%DIFDELCMD < \tldO %%% hides polylogarithmic factors. That is , there is a set of m k-flats, such that any convex body in [0,1]^d of volume larger than \eps is stabbed by one of these k-flats.
<meaning-changed>  We show that in this setting one can construct (k,\eps) -nets of size m =%DIFDELCMD < \tldO%%% (1/%DIFDELCMD < \eps%%% ^{1-k/d), where }%DIFDELCMD < \tldO %%% hides polylogarithmic factors. That is , there is a set of m k-flats, such that any convex body in [0,1]^d of volume larger than \eps is stabbed by one of these k-flats.
 We show that in this setting one can construct (k,\eps) -nets of size m =%DIFDELCMD < \tldO%%% (1/%DIFDELCMD < \eps%%% ^{1-k/d), where }%DIFDELCMD < \tldO %%% -net is a set of m k-flats, such that any convex body in [0,1]^d of volume larger than \eps is stabbed by one of these k-flats.