  Using a combinatorial approach described in a recent paper of Manolescu,
Ozsv\'ath, and Sarkar we compute the Heegaard-Floer knot homology of all knots
with at most 12 crossings as well as the $\tau$ invariant for knots through 11
crossings. We review the basic construction of \cite{MOS}, giving two examples
that can be worked out by hand, and explain some ideas we used to simplify the
computation. We conclude with a discussion of knot Floer homology for small
knots, closely examining the Kinoshita-Teraska knot $KT_{2,1}$ and its Conway
mutant.
