  To every tree we associate a filtered cochain complex. Its cohomology and the
corresponding spectral sequence have clear combinatorial description. If a tree
is the Dynkin diagram of a simple plane curve singularity, the graded Euler
characteristic of this complex coincides with the Alexander polynomial of the
link. In this case we also point the relation to the Heegard-Floer homology
theory, constructed by P. Ozsvath and Z. Szabo.
