  In a previous paper, the author compute the dimension of Hochschild
cohomology groups of Jacobian algebras from (unpunctured) triangulated
surfaces, and gave a geometric interpretation of those numbers in terms of the
number of internal triangles, the number of vertices and the existence of
certain kind of boundaries. The aim of this note is computing the cyclic
(co)homology and the Hochschild homology of the same family of algebras and
giving an interpretation of those dimensions through elements of the
triangulated surface.
