  One proves that the category of globular CW-complexes up to dihomotopy is
equivalent to the category of flows up to weak dihomotopy. This theorem
generalizes the classical theorem which states that the category of
CW-complexes up to homotopy is equivalent to the category of topological spaces
up to weak homotopy. This note is the second one presenting some of the results
of math.AT/0201252.
