  We describe correlations functions of topological quantum mechanics (TQM) in
terms of Morse theory. We review the basics of topological field theories and
discuss geometric and algebraic interpretations of TQM. We prove that
correlators in TQM can be expressed via intersection numbers of certain
submanifolds of the target space with paths of steepest descent between
critical points of a Morse function. In the end we conjecture another
correspondence between quantum mechanics correlators and integrals of Massey
products of certain cohomology classes.
