Supersymmetric path integration

The kernel of the evolution operator for the supersymmetric square root of the Schrodinger equation of a supersymmetric quantum mechanical system is expressed as an integral in the space of paths in superspace. The measure is defined so that the superchange rather than the hamiltonian is fundamental. It is shown that the odd and even parts of the paths in superspace are components of a single superpath. The Fourier mode expansion of the superpath is derived.