Abstract
We present a rigorous, nonperturbative derivation of a lattice version of the Faddeev–Popov integral. This derivation shows that Gribov copies can occur in the lattice theory for certain gauges, but these copies do not affect normalized functional integrals in the lattice theory. Furthermore, taking the formal limit as the lattice spacing tends to zero leads to the usual continuum Faddeev–Popov integral.