  We prove convergence of critical points $u^h$ of the nonlinear elastic
energies $E^h$ of thin incompressible plates $\Omega^h=\Omega \times (-h/2,
h/2)$, which satisfy the von K\'arm\'an scaling: $E^h(u^h)\leq Ch^4$, to
critical points of the appropriate limiting (incompressible von K\'arm\'an)
functional.
