  We consider the focusing energy-critical nonlinear wave equation for radially
symmetric initial data in space dimensions $D \ge 4$. This equation has a
unique (up to sign and scale) nontrivial, finite energy stationary solution
$W$, called the ground state. We prove that every finite energy solution with
bounded energy norm resolves, continuously in time, into a finite superposition
of asymptotically decoupled copies of the ground state and free radiation.
