Thurston's hyperbolization conjecture for closed 3-manifolds

Let $M$ be a closed, orientable, atoroidal 3-manifold, meaning that it contains no essential torus. Thurston's hyperbolization conjecture. If $M$ has infinite fundamental group, then $M$ admits a hyperbolic structure. This conjecture was proven by Grigori Perelman in 2003, building upon Richard Hamilton's work on the Ricci flow, so its status is solved.