  The classical Poincar{\'e} conjecture that every homotopy 3-sphere is
diffeomorphic to the 3-sphere is confirmed by Perelman in arXiv papers solving
Thurston's program on geometrizations of 3-manifolds. A new confirmation of
this conjecture is given by a method of 4D topology. For this proof, the spun
torus-knot of every knot in every homotopy 3-sphere is observed to be a ribbon
torus-knot in the 4-sphere, where Smooth 4D Poincar{\'e} Conjecture and
Ribbonness of a sphere-link with (not necessarily meridian-based) free
fundamental group are used. By examining a disk-chord system of a ribbon solid
torus bounded by the spun torus-knot,it is proved that the knot belongs to a
3-ball in the homotopy 3-sphere. Then by Bing's result, it is confirmed that
the homotopy 3-sphere is diffeomorphic to the 3-sphere.
