  We prove the "strong form" of the Clemens conjecture in degree 10. Namely, on
a general quintic threefold F in P^4, there are only finitely many smooth
rational curves of degree 10, and each curve is embedded in F with normal
bundle O(-1)^2. Moreover, in degree 10, there are no singular, reduced, and
irreducible rational curves, nor any reduced, reducible, and connected curves
with rational components in F.
