  Here we study and classify polarized threefolds whose Kodaira energies are
less than -1/2. The Kodaira energy of a polarized manifold (M, L), a pair
consisting of a smooth complex algebraic variety M and an ample line bundle L
on it, is defined to be $-\Inf{t\in Q\vert \kappa(K+tL)\ge0}$, where K is the
canonical bundle of M and $\kappa$ denotes the Iitaka dimension of a Q-bundle.
The method is a variant of those in my paper; manuscripta math. 76(1992).
