A threefold of general type with q1 = q2 = pg = P2=0

One of the problems in classifying nonsingular threefolds of general type with p(g) = 0 lies in finding the range of the bigenus P-2 (surfaces of general type with p(g) = 0 have 2 less than or equal to P-2 less than or equal to 10). Another problem involves finding the minimum integer m such that the m-canonical map phi(\mK\) is birational for any threefold ( = 5 in the case of surfaces). An example of a nonsingular threefold X of general type with q(1) = q(2) = 0, p(g) = P-2 = 0 P-3 = 1 is presented. In addition, the m -canonical map of X is birational if and only if m greater than or equal to 14. The threefold is obtained as a nonsingular model of a degree ten hypersurface in P-C(4) with the affine equation t(2) = f(10)(x,y,z).