Let 1 < c <,. In the present paper it is proved that there exists a number
N(c) > 0 such that for each real number N > N(c) the inequality \p(1)(c) p(2)(c) + p(3)(c) - N\ < N-1/C(11/10 - C) log(c1) N is solvable in prime nu
mbers p(1),p(2),p(3), where cl is some absolute positive constant. 1991MR S
ubject Classification 11M.