Let Q is an element of N-kappa. It is shown that if alpha is a nonreal pole
or a real generalized pole of nonpositive type and beta is a nonreal zero
or a real generalized zero of nonpositive type of the function Q then the f
unction
Q(1)(z) := (z-alpha)(z-<(alpha)over bar>)/(z-beta)(z-<(beta)over bar>) Q(z)
belongs to the class Nkappa-1.