  In the previous paper by Asakura-Otsubo-Terasoma, we prove that the special
values of the hypergeometric function 3F2 at 1 are linear combinations of
logarithms of algebraic numbers and 1 over algebraic numbers, if exponents are
rational numbers satisfying a certain arithmetic condition. Aoki and Shioda
completely classified these sets of rational numbers satisfying this condition
in connection with Hodge cycles on Fermat surfaces. In this paper, we give an
explicit expression of special values of hypergoemetricy 3F2 which does not
belong to exceptional characters.
