  This paper generalizes the results of Hua [5][6] to representations of
quivers over finite fields which respect nilpotent relations under certain
assumptions. A formula which counts isomorphism classes of absolutely
indecomposable representations with a given dimension vector is given and a
``generalized Weyl-Kac Denominator Identity'' is established. In principle, if
the numbers of representations are known, then the numbers of isomorphism
classes of absolutely indecomposable representations are known.
