  In this paper we consider finite hybrid point sets that are the digital
analogs to finite hybrid point sets introduced by Kritzer. Kritzer considered
hybrid point sets that are a combination of lattice point sets and Hammersley
point sets constructed using the ring of integers and the field of rational
numbers. In this paper we consider finite hybrid point sets whose components
stem from Halton-type Hammersley Point sets and lattice point sets which are
constructed using the arithmetic of the ring of polynomials and the field of
rational functions over a finite field. We present existence results for such
finite hybrid point sets with low discrepancy.
