  Niebrzydowski tribrackets are ternary operations on sets satisfying
conditions obtained from the oriented Reidemeister moves such that the set of
tribracket colorings of an oriented knot or link diagram is an invariant of
oriented knots and links. We introduce tribracket modules analogous to
quandle/biquandle/rack modules and use these structures to enhance the
tribracket counting invariant. We provide examples to illustrate the
computation of the invariant and show that the enhancement is proper.
