  This paper concerns a generalization of nowhere-zero modular q-flows from
graphs to simplicial complexes of dimension d greater than 1. A modular q-flow
of a simplicial complex is an element of the kernel of the d-th boundary map
with coefficients in Z/qZ; it is called nowhere-zero if it is not zero
restricted to any of the facets of the complex. Briefly noting connections to
other invariants of simplicial complexes, this paper provides a generalization
of Tutte's 5-flow conjecture, which claims the universal existence of a 5-flow
for all bridgeless graphs. Once phrased, this paper concludes with bounds on
what "5" ought to be for simplicial complexes of dimension d: proving a lower
bound linear in d and a partial upper bound exponential in d.
