Abstract
In this work we formalise the isomorphism between simplicial complexes
of dimension $n$ and monotone Boolean functions in $n$ variables,
mainly following the definitions and results as introduced by N. A.
Scoville. We also take advantage of the AFP
representation of ROBDD
(Reduced Ordered Binary Decision Diagrams) to compute the ROBDD representation of a
given simplicial complex (by means of the isomorphism to Boolean
functions). Some examples of simplicial complexes and associated
Boolean functions are also presented.