  The ASPIRE program, which is based on the Landau singularities and the method
of power geometry to unveil the regions required for the evaluation of a given
Feynman diagram asymptotically in a given limit, also allows for the evaluation
of scaling coming from the top facets. In this work, we relate the scaling
having equal components of the top facets of the Newton polytope to the maximal
cut of given Feynman integrals. We have therefore connected two independent
approaches to the analysis of Feynman diagrams.
