Presenting convex sets of probability distributions by convex semilattices and unique bases
Résumé
We prove that every finitely generated convex set of finitely supported probability distributions has a unique base. We apply this result to provide an alternative proof of a recent result: the algebraic theory of convex semilattices presents the monad of convex sets of probability distributions.
| Origine | Fichiers éditeurs autorisés sur une archive ouverte |
|---|