Counting relations on Ockham algebras
We find all finite Ockham algebras that admit only finitely many compatible relations (modulo a natural equivalence). Up to isomorphism and symmetry, these Ockham algebras form two countably infinite families: one family consists of the quasi-primal Ockham algebras, and the other family is a sequenc...
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| Sprache: | eng |
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| Zusammenfassung: | We find all finite Ockham algebras that admit only finitely many compatible
relations (modulo a natural equivalence). Up to isomorphism and symmetry, these
Ockham algebras form two countably infinite families: one family consists of
the quasi-primal Ockham algebras, and the other family is a sequence of
generalised Stone algebras. |
|---|---|
| DOI: | 10.48550/arxiv.1501.02404 |