Equidimensional catenary ring

This article defines a property of commutative unital rings; a property that can be evaluated for a commutative unital ring
View all properties of commutative unital rings
VIEW RELATED: Commutative unital ring property implications | Commutative unital ring property non-implications |Commutative unital ring metaproperty satisfactions | Commutative unital ring metaproperty dissatisfactions | Commutative unital ring property satisfactions | Commutative unital ring property dissatisfactions

Definition

An equidimensional catenary ring is a commutative unital ring (actually, a Noetherian ring) that is both equidimensional and catenary.

Relation with other properties

Stronger properties

• Affine domain
• Local Cohen-Macaulay ring
• Local catenary ring