Abstract
This note concerns the problem of determining equational bases for the subvarieties of a congruence-distributive variety generated by a finite algebra. It describes a procedure, based on the duality for finite distributive lattices, which converts a local solution to this problem into a global one. For many varieties of distributive-lattice-ordered algebras a local solution of the required form can be obtained from a natural duality in which identities are very conveniently encoded.
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