Initial Objects, Universal Objects for Squares, Equivalences and Congruences in Relation Semi-Algebras and Algebras

Mathematical Logic Quarterly 41 (4):455-475 (1995)
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Abstract

In this paper the descriptions of the relation semi-algebra generated by an equivalence element and the relation algebra generated by an equivalence element are unified by functorial constructions. Here the developed techniques and ideas lead to a more manageable conceptual construction of universal objects for the functors of squares and special congruences

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