Between Galois connections and (some metamathematical) solutions of equations fgf=f and gfg=g

Annals of Pure and Applied Logic 127 (1-3):229-242 (2004)
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Abstract

The method based on the idea of Galois connection is well known. It facilitates investigations into similarities between mathematical structures, including isomorphisms between these structures, the highest degree of similarity. This idea is employed here and adapted so as to get to the core of aspects of the relationship between some metamathematical structures. The focus is put on the relation between traditional methodological orthodoxy based on the idea of proof , on the one hand, and on some alternative methodological set-ups based on other ideas such as consistency or some forms of maximality, on the other hand

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A galois connection.Stan J. Surma - 2007 - Logica Universalis 1 (1):209-219.

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References found in this work

From closure-operatic deductive methodology to non-standard alternatives.Stanisław J. Surma - 1998 - In Katarzyna Kijania-Placek & Jan Woleński (eds.), The Lvov-Warsaw School and Contemporary Philosophy. Kluwer Academic Publishers. pp. 365--377.
Towards an abstract theory of Lindenbaum operators. Abstract.S. J. Surma - 1996 - Bulletin of Symbolic Logic 2 (1):119-120.

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