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  1. W-algebras which are Boolean products of members of SR[1] and CW-algebras.Antoni Torrens - 1987 - Studia Logica 46 (3):265 - 274.
    We show that the class of all isomorphic images of Boolean Products of members of SR [1] is the class of all archimedean W-algebras. We obtain this result from the characterization of W-algebras which are isomorphic images of Boolean Products of CW-algebras.
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  • Proper n-valued łukasiewicz algebras as s-algebras of łukasiewicz n-valued prepositional calculi.Roberto Cignoli - 1982 - Studia Logica 41 (1):3 - 16.
    Proper n-valued ukasiewicz algebras are obtained by adding some binary operators, fulfilling some simple equations, to the fundamental operations of n-valued ukasiewicz algebras. They are the s-algebras corresponding to an axiomatization of ukasiewicz n-valued propositional calculus that is an extention of the intuitionistic calculus.
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