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Free algebras in varieties of BL-algebras with a Boolean retract.

Algebra Universalis, 2002
BL-algebras, introduced by \textit{P.\ Hájek} [Metamathematics of fuzzy logic. Trends in Logic -- Studia Logica Library 4, Kluwer Academic Publishers, Dordrecht (1998; Zbl 0937.03030)], are an algebraic counterpart of basic fuzzy logic. It is known that BL-algebras form a variety of residuated lattices or residuated \(\ell \)-monoids.
Cignoli, Roberto, Torrens, Antoni
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Elementary theories of free topo-Boolean and pseudo-Boolean algebras

Mathematical Notes of the Academy of Sciences of the USSR, 1985
As is well known there exists a dual isomorphism between the lattice of extensions of the modal logic S4 (the intuitionistic logic Int) and the lattice of varieties of topo-Boolean (pseudo-Boolean) algebras assigning to a logic \(\lambda\) the variety algebras var(\(\lambda)\).
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On the nonexistence of free complete Boolean algebras

1962
Rieger asked in 1951 if there exists a free complete Boolean algebra on ω complete generators. Crawley and Dean proved in 1955 that there does not exist a free complete lattice on three complete generators, but their method does not extend to Boolean algebras. In this thesis Rieger's question is answered in the negative.
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Super-Boolean Functions and Free Boolean Quasilattices

Discret. Math. Algorithms Appl., 2014
Yu. M. Movsisyan, V. Aslanyan
semanticscholar   +1 more source

Multidisciplinary standards of care and recent progress in pancreatic ductal adenocarcinoma

Ca-A Cancer Journal for Clinicians, 2020
Aaron J Grossberg   +2 more
exaly  

A Solution of the Word Problem for Free Double Boolean Algebras

2007
Double Boolean algebras were introduced in [Wi00a] as a variety fundamental for Boolean Concept Logic, an extension of Formal Concept Analysis allowing negations of formal concepts. In this paper, the free double Boolean algebra generated by the constants is described. Moreover, we show that every free double Boolean algebra with at least one generator
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A model in which every Boolean algebra has many subalgebras

Journal of Symbolic Logic (JSL), 1995
J. Cummings, S. Shelah
semanticscholar   +1 more source

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