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We introduce the notion of {\it p-ideal\/} of a QMV-algebra and we prove that the class of all $p$-ideals of a QMV-algebra $\C M$ is in one-to-one correspondence with the class of all congruence relations of $\C M$.
Complemented lattices, orthocomplemented lattices and posets, p-ideal, Quantun logic, weakly-linear QMV-algebra, ideal, perspective, MV-algebra, Anells commutatius, :03 Mathematical logic and foundations::03G Algebraic logic [Classificació AMS], QI-algebra, implication, Classificació AMS::03 Mathematical logic and foundations::03G Algebraic logic, QMV-algebra, Lògica algebraica, quasi-linear QMV-algebra, congruence relation, prime ideal, Quantum logic, S-algebra, axiomatizability
Complemented lattices, orthocomplemented lattices and posets, p-ideal, Quantun logic, weakly-linear QMV-algebra, ideal, perspective, MV-algebra, Anells commutatius, :03 Mathematical logic and foundations::03G Algebraic logic [Classificació AMS], QI-algebra, implication, Classificació AMS::03 Mathematical logic and foundations::03G Algebraic logic, QMV-algebra, Lògica algebraica, quasi-linear QMV-algebra, congruence relation, prime ideal, Quantum logic, S-algebra, axiomatizability
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