# Martinvaldo Konig

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2006

2008

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We introduce a generalization of MV algebras motivated by the investigations into the structure of quantum logical gates. After laying down the foundations of the structure theory for such quasi-MV algebras, we show that every quasi-MV algebra is embeddable into the direct product of an MV algebra and a " ‡at" quasi-MV algebra, and prove a completeness… (More)

In quantum computational logics meaning of sentences are represented by quantum information quantities. Any n-qubit sequence is identified with a unit vector of the tensor product of the complex Hilbert space ⊗ n C 2. Let us split the set of the vectors of its computational basis in the two sets: B

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