
Summary: We consider algebras determined by all normal identities of MV-algebras, i.e., algebras of many-valued logics. For such algebras, we present a representation based on a normalization of a sectionally involutioned lattice, i.e., a \(q\)-lattice, and another one based on a normalization of a lattice-ordered group.
MV-algebras, abelian lattice-ordered group, Free algebras, normalization of a variety, \(q\)-lattice, Ordered abelian groups, Riesz groups, ordered linear spaces
MV-algebras, abelian lattice-ordered group, Free algebras, normalization of a variety, \(q\)-lattice, Ordered abelian groups, Riesz groups, ordered linear spaces
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