@article {IOPORT.05586582,
    author       = {Pulmannov\'a, Sylvia},
    title        = {MV-pairs and states.},
    year         = {2009},
    journal      = {Soft Computing},
    volume       = {13},
    number       = {11},
    issn         = {1432-7643},
    pages        = {1081-1087},
    publisher    = {Springer-Verlag, Berlin},
    doi          = {10.1007/s00500-008-0381-1},
    abstract     = {An MV-pair is a pair $(B,G)$ of a Boolean algebra $B$ and a group $G$ of automorphisms of $B$ such that certain conditions are fulfilled. It was known that, for a given MV-pair $(B,G)$, the quotient $B/{\sim_G}$ is an MV-algebra, and that every MV-algebra is of such type. The author modifies the definition of an MV-pair to the notion of an MV*-pair in such a way that the first property of the definition characterizes the situation when $B/{\sim_G}$ is an effect algebra and the second property of the definition guarantees the MV-algebra structure of $B/{\sim_G}$. Some relations between states on MV-algebras and corresponding R-generated Boolean algebras are studied.},
    reviewer     = {Josef Tkadlec (Praha)},
    identifier   = {05586582},
}