On $α$-complete retracts of Specker lattice ordered groups

Year, pages: 2012, 425 - 438

Let $α$ be a cardinal. The notion of $α$-complete retract of a Boolean algebra has been studied by Dwinger. Specker lattice ordered groups were investigated by Conrad and Darnel. Assume that $G$ is a Specker lattice ordered group generated by a Boolean algebra $B(G)$. The notion of $α$-complete retract of $G$ can be defined analogously as in the case of Boolean algebras. In the present paper we deal with the relations between $α$-complete retracts of $G$ and $α$-complete retracts of $B(G)$.

Jakubík, J. 2012. On $α$-complete retracts of Specker lattice ordered groups. In Mathematica Slovaca, vol. 62, no.3, pp. 425-438. 0139-9918. DOI: https://doi.org/10.2478/s12175-012-0019-8

Jakubík, J. (2012). On $α$-complete retracts of Specker lattice ordered groups. Mathematica Slovaca, 62(3), 425-438. 0139-9918. DOI: https://doi.org/10.2478/s12175-012-0019-8