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Displaying similar documents to “Direct factors of multilattice groups. II.”

On the distributive radical of an Archimedean lattice-ordered group

Ján Jakubík (2009)

Czechoslovak Mathematical Journal

Similarity:

Let G be an Archimedean -group. We denote by G d and R D ( G ) the divisible hull of G and the distributive radical of G , respectively. In the present note we prove the relation ( R D ( G ) ) d = R D ( G d ) . As an application, we show that if G is Archimedean, then it is completely distributive if and only if it can be regularly embedded into a completely distributive vector lattice.