Closure operators on radical classes of lattice-ordered groups
We investigate the variety of residuated lattices with a commutative and idempotent monoid reduct.
In this paper we investigate the possibility of a regular embedding of a lattice ordered group into a completely distributive vector lattice.
This paper deals with directly indecomposable direct factors of a directed set.
The notion of a half lc-group G is a generalization of the notion of a half linearly ordered group. A completion of G by means of Dedekind cuts in linearly ordered sets and applying Świerczkowski's representation theorem of lc-groups is constructed and studied.