Congruence lattices of complemented modular lattices
The main result asserts: for every finite distributive lattice D there exists a complemented modular lattice K such that the congruence lattice of K is isomorphic to D and K is a sublattice of the lattice of all subspaces of a countably infinite dimensional vector space over the two element field. There are some remarks on representations of infinite distributive lattices.
representations of infinite distributive lattices
scientific article; zbMATH DE number 3861223