The lattice of bi-numerations of arithmetic. I.
The lattice of bi-numerations of arithmetic. II.
The lattice of convex subgroupoids of an ordered groupoid.
The lattice of equational theories. Part II: The lattice of full sets of terms
The lattice of ideals of a compact semilattice.
The lattice of indiscernibility equivalences
The Lattice of Kernel Operators and Topological Algebra.
The Lattice of Natural Partial Orders.
The lattice of pseudotopologies on S
The lattice of -subalgebras of a bounded distributive lattice
The lattice of radical filters of a commutative Noetherian ring
The lattice of R-unipotent congruences on a regular semigroup.
The lattice of solid -subgroups of a retractable group
The lattice of subvarieties of the biregularization of the variety of Boolean algebras
Let τ: F → N be a type of algebras, where F is a set of fundamental operation symbols and N is the set of all positive integers. An identity φ ≈ ψ is called biregular if it has the same variables in each of it sides and it has the same fundamental operation symbols in each of it sides. For a variety V of type τ we denote by the biregularization of V, i.e. the variety of type τ defined by all biregular identities from Id(V). Let B be the variety of Boolean algebras of type , where and . In...
The lattice of topologies of topological -groups
The lattice R-tors for perfect rings.
The lattice structure of quantum logics
The lattices of topologies on a partially ordered set
The local semilattice of chains of idempotents.
The -colored composition poset.