This book addresses Birkhoff and Mal'cev's problem of describing
subquasivariety lattices. The text begins by developing the basics
of atomic theories and implicational theories in languages that
may, or may not, contain equality. Subquasivariety lattices are
represented as lattices of closed algebraic subsets of a lattice
with operators, which yields new restrictions on the equaclosure
operator. As an application of this new approach, it is shown that
completely distributive lattices with a dually compact least
element are subquasivariety lattices. The book contains many
examples to illustrate these principles, as well as open problems.
Ultimately this new approach gives readers a set of tools to
investigate classes of lattices that can be represented as
subquasivariety lattices.
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