Axiom:Bounded Lattice Axioms

Definition
Let $\struct {S, \vee, \wedge, \preceq}$ be an ordered structure.

Let $\vee$ and $\wedge$ have identity elements $\bot$ and $\top$ respectively.

$\struct {S, \vee, \wedge, \preceq}$ is said to satisfy the bounded lattice axioms the following axioms are satisfied:

Also see

 * Bounded lattice