1.

 Let L be a set with a relation R which is transitive, antisymmetric and reflexive and for any two elements a, b ∈ L. Let least upper bound lub (a, b) and the greatest lower bound glb (a, b) exist.

A. L is a Poset
B. L is a lattice
C. L is a boolean algebra
D. none of these
Answer» C. L is a boolean algebra


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