A **modular lattice** is a type of lattice in order theory with a specific property regarding its elements. A lattice is an algebraic structure that consists of a set equipped with two binary operations, meet ( ∧ ) and join ( ∨ ), which satisfy certain axioms. Lattices can be visualized as a partially ordered set (poset) where every two elements have a unique supremum (join) and infimum (meet).
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