In the context of partially ordered sets, or posets, a 'meet' refers to the greatest lower bound of a pair of elements. It is a key concept that helps establish the structure of the poset by identifying how different elements relate to each other in terms of ordering. The meet allows for the comparison and combination of elements, providing insight into their interrelationships. This concept extends to lattices, where the meet operation is used to construct more complex structures and analyze their properties.
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