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Complete lattice
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===Conditionally Complete Lattices=== A lattice is said to be "''conditionally complete''" if it satisfies [[Logical disjunction|either or both]] of the following properties:<ref>{{Cite web |last=Baker |first=Kirby |date=2010 |title=Complete Lattices |url=https://www.math.ucla.edu/~baker/222a/handouts/s_complete.pdf |access-date=8 June 2022 |website=UCLA Department of Mathematics}}</ref> * Any subset bounded above has the [[least upper bound]]. * Any subset bounded below has the [[greatest lower bound]].
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