What does semilattice mean?
Definitions for semilattice
semi·lat·tice
This dictionary definitions page includes all the possible meanings, example usage and translations of the word semilattice.
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Wikipedia
Semilattice
In mathematics, a join-semilattice (or upper semilattice) is a partially ordered set that has a join (a least upper bound) for any nonempty finite subset. Dually, a meet-semilattice (or lower semilattice) is a partially ordered set which has a meet (or greatest lower bound) for any nonempty finite subset. Every join-semilattice is a meet-semilattice in the inverse order and vice versa. Semilattices can also be defined algebraically: join and meet are associative, commutative, idempotent binary operations, and any such operation induces a partial order (and the respective inverse order) such that the result of the operation for any two elements is the least upper bound (or greatest lower bound) of the elements with respect to this partial order. A lattice is a partially ordered set that is both a meet- and join-semilattice with respect to the same partial order. Algebraically, a lattice is a set with two associative, commutative idempotent binary operations linked by corresponding absorption laws.
Numerology
Chaldean Numerology
The numerical value of semilattice in Chaldean Numerology is: 7
Pythagorean Numerology
The numerical value of semilattice in Pythagorean Numerology is: 8
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"semilattice." Definitions.net. STANDS4 LLC, 2024. Web. 30 Apr. 2024. <https://www.definitions.net/definition/semilattice>.
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