lower semilattice - significado y definición. Qué es lower semilattice
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Qué (quién) es lower semilattice - definición

PARTIALLY ORDERED SET IN WHICH EVERY NONEMPTY FINITE SET HAS A LEAST UPPER BOUND OR IN WHICH EVERY NONEMPTY FINITE SET HAS A GREATEST LOWER BOUND
Upper semi-lattice; Join-semilattice; Meet-semilattice; Meet semilattice; Join semilattice; Semi-lattice; Semilattices; Upper semilattice; Lower semilattice; Subsemilattice; Lower semi-lattice; Join semi-lattice; Meet semi-lattice; Upper-semilattice

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.
Lower Arrernte language         
EXTINCT AUSTRALIAN ABORIGINAL LANGUAGE
Lower Aranda language; Lower Arrernte dialect; Lower Arrernte; Lower Southern Aranda language; Lower Aranda; ISO 639:axl; Lower Aranda dialect; Lower Southern Aranda; Alenjerntarpe language; Alenjerntarrpe
Lower Arrernte, also known as Lower Southern Arrernte, Lower Aranda, Lower Southern Aranda and Alenjerntarrpe, was an Arandic language (but not of the Arrernte language group). Lower Arrernte was spoken in the Finke River area, near the Overland Telegraph Line station at Charlotte Waters, just north of the border between South Australia and the Northern Territory, and in the Dalhousie area in S.
second chamber         
  • [[Australian House of Representatives]]
  • United Kingdom House of Commons]]
CHAMBER OF A BICAMERAL LEGISLATURE
Lower House; Second chamber; Lower chamber
The second chamber is one of the two groups that a parliament is divided into. In Britain, the second chamber is the House of Lords. In the United States, the second chamber can be either the Senate or the House of Representatives.
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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.