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What (who) is posets - definition
Posets–Maladeta Natural Park
![Maladeta peak]] and Benasque Valley panoramic](https://commons.wikimedia.org/wiki/Special:FilePath/Panorámica valle Benasque.jpg?width=200 "Maladeta peak]] and Benasque Valley panoramic")
PROTECTED AREA IN SPAIN
Natural Park of Posets-Maladeta; Posets Maladeta Natural Park; Posets-Maladeta Natural Park
The Natural Park of Posets–Maladeta is a Natural park located in northern Province of Huesca, Aragón, northeastern Spain. It is set within the Pyrenees .
Differential poset
![The [[Young–Fibonacci graph]], the [[Hasse diagram]] of the Young–Fibonacci lattice.](https://commons.wikimedia.org/wiki/Special:FilePath/Young-Fibonacci.svg?width=200 "The [[Young–Fibonacci graph]], the [[Hasse diagram]] of the Young–Fibonacci lattice.")
MATHEMATIC PARTIALLY ORDERED SET
Differential posets
In mathematics, a differential poset is a partially ordered set (or poset for short) satisfying certain local properties. (The formal definition is given below.
poset
!['''Fig.2''' [[Commutative diagram]] about the connections between strict/non-strict relations and their duals, via the operations of reflexive closure (''cls''), irreflexive kernel (''ker''), and converse relation (''cnv''). Each relation is depicted by its [[logical matrix]] for the poset whose [[Hasse diagram]] is depicted in the center. For example <math>3 \not\leq 4</math> so row 3, column 4 of the bottom left matrix is empty.](https://commons.wikimedia.org/wiki/Special:FilePath/PartialOrders redundencies svg.svg?width=200 "'''Fig.2''' [[Commutative diagram]] about the connections between strict/non-strict relations and their duals, via the operations of reflexive closure (''cls''), irreflexive kernel (''ker''), and converse relation (''cnv''). Each relation is depicted by its [[logical matrix]] for the poset whose [[Hasse diagram]] is depicted in the center. For example <math>3 \not\leq 4</math> so row 3, column 4 of the bottom left matrix is empty.")
SET ORDERED BY A TRANSITIVE, ANTISYMMETRIC, AND REFLEXIVE BINARY RELATION
PartialOrderedSet; PartialOrder; Partial order; Poset; Partial ordering relation; Partial ordering; Partially ordered; Strict order; Partially ordered sets; Ordered n-tuple; Strict partial ordering; Strict partial order; Poset category; Ordered collection; Non-strict order; Ordered set; Strict ordering; Interval (partial order); Ordinal sum; Partial Order; Partially-ordered set
