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O que (quem) é triple transitivity - definição
BINARY RELATION R WITH THE PROPERTY THAT XRY AND YRZ IMPLIES XRZ
Transitive Law; Transitive property; Transitive Property (mathematics); Law of transitivity; Axiom of transitivity; Transitivity (mathematics); Transitive rule; Transitivity (mathmatics)
![The [[Rock–paper–scissors]] game is based on an intransitive and antitransitive relation "''x'' beats ''y''".](https://commons.wikimedia.org/wiki/Special:FilePath/Rock-paper-scissors.svg?width=200 "The [[Rock–paper–scissors]] game is based on an intransitive and antitransitive relation \"''x'' beats ''y''\".")
Semantic triple
ATOMIC DATA ENTITY IN THE RESOURCE DESCRIPTION FRAMEWORK (RDF) DATA MODEL; SET OF THREE ENTITIES THAT CODIFIES A STATEMENT ABOUT SEMANTIC DATA IN THE FORM OF SUBJECT–PREDICATE–OBJECT EXPRESSIONS
RDF triple; Rdf triple
A semantic triple, or RDF triple or simply triple, is the atomic data entity in the Resource Description Framework (RDF) data model.http://www.
triple time
MUSICAL METRE OF THREE BEATS
Triple meter; Simple triple meter; Simple triple metre; Compound triple metre; 3/4 time signature; 3/4 time; Triple time; Triple-meter; Triple-metre; 9/8; Compound triple; Simple triple; 3/2 time; Three-four time; Ternary meter; 3/8 time; Triple metres; Triple meters; Ternary rhythm
¦ noun musical time with three beats to the bar.
Triple metre
MUSICAL METRE OF THREE BEATS
Triple meter; Simple triple meter; Simple triple metre; Compound triple metre; 3/4 time signature; 3/4 time; Triple time; Triple-meter; Triple-metre; 9/8; Compound triple; Simple triple; 3/2 time; Three-four time; Ternary meter; 3/8 time; Triple metres; Triple meters; Ternary rhythm
Triple metre (or Am. triple meter, also known as triple time) is a musical metre characterized by a primary division of 3 beats to the bar, usually indicated by 3 (simple) or 9 (compound) in the upper figure of the time signature, with , , and being the most common examples.
Wikipédia
Transitive relation
In mathematics, a relation R on a set X is transitive if, for all elements a, b, c in X, whenever R relates a to b and b to c, then R also relates a to c. Each partial order as well as each equivalence relation needs to be transitive.
