finitely valued - significado y definición. Qué es finitely valued
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Qué (quién) es finitely valued - definición

GROUP G THAT HAS SOME FINITE GENERATING SET S SO THAT EVERY ELEMENT OF G CAN BE WRITTEN AS THE PRODUCT OF FINITELY MANY ELEMENTS OF THE FINITE SET S AND OF INVERSES OF SUCH ELEMENT
Finitely-generated group; Finitely-generated subgroup; Finitely generated groups; Finitely Generated Group; Finitely generated subgroup
  • The six 6th complex roots of unity form a [[cyclic group]] under multiplication.
  • cycle diagram]].

Finite-valued logic         
Finitely many-valued logic
In logic, a finite-valued logic (also finitely many-valued logic) is a propositional calculus in which truth values are discrete. Traditionally, in Aristotle's logic, the bivalent logic, also known as binary logic was the norm, as the law of the excluded middle precluded more than two possible values (i.
Infinite-valued logic         
MANY-VALUED LOGIC IN WHICH TRUTH VALUES COMPRISE A CONTINUOUS RANGE
Real-valued logic; Infinitely many-valued logic
In logic, an infinite-valued logic (or real-valued logic or infinitely-many-valued logic) is a many-valued logic in which truth values comprise a continuous range. Traditionally, in Aristotle's logic, logic other than bivalent logic was abnormal, as the law of the excluded middle precluded more than two possible values (i.
Many-valued logic         
PROPOSITIONAL CALCULUS IN WHICH THERE ARE MORE THAN TWO TRUTH VALUES
Multiple-valued logic; Many valued logic; Multivalued logic; Polyvalued logic; Many-valued logics; Belnap logic; Many-Valued Logics; Multi-valued logics; Multi-valued logic; Multiple valued logic; Multi valued logic; Poly-valued logic; Poly valued logic; Manyvalued logic; MV logic; M-V logic; MV-logic; Polyvalent logic; Applications of many-valued logic; Bochvar logic; History of many-valued logic; Rose logic
Many-valued logic (also multi- or multiple-valued logic) refers to a propositional calculus in which there are more than two truth values. Traditionally, in Aristotle's logical calculus, there were only two possible values (i.

Wikipedia

Finitely generated group

In algebra, a finitely generated group is a group G that has some finite generating set S so that every element of G can be written as the combination (under the group operation) of finitely many elements of S and of inverses of such elements.

By definition, every finite group is finitely generated, since S can be taken to be G itself. Every infinite finitely generated group must be countable but countable groups need not be finitely generated. The additive group of rational numbers Q is an example of a countable group that is not finitely generated.