quasicyclic group - traduction vers russe
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quasicyclic group - traduction vers russe

MATHEMATICAL TERM
Quasicyclic group; Quasi-cyclic group; Prufer group; Prüfer p-group; Prufer p-group; Pruefer group; Pruefer p-group; The Prüfer group; P-quasicyclic group; The p-quasicyclic group; P∞-group; The p∞-group; The Prüfer p-group
  • 1=''g''<sub>''n''</sub>: ''g''<sub>''n''+1</sub><sup>2</sup> = ''g''<sub>''n''</sub>, ''g''<sub>1</sub><sup>2</sup> = ''e''}}}}, illustrated as a subgroup of the unit circle in the complex plane

quasicyclic group         

математика

квазициклическая группа

group operation         
  • alt=The clock hand points to 9 o'clock; 4 hours later it is at 1 o'clock.
ALGEBRAIC SET WITH AN INVERTIBLE, ASSOCIATIVE INTERNAL OPERATION ADMITTING A NEUTRAL ELEMENT
GrouP; MathematicalGrouP; MathematicalGroup; Mathematical Group; Group (algebra); Group (math); Mathematical group; Group law; Group operation; Group axioms; Group axiom; Group mathematics; Group maths; Group (Mathematics); Translation (group theory); Elementary group theory

математика

групповая операция

group law         
  • alt=The clock hand points to 9 o'clock; 4 hours later it is at 1 o'clock.
ALGEBRAIC SET WITH AN INVERTIBLE, ASSOCIATIVE INTERNAL OPERATION ADMITTING A NEUTRAL ELEMENT
GrouP; MathematicalGrouP; MathematicalGroup; Mathematical Group; Group (algebra); Group (math); Mathematical group; Group law; Group operation; Group axioms; Group axiom; Group mathematics; Group maths; Group (Mathematics); Translation (group theory); Elementary group theory

математика

групповой закон

Définition

Крайслер

Wikipédia

Prüfer group

In mathematics, specifically in group theory, the Prüfer p-group or the p-quasicyclic group or p-group, Z(p), for a prime number p is the unique p-group in which every element has p different p-th roots.

The Prüfer p-groups are countable abelian groups that are important in the classification of infinite abelian groups: they (along with the group of rational numbers) form the smallest building blocks of all divisible groups.

The groups are named after Heinz Prüfer, a German mathematician of the early 20th century.

Traduction de &#39quasicyclic group&#39 en Russe