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electronically generated key - translation to russian
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.](https://commons.wikimedia.org/wiki/Special:FilePath/Cyclic group.svg?width=200 "The six 6th complex roots of unity form a [[cyclic group]] under multiplication.")
electronically generated key
ключ, генерируемый электронным устройством ключ, генерируемый электронным устройством
major key
![ii-V<sup>7</sup>-I progression]] in C [[File:Ii-V-I turnaround in C.mid]]](https://commons.wikimedia.org/wiki/Special:FilePath/Ii-V-I turnaround in C.png?width=200 "ii-V<sup>7</sup>-I progression]] in C [[File:Ii-V-I turnaround in C.mid]]")
TONIC NOTE AND CHORD OF A MUSICAL PIECE
Major key; Key (Music); Musical key; Major Key; Key of D; Musical keys; Key coloration; Key relationship; Musical Key; Music key; Minor-key; Minor–key; Major-key; Key of E
мажорная тональность
major key
TONIC NOTE AND CHORD OF A MUSICAL PIECE
Major key; Key (Music); Musical key; Major Key; Key of D; Musical keys; Key coloration; Key relationship; Musical Key; Music key; Minor-key; Minor–key; Major-key; Key of E
Definition
Ки-Уэст
(Key West)
город на Юго-Востоке США, в штате Флорида, на о. Ки-Уэст, соединённый автодорогой (проложенной через цепь коралловых островов по мостам и дамбам) с полуостровом Флорида. 27,6 тыс. жителей (1970). Рыболовство. Зимний морской курорт.
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.
