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Meaning of Subgroup | Babel Free

Noun CEFR B2
ˈsʌbˌɡɹuːp

Definitions

  1. A group within a larger group; a group whose members are some, but not all, of the members of a larger group.
  2. A subset H of a group G that is itself a group and has the same binary operation as G.

Equivalents

Bosanski podgrupa
Català subgrup
Čeština podgrupa
Español subgrupo
فارسی زیرگروه
Français sous-groupe
Gaeilge foghrúpa
Galego subgrupo
עברית תת קבוצה
Hrvatski podgrupa
Italiano sottogruppo
日本語 亜群 部分群
Português subgrupo
Română subgrup
Русский подгруппа
Српски podgrupa
Türkçe altküme

Examples

“1998, Robert A. Johnson, Prevalence of Substance Use Among Racial and Ethnic Subgroups in the United States, 1991-1993, Department of Health and Human Services, page B-11, Based on U.S. Bureau of the Census (1992c), other metropolitan areas that might be suitable for oversampling specific racial/ethnic subgroups include Miami (18% Cuban), New York City (7% Puerto Rican), Los Angeles (26% Mexican), and Honolulu (23% Japanese). Three techniques might be used to increase the yield of rare subgroup members within metropolitan areas where they are concentrated: 1) oversampling of areal segments containing high percentages of the subgroup, […] .”
“The most important application of dysprosium and terbium, which belong to a subgroup known as the heavy rare earths, is in devices called neodymium boron magnets, or neo magnets for short.”
“Much of the information about a group can be gleaned from a study of its subgroups. For these reasons it is important to study the subgroup structure of the almost simple groups, and in particular their maximal subgroups.”
“A subgroup H of an algebraic group G is called algebraic if H is an algebraic subvariety of G. Algebraic subgroups defined over k (as algebraic subvarieties) are called k-subgroups. An algebraic subgroup of an algebraic group is called k-closed or closed over k (resp. k-defined or defined over k) if it is k-closed (resp. k-defined) as an algebraic subvariety.”
“This is applied in Chapter 9 to prove the first congruence subgroup theorem, which asserts that g.z = z for all z in the center of the Drinfel'd double D(H) and all g in the principal congruence subgroup.”

CEFR level

B2
Upper Intermediate
This word is part of the CEFR B2 vocabulary — upper intermediate level.
See all B2 English words →

See also

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