rank of group
61group captain — noun a rank of officer in the RAF, above wing commander and below air commodore …
62group — n 1. collection, assemblage, accumulation, amassment; heap, pile, mass, cumulation; agglomeration, conglomeration. 2. class, classification, family, species, genus, phylum; subdivision, variety, branch, section. 3. set, series, array, assortment; …
63group captain — /ˈgrup kæptən/ (say groohp kaptuhn) noun a commissioned rank in the Royal Australian Air Force above that of wing commander and below air commodore; equivalent to colonel, in the army and captain in the navy …
64rank and file — noun the body of an army, or any other organisation or group, apart from officers or leaders. {from the positions taken by soldiers ready for inspection – standing side by side (in ranks) and standing in line behind other soldiers (in files)} …
65Group — 1) Rummy A meld of cards of the same rank 2) Bridgette One of three categories: aces and the grand colon, picture cards and the royal colon, and spot cards and the little colon …
66Group Captain — The title of a Royal Air Force officer whose rank corresponds with an army colonel or a naval captain. No Highway, by Nevil Shute, has examples of the title used alone and followed by the last name of the person concerned …
67group bonus — noun : an incentive wage divided among a number of workers cooperating on a task in proportion to time worked and rank held by each …
68Stable group — For stable groups in homotopy theory see stable homotopy group or direct limit of groups. In model theory, a stable group is a group that is stable in the sense of stability theory. An important class of examples is provided by groups of finite… …
69Finitely generated abelian group — In abstract algebra, an abelian group ( G ,+) is called finitely generated if there exist finitely many elements x 1,..., x s in G such that every x in G can be written in the form : x = n 1 x 1 + n 2 x 2 + ... + n s x s with integers n 1,..., n… …
70Finitely-generated abelian group — In abstract algebra, an abelian group (G,+) is called finitely generated if there exist finitely many elements x1,...,xs in G such that every x in G can be written in the form x = n1x1 + n2x2 + ... + nsxs with integers n1,...,ns. In this case, we …
