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In March 2016, Barnes & Noble Education enlarged their Digital Student Solutions online services division by acquiring LoudCloud Systems, a digital platform and analytics provider to clients in higher education, the for-profit sector, and K-12 segment. [19] In August 2017, Barnes & Noble Education acquired Student Brands for $58.5 million. [20]
Many mathematical problems have been stated but not yet solved. These problems come from many areas of mathematics, such as theoretical physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, model theory, number theory, set theory, Ramsey theory, dynamical systems, and partial differential equations.
The Nook name and identity was devised and created by the Brand Development Group at R/GA. [12] Nook was initially rejected as a name by Barnes & Noble but eventually the connection to a nook being a familiar place to read was compelling enough to change the minds of the company's executives.
The projective linear group is mostly studied for n ≥ 2, though it can be defined for low dimensions. For n = 0 (or in fact n < 0) the projective space of K 0 is empty, as there are no 1-dimensional subspaces of a 0-dimensional space. Thus, PGL(0, K) is the trivial group, consisting of the unique empty map from the empty set to itself.
The name "symplectic group" was coined by Hermann Weyl as a replacement for the previous confusing names (line) complex group and Abelian linear group, and is the Greek analog of "complex". The metaplectic group is a double cover of the symplectic group over R ; it has analogues over other local fields , finite fields , and adele rings .
The outer automorphisms of the group Out(G) are essentially the diagram automorphisms of the Dynkin diagram, while the group cohomology is computed in Hämmerli, Matthey & Suter 2004 and is a finite elementary abelian 2-group ((/)); for simple Lie groups it has order 1, 2, or 4. The 0th and 2nd group cohomology are also closely related to the ...
In mathematics, the general linear group of degree n is the set of n×n invertible matrices, together with the operation of ordinary matrix multiplication.This forms a group, because the product of two invertible matrices is again invertible, and the inverse of an invertible matrix is invertible, with the identity matrix as the identity element of the group.
A (Z)-group is a group faithfully represented as a doubly transitive permutation group in which no non-identity element fixes more than two points. A (ZT)-group is a (Z)-group that is of odd degree and not a Frobenius group , that is a Zassenhaus group of odd degree, also known as one of the groups PSL(2,2 k +1 ) or Sz(2 2 k +1 ) , for k any ...
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