Search results
Results from the WOW.Com Content Network
Business mathematics comprises mathematics credits taken at an undergraduate level by business students.The course [3] is often organized around the various business sub-disciplines, including the above applications, and usually includes a separate module on interest calculations; the mathematics itself comprises mainly algebraic techniques. [1]
1969: Marvin Marcus, A Survey of Finite Mathematics, Houghton-Mifflin [6] 1970: Guillermo Owen, Mathematics for Social and Management Sciences, Finite Mathematics, W. B. Saunders [6] 1970: Irving Allen Dodes, Finite Mathematics: A Liberal Arts Approach, McGraw-Hill [6] 1971: A.W. Goodman & J. S. Ratti, Finite Mathematics with Applications ...
The theory of finite fields, whose origins can be traced back to the works of Gauss and Galois, has played a part in various branches of mathematics.Due to the applicability of the concept in other topics of mathematics and sciences like computer science there has been a resurgence of interest in finite fields and this is partly due to important applications in coding theory and cryptography.
The term finite mathematics is sometimes applied to parts of the field of discrete mathematics that deals with finite sets, particularly those areas relevant to business. Research in discrete mathematics increased in the latter half of the twentieth century partly due to the development of digital computers which operate in "discrete" steps and ...
The following table is a complete list of the 18 families of finite simple groups and the 26 sporadic simple groups, along with their orders. Any non-simple members of each family are listed, as well as any members duplicated within a family or between families.
The ATLAS of Finite Groups, often simply known as the ATLAS, is a group theory book by John Horton Conway, Robert Turner Curtis, Simon Phillips Norton, Richard Alan Parker and Robert Arnott Wilson (with computational assistance from J. G. Thackray), published in December 1985 by Oxford University Press and reprinted with corrections in 2003 (ISBN 978-0-19-853199-9).
An -algebra is called finite if it is finitely generated as an -module, i.e. there is a surjective homomorphism of -modules R ⊕ n ↠ A . {\displaystyle R^{\oplus _{n}}\twoheadrightarrow A.} Again, there is a characterisation of finite algebras in terms of quotients [ 3 ]
Of the cleanly formulated Hilbert problems, numbers 3, 7, 10, 14, 17, 18, 19, and 20 have resolutions that are accepted by consensus of the mathematical community. Problems 1, 2, 5, 6, [g] 9, 11, 12, 15, 21, and 22 have solutions that have partial acceptance, but there exists some controversy as to whether they resolve the problems.