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Bijection
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Bijection - Taschenbuch

ISBN: 613064681X

Gebundene Ausgabe, ID: 6278555

Function (mathematics), Set (mathematics), Surjective function, Injective function, Integer, Permutation, Isomorphism, Homography, Permutation group - Buch, gebundene Ausgabe, 120 S., Beilagen: Paperback, Erschienen: 2010 Alphascript Publishing In mathematics, a bijection, or a bijective function is a function f from a set X to a set Y with the property that, for every y in Y, there is exactly one x in X such that f(x) = y and no unmapped element exists in either X or Y.Alternatively, f is bijective if it is a one-to-one correspondence between those sets, both one-to-one (injective) and onto (surjective). (One-to-one function means one-to-one correspondence (i.e., bijection) to some authors, but injection to others.)For example, consider the function succ, defined from the set of integers Z to Z, that to each integer x associates the integer succ(x) = x + 1. For another example, consider the function sumdif that to each pair (x,y) of real numbers associates the pair sumdif(x,y) = (x + y, x - y).

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Bijection - ValueXY
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Bijection - neues Buch

ISBN: 9786130646813

ID: 52fdf75b6e176ca5868ffd9a6a10cf65

In mathematics, a bijection, or a bijective function is a function f from a set X to a set Y with the property that, for every y in Y, there is exactly one x in X such that f(x) = y and no unmapped element exists in either X or Y.Alternatively, f is bijective if it is a one-to-one correspondence between those sets, both one-to-one (injective) and onto (surjective). (One-to-one function means one-to-one correspondence (i.e., bijection) to some authors, but injection to others.)For example, consider the function succ, defined from the set of integers Z to Z, that to each integer x associates the integer succ(x) = x + 1. For another example, consider the function sumdif that to each pair (x,y) of real numbers associates the pair sumdif(x,y) = (x + y, x y). Buch / Broschur

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Bijection (Function (mathematics), Set (mathematics), Surjective function, Injective function, Integer, Permutation, Isomorphism, Homography, Permutation group)
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Bijection (Function (mathematics), Set (mathematics), Surjective function, Injective function, Integer, Permutation, Isomorphism, Homography, Permutation group) - neues Buch

ISBN: 613064681X

ID: 613064681X

EAN: 9786130646813, ISBN: 613064681X [SW:Permutation], [VD:20100200], Buch (ling.)

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Bijection Function (mathematics), Set (mathematics), Surjective function, Injective function, Integer, Permutation, Isomorphism, Homography, Permutation group - Miller, Frederic P. Vandome, Agnes F. McBrewster, John
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Miller, Frederic P. Vandome, Agnes F. McBrewster, John:
Bijection Function (mathematics), Set (mathematics), Surjective function, Injective function, Integer, Permutation, Isomorphism, Homography, Permutation group - neues Buch

2010, ISBN: 613064681X

ID: A8375474

Alphascript Publishing Februar 2010, 120 S., Kartoniert / Broschiert Sprache: eng

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Bijection
Autor:

Miller, Frederic P. Vandome, Agnes F. McBrewster, John

Titel:

Bijection

ISBN-Nummer:

9786130646813

In mathematics, a bijection, or a bijective function is a function f from a set X to a set Y with the property that, for every y in Y, there is exactly one x in X such that f(x) = y and no unmapped element exists in either X or Y.Alternatively, f is bijective if it is a one-to-one correspondence between those sets, both one-to-one (injective) and onto (surjective). (One-to-one function means one-to-one correspondence (i.e., bijection) to some authors, but injection to others.)For example, consider the function succ, defined from the set of integers Z to Z, that to each integer x associates the integer succ(x) = x + 1. For another example, consider the function sumdif that to each pair (x,y) of real numbers associates the pair sumdif(x,y) = (x + y, x - y).

Detailangaben zum Buch - Bijection


EAN (ISBN-13): 9786130646813
ISBN (ISBN-10): 613064681X
Gebundene Ausgabe
Taschenbuch
Erscheinungsjahr: 2010

Buch in der Datenbank seit 16.10.2008 12:44:29
Buch zuletzt gefunden am 26.03.2014 17:00:38
ISBN/EAN: 9786130646813

ISBN - alternative Schreibweisen:
613-0-64681-X, 978-613-0-64681-3

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