Paperback. A category C consists of a class of C - Objects and a class of C - Morphisms, denoted respectfully by Ob(C) and Mor(C), for each ordered pair (A, B) of C - Objects which satisfies the axioms of Composition of Morphisms, Products of Morphisms, an Identity of Morphisms, as well as the Domain and the Co-domain (Range). In any case, each object A in the given category C is uniquely determined by the Identity Morphism. On the other hand, the Identity is uniquely determined by A. And so, by replacing as C, the Identity Morphisms, a category can then be defined alternatively and entirely in terms of Morphisms. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

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Titolo: The Fundamentals and Rudiments of Homological Algebra (Paperback)
Editore: LAP Lambert Academic Publishing
Data di pubblicazione: 2025
Lingua: Inglese
ISBN 10: 6208433266
ISBN 13: 9786208433260
Rilegatura: Paperback
Condizione: new

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A category C consists of a class of C - Objects and a class of C - Morphisms, denoted respectfully by Ob(C) and Mor(C), for each ordered pair (A, B) of C - Objects which satisfies the axioms of Composition of Morphisms, Products of Morphisms, an Identity of Morphisms, as well as the Domain and the Co-domain (Range). In any case, each object A in the given category C is uniquely determined by the Identity Morphism. On the other hand, the Identity is uniquely determined by A. And so, by replacing as C, the Identity Morphisms, a category can then be defined alternatively and entirely in terms of Morphisms.

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