Modules, Diagrams, and Functors
Identifieur interne : 001A19 ( Istex/Checkpoint ); précédent : 001A18; suivant : 001A20Modules, Diagrams, and Functors
Auteurs : Saunders Mac Lane [États-Unis]Source :
- Classics in Mathematics [ 0072-7830 ] ; 1995.
Abstract
Abstract: Homology theory deals repeatedly with the formal properties of functions and their composites. The functions concerned are usually homomorphisms of modules or of related algebraic systems. The formal properties are subsumed in the statement that the homomorphisms constitute a category. This chapter will examine the notions of module and category.
Url:
DOI: 10.1007/978-3-642-62029-4_2
Affiliations:
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<front><div type="abstract" xml:lang="en">Abstract: Homology theory deals repeatedly with the formal properties of functions and their composites. The functions concerned are usually homomorphisms of modules or of related algebraic systems. The formal properties are subsumed in the statement that the homomorphisms constitute a category. This chapter will examine the notions of module and category.</div>
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