About: From objects to diagrams for ranges of functors

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An Entity of Type : rdac:C10001, within Data Space : data.idref.fr associated with source document(s)

Attributes	Values
type	frbr:Work rdac:C10001
Author	Wehrung, Friedrich (1961-....) Gillibert, Pierre (1983-....)
dc:subject	Mathematics Algebra Mathématiques Boole, Algèbre de Logic, Symbolic and mathematical Logique mathématique Algèbre Category Theory, Homological Algebra Category theory (Mathematics) General Algebraic Systems Homological algebra Order, Lattices, Ordered Algebraic Structures Ordered algebraic structures Mathematical Logic and Foundations Mathematical logic K-Theory K-theory K-théorie Algebra, Boolean Foncteurs, Théorie des Functor theory Logique algébrique Algebraic logic
preferred label	From objects to diagrams for ranges of functors
Language	http://lexvo.org/id/iso639-3/eng
Subject	http://www.idref.fr/027218740/id http://www.idref.fr/027837785/id http://www.idref.fr/027506967/id http://www.idref.fr/02723875X/id http://www.idref.fr/027836673/id http://www.idref.fr/027662799/id http://www.idref.fr/02767388X/id
dc:title	From objects to diagrams for ranges of functors
note	This work introduces tools from the field of category theory that make it possible to tackle a number of representation problems that have remained unsolvable to date (e.g. the determination of the range of a given functor). The basic idea is: if a functor lifts many objects, then it also lifts many (poset-indexed) diagrams
dc:type	Text
http://iflastandar...bd/elements/P1001	http://iflastandards.info/ns/isbd/terms/contentform/T1009
rdaw:P10219	2011
has content type	http://rdaregistry.info/termList/RDAContentType/1020
is primary topic of	http://www.idref.fr/214143236
is rdam:P30135 of	http://www.sudoc.fr/155023381/id http://www.sudoc.fr/156318520/id

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