functorial mapping - définition. Qu'est-ce que functorial mapping
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Qu'est-ce (qui) est functorial mapping - définition

CONCEPT IN CATEGORY THEORY
Functorial point

Collaborative mapping         
AGGREGATION OF WEB MAPS AND USER-GENERATED CONTENT, FROM A GROUP OF INDIVIDUALS OR ENTITIES, AND CAN TAKE SEVERAL DISTINCT FORMS
Collaborative Mapping; Citizen mapping
Collaborative mapping is the aggregation of Web mapping and user-generated content, from a group of individuals or entities, and can take several distinct forms. With the growth of technology for storing and sharing maps, collaborative maps have become competitors to commercial services, in the case of OpenStreetMap, or components of them, as in Google Map Maker and Yandex.
Brain mapping         
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IMAGING TECHNIQUES USED TO COLOCALIZE SITES OF BRAIN FUNCTIONS OR PHYSIOLOGICAL ACTIVITY WITH BRAIN STRUCTURES
Brain Mapping; Brain map
Brain mapping is a set of neuroscience techniques predicated on the mapping of (biological) quantities or properties onto spatial representations of the (human or non-human) brain resulting in maps.
Object–relational mapping         
PROGRAMMING TECHNIQUE
Object-relationship modelling; Object-Relationship Modelling; O/R mapping; O/RM; Post-relational database; Object relational mapper; Object-SQL mapping; Object-Relational Mapping; Object Relational Mapping; Object/relational mapping; Object-relational mapper; O-RM; Object-Relational mapping; O/R mapper; Object relational mapping; Object-relational mapping
Object–relational mapping (ORM, O/RM, and O/R mapping tool) in computer science is a programming technique for converting data between type systems using object-oriented programming languages. This creates, in effect, a "virtual object database" that can be used from within the programming language.

Wikipédia

Element (category theory)

In category theory, the concept of an element, or a point, generalizes the more usual set theoretic concept of an element of a set to an object of any category. This idea often allows restating of definitions or properties of morphisms (such as monomorphism or product) given by a universal property in more familiar terms, by stating their relation to elements. Some very general theorems, such as Yoneda's lemma and the Mitchell embedding theorem, are of great utility for this, by allowing one to work in a context where these translations are valid. This approach to category theory – in particular the use of the Yoneda lemma in this way – is due to Grothendieck, and is often called the method of the functor of points.