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Qu'est-ce (qui) est fundamental retract - définition
CONTINUOUS MAPPING FROM A TOPOLOGICAL SPACE INTO A SUBSPACE
Deformation retraction; Neighborhood retract; Strong deformation retract; Absolute retract; Absolute neighborhood retract; Defamation retraction; Neighborhood deformation retract; Deformation retract; NDR-pair; No-retraction theorem; Retract (topology)
fundamental
WIKIMEDIA DISAMBIGUATION PAGE
Fundamtenal; Fundamentals; Fundamental (album); Fundament; Fundamental (disambiguation)
I. a.
Essential, primary, indispensable, radical, constitutional, organic, most important, principal.
II. n.
Leading principle, essential part, essential principle.
fundamental
WIKIMEDIA DISAMBIGUATION PAGE
Fundamtenal; Fundamentals; Fundamental (album); Fundament; Fundamental (disambiguation)
adj. fundamental to
Fundament
WIKIMEDIA DISAMBIGUATION PAGE
Fundamtenal; Fundamentals; Fundamental (album); Fundament; Fundamental (disambiguation)
·noun Foundation.
II. Fundament ·noun The part of the body on which one sits; the buttocks; specifically (Anat.), the anus.
Wikipédia
Retraction (topology)
In topology, a branch of mathematics, a retraction is a continuous mapping from a topological space into a subspace that preserves the position of all points in that subspace. The subspace is then called a retract of the original space. A deformation retraction is a mapping that captures the idea of continuously shrinking a space into a subspace.
An absolute neighborhood retract (ANR) is a particularly well-behaved type of topological space. For example, every topological manifold is an ANR. Every ANR has the homotopy type of a very simple topological space, a CW complex.
