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Arithmétique de fins de Hilbert Hilbert's arithmetic of ends
rdfs:comment
L'arithmétique de fins de Hilbert est une construction due à David Hilbert. Elle reconstitue l'ensemble des nombres réels ainsi que les deux opérations de sa structure de corps à partir d'un modèle du plan hyperbolique de Lobatchevsky, par des constructions géométriques simples. In mathematics, specifically in the area of hyperbolic geometry, Hilbert's arithmetic of ends is a method for endowing a geometric set, the set of ideal points or "ends" of a hyperbolic plane, with an algebraic structure as a field.It was introduced by German mathematician David Hilbert.
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L'arithmétique de fins de Hilbert est une construction due à David Hilbert. Elle reconstitue l'ensemble des nombres réels ainsi que les deux opérations de sa structure de corps à partir d'un modèle du plan hyperbolique de Lobatchevsky, par des constructions géométriques simples. In mathematics, specifically in the area of hyperbolic geometry, Hilbert's arithmetic of ends is a method for endowing a geometric set, the set of ideal points or "ends" of a hyperbolic plane, with an algebraic structure as a field.It was introduced by German mathematician David Hilbert.
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