LIVRAISON GRATUITE - SANS VALEUR MINIMALE - PAIEMENT SÉCURISÉ - GRANDE SÉLECTION - PETIT PRIX

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Description

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. Suppose X is a Tychonoff space, also called a T3.5 space, and C(X) is the algebra of continuous real-valued functions on X. Suppose P is a prime ideal in C(X). Then the factor algebra A = C(X)/P is by definition an integral domain which is a real algebra and which can be seen to be totally ordered. The field of fractions F of A is a superreal field if F strictly contains the real numbers Bbb{R}, so that F is not order isomorphic to Bbb{R}. If the prime ideal P is a maximal ideal, then F is a field of hyperreal numbers. The terminology is due to Dales and Woodin. Dales and Woodin''s supperreals are different from super-real numbers of David O. Tall, which are lexicographically ordered fractions of formal power series over the reals.

Contributeurs

Éditeur Lambert M. Surhone

Éditeur Mariam T. Tennoe

Éditeur Susan F. Henssonow

Détails sur le produit

DUIN BE02QOT00BC

GTIN 9786131271366

Langues Anglais

Nombre de pages 84

Type de produit Livre de Poche

Dimension 220  mm

Superreal Number

Lambert M. Surhone

32,38 €

Vendeur: Dodax EU

Date de livraison: entre mardi, 29. septembre et jeudi, 1. octobre

État: Neuf

TVA incluse - Livraison GRATUITE
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32,38 €
TVA incluse - Livraison GRATUITE