Vipul: Created page with '{{field property}} ==Definition== A '''superreal field''' is a field isomorphic to the field of fractions of an integral domain of the form $C(X)/P$ , where
2009-05-14T23:00:28Z

Created page with '{{field property}} ==Definition== A '''superreal field''' is a field isomorphic to the field of fractions of an integral domain of the form <math>C(X)/P</math>, where <math...'

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{{field property}}

==Definition==

A '''superreal field''' is a field isomorphic to the [[field of fractions]] of an integral domain of the form <math>C(X)/P</math>, where <math>X</math> is a [[completely regular space]], <math>C(X)</math> is the ring of continuous real-valued functions on <math>X</math>, and <math>P</math> is a [[prime ideal]] in <math>C(X)</math>.

Superreal field - Revision history