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- Tate_curve abstract "In mathematics, the Tate curve is a curve defined over the ring of formal power series with integer coefficients. Over the open subscheme where q is invertible, the Tate curve is an elliptic curve. The Tate curve can also be defined for q as an element of a complete field of norm less than 1, in which case the formal power series converge.The Tate curve was introduced by John Tate (1995) in a 1959 manuscript originally titled "Rational Points on Elliptic Curves Over Complete Fields"; he did not publish his results until many years later, and his work first appeared in Roquette (1970).".
- Tate_curve wikiPageExternalLink books?id=NHGmAAAAIAAJ.
- Tate_curve wikiPageExternalLink Fermat-2.php.
- Tate_curve wikiPageExternalLink nonarch-ams.pdf.
- Tate_curve wikiPageID "35189927".
- Tate_curve wikiPageRevisionID "598195498".
- Tate_curve authorlink "John Tate".
- Tate_curve first "John".
- Tate_curve hasPhotoCollection Tate_curve.
- Tate_curve last "Tate".
- Tate_curve year "1995".
- Tate_curve subject Category:Elliptic_curves.
- Tate_curve type Abstraction100002137.
- Tate_curve type Attribute100024264.
- Tate_curve type Curve113867641.
- Tate_curve type EllipticCurves.
- Tate_curve type Line113863771.
- Tate_curve type Shape100027807.
- Tate_curve comment "In mathematics, the Tate curve is a curve defined over the ring of formal power series with integer coefficients. Over the open subscheme where q is invertible, the Tate curve is an elliptic curve.".
- Tate_curve label "Tate curve".
- Tate_curve sameAs m.0j7m34y.
- Tate_curve sameAs Q7687976.
- Tate_curve sameAs Q7687976.
- Tate_curve sameAs Tate_curve.
- Tate_curve wasDerivedFrom Tate_curve?oldid=598195498.
- Tate_curve isPrimaryTopicOf Tate_curve.