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- Q3821113 subject Q6482584.
- Q3821113 subject Q6769154.
- Q3821113 subject Q9243089.
- Q3821113 abstract "In number theory, the classical modular curve is an irreducible plane algebraic curve given by an equationΦn(x, y) = 0,such that (x, y) = (j(nτ), j(τ)) is a point on the curve. Here j(τ) denotes the j-invariant.The curve is sometimes called X0(n), though often that is used for the abstract algebraic curve for which there exist various models. A related object is the classical modular polynomial, a polynomial in one variable defined as Φn(x, x).It is important to note that the classical modular curves are part of the larger theory of modular curves. In particular it has another expression as a compactified quotient of the complex upper half-plane H.".
- Q3821113 thumbnail Modknot11.png?width=300.
- Q3821113 wikiPageExternalLink pdftermsconditions?did=D37958&p=297.
- Q3821113 wikiPageExternalLink Parametrization.
- Q3821113 wikiPageExternalLink phi_l.html.
- Q3821113 wikiPageWikiLink Q1182153.
- Q3821113 wikiPageWikiLink Q1182161.
- Q3821113 wikiPageWikiLink Q1198376.
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- Q3821113 wikiPageWikiLink Q392663.
- Q3821113 wikiPageWikiLink Q472883.
- Q3821113 wikiPageWikiLink Q5535484.
- Q3821113 wikiPageWikiLink Q595742.
- Q3821113 wikiPageWikiLink Q6482584.
- Q3821113 wikiPageWikiLink Q649469.
- Q3821113 wikiPageWikiLink Q6769154.
- Q3821113 wikiPageWikiLink Q687638.
- Q3821113 wikiPageWikiLink Q728415.
- Q3821113 wikiPageWikiLink Q730384.
- Q3821113 wikiPageWikiLink Q764115.
- Q3821113 wikiPageWikiLink Q836088.
- Q3821113 wikiPageWikiLink Q870797.
- Q3821113 wikiPageWikiLink Q9243089.
- Q3821113 comment "In number theory, the classical modular curve is an irreducible plane algebraic curve given by an equationΦn(x, y) = 0,such that (x, y) = (j(nτ), j(τ)) is a point on the curve. Here j(τ) denotes the j-invariant.The curve is sometimes called X0(n), though often that is used for the abstract algebraic curve for which there exist various models.".
- Q3821113 label "Classical modular curve".
- Q3821113 depiction Modknot11.png.
