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Algebraic Curve -- from Wolfram MathWorld
An algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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Algebraic Curve -- from Wolfram MathWorld
An algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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Algebraic Curve -- from Wolfram MathWorld
An algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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26- titleAlgebraic Curve -- from Wolfram MathWorld
- DC.TitleAlgebraic Curve
- DC.CreatorWeisstein, Eric W.
- DC.DescriptionAn algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
- descriptionAn algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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- og:titleAlgebraic Curve -- from Wolfram MathWorld
- og:descriptionAn algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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- twitter:descriptionAn algebraic curve over a field K is an equation f(X,Y)=0, where f(X,Y) is a polynomial in X and Y with coefficients in K. A nonsingular algebraic curve is an algebraic curve over K which has no singular points over K. A point on an algebraic curve is simply a solution of the equation of the curve. A K-rational point is a point (X,Y) on the curve, where X and Y are in the field K. The following table lists the names of algebraic curves of a given degree. order curve examples 2 quadratic...
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