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Cissoid

Cissoid Cis"soid, n. [Gr. ? like ivy; ? ivy + ? form.] (Geom.) A curve invented by Diocles, for the purpose of solving two celebrated problems of the higher geometry; viz., to trisect a plane angle, and to construct two geometrical means between two given straight lines.

Cissoid Cis"soid, n. [Gr. ? like ivy; ? ivy + ? form.] (Geom.) A curve invented by Diocles, for the purpose of solving two celebrated problems of the higher geometry; viz., to trisect a plane angle, and to construct two geometrical means between two given straight lines.

- In geometry, a cissoid (from Ancient Gr**** κισσοειδής (kissoeidēs) 'ivy-shaped') is a plane curve generated from two given curves C1, C2 and a point O...

- In geometry, the cissoid of Diocles (from Ancient Gr**** κισσοειδής (kissoeidēs) 'ivy-shaped'; named for Diocles) is a cubic plane curve notable for the...

- (between the cissoid and its asymptote) was finite, calculating its area to be 3 times the area of the generating circle of the cissoid, and de Sluse...

- hyperbola Cubic plane curves include Cubic parabola Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Right strophoid Semicubical parabola Serpentine...

- which are d from A are on the conchoid. The conchoid is, therefore, the cissoid of the given curve and a circle of radius d and center O. They are called...

- (mathematics) Superposition principle Spirograph Tusi couple Rosetta (orbit) "Cissoid" on www.2dcurves.com "Sturm's roulette" on www.mathcurve.com "Delaunay's...

- Fractal Conic sections Unit circle Unit hyperbola Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Right strophoid Semicubical parabola Serpentine...

- the parabola. His name is ****ociated with the geometric curve called the Cissoid of Diocles, which was used by Diocles to solve the problem of doubling...

- Ellipse Parabola Hyperbola Cubic curve Cubic polynomial Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Cubic with double point Strophoid Semicubical...

- include: The conic sections, studied in depth by Apollonius of Perga The cissoid of Diocles, studied by Diocles and used as a method to double the cube...

- In geometry, the cissoid of Diocles (from Ancient Gr**** κισσοειδής (kissoeidēs) 'ivy-shaped'; named for Diocles) is a cubic plane curve notable for the...

- (between the cissoid and its asymptote) was finite, calculating its area to be 3 times the area of the generating circle of the cissoid, and de Sluse...

- hyperbola Cubic plane curves include Cubic parabola Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Right strophoid Semicubical parabola Serpentine...

- which are d from A are on the conchoid. The conchoid is, therefore, the cissoid of the given curve and a circle of radius d and center O. They are called...

- (mathematics) Superposition principle Spirograph Tusi couple Rosetta (orbit) "Cissoid" on www.2dcurves.com "Sturm's roulette" on www.mathcurve.com "Delaunay's...

- Fractal Conic sections Unit circle Unit hyperbola Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Right strophoid Semicubical parabola Serpentine...

- the parabola. His name is ****ociated with the geometric curve called the Cissoid of Diocles, which was used by Diocles to solve the problem of doubling...

- Ellipse Parabola Hyperbola Cubic curve Cubic polynomial Folium of Descartes Cissoid of Diocles Conchoid of de Sluze Cubic with double point Strophoid Semicubical...

- include: The conic sections, studied in depth by Apollonius of Perga The cissoid of Diocles, studied by Diocles and used as a method to double the cube...

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