- 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...
-
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...
- (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...
- 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...
- (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...
-
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...
