- In algebra, a
****tic (or hexic)
polynomial is a
polynomial of
degree six. A
****tic equation is a
polynomial equation of
degree six—that is, an equation...
- In mathematics, Wiman's
****tic is a
degree 6
plane curve with four
nodes studied by
Anders Wiman (1896). It is
given by the
equation (in
homogeneous coordinates)...
- In geometry, Cayley's
****tic (
****tic of Cayley, Cayley's ****tet) is a
plane curve, a
member of the
sinusoidal spiral family,
first discussed by
Colin Maclaurin...
-
other words, it is a
polynomial of
degree seven. If a = 0, then f is a
****tic function (b ≠ 0),
quintic function (b = 0, c ≠ 0), etc. The
equation may...
- In mathematics, the
Wirtinger plane ****tic curve,
studied by Wirtinger, is a
degree 6
genus 4
plane curve with
double points at the 6
vertices of a complete...
-
ruled surface)
Paraboloid Dini's
surface Pseudosphere Cayley cubic Barth ****tic Clebsch cubic Monkey saddle (saddle-like
surface for 3 legs.)
Torus Dupin...
- of
double points found by Wolf Barth (1996). Two
examples are the
Barth ****tic of
degree 6 with 65
double points, and the
Barth decic of
degree 10 with...
- also
found ****tic,
octic and
dodectic nodal surfaces with high
numbers of
nodes and high
degrees of symmetry.
****tic with 48 node
****tic with 48 node...
- In mathematics, an
affine algebraic plane curve is the zero set of a
polynomial in two variables. A
projective algebraic plane curve is the zero set in...
- all
terms have even degree, biquadratic)
Degree 5 –
quintic Degree 6 –
****tic (or, less commonly, hexic)
Degree 7 –
septic (or, less commonly, heptic)...
