-
projective geometry, the
circular points at infinity (also
called cyclic points or
isotropic points) are two
special points at infinity in the
complex projective...
-
denote the
circular points at infinity. Draw the m
tangents to C
through each of I and J.
There are two sets of m
lines which will have m2
points of intersection...
- all
circles 'p**** through' the
circular points at infinity I = [1:i:0] and J = [1:−i:0].
These of
course are
complex points, for any
representing set of...
-
curve is
circular if and only if G(1, i, 0) = G(1, −i, 0) = 0. In
other words, the
curve is
circular if it
contains the
circular points at infinity, (1, i...
-
developed the
concept of
parallel lines meeting at a
point at infinity and
defined the
circular points at infinity that are on
every circle of the plane. These...
- in
complex algebraic geometry is a
conic p****ing
through the
circular points at infinity and has
underlying topological space a 2-sphere
rather than a...
- geometry. They have the
advantage that the
coordinates of
points,
including points at infinity, can be
represented using finite coordinates.
Formulas involving...
- the line
at infinity of the
Euclidean plane and the
absolute points are two
special points on that line
called the
circular points at infinity.
Lines containing...
-
complex projective plane) the
points I(1: i: 0) and J(1: −i: 0).
These points are
called the
circular points at infinity. In
polar coordinates, the equation...
-
theory can be
constructed using the Osterwalder–Schrader axioms.
Circular points at infinity § Imaginary
transformation Complex spacetime Imaginary time Schwinger...