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Collinear points: Three points are said to be collinear if they lie on the same line. the case of three collinear points this does not happen.
Kaynak: Line (geometry)

In telecommunication s, a collinear (or co-linear) antenna array is an array of dipole antenna s mounted in such a manner that the
Kaynak: Collinear antenna array

Collinearity-The dual of concurrency is collinearity. Three points P 1, P 2, and P 3 in the projective plane are collinear if they all lie
Kaynak: Incidence (geometry)

In quantum field theory , soft-collinear effective theory (or SCET) is a theoretical framework for doing calculations in quantum
Kaynak: Soft-collinear effective theory

In mathematics, an oval in a projective plane is a set of points, no three collinear, such that there is a unique tangent line at each
Kaynak: Oval (projective plane)

In statics , Lami's theorem is an equation relating the magnitudes of three coplanar , concurrent and non-collinear forces, which keeps an
Kaynak: Lami's theorem

In mathematics, Pappus's hexagon theorem (attributed to Pappus of Alexandria ) states that given one set of collinear points A, B, C, and
Kaynak: Pappus's hexagon theorem

one projective space to another, or from a projective space to itself, such that the images of collinear points are themselves collinear.
Kaynak: Collineation

By projective duality , the existence of an ordinary line in a set of non-collinear points in RP 2 is equivalent to the existence of an
Kaynak: Sylvester–Gallai theorem

anharmonic ratio, is a special number associated with an ordered quadruple of collinear points, particularly points on a projective line .
Kaynak: Cross-ratio

In Euclidean geometry any three points, when non- collinear , determine a unique triangle and a unique plane (i.e. a two-dimensional
Kaynak: Triangle

by Henry Dudeney in 1917, asks for the maximum number of points that can be placed in the n × n grid so that no three points are collinear.
Kaynak: No-three-in-line problem

The composition of two Lorentz boost s which are non-collinear, results in a Lorentz transformation that is not a pure boost but is the
Kaynak: Thomas precession

geometry , given a triangle ABC and a point P on its circumcircle , the three closest points to P on lines AB, AC, and BC are collinear .
Kaynak: Simson line

In the projective space PG(3,q), with q a prime power greater than 2, an ovoid is a set of q^2+1 points, no three of which are collinear
Kaynak: Ovoid (projective geometry)

meaning that there are six additional points where exactly two of the circles cross and that no three of these crossing points are collinear.
Kaynak: Clifford's circle theorems

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