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collinear (Definition)

In a geometry, points are said to be collinear if they all lie on a straight line.

In the following picture, $A$ , $P$ , and $B$ are collinear.


\begin{pspicture}(-2,-0.3)(3,0.1) \psline(-2,0)(3,0) \psdots(-2,0)(0,0)(3,0) \rp... ... \rput[a](0,-0.3){$P$} \rput[a](3,-0.3){$B$} \rput[a](0,0.03){.} \end{pspicture}




"collinear" is owned by Wkbj79. [ full author list (2) | owner history (2) ]
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See Also: Pappus's theorem, Euler line, Menelaus' theorem

Other names:  collinearity
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Cross-references: line, straight, lie on, points
There are 43 references to this entry.

This is version 14 of collinear, born on 2002-02-20, modified 2007-05-30.
Object id is 2281, canonical name is Collinear.
Accessed 23307 times total.

Classification:
AMS MSC51-00 (Geometry :: General reference works )

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