Napoleon Points
The inner Napoleon point 
is the Concurrence of lines drawn between Vertices of a given Triangle 
and the opposite Vertices of the correspondinginner Napoleon Triangle 
. The Triangle Center Function of theinner Napoleon point is
The outer Napoleon point 
is the Concurrence of lines drawn between Vertices of a given Triangle and the opposite Vertices of the correspondingouter Napoleon Triangle 
. The Triangle Center Function ofthe point is
See also Napoleon's Theorem, Napoleon Triangles
References
Casey, J. Analytic Geometry, 2nd ed. Dublin: Hodges, Figgis, & Co., pp. 442-444, 1893. Kimberling, C. ``Central Points and Central Lines in the Plane of a Triangle.'' Math. Mag. 67, 163-187, 1994.
- Fixed
- Fixed Element
- Fixed Point
- Fixed Point (Differential Equations)
- Fixed Point (Map)
- Fixed Point Theorem
- Fixed Point (Transformation)
- Flag
- Flag Manifold
- Flat
- Flat Norm
- Flat Space Theorem
- Flat Surface
- Flattening
- Flemish Knot
- Fletcher Point
- Flexagon
- Flexatube
- Flexible Polyhedron
- Flip Bifurcation
- Floor Function
- Floquet Analysis
- Floquet's Theorem
- Flow
- Flower