Congruent Isoscelizers Point
In 1989, P. Yff proved there is a unique configuration of Isoscelizers for a givenTriangle such that all three have the same length. Furthermore, these Isoscelizersmeet in a point called the congruent isoscelizers point, which has Triangle Center Function
See also Isoscelizer
References
Kimberling, C. ``Congruent Isoscelizers Point.''http://cedar.evansville.edu/~ck6/tcenters/recent/conisos.html.
- Gauss's Lemma
- Gauss's Machin-Like Formula
- Gauss's Mean-Value Theorem
- Gauss's Polynomial Theorem
- Gauss's Reciprocity Theorem
- Gauss's Test
- Gauss's Theorem
- Gauss's Theorema Egregium
- Gauss's Transformation
- Gear Graph
- Gegenbauer Function
- Gegenbauer Polynomial
- Gelfond-Schneider Constant
- Gelfond-Schneider Theorem
- Gelfond's Theorem
- Genaille Rods
- Genera
- Generalized Cone
- Generalized Cylinder
- Generalized Fibonacci Number
- Generalized Function
- Generalized Helicoid
- Generalized Helix
- Generalized Hyperbolic Functions
- Generalized Hypergeometric Function