Additional Properties
The isodynamic points are the isogonal conjugates of the two Fermat points of triangle, and vice versa.
The Neuberg cubic contains both of the isodynamic points.
If a circle is partitioned into three arcs, the first isodynamic point of the arc endpoints is the unique point inside the circle with the property that each of the three arcs is equally likely to be the first arc reached by a Brownian motion starting at that point. That is, the isodynamic point is the point for which the harmonic measure of the three arcs is equal.
Read more about this topic: Isodynamic Point
Famous quotes containing the words additional and/or properties:
“Dog. A kind of additional or subsidiary Deity designed to catch the overflow and surplus of the worlds worship.”
—Ambrose Bierce (18421914)
“A drop of water has the properties of the sea, but cannot exhibit a storm. There is beauty of a concert, as well as of a flute; strength of a host, as well as of a hero.”
—Ralph Waldo Emerson (18031882)