You can move the points A, B and C (click on the point and drag it).
Press the keys “+” and “−” to zoom in or zoom out the visualization window and use the arrow keys to translate it.
You can also construct all centers related with this one (as described in ETC) using the “Run Macro Tool”. To do this, click on the icon , select the center name from the list and, then, click on the vertices A, B and C successively.
|Information from Kimberling's Encyclopedia of Triangle Centers|
Trilinears f(a,b,c) : f(b,c,a) : f(c,a,b), where f(a,b,c) = [1/(b + c - a)](sin B/2 + sin C/2) sec A/2
Barycentrics af(a,b,c) : bf(b,c,a) : cf(c,a,b)
Let A' be the point in which the angle bisector AX(1) meets the A-excircle of triangle ABC, and define B' and C' cyclically. Then triangle A'B'C' is perspective to the intouch triangle, and the perspector is X(2091). (Milorad Stevanovic, Hyacinthos #8088, 10/02/03)