Consider a circle a and a line b interecting the circle at points I and J. There are two circles {c,d} inverting {a,b} to each other. Their centers C, D define the bisectors at I of angle AIB. The circles {c,d} are orthogonal to each other and belong to the same circle bundle generated by {a,b}. Circles {c,d} are called [Mid circles of a,b]. See MidCircles.html for the case of two intersecting circles.
![[alogo]](alogo.png){kind=small}
Mid circles of intersecting circle and line ![[0_0]](MidCircles2_files/MidCircles2_0_0_0.png)
![[0_1]](MidCircles2_files/MidCircles2_0_0_1.png)
![[0_2]](MidCircles2_files/MidCircles2_0_0_2.png)
![[1_0]](MidCircles2_files/MidCircles2_0_1_0.png)
![[1_1]](MidCircles2_files/MidCircles2_0_1_1.png)
![[1_2]](MidCircles2_files/MidCircles2_0_1_2.png)