Antreas P. Hatzipolakis
Thanks, Randy!
And the following maybe I have posted it before, but have no time to serach
(for I an posting also
in the same time to other places ! Here is an ongoing discussion:
https://www.facebook.com/permalink.php?story_fbid=455903497819085&id=100001983178784)
Let ABC be a triangle, P, P* two isogonala conjugate points.
Denote:
Ra = radical axis of (NPC_PBC), (NPC_P*BC)
Rb = radical axis of (NPC_PCA), (NPC_P*CA)
Rc = radical axis of (NPC_PAB), (NPC_P*AB)
Which is the locus of P such that Ra,Rb,Rc are concurrent?
The entire plane?
APH
And the following maybe I have posted it before, but have no time to serach
(for I an posting also
in the same time to other places ! Here is an ongoing discussion:
https://www.facebook.com/permalink.php?story_fbid=455903497819085&id=100001983178784)
Let ABC be a triangle, P, P* two isogonala conjugate points.
Denote:
Ra = radical axis of (NPC_PBC), (NPC_P*BC)
Rb = radical axis of (NPC_PCA), (NPC_P*CA)
Rc = radical axis of (NPC_PAB), (NPC_P*AB)
Which is the locus of P such that Ra,Rb,Rc are concurrent?
The entire plane?
APH
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