Dear Darij and Jean-Pierre,
[DG]:
condition that if A'B'C' is the pedal triangle of P, then the
circumcircles of AA'P, BB'P and CC'P meet in a second point. The
circumcenter seems to be one of these points. Perhaps the locus is the
Stammler hyperbola? I am now running out of time, later I will invest
more time.
Kind regards,
Sincerely,
Floor Van Lamoen
[DG]:
> > Prof. Clark Kimberling has updated ETC, as we have seen. But there[JPE]:
> > are still some points whose trilinears we don't know - especially
> I
> > with my knowledge on trilinears which doesn't go further than line
> > equations. I am interested in the trilinears of the Schröder
> point.
> Your point is trilinear x = (b-c)^2 + a(b+c-2a)It seems that there are more points P satisfying the
> Friendli. Jean-Pierre
condition that if A'B'C' is the pedal triangle of P, then the
circumcircles of AA'P, BB'P and CC'P meet in a second point. The
circumcenter seems to be one of these points. Perhaps the locus is the
Stammler hyperbola? I am now running out of time, later I will invest
more time.
Kind regards,
Sincerely,
Floor Van Lamoen
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