It is normal to distinguish one of the orthocentric points from the others, specifically the one that is the incenter of the orthic triangle; this one is denoted " H " as the orthocenter of the outer three orthocentric points that are chosen as a reference triangle ABC . In this normalized configuration the point H will always lie within the triangle ABC and all the angles of triangle ABC will be acute.
42.
It is normal to distinguish one of the orthocentric points from the others, specifically the one that is the incenter of the orthic triangle; this one is denoted " H " as the orthocenter of the outer three orthocentric points that are chosen as a reference triangle ABC . In this normalized configuration the point H will always lie within the triangle ABC and all the angles of triangle ABC will be acute.
43.
The four possible triangles referred above are then triangles ABC, ABH, ACH and BCH . The six connectors referred above are AB, AC, BC, AH, BH and CH . The seven intersections referred above are A, B, C, H ( the original orthocentric points ) and H A, H B, H C ( the feet of the altitudes of triangle ABC and the vertices of the orthic triangle ).
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