Projective harmonic conjugate
（重定向自Harmonic division）
In projective geometry, the harmonic conjugate point of an ordered triple of points on the real projective line is defined by the following construction:
The point D does not depend on what point L is taken initially, nor upon what line through C is used to find M and N. This fact follows from Desargues theorem; it can also be defined in terms of the cross-ratio as (A, B; C, D) = −1.