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In geometry, a real point is a point in the complex projective plane with homogeneous coordinates for which there exists a nonzero complex number λ such that λx, λy, and λz are all real numbers.

This definition can be widened to a complex projective space of arbitrary finite dimension as follows:

are the homogeneous coordinates of a real point if there exists a nonzero complex number λ such that the coordinates of

are all real.

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