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Not unless either Twitter or email equals zero.

(Unless you take "orthogonal" and "parallel" to mean "there's a vector in one and a vector in the other that are orthogonal/parallel".)




If I remember correctly, two lines being both parallel and orthogonal is quite possible in Hyperbolic (Non-Euclidean) Geometry.


Parallel lines of longitude converge orthogonally at poles.




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