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We prove that there is a true asymptotic formula for the number of one sidedsimple closed curves of length $\leq L$ on any Fuchsian real projective planewith three points removed. The exponent of growth is independent of thehyperbolic structure, and it is noninteger, in contrast to counting results ofMirzakhani for simple closed curves on orientable Fuchsian surfaces.

Counting one sided simple closed geodesics on Fuchsian thrice punctured projective planes