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Given a matrix F in GLn(ℤ), we investigate under which conditions it can be
realized as a birational map f of ℙ2, meaning if there exists a blow-up to a
rational surface X on which f lifts to an automorphism whose action on the Picard
group of X is precisely F. Based on ideas by McMullen and Uehara, we give
sufficient conditions on points on a cuspidal cubic, and indicate how this can
be used to prove that the ordinal of all dynamical degrees of all birational maps
of ℙ2 is ωω.