Q-scaled denominators of consecutive SL(2,N)-saturated Farey fractions are dense in region V and obey an explicit limiting distribution as Q → ∞.
Distributing points on the torus via modular inverses
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On denominators of consecutive $\operatorname{SL}(2,{\mathbb N})$-saturated Farey fractions
Q-scaled denominators of consecutive SL(2,N)-saturated Farey fractions are dense in region V and obey an explicit limiting distribution as Q → ∞.