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We develop the theory of veering triangulations on oriented surfaces adaptedto moduli spaces of half-translation surfaces. We use veering triangulations togive a coding of the Teichm\"uller flow on connected components of strata ofquadratic differentials. We prove that this coding, given by a countable shift,has an approximate product structure and a roof function with exponentialtails. This makes it conducive to the study of the dynamics of Teichm\"ullerflow.

Coding Teichm\"uller flow using veering triangulations