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Extending the approaches of Spicer-Svaldi and Pereira-Svaldi, we study
the set of pseudo-effective thresholds of adjoint foliated structures on surfaces. We establish an explicit positive lower bound for the pseudo-effective threshold, which in turn yields effective birationality results for adjoint divisors of the form KF + tKX . As an application, we refine a bound on the degree of general leaves of foliations of general type, obtaining a bound that is linear in the genus of the general leaf.