Uniform rational polytopes of foliated threefolds and the global ACC.

In this paper, we show the existence of uniform rational lc polytopes for foliations with functional boundaries in dimension ⩽3$\leqslant 3$. As an application, we prove the global ACC for foliated threefolds with arbitrary DCC coefficients. We also provide applications on the accumulation points of lc thresholds of foliations in dimension ⩽3$\leqslant 3$. [ABSTRACT FROM AUTHOR]