  It's known that the union of fibers over elliptic singularities of an almost
toric fibered (ATF) symplectic four-manifold gives a symplectic log Calabi-Yau
(LCY) divisor. In this note, we show the converse also holds: any symplectic
log Calabi-Yau divisor can be realized as the boundary divisor of an almost
toric fibration. This realization is canonical once we choose an extra data
called the framing on the space of LCY. This is achieved by considering the
symplectic analogue of the toric model used in the algebraic geometrical
settings.
