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In almost Kähler manifolds, one of the challenges is to construct an elliptic operator on functions that plays a role analogous to the operator in complex or Kähler manifolds. One of the aims of this paper is to revisit the -operator introduced in \cite{TWZZ}. We will provide some local analysis estimates and highlight several difficulties that remain to be addressed. Additionally, we use the Atiyah-Hitchin-Singer operator to demonstrate that every -exact -form is globally -exact for any compact taming symplectic -manifold.

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