Bombieri-Masser-Zannier's torsion anomalous openness conjecture

Let $G$ be a semi-abelian variety and let $V$ be a weak-transverse variety in $G$. Let $V^{ta}$ denote the complement in $V$ of the union of all $V$-torsion anomalous varieties. Bombieri-Masser-Zannier conjecture. The set $V^{ta}$ is a dense open subset of $V$. The paper presents this as a stronger conjecture encompassing the torsion openness and torsion finiteness conjectures, and notes that it also specifies that $V^{ta}$ is empty exactly when $V$ is not weak-transverse.