Non-degenerate unfolding conjecture for homoclinic tangencies of Beltrami fields

Let $X\in\mathscr B(\mathbb R^3)$ be a Beltrami field, and let a periodic saddle orbit of $X$ have a homoclinic tangency. A homoclinic tangency is non-degenerately unfolded in $\mathscr B(\mathbb R^3)$ when it admits a non-degenerate unfolding by a family of Beltrami fields in $\mathscr B(\mathbb R^3)$. Non-degenerate unfolding conjecture. Every homoclinic tangency for a periodic saddle orbit of a Beltrami field $X\in\mathscr B(\mathbb R^3)$ unfolds non-degenerately in $\mathscr B(\mathbb R^3)$. This is proposed as the Beltrami counterpart of the known result for smooth volume-preserving vector fields, and would clarify the generic dynamical behavior of Beltrami fields near homoclinic tangencies. The supplied text does not give a resolution.