The geometric level-raising conjecture for the eigencurve

Let $\mathcal{E}$ be the cuspidal eigencurve associated with a modular two-dimensional residual representation, and let $(\rho_{x,l},N_x)$ be the Weil–Deligne representation attached to $x\in\mathcal{E}$. A component is generically principal series or generically special at $l$ according to the corresponding generic local representation type.

Geometric level-raising conjecture. If $\mathcal{Z}\subset\mathcal{E}$ is a generically principal-series at $l$ component and there exists $x\in\mathcal{Z}$ such that $\pi(\rho_{x,l},N_x)$ is one dimensional, then there exists a generically special irreducible component $\mathcal{Z}'\subset\mathcal{E}$ such that $x\in\mathcal{Z}'$.

This is presented as a geometric analogue of Ribet's level-raising theorem and, together with the preceding statement, as equivalent to the main eigencurve intersection conjecture. The supplied text gives no resolution.