The geometric Seifert conjecture for orientable real unir ruled threefolds

Let $X$ be a real unir ruled variety of dimension $3$, and let $M$ be a geometric real component of $X(\mathbb{R})$. Assume that $M$ is orientable. A Seifert manifold is a $3$-manifold admitting a Seifert fibration.

The geometric Seifert conjecture. The orientable geometric real components of orientable real unir ruled varieties of dimension $3$ are exactly the orientable Seifert manifolds.

This conjecture concerns the topological classification of real components of unir ruled real threefolds. The supplied text gives no resolution status.