Degeneracy and perturbation conjecture for isolated complex tangents

Let $M^3\hookrightarrow\mathbb{C}^3$ be an embedding, and suppose it has an isolated complex tangent. Isolated complex tangent conjecture. Every isolated complex tangent of the embedding is necessarily degenerate. Moreover, a sufficiently small perturbation resolves it into either an elliptic circle or a hyperbolic circle. The conjecture concerns the local behavior of isolated complex tangencies in real three-dimensional submanifolds of $\mathbb{C}^3$. The source gives no resolution status or further evidence.