Coleman's unramified torsion conjecture for curves with good reduction

Let $p\geq 5$ be a prime number, and suppose that $K/{\mathbb Q}_p$ is an unramified finite extension. Let $X/K$ be a curve of genus $g\geq 2$, embedded in its Jacobian via a $K$-rational Albanese map. Suppose furthermore that $X$ has good reduction over $K$. A torsion point $P\in X(\overline{K})$ is unramified if its field of definition is unramified over $K$. Coleman's conjecture. Every torsion point $P\in X(\overline{K})$ is unramified. This is an open problem concerning the Galois action on torsion points lying on curves embedded in their Jacobians; the stated source presents it as an intriguing open problem and attributes it to R. Coleman.