  We present a transplantation theorem for Jacobi coefficients in weighted
spaces. In fact, by using a discrete vector-valued local Calder\'{o}n-Zygmund
theory, which has recently been furnished, we prove the boundedness of
transplantation operators from $\ell^p(\mathbb{N},w)$ into itself, where $w$ is
a weight in the discrete Muckenhoupt class $A_{p}(\mathbb{N})$. Moreover, we
obtain weighted weak $(1,1)$ estimates for those operators.
