  We consider symmetric Jacobi operators with recurrence coefficients such that
the corresponding difference equation is in the limit circle case.
Equivalently, this means that the associated moment problem is indeterminate.
Our main goal is to find a representation for the resolvents of self-adjoint
realizations $J$ of such Jacobi operators. This representation implies the
classical Nevanlinna formula for the Cauchy-Stieltjes transforms of the
spectral measures of the operators $J$. We also efficiently describe domains of
the operators $J$ in terms of boundary conditions at infinity.
