  Loosely speaking, the Volume Conjecture states that the limit of the n-th
colored Jones polynomial of a hyperbolic knot, evaluated at the primitive
complex n-th root of unity is a sequence of complex numbers that grows
exponentially. Moreover, the exponential growth rate is proportional to the
hyperbolic volume of the knot.
  We provide an efficient formula for the colored Jones function of the
simplest hyperbolic non-2-bridge knot, and using this formula, we provide
numerical evidence for the Hyperbolic Volume Conjecture for the simplest
hyperbolic non-2-bridge knot.
