  Based on the rigorous path integral formulation of Liouville Conformal Field
Theory initiated by David-Kupiainen-Rhodes-Vargas on the Riemann sphere and
David-Rhodes-Vargas on the torus of modulus $\tau$, we give the exact
asymptotic behaviour of the 1-point toric correlation function as
$\mathrm{Im}\:\tau\to\infty$.
  In agreement with formulae predicted within the bootstrap formalism of
theoretical physics, our results feature an $(\mathrm{Im}\:\tau)^{-3/2}$ decay
rate and we identify the derivative of DOZZ formula in the limit.
