  In this paper we compute 1-loop corrections to the bispectrum in the
decoupling limit of the Effective Field Theory of Inflation (EFToI). We
regulate the divergences by employing dimensional regularization and work in
$d=3+\delta$ dimensions. We find that the final results feature analytic
structures of the form $\log{\left(k_i/k_T\right)}$ and
$\log{\left(H/\mu\right)}$, where $H$ is the Hubble parameter and $\mu$ is the
renormalisation scale. An interesting outcome of our calculations is that
unlike the 1-loop correction to the power-spectrum computed in arXiv:0912.2734
the unrenormalised answers always produce unphysical logarithms of co-moving
momenta. These unphysical logarithms are cancelled only after renormalisation.
We expect this to be a generic feature for loop computations unless there is
some cancellation as in the previously computed 1-loop result for the
power-spectrum.
