  The loop invariants of Dimofte-Garoufalidis is a formal power series with
arithmetically interesting coefficients that conjecturally appears in the
asymptotics of the Kashaev invariant of a knot to all orders in $1/N$. We
develop methods implemented in SnapPy that compute the first 6 coefficients of
the formal power series of a knot. We give examples that illustrate our method
and its results.
