  In the present work we discuss aspects of the 1/N expansion in the SYK model,
formulated in terms of the semiclassical expansion of the bilocal field path
integral. We derive cutting rules, which are applicable for all planar vertices
in the bilocal field diagrams. We show that these cutting rules lead to novel
identities on higher-point correlators, which could be used to constrain their
form beyond the solvable conformal limit. We also demonstrate how the cutting
rules can simplify the computation of amplitudes on an example of the six-point
function.
