  A surgery on a knot in 3-sphere is called SU(2)-cyclic if it gives a manifold
whose fundamental group has no non-cyclic SU(2) representations. Using holonomy
perturbations on the Chern-Simons functional, we prove that the distance of two
SU(2)-cyclic surgery coefficients is bounded by the sum of the absolute values
of their numerators. This is an analog of Culler-Gordon-Luecke-Shalen's cyclic
surgery theorem.
