  The scattering amplitudes of planar N = 4 super-Yang-Mills exhibit a number
of remarkable analytic structures, including dual conformal symmetry and
logarithmic singularities of integrands. The amplituhedron is a geometric
construction of the integrand that incorporates these structures. This
geometric construction further implies the amplitude is fully specified by
constraining it to vanish on spurious residues. By writing the amplitude in a
dlog basis, we provide nontrivial evidence that these analytic properties and
"zero conditions" carry over into the nonplanar sector. This suggests that the
concept of the amplituhedron can be extended to the the nonplanar sector of N =
4 super-Yang-Mills theory.
