  We show that bulk operators lying between the outermost extremal surface and
the asymptotic boundary admit a simple boundary reconstruction in the classical
limit. This is the converse of the Python's lunch conjecture, which proposes
that operators with support between the minimal and outermost (quantum)
extremal surfaces - e.g. the interior Hawking partners - are highly complex.
Our procedure for reconstructing this "simple wedge" is based on the HKLL
construction, but uses causal bulk propagation of perturbed boundary conditions
on Lorentzian timefolds to expand the causal wedge as far as the outermost
extremal surface. As a corollary, we establish the Simple Entropy proposal for
the holographic dual of the area of a marginally trapped surface as well as a
similar holographic dual for the outermost extremal surface. We find that the
simple wedge is dual to a particular coarse-grained CFT state, obtained via
averaging over all possible Python's lunches. An efficient quantum circuit
converts this coarse-grained state into a "simple state" that is
indistinguishable in finite time from a state with a local modular Hamiltonian.
Under certain circumstances, the simple state modular Hamiltonian generates an
exactly local flow; we interpret this result as a holographic dual of black
hole uniqueness.
