  Order by disorder is a decision making process for frustrated systems but
often leads to simple answers. We study order by disorder in the kagome Kondo
model known for its complexity seeking rich decision making capabilities. At
half filling and large Kondo coupling to hopping ratio $J_K/t$, the full
manifold of 120$^o$ kagome ground states are degenerate at second order in
$t/J_K$. We show this degeneracy lifts at sixth order when a fermion can hop
around a hexagon and feel the Berry flux induced by a given spin texture. Using
Monte-Carlo we then seek the ground state of this sixth order Hamiltonian and
find in a 4x4 unit cell system that a co-planar 2x4 unit cell order is selected
over the $\sqrt{3}\times\sqrt{3}$, $q=0$ and cuboc1 states, a result that
survives even in the thermodynamic limit. This state is selected for its SU(2)
flux properties induced by the spin texture and is analogous to the integer
quantum Hall effect. Given the existence of numerous quantum Hall plateaus in
other systems, the existence of this 2x4 unit cell state suggests that complex
decision making is possible on the manifold of 120$^o$ states and achievable in
different kagome-Kondo models.
