We can thus make our first interpretation of the separation energies in terms of the simplest possible many-body theory. If we also recall that the so-called energy gap for neutrons (or protons) is defined as ΔSn=2BE(N,Z)−BE(N−1,Z)−BE(N+1,Z), for neutrons and the corresponding gap for protons ΔSp=2BE(N,Z)−BE(N,Z−1)−BE(N,Z+1), we can define the neutron and proton energy gaps for 16O as ΔSν=ϵHF0dν5/2−ϵHF0pν1/2, and ΔSπ=ϵHF0dπ5/2−ϵHF0pπ1/2.