The ShaMan model model builds on the Valiev-Plotnikov-Robinson-Bixon-Jortner model, but reevaluates the energy condition in terms of a fully sampled bosonic configuration problem. While Equation is one such method to solve this energy condition, it presents only one single solution of a possible continuum of solutions, and is therefore unrealistic if taken alone. Why is this the case? Quantum mechanics is a statistical representation of the world, in the simplest of terms, meaning that from such a single configuration, there should be expected some degree of oscillation through some wide mathematical space of configurations, or configuration space. Vibrational energies fluctuate as the temperature of a system increases, and atoms themselves vibrate, resulting in a small range of energies to solve for, rather than a fixed value. It is plausible to infer that this average range of energies δE mn is directly related to the ensemble thermal energy of a system, cast as :