All particles exist in states that may be characterized by a certain energy, momentum and mass. In most of the Standard Model of particle physics, particles of the same type cannot exist in another state with all these properties scaled up or down by a common factor – electrons, for example, always have the same mass regardless of their energy or momentum. But this is not always the case: massless particles, such as photons, can exist with their properties scaled equally. This immunity to scaling is called "scale invariance"
Suppose a W- particle is produced by beta decay. It has a mass but not an invariant mass. Since, when it decays it produces a beta particle and an antineutrino and the sum of the masses and energy are distributed between the neutrino and the beta particle. There is range of energy for the beta particle and we can't measure the range for the antineutrino. If the antineutrino is massless, one can claim scale invariance but not so if the neutrino has mass.
So, consider Pharis Williams' phat equation. Let an electron-neutrino combination (W-) exist with scale variance but in defined states such that the energy/mass combined is E=n2(~13.6 eV). On one end of this range of states the decay produces a proton, an electron, an antineutrino and .07824260693 Mev and on the other end the combination is a neutron. One doesn't need all that energy as part of first state rather only something near ~13.6 eV. One can do a fitting to define the states using special relativity. Then the various states of "unparticles" is presumptively true if a precise fitting exists. One finds there are 240 states. The value (~ 13.6 eV) becomes more precisely 13.58378414 eV and the value of the anti-neutrino mass is 0.108670274 eV. The n=1 state is a hydrogen atom which is not quite ionized. Further, higher order states require that the electron possess the state. So, these states exist without the need for a proton. So, the phat equation then becomes the means of defining the unparticle states of the electron. These higher order states define interaction between the electrons which possess. Hence, one can define the state of any cluster of electrons. A cluster of electrons has been called an EVO.
Of course, this all seems like just strange math suggestions that you would never justify by verifying it yourself. So, have you fun but at the expense of not knowing what truth you could have understood.
A cluster of electrons create an electrical potential on an electron. So, electrons are forced out of cluster of electrons with an energy that is proportional to the number of electrons in the cluster. Further, since these higher order electrons posse the states, the electron cluster can be infested with protons or deuterons without significantly affecting these higher order states. Ed Storms has measured energies of ejected deuterons in the MeV range. The point being that deuterons in this energy range should be able to cause nuclear reactions. So, if these higher order state of the electrons do exist as quantum states, then the energies of ejected deuterons should correlate to energy of this higher order states of electrons.
What is the chance that the analysis fits so well if the there is no truth to whole "unparticle" thing? Could it be there is actual math to back-up the whole cold fusion thing?