More About the Green Function

A superstring of the energy (plane energy) of an electron is fermionic. If all superstrings were bosonic, when an electron were to drop an energy level to become a photon, the vibrating hoop that would for a discrete energy unit of an electron would implode due to the energies happening to an electron's discrete units of energy when an electron drops an energy level. Yet, since photons exist, the superstrings that comprise the discrete units of the plain energy of an electron must be comprised of vibrating strands instead of vibrating hoops, because the activity of the shutting of a one-dimensional superstring, or, in other words, the closing of an open strand of substringular energy is the only logical explanation for what happens to a superstring that is of the composition of the plain energy of an electron. Here is what happens when an electron becomes excited to form a photon: All of the superstrings that comprise an electron are one-dimensional. This includes the plain energy of that electron. This is because electrons are fermions, and fermions have a fractional spin. One-dimensional superstrings are known as fermionic superstrings. A photon scatters upon an atom by striking an electron. The light, or the photon (a discrete unit of light), will, for a relatively few iterations until it begins to requantize, become unorientable and thus tachyonic. At the same time, the associated electron drops an energy level to release a photon, which is temporarily perturbated into light speed, if in a vacuum. An open strand that was vibrating as a one-dimensional superstring in an electron, when its field is struck by a photon, as the electron drops an energy level, bends hermitianly into a photon via the Green function. Again, in all of the derivatives (spatial) equal to all of the dimensions present in the Ward conditions. The Ward conditions are all of the boundary conditions of all of the derivatives of an operation or phenomenon that is present in a substringular situation. As a one-dimensional superstring bends via the Green function, it is propagated at light speed, if in a vacuum, out of the atom that it was in to form a two-dimensional superstring known as a photon. The fermionic superstring here that bends to form a bosonic superstring always bends in the opposite direction of the permittivity of its light-cone-gauge eigenstate. This is just as this fermionic superstring will always bend reverse holomorphically to the direction that it is propagated as it undergoes the Green function to form a Fujikawa coupling, which is an example of a Yakawa coupling. Once this happens, the one-dimensional superstring that helps form a directoralization of the plain energy of an electron that was bent hermitianly to form a two-dimensional superstring will become a photon. Once this happens, the given photon will quantize with other photons to help form a beam of light.