Self-Field Theory (SFT) sees the concept of 'charge' as something related to 'spin'. If two particles possess the opposite direction of 'spin', say a proton and an electron, there will be an attractive force induced. We can see this as a spin of photons and the particle (not quantum spin) say the proton spins in a clockwise direction about the Z-axis. Assume an electron spins in a counter-clockwise direction also about the Z-axis.

There is an electric field that exists between the two charged particles. We know (or presume we know at any rate) that this is actually created by photons between the two particles in the well-known form of a Coulomb dipole. As is found in EM academic books we are assuming for the sake of the exercise the two particles are able to be held in a stationary position wrt to each other. We normally call this situation a stationary ‘field’. In actual fact the charges are pulled by the presence of this electric field and it is only macroscopic charges that can resist this force field (e.g. friction on a table surface; at the atomic level the particles accelerate towards each other. But how?

In SFT the field is considered a flow of photons, in a cyclical fashion, between the two charged particles. In other words there is a flow of photons between the electron and the proton and back again. There is a commensurate series of tiny collisions between the two particles. Depending on the compatibility or otherwise of the direction of the spin there can be a series of elastic collisions either as an attractive or repulsive force, i.e. a series of photon-particle collisions.

More Tony Fleming's questions See All
Similar questions and discussions