Generational Transitions of Charged Elementary Fermions and Intrinsic Dirac Spinors

In previous works, we have already laid the theoretical foundations that allow us to understand the different generations of elementary particles as particles generated from previous generations, which are susceptible, therefore, to establish a transit and a hierarchical generational order. In this work, we will carry out a more detailed and extended analysis, by which we will conceptualise more precisely the creation of particles and the space in which it occurs (quantum vacuum), and we will define (or recognise from a wavelet perspective) some of the fundamental parameters associated with each of the different particles of (anti)matter (spin, electric charge, phases, normalisation constants, size of the undulatory form, the Lorentz factors associated with the transitions), which will allow us to have a global idea of the material spectrum, order it and complete it. In addition, as a consequence of the order or phasic structure of the Standard Model already achieved, in which each particle occupies an established room, and that we can project possible transitions, we will be able to establish which spaces are without particles (as we have already done concerning a necessary common zero generation) or which new boundary positions could take the missing particles, if they exist, as happens with the fourth generation particles, which we studied and placed (predict their value) regardless of their dubious existence. On the other hand, we will connect the four solutions of the Dirac equation with the four possible states of this wave treatment associated with the phase function (intrinsic spinors), where each of them expresses in a well-defined and explicit way a type of (anti)materiality and a spin through, respectively, the envelopes and carriers of the wave packets.