Reconsidering $\beta^{-}$ Decay

Consider all the stable isotopes of hydrogen,

($T^+$, $p^+$)

($p^+$)

($g^+$, $T^+$, $p^+$)

($T^+$, $p^+$, $g^+$)  and  ($T^+$, $p^+$, $g^+$, $T^+$)

($p^+$, $g^+$)  and  ($p^+$, $g^+$, $T^+$)

($g^+$, $T^+$, $p^+$, $g^+$)  and  ($g^+$, $T^+$, $p^+$, $g^+$, $T^{+}$)

If $\beta^{-}$ decay is still centered around $g^{+}$ particles then the following scheme maybe possible,

Where a photon, $P_{p^{+}}$ collides with a $g^{+}$ particle.  The two time axes, $t_c$ and $t_g$ of $g^{+}$ swapped and transmute it to a $e^{-}$ particle which is ejected from the nucleus.  The photon slows down and becomes a proton, $p^{+}$.  This proton merged with the lower or higher layer proton, $p^{+}$ in the nucleus to give $2p^{+}$. When the proton merged with  a higher particle, the falling particle will emit a small amount of energy.  For example,

($g^+$, $T^+$, $p^+$)$\rightarrow$($2p^{+}$) + $e^{-}$ + $T^{+}$

in this case, $T^{+}$ is the electron anti-neutrino and the captured photons merge with a higher layer proton to give two protons.  Furthermore,

($T^+$, $p^+$, $g^+$)$\rightarrow$($T^{+}$, $2p^{+}$) + $e^{-}$

without the emission of an electron anti-neutrino.  And,

($T^+$, $p^+$, $g^+$, $T^+$)$\rightarrow$($T^{+}$, $2p^{+}$) + $e^{-}$ + $T^{+}$

with the emission of an electron anti-neutrino and the photons merged down one layer.

The set ($T^+$, $p^+$, $g^+$) arises from considering positive particles being captured by weak fields due to positive particle spins in the hydrogen nucleus.  It is a repeating series that occurs in the nuclei of other elements.  If this $\beta^{-}$ decay scheme is true, it will also apply to all nuclei susceptible to such decays.

The $T^{+}$ particle originates from the nucleus.  It is released as the weak field holding it disappeared when the spinning $g^{+}$ particle generating the field is transmuted to a $e^{-}$ particle after colliding with a photon.

Note: How does a photon slow down?  The time dimension wrap around a space dimension.  When the particle has light speed in space, its time speed is zero.  It is a photon.  When the photon slows down in space, its time speed increases towards light speed.  When its speed in space is zero, it becomes a particle, its speed along $t_T$ is light speed, $c$.