Photons

Definition: the union of a particle and its anti-particle is called a photon. We reserve the Greek letter γ to note this type of compound quark.

\mbox{\fontsize{12}{14}\selectfont $ \gamma^{\,\sf{P}} \equiv \left\{ \sf{P}, \overline{\sf{P}} \right\} $}

Photons have perfect symmetry between quarks and anti-quarks, Δnq = 0 for all q. So photons have no inertia, enthalpy, charge or mass. Photons are aethereal. The momentum of a P-type photon depends on the frame-of-reference used for a description; its direction of motion is always along an axis set by the average inertia of the frame, with the sign depending on the phase

\mbox{\fontsize{12}{14}\selectfont $ c \overline{p}^{\,\gamma} = \pm 2 N^{\sf{P}} \widetilde{I}^{\,\sf{F}} $}

The mechanical energy of a photon is

\mbox{\fontsize{12}{14}\selectfont $ E ^{\,\gamma} = 2 N^{\sf{P}} \parallel \widetilde{I}^{\,\sf{F}} \parallel $}

The position of a photon is not defined, except when absorbed into a material particle.


Quark Coefficients
Photon u d e g m a t b s c u d e g m a t b s c
\mbox{\fontsize{14}{18}\selectfont $ \gamma _{\sf{e} } $} 4 4 4 4 4 4
\mbox{\fontsize{14}{18}\selectfont $ \gamma _{\sf{t} } $} 4 21 2 4 21 2
\mbox{\fontsize{14}{18}\selectfont $ \gamma _{w} $} 4 5 2 2 4 5 2 2
\mbox{\fontsize{14}{18}\selectfont $ \gamma _{c} $} 4 51 2 5 4 51 2 5


Icons
electronic photon

\mbox{\fontsize{12}{14}\selectfont $ \gamma_{\sf{e}} $}

e e
g g g g
e d d d d e
e d d d d e
g g g g
e e


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