# Beta Field Theory

1. Dec 31, 2003

### Orion1

Thompson Scattering is photon scattering from a Beta Particle Surface.

Beta particle mass is a fundamental nuclear particle with a beta-wave orbital energy field. The Beta nuclear particle has volume.

$$r_e = \frac{ \hbar \alpha}{M_e c}$$
$$r_e = 2.817E-15 m$$

The wavelength of the beta-wave orbital energy field is equal to the Compton Wavelength(Wave-Bar) and is NOT the Beta Nuclear Radius.
W_c = 3.861*10^-13 m

The beta-wave orbital energy field has zero mass and is composed of pure electromagnetic field energy and has volume.

Measured Beta Thompson Scattering Cross Section:
$$\sigma_e = 6.652E-29 m^2$$

Classical Thompson Scattering Cross Section: (Circle)
$$\sigma_e = \pi r_e^2$$
$$\sigma_e = \pi \left( \frac{ \hbar \alpha}{M_e c} \right)^2$$
$$\sigma_e = 2.494E-29 m^2$$

Classical Thompson Scattering Cross Section: (Ellipse)
$$r_a \geq r_b$$
$$\sigma_e = \pi r_a r_b$$
$$\sigma_e = \pi \left( \frac{ \hbar \alpha}{M_e c} \right) r_a$$
$$r_a = \frac{ \sigma_e}{\pi r_e}$$
$$r_a = \frac{ \sigma_e M_e c}{ \pi \hbar \alpha}$$
$$r_a = 7.514E-15 m$$
$$r_b = 2.817E-15 m$$

Beta Surface Eccentricity:
$$e_e = \frac{ \sqrt{r_a^2 - r_b^2}}{r_a}$$
$$e_e = 0.927$$

$$r_c = e_e r_a$$
$$r_c = 6.965E-15 m$$
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$$r_\beta = r_0 A_\beta^.(1/3)$$
$$r_\beta = r_0 \left(M_e N_a \right)^.(1/3)$$
$$r_\beta = 9.823E-17 m$$

r_0 = 1.2E-15 m

Semi-Classical Beta Nuclear Radius has been confirmed via Hard Beta Nuclear Scattering.

Theoretical:
The Beta Nucleus is composed of three Anti-Rishon Preons:
(-T,-T,-T)

Beta Nucleus is composed of three Anti-Rishon charges with three Colour Charges with a net White Colour Charge:
(-1/3 + -1/3 + -1/3) = -1

Colour Charges:
(-R + -G + -B) = White
(Anti-Red + Anti-Green + Anti-Blue)

$$r_\Delta = r_0 \left( \frac{M_e N_a}{3} \right)^.(1/3)$$
$$r_\Delta = 6.811E-17 m$$
Preons cannot exist beyond a radius of $$r_\Delta$$