Bozon #3

Proton Model as Quantized Superfluid Vortex

The proton is modeled as a quantized superfluid vortex with mass \( m = m_p \), velocity \( v = c \), and quantum number \( n = 4 \). Energy levels are \( E_n = 234.568 \cdot n \, \text{MeV} \), incorporating quantum numbers \( l \), \( m_l \), \( q \), \( v \), and \( t \).

Energy Levels

n	E_n (MeV)	Notes
1	234.568
2	469.136
3	703.704
4	938.272	Proton rest energy
5	1172.84	Approx. Δ(1232) (1232 MeV)
6	1407.408	Approx. N(1440) (1440 MeV)
7	1641.976	Approx. Δ(1600) (1600 MeV)
533	124,999.784	Higgs boson (125,000 MeV)

Quantum Transitions

Energy difference: \( \Delta E = 234.568 \cdot \Delta n \, \text{MeV} \)

Δn	ΔE (MeV)	Correlation
1	234.568	Approx. Δ(1232) excitation (294 MeV)
2	469.136	Approx. N(1440) excitation (502 MeV)
3	703.704	Approx. Δ(1600) excitation (662 MeV)

Proton Radius

Radius may scale as \( r_n \propto n \). At \( n = 4 \), \( r_4 = r_p \approx 0.84 \, \text{fm} \). Higher \( n \) suggests larger sizes for resonances.

Total Quantum States

From \( n = 1 \) to 533, there are 533 base states. With \( l \), \( m_l \), etc., total states may reach 142,311 or more. So, the odds of getting a Higgs Bozon is $ <= {1\over 142,311}$

SVT Integration

In SVT, particles are vortices in a superfluid vacuum. The proton (\( n = 4 \)) and resonances are quantized vortex states, aligning with SVT principles.