Top Quark Decay in Quantized Superfluid Model

Top Quark Decay in Quantized Superfluid Model

Model Definition

Energy: $( E(n) = 234.5 \times n )$ MeV

Top Quark: $( n = 736 ), ( E = 172,512 , \text{MeV} \approx 172.5 , \text{GeV} ) $

W Boson: $( n = 342 ), ( E = 80,179 , \text{MeV} \approx 80.2 , \text{GeV} )$

Proton: $( n = 4 ), ( E = 938 , \text{MeV} )$

Decay rule: $( n_{\text{initial}} = n_1 + n_2 + \cdots + n_k )$

Primary Decay

$[ t (n = 736) \rightarrow W^+ (n = 342) + b (n = 394) ]$

$( n_b = 736 - 342 = 394 )$

$( E(394) = 92,393 , \text{MeV} \approx 92.4 , \text{GeV} ) (vs. ( b ) mass ~4.2 GeV, possible composite state)$

W Boson Decay

$[ W^+ (n = 342) \rightarrow \text{jets/leptons} ]$

Hadronic: ( n = 342 ) splits into quarks, hadronizing to protons (( n = 4 )) + others.

Example: Not directly divisible by 4, but jets produce multiple ( n = 4 ) states.

Bottom Quark/State Decay

$[ n = 394 \rightarrow \text{jet} ]$

Possible: $( 394 \approx 98 \times 4 + 2 ) (98 protons + remainder)$.

Collision Context

Proton 1$ (( n = 4 ))$ → Top Quark $(( n = 736 ))$ via collision energy.

Proton 2$ (( m = 4 ))$ → additional protons or spectators.

Full Decay to ( n = 4 )

Total $( n = 736 )$ can be 184 protons $(( 184 \times 4 = 736 ))$.

Realistic chain: $( 736 \rightarrow 342 + 394 )$, then jets yield protons $(( n = 4 ))$ summing to 736 with other particles.