Red Team vs. blue team

Color Charge: The Strong Force isn't just a "push" it involves "Color Charge" (red, green, blue). This explains why we only see three-quark (baryons) or quark-antiquark (mesons) combinations. A simple hydrodynamic "pressure" model must explain why we don't see "quadruple-proton" clusters or other exotic "pushed-together" states that fluid pressure would allow. Asymptotic Freedom: The Strong Force gets weaker at very short distances (high energy). Fluid pressure typically gets stronger as you compress a system. You would need to mathematically demonstrate how your Lagrangian $\mathcal{L}_{int}$ produces a "weakening" effect at the core of the nucleon.

Spin Statistics: A proton is spin-1/2 and an electron is spin-1/2. In quantum mechanics, combining two spin-1/2 particles must result in an integer spin (0 or 1). However, the neutron is experimentally confirmed to be spin-1/2 (a fermion). Your model must explain how a $p-e$ composite violates the addition of angular momentum. Magnetic Moment: The magnetic moment of a neutron is roughly -1.91 nuclear magnetons. If it contained an electron, the electron’s much larger magnetic moment ($\approx 1836$ times larger than a proton’s) would dominate the neutron’s signature. Historical Precedent: This was the leading theory of the neutron before 1932 (the "Nuclear Electron" hypothesis). It was abandoned because it couldn't explain why the electron didn't "fall into" the proton or why the nitrogen-14 nucleus behaved like a boson.

In standard fluid dynamics, vorticity can be any value. In Quantum Fluids (like Superfluid Helium), vorticity is quantized ($h/m$). For your model to work, the 11-particle sea must be a superfluid. Requirement: You must define why the "Collar" always takes the value of $\hbar/2$ and never $\hbar$ or $3\hbar/2$.

The Problem: The electron has a magnetic moment ($\mu_e$) about 658 times larger than the proton's. If an electron is sitting inside the neutron (even in a vortex), its massive magnetic "signal" should be visible. But the neutron’s magnetic moment is very small and negative ($-1.91 \mu_N$). The Vortex Fix? If the "Collar" of fluid is itself charged (using your $\epsilon$ coupling), and it is rotating in the opposite direction of the electron's spin, it could create a Counter-Magnetic Field. The Math Goal: The Vortex must generate a magnetic moment that "masks" the electron's $\mu_e$, leaving only the small residual value we measure. Check: Can your $\epsilon \approx 11.7$ coupling generate enough "magnetic drag" to cancel the electron’s signature?