What if- Gravity as a superfluid phenomenon: a conceptual framework for discussion
My purpose here isn't to present a standard scientifically accurate theory, but to offer a
conceptual framework to spark discussion on alternative ways to view gravity and the
vacuum, a Philosophy in study.
The Graviton Loophole
In my view, the graviton is a leap in logic, particularly when you look at the
self-interaction loop between gravitons. While standard quantum mechanics indicates
that fields and particles are fundamentally linked I want to call on a frowned-upon theory: treating space as a fluid.
The Superfluid Sheet Metaphor
I am not talking about a normal fluid. I mean a superfluid that forms a thin sheet
through which particles can move or on which they can sit.
● When an object has zero motion, it is simply sitting on one of those sheets.
● Because it sits on these sheets, the superfluid moves toward them in an attempt
to reform the uniform, unbroken sheets that the object pierced through.
● Other objects within those sheets are then drawn along as the fluid moves to
repair the structure.
I’m not saying space is a fluid, only that it should be treated as such; the metaphor
makes it much simpler to understand.
Why Gravity Has No Particle Form
With liquids, there is a concept known as zero-point energy. Let's imagine a field as a
liquid or a gas, where a particle represents a phase change into a solid.
If we look at Helium, even at absolute zero, it doesn't freeze due to its zero-point energy.
This means you cannot treat everything by its state change.
For reference I lean towards determinism and reductionism philosophically.
To illustrate this concept, I used the following mathematical framework as a starting
point:
S\_UQG = ∫ d⁴x √(-g) \[ (c⁴/16πG) R̃(ē, K) + 1/2(∂ϕ\_S)² + Ψ̄(iℏe\^(-ϕ\_S) ē\_a\^μ γ\^a ∇\_μ - m\_eff)
⋆\_Clifford P̂\_0 Ψ + κ(Ψ̄γ\^μ γ⁵ Ψ) Z\_μ - 1/2 Z\_μ D\_Stable\^μν Z\_ν \] + ∫ d⁴x √(-g) \[ ∇\_α C̄\_ν\^μ
(δ\_β\^ν □\_g - R̃\_β\^ν) C\_μ\^α + 1/(2ξ\_gauge) (∇\_μ Ξ\_ν\^μ)² \] + ∮ d³y √(-h) ∫ d⁴x √(-g) · \[ lim ∫ (dt /
(4π t)²) e\^(-σ\_Synge(x,y)/4t - ε\_UV² Λ\_UV² t) P\_Clifford(x,y) \] · \[B ∧ F\]\_x · ( δS\_bulk/δV(x) -
(c³/4Gℏ) dA(y)/dV(x) + ∇\_α K\_ν\^α
As someone without a title in the scientific community, I ask for your input to not leave
myself to mere conjecture. I apologise for any possible misconceptions. This is my second attempt posting since the first got taken down for AI content I'm unsure if grammarly counts as such so I've made edits without the use of grammarly to inhibit further bans furthermore if the other post is still up I apologise for any second posting