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Gravity as a Result of Information Rules

A plain-language version of “Scale-Invariant Information Thermodynamics Proof”

2 min readNo jargon, no mathematicsPhysics

The short version

This paper builds a new theory. It says gravity comes from information spread through space. It also says all forces of nature are one force at very high energy. The paper lists ways to test these ideas.

Starting ideas

The paper begins with two rules. First, the laws of physics stay the same when we change the size of space at each point. Second, the disorder at the edge of a black hole is the same as a fixed number times an information measure. The paper defines an information field. This field tells how much disorder sits in each bit of space. When this field is the same as one, the old black hole rules hold.

Gravity from heat rules

Heat going in is the same as temperature times change in disorder. The proof uses energy moving through space, the temperature felt by a speeding observer, and how space bends. The key step: size invariance forces the information field to stay flat. Set it to one. Force times distance moved is the same as temperature times change in disorder. For a round mass, this gives the usual pull.

All forces as one flow

The paper adds a third rule. Total information stays fixed in a closed system. Each force gets its own information flow. This flow means bits of organized structure move from place to place. The flows keep a simple balance. Gravity, light, strong force, and weak force each match a way the information field stays unchanged. At very high energy, all force strengths meet at one value. This happens where information symmetry is fullest. The paper says the Higgs field, which is what gives particles their mass, breaks this full symmetry. Mass then links to information content.

Ways the theory could fail

The paper gives concrete tests. Gravity waves, which are ripples in space itself, might show six types, not two. Black hole images might differ from the standard shape. Higgs particle behavior might show mixing with another field. Protons might decay, with a set lifetime. Early gravity waves might stay very small. Dark matter, the unseen stuff that holds galaxies together, might spread evenly in galaxy centers, not pile up. Each test has a clear fail point.

What the math checks

The paper checks two things. First, particle content cancels unwanted effects. This keeps information flow whole. Second, the full action, which is the total of all motion and energy rules, stays unchanged under size shifts. No mass terms appear. A special field with a fourth-power rule keeps this true.

What this work does not show

The paper says its framework is ready for experiment. It does not claim any test has already passed. It does not prove the unified fixed point, where all forces become one, exists in nature. It does not show how to build the full theory without gaps. The predictions for 2040 and beyond leave the theory open to failure until then.

Words used here

disorder
a measure of how mixed or spread out information is, like a messy room having more ways things could be arranged
size invariance
the idea that physics looks the same when you stretch or shrink space at any point
information field
a value at each point in space that tells how much organized structure sits there
unified fixed point
a special high-energy state where all forces act as one

Learn more in plain language

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For specialists: the technical digest, quoted from the paper

In the paper's words

We derive precise, falsifiable formalisms showing how gravity emerges from scale-invariant information dynamics and how all fundamental forces unify under a single information-theoretic principle. The framework is explicitly falsifiable via observational signatures. Axiom 1 (Local Scale Invariance).

The abstract, verbatim, and its opening sentence is the claim. Every line below is quoted from the text.

Numbers it reports

  1. Each fundamental force corresponds to a symmetry of the information measure $\kappa$: Force Symmetry Group Information Current Field Equation Electromagnetism $U(1)$ $J^\mu_{\text{EM}} = q \bar{\psi} \gamma^\mu \psi$ $\partial_\nu F^{\mu\nu} = \mu_0 J^\mu_{\text{EM}}$ Strong $SU(3)$ $J^{\mu a}_{\text{strong}} = g_s \bar{q} \gamma^\mu T^a q$ $D_\nu G^{\mu\nu a} = J^{\mu a}_{\text{strong}}$ Weak $SU(2)$ $J^{\mu I}_{\text{weak}} = g_w \bar{\psi} \gamma^\mu \tau^I \psi$ $D_\nu W^{\mu\nu I} = J^{\mu I}_{\text{weak}}$ Gravity Diffeomorphism $J^\mu_{\text{grav}} = T^{\mu\nu} u_\nu$ $G_{\mu\nu} = 8\pi G T_{\mu\nu}$ Theorem 1 (Unification via RG Fixed Point).

    from II.
  2. Dilaton–Higgs Mixing : - Prediction : Higgs couplings suppressed by $\cos\theta$, with $\sin\theta = \sqrt{\xi_H / (\xi_H + \xi_\sigma)}$. - Test : HL-LHC will measure $\mu_{h\gamma\gamma} = \sigma / \sigma_{\text{SM}}$ to 2% precision. - Falsification : $\mu_{h\gamma\gamma} = 1 \pm 0.02$ rules out significant mixing.

    from III.
  3. The total action is: $$ S = \int d^4x \sqrt{-g} \left[ -\alpha C_{\mu\nu\rho\sigma} C^{\mu\nu\rho\sigma} + \mathcal{L}_{\text{GUT}}(H, \psi, A_\mu) + \mathcal{L}_{\text{dilaton}} \right], $$ where $\mathcal{L}_{\text{GUT}}$ is scale-invariant (no $\mu^2$ terms), and $\mathcal{L}_{\text{dilaton}} = \frac{1}{2} (\partial \sigma)^2 - V(\sigma)$ with $V(\sigma) = \lambda \sigma^4$.

    from IV. Mathematical
  4. Following Jacobson (1995), but generalized for variable $\kappa$: Energy Flux : For a local Rindler horizon with tangent vector $\xi^\mu$, the energy flux is: $$ \delta Q = \int T_{\mu\nu}^{\text{(matter)}} \xi^\mu d\Sigma^\nu. \tag{3} $$ Temperature : Unruh temperature for acceleration $a = \sqrt{\xi^\mu \xi_\mu} / \delta$ is: $$ T = \frac{\hbar a}{2\pi c k_B}. \tag{4} $$ Entropy Change : From (1), the area change $\delta A$ induces: $$ dS = k_B \kappa \frac{\delta A}{4\ell_P^2} = \frac{k_B c^3 \kappa}{4G\hbar} \delta A. \tag{5} $$ Raychaudhuri Equation : For null geodesics, $\delta A = -\int R_{\mu\nu} \xi^\mu d\Sigma^\nu$ to first order.

    from I.
  5. Primordial Gravitational Waves : - Prediction : Scale-invariant initial conditions suppress tensor-to-scalar ratio: $r \lt 0.01$. - Test : CMB-S4 will measure $r$ to $\sigma(r) = 0.001$. - Falsification : $r \gt 0.01$ rules out scale-invariant inflation.

    from III.

How it is done

  1. As Scale-Invariant Information Thermodynamics and Unification of Forces Author: Rowan Brad Quni-Gudzinas Affiliation: QNFO Contact: rowan.quni@qnfo.org ORCID: 0009-0002-4317-5604 ISNI: 0000 0005 2645 6062 DOI: https://papers.qnfo.org/papers/scale-invariant-information-thermodynamics-proof/ Publication Date: 2025-09-28 Version: 1.0 We derive precise, falsifiable formalisms showing how gravity emerges from scale-invariant information dynamics and how all fundamental forces unify under a single information-theoretic principle.

    from Gravity
  2. Each fundamental force corresponds to a symmetry of the information measure $\kappa$: Force Symmetry Group Information Current Field Equation Electromagnetism $U(1)$ $J^\mu_{\text{EM}} = q \bar{\psi} \gamma^\mu \psi$ $\partial_\nu F^{\mu\nu} = \mu_0 J^\mu_{\text{EM}}$ Strong $SU(3)$ $J^{\mu a}_{\text{strong}} = g_s \bar{q} \gamma^\mu T^a q$ $D_\nu G^{\mu\nu a} = J^{\mu a}_{\text{strong}}$ Weak $SU(2)$ $J^{\mu I}_{\text{weak}} = g_w \bar{\psi} \gamma^\mu \tau^I \psi$ $D_\nu W^{\mu\nu I} = J^{\mu I}_{\text{weak}}$ Gravity Diffeomorphism $J^\mu_{\text{grav}} = T^{\mu\nu} u_\nu$ $G_{\mu\nu} = 8\pi G T_{\mu\nu}$ Theorem 1 (Unification via RG Fixed Point).

    from II.

What would falsify it

  1. As Scale-Invariant Information Thermodynamics and Unification of Forces Author: Rowan Brad Quni-Gudzinas Affiliation: QNFO Contact: rowan.quni@qnfo.org ORCID: 0009-0002-4317-5604 ISNI: 0000 0005 2645 6062 DOI: https://papers.qnfo.org/papers/scale-invariant-information-thermodynamics-proof/ Publication Date: 2025-09-28 Version: 1.0 We derive precise, falsifiable formalisms showing how gravity emerges from scale-invariant information dynamics and how all fundamental forces unify under a single information-theoretic principle.

    from Gravity
  2. The framework is explicitly falsifiable via observational signatures.

    from Gravity
  3. Falsifiability: Concrete Observational Signatures The framework makes quantitative, falsifiable predictions : A.

    from III.

Where the claim stops

  1. Assume the Clausius relation $\delta Q = T dS$ holds for all local causal horizons.

    from I.

Where to read

  1. I.463 words · 2 min
  2. II.312 words · 1 min
  3. III.295 words · 1 min
  4. IV. Mathematical102 words · 1 min

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