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A New Way to Think About Information
A plain-language version of “Re‑Founding Information: An Autaxic Ontological Framework with Quantitative Illustrations”
The short version
This paper builds a unified theory of information using three natural processes. First, a system that looks the same in all directions suddenly picks one definite state. Second, things gain meaning through their links to other things. Third, differences between things do not vanish for no reason. It shows how tiny physical systems can hold unimaginably many distinct states. It also shows how conference acceptance rates reflect information bottlenecks.
Why a new theory is needed
Scientists and engineers across many fields lack a single, deep definition of "information." This forces teams to translate between different ways of measuring information. These translations waste time and cause mistakes. A unified theory would let designers of sending data using quantum particles infer limits directly from physical properties. It would let AI developers allocate resources based on principled measures rather than guesswork.
The three building blocks
The paper proposes that information arises from three processes. First, a system that looks the same in all directions suddenly picks one definite state. This is like a pencil standing on its tip falling one way or another: the balance breaks, and a distinction is born. Second, things gain meaning through their links to other things. This gives these distinctions functional significance. Third, differences between things do not vanish for no reason. These three processes form a hierarchy: from raw distinctions, to stable patterns, to linked information, to full meaning in complex adaptive systems.
Counting states in a physical system
The paper uses a published bound on a material made of many tiny magnetic elements. This material contains many tiny magnetic elements called spins. Each spin can point up or down. The paper assumes each spin has just two states. With one thousand spins, the number of possible distinct arrangements is roughly ten to the three hundred first power. This is an astronomically large number. It shows how even a modest physical system generates vast capacity through simple binary distinctions.
Measuring a scholarly bottleneck
The paper also uses published conference acceptance rates. These range from ten to twenty percent. The paper takes the simple average of these bounds, yielding fifteen percent. This figure represents how much submitted research survives peer filtering. It serves as a proxy for throughput in academic communication channels.
What this does and does not show
The framework bridges syntax and semantics in a parsimonious way. It offers a testable foundation for future work. However, the binary spin assumption is highly sensitive: multi-state spins would increase the count dramatically. The uniform acceptance distribution assumption masks real variance across venues. The paper does not account for quantum superposition, which could reduce distinguishable configurations. The framework does not show how continuous distinctions fit into the hierarchy. It does not formalise the rule that differences do not vanish for no reason within the branch of math that studies sizes of sets. It does not explore linked dynamics in biological networks. The work is purely analytical and sits at an early technology readiness level. It has not been peer reviewed.
Words used here
- a material made of many tiny magnetic elements
- a material made of many tiny magnetic elements that point up or down in disordered arrangements
- things gain meaning through their links to other things
- the way things gain meaning through their connections to other things, not through their isolated properties alone
- sending data using quantum particles
- the use of quantum particles to send data securely or efficiently
- differences between things do not vanish for no reason
- the principle that distinctions between states or objects remain stable and do not disappear without cause
- the branch of math that studies sizes of sets
- the area of math that deals with how to assign sizes to sets and spaces
Learn more in plain language
- Information theorySimple English Wikipedia
- Peer reviewWikipedia (English, more technical)
- CombinatoricsSimple English Wikipedia
This plain-language version was written by an AI model from the text of the paper and checked against plain-language rules: everyday words, no mathematics, no unexplained names. It leaves details out and can still be wrong; the paper is the source of record. To report a problem, open the paper, select the passage and choose Report.
For specialists: the technical digest, quoted from the paper
In the paper's words
The absence of a unified, ontologically grounded theory of information hampers interdisciplinary research, obscures the design of data‑centric technologies, and inflates costs in fields ranging from quantum physics to artificial intelligence. Existing syntactic accounts such as Shannon’s theory and semantic approaches remain fragmented, while proposals that treat information as a fundamental “stuff” lack clear derivations. This paper integrates the autaxic generative engine—spontaneous symmetry breaking, relational processing, and conservation of distinguishability—into a coherent ontology of information.
The abstract, verbatim, and its opening sentence is the claim. Every line below is quoted from the text.
Numbers it reports
We complement the conceptual development with two quantitative illustrations derived solely from published sources: (1) a combinatorial estimate of the configuration space of a spin‑glass system studied with up to $10^{3}$ spins, yielding $2^{1000}\approx1.07\times10^{301}$ distinct states; (2) an average conference acceptance rate computed from reported 10 %–20 % ranges, giving $15\%$ as a representative figure.
from AbstractComputation of an average conference acceptance rate from the 10 %–20 % range reported in [7] (Section 4).
from 1. IntroductionInputs (source [7]): Reported range: “acceptance rates … range between 10 % and 20 %.” Specific example: “ICSE … 13 %.” We compute the arithmetic mean $\bar{r}$ of the lower and upper bounds: $$ \begin{aligned} \bar{r} &= \frac{10\% + 20\%}{2} \\ &= \frac{0.10 + 0.20}{2} \\ &= \frac{0.30}{2} \\ &= 0.15 \; (=15\%). \end{aligned} $$ The result $15\%$ serves as a representative acceptance probability for a typical selective conference, quantifying the fraction of submitted informational artefacts that survive peer filtering.
from 4.2 Average Conference Acceptance RateResult R2 (Section 4.2): The average acceptance rate across the reported 10 %–20 % range is $\bar{r}=15\%$, providing a quantitative measure of the informational bottleneck in scholarly communication channels.
from 5. ResultsDerivation of a combinatorial bound on the number of possible spin‑glass configurations using the $10^{3}$‑spin limit reported in [2] (Section 4).
from 1. IntroductionThis underscores the need for a unifying conceptual substrate that transcends disciplinary fashions. [2] demonstrates that “algorithms from computer science have ‘broken the size barrier’ for some problems in statistical physics” and explicitly states that “with the genetic algorithm, we can study up to of order $10^{3}$ spins.” The spin‑glass model therefore supplies a concrete bound on the size of a physical system amenable to computational analysis. [3] introduces a practical pipeline for visualising research papers by extracting multi‑word terms from titles, ranking and filtering them, and embedding them in a geographic‑map metaphor.
from 2. Background and Related Work
How it is done
Derivation of a combinatorial bound on the number of possible spin‑glass configurations using the $10^{3}$‑spin limit reported in [2] (Section 4).
from 1. IntroductionThis underscores the need for a unifying conceptual substrate that transcends disciplinary fashions. [2] demonstrates that “algorithms from computer science have ‘broken the size barrier’ for some problems in statistical physics” and explicitly states that “with the genetic algorithm, we can study up to of order $10^{3}$ spins.” The spin‑glass model therefore supplies a concrete bound on the size of a physical system amenable to computational analysis. [3] introduces a practical pipeline for visualising research papers by extracting multi‑word terms from titles, ranking and filtering them, and embedding them in a geographic‑map metaphor.
from 2. Background and Related WorkOur approach proceeds in three stages: Ontological Construction – We define four hierarchical levels of information (Section 2) based on autaxic dynamics: (i) Primordial Distinctions generated by SSB, (ii) Stabilised Process‑Patterns formed through feedback and resonance, (iii) Relational Information emerging via relational processing, and (iv) Functional/Semantic Information arising in complex adaptive systems.
from 3. MethodsInputs (source [7]): Reported range: “acceptance rates … range between 10 % and 20 %.” Specific example: “ICSE … 13 %.” We compute the arithmetic mean $\bar{r}$ of the lower and upper bounds: $$ \begin{aligned} \bar{r} &= \frac{10\% + 20\%}{2} \\ &= \frac{0.10 + 0.20}{2} \\ &= \frac{0.30}{2} \\ &= 0.15 \; (=15\%). \end{aligned} $$ The result $15\%$ serves as a representative acceptance probability for a typical selective conference, quantifying the fraction of submitted informational artefacts that survive peer filtering.
from 4.2 Average Conference Acceptance Rate
What would falsify it
The autaxic framework predicts that informational capacity scales exponentially with the number of primordial distinctions.
from 6.2 Failure Modes and FalsifiabilityIf a physical system with $N$ binary degrees of freedom were shown to possess fewer than $2^{N}$ distinguishable states due to a fundamental principle that caps distinguishability, the exponential scaling claim would be falsified.
from 6.2 Failure Modes and FalsifiabilityObservation of a deviation from $2^{N}$ would falsify the primitive‑distinction counting assumption.
from 7. Practical Implications and Engineering Pathways
Where the claim stops
Assumption Sensitivity Binary spin model (each spin $\pm1$) High: multi‑state spins would increase $C$ dramatically.
from 6.1 LimitationsThe framework thus offers a parsimonious, testable foundation for future formalisation of information across disciplines, while clearly delineating its assumptions and limits.
from 8. ConclusionAssumptions are explicitly stated (binary spins, uniform acceptance distribution) and labelled as such.
from 3. Methods
Where to read
- Abstract187 words · 1 min
- 1. Introduction245 words · 1 min
- 2. Background and Related Work243 words · 1 min
- 3. Methods176 words · 1 min
- 4. Analysis201 words · 1 min
- 5. Results72 words · 1 min
- 6. Discussion206 words · 1 min
- 7. Practical Implications and Engineering Pathways236 words · 1 min
- 8. Conclusion77 words · 1 min
- Version History40 words · 1 min
- Provenance and AI Involvement225 words · 1 min
Read from the paper itself: 18 sections, 1,972 words. Nothing in this digest is written by a model; a line that is not a sentence of the paper is not shown. Have a specific question? Ask this paper.