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Theory Paper

Theory of Compressive Realism: Open Systems, Viability, and Regime-Indexed Laws as Stable Compressions

Vareon Research

Vareon Inc. · Vareon Limited · January 2026

The Problem

Epistemology and ontology have been treated as separate domains for centuries. What counts as “real” and what counts as “knowable” are debated in different literatures, by different communities, with different standards of evidence.

Meanwhile, physics treats some laws as metaphysically fixed — symmetries of nature, conservation principles, the structure of spacetime — while others are regarded as effective approximations valid only within certain energy scales or coupling regimes. There is no unified criterion for when a “fundamental” law should be demoted to an effective one, or when an effective law has earned the right to be treated as fundamental.

The result: interpretive disputes that cannot be resolved empirically, silent goalpost moves in theoretical physics, and no operational protocol for when a law's status should change. String theory, loop quantum gravity, and their competitors disagree not just on answers but on what would count as an answer. The philosophy of science offers no auditable procedure. Physics offers no self-correcting revision protocol.

The Theory

The Theory of Compressive Realism proposes a single operational framework that unifies epistemology and ontology. The core claim:

Reality is best modeled as an open, non-equilibrium network. Anything that endures does so by maintaining itself within a viable regime — through resource throughput and feedback, or metastable constraints. The regularities we call “laws” are the most stable, consistent compressions of boundary-accessible information within an observer's accessible domain.

What is real is what earns its status through audited compression. What is knowable is what can be compressed within declared regime bounds. Epistemology and ontology collapse into a single audit trail.

The same logic extends to machine observers. AI systems are not outside the framework; they are a new observer class with higher bandwidth, longer memory, and faster compression search than human beings. They may surface lawful regularities that humans would not propose unaided and may not immediately understand, but in TCR those laws still stand or fall on audited compression, regime discipline, and reproducibility.

18 Operational Commitments

C1Open-System Default
C2Viability Before Truth
C3Boundary-Accessible Information
C4Compression as Law
C5MDL with Regime Penalty
C6Regime Tuple Indexing
C7Thermodynamic Ledger Layer
C8Geometry as Earned Layer
C9Three-Level Revision Protocol
C10Auditable Compression
C11No Metaphysical Anchors
C12Drift-Aware Laws
C13Observer-Coupled Domains
C14Falsifiability via Compression Loss
C15Entropy as Bookkeeping
C16Scale-Relative Ontology
C17Constraint as Structure
C18Regime Contracts Are Non-Negotiable

Three Revision Levels

TCR defines a strict hierarchy for how scientific knowledge is revised. Each level carries increasing penalty because it disrupts more of the existing compression stack.

LevelNameScopePenaltyExample
L1Law UpdateWithin fixed regime and ledgerLowestUpdating a coupling constant, refining a spectral fit within declared precision bounds
L2Ledger UpdateChanges thermodynamic accountingMediumRevising entropy definitions, adopting new information-theoretic measures, updating admissible transformations
L3Microphysics UpdateChanges foundational constraintsHeaviestModifying symmetry groups, revising spacetime signature, altering quantization rules

Core Contributions

Regime Contracts

All claims are conditioned on explicit regime tuples R = (Y, S, π, N, B, U). Nothing is claimed without declaring what is measured, how, at what precision, with what noise model, what boundary conditions, and what unresolved degrees of freedom. This eliminates silent scope creep in theoretical claims.

Thermodynamics as Revisable Ledger

Thermodynamics is not a force law. It is an unusually stable but revisable constraint — a bookkeeping scheme on entropy and information measures under admissible transformations. Its extraordinary stability is explained, not assumed: it survives because it compresses virtually all macroscopic regimes at minimal description length.

Geometry as Earned Layer

Space, time, and gravity are not assumed as background structure. They are earned when geometric codes provide stable, penalized compression gains over non-geometric alternatives within an observer’s accessible domain. If geometry does not earn its keep, the framework proceeds without it.

Laws as Compressions

Scientific laws are regime-indexed minimum description length (MDL) solutions. They are the shortest programs that reproduce boundary-accessible data within declared precision, noise, and scale constraints. They can drift as regime constraints evolve — and the framework predicts when and how they should.

AI as a New Observer Class

AI systems count as physical observers with higher bandwidth, longer memory, and faster compression search than unaided humans. Within declared regime contracts they can discover stable compressions more quickly and may surface valid but initially non-intuitive laws whose status depends on auditability and reproducibility, not immediate human familiarity.

Interpretive Extensions

TCR derives 13 theorems that reinterpret major physical phenomena as consequences of the compression framework. Each theorem is regime-indexed, falsifiable through compression-cost analysis, and carries explicit revision conditions.

T1

Light as audited information channel

T2

Photon mass bound from compression cost

T3

Gravity as earned metric layer

T4

Cosmological constant as compression residual

T5

Time direction as compression asymmetry

T6

Black holes as boundary-saturated configurations

T7

Hawking radiation as ledger rebalancing

T8

Wormholes as earned topology under compression

T9

Quantum entanglement as irreducible constraint compression

T10

Measurement as regime-coupled decompression

T11

Dark energy as ledger drift residual

T12

Symmetry breaking as regime-boundary compression transition

T13

Unification hierarchy from compression depth ordering

Five Empirical Programs

TCR is not purely philosophical. It specifies five concrete empirical programs — each designed to test a different layer of the framework and each carrying explicit falsification conditions.

ProgramNameTargetMethod
AMaintenance SignaturesDetect viability maintenance signatures in driven systemsMeasure compression stability of constrained vs. unconstrained subsystems across perturbation sweeps
BGeometry StabilityTest whether geometric laws earn stable compression gainsCompare penalized MDL of geometric vs. non-geometric models across scale regimes
CDrift AttributionAttribute apparent law drift to regime-boundary changesTrack compression residuals across cosmological redshift bins to separate genuine law drift from boundary evolution
DLedger RevisionIdentify conditions under which thermodynamic ledger requires L2 updateProbe extreme-scale systems (black hole analogues, quark-gluon plasma) for ledger accounting failures
EMicrophysics RevisionBound conditions for L3-level microphysics updateSearch for compression anomalies at Planck-scale proxies that resist L1 and L2 absorption

What TCR Claims — and Refuses to Claim

Claims

  • Laws are regime-indexed compressions, not metaphysical fixtures
  • Thermodynamics is a revisable ledger, not a force law
  • Geometry must earn its status through compression gains
  • AI systems can act as higher-bandwidth observers and discover lawful compressions before humans can fully interpret them
  • Every claim carries explicit regime bounds and revision conditions
  • A strict three-level revision protocol governs all updates

Refuses to Claim

  • That any law is permanently fundamental
  • That compression is the "true nature" of reality in a metaphysical sense
  • That the framework itself is exempt from revision
  • That any specific physical theory is correct — only that it currently compresses well
  • Access to observer-inaccessible information

Read the Full Paper

The complete theory paper with all 18 operational commitments, 13 interpretive theorems, full derivations, and five empirical programs.

Read the full paper

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