| _version_ | 1866901891264282624 |
|---|---|
| author | Lev Kolmohorov |
| author_facet | Lev Kolmohorov |
| contents | <p>The preprint introduces <strong>Archematics</strong>, a pre-physical foundational framework with the conditions under which lawful, stable and composed structures can emerge at all. This work addresses a prior question: why any structures, physical laws, representations, or formal structures emerged at all. </p> <p>The central claim is that <strong>stability is not free</strong>: any consistent stable structure must export its own degrees of freedom(entropy) in order to preserve its structure across interactions or time. From this single constraint, the following is derived: <strong>Chaopoiesis</strong> as a process of stabilisation of emergent structures, <strong>Primary Chaos</strong> as a foundational substrate from which Hilbert Space and QFT emerged, and <strong>Stability-Entropy Inversion Laws</strong> as rules for selection of most efficiently stabilised structures. </p> <p>Within this framework, quantum fields and mechanics, spacetime and Hilbert space are reframed not as fundamental primitives, but as emergent secondary structures. It does not alter existing physics. </p> <p>The paper is intended as a foundational preprint and the first part of a broader research program. Full mathematical formalisation and extensions are deffered to subsequent work.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_18498667 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Archematics I: Chaopoiesis and the origin of physical laws Lev Kolmohorov Mathematical physics Theoretical physics Systems Theory Artificial Life Entropy Primary Chaos Stability-Entropy Inversion Stability Ontology Archematics Emergence Physical laws Quantum field theory Hilbert space <p>The preprint introduces <strong>Archematics</strong>, a pre-physical foundational framework with the conditions under which lawful, stable and composed structures can emerge at all. This work addresses a prior question: why any structures, physical laws, representations, or formal structures emerged at all. </p> <p>The central claim is that <strong>stability is not free</strong>: any consistent stable structure must export its own degrees of freedom(entropy) in order to preserve its structure across interactions or time. From this single constraint, the following is derived: <strong>Chaopoiesis</strong> as a process of stabilisation of emergent structures, <strong>Primary Chaos</strong> as a foundational substrate from which Hilbert Space and QFT emerged, and <strong>Stability-Entropy Inversion Laws</strong> as rules for selection of most efficiently stabilised structures. </p> <p>Within this framework, quantum fields and mechanics, spacetime and Hilbert space are reframed not as fundamental primitives, but as emergent secondary structures. It does not alter existing physics. </p> <p>The paper is intended as a foundational preprint and the first part of a broader research program. Full mathematical formalisation and extensions are deffered to subsequent work.</p> |
| title | Archematics I: Chaopoiesis and the origin of physical laws |
| topic | Mathematical physics Theoretical physics Systems Theory Artificial Life Entropy Primary Chaos Stability-Entropy Inversion Stability Ontology Archematics Emergence Physical laws Quantum field theory Hilbert space |
| url | https://doi.org/10.5281/zenodo.18498667 |