Causal Topology: From the Hodge Conjecture to the Recursive Stability Principle of the Universe

Causal Topology: Designing Recursive Civilization presents a groundbreaking theoretical framework for understanding the interplay between geometric structures, causality, and complex systems. Drawing upon concepts from thermodynamics, recursive systems theory, and symbolic interactionism, this work offers a novel approach to the design and analysis of stable, resilient, and adaptive systems across physical, biological, social, and cultural domains. The theory defines causal geometry as the study of stable causal configurations within and between systems, proposing that these structures are recursively embedded across multiple layers of interaction. By exploring concepts such as dimensional stacking, fractal causality, and meta-systems, this work provides insights into how systems evolve, self-correct, and maintain alignment in the face of entropy and collapse. The framework introduces new principles for designing causal civilizations, emphasizing the recursive alignment of subsystems and the engineering of stability through feedback, redundancy, and corrigibility. Ultimately, this research offers a universal lens for understanding systemic resilience and the long-term sustainability of complex, interconnected worlds—whether biological, technological, or civilizational.

Publication Details

Journal
Open Science Framework
Published
2025-01-01
DOI
https://doi.org/10.17605/osf.io/6yvqf
Primary Topic
Space Science and Extraterrestrial Life
Type
article
Field-Weighted Citation Impact
0.00
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article

Causal Topology: From the Hodge Conjecture to the Recursive Stability Principle of the Universe

Open Science Framework
Space Science and Extraterrestrial Life
article

Causal Topology: From the Hodge Conjecture to the Recursive Stability Principle of the Universe

article en

Abstract

Causal Topology: Designing Recursive Civilization presents a groundbreaking theoretical framework for understanding the interplay between geometric structures, causality, and complex systems. Drawing upon concepts from thermodynamics, recursive systems theory, and symbolic interactionism, this work offers a novel approach to the design and analysis of stable, resilient, and adaptive systems across physical, biological, social, and cultural domains. The theory defines causal geometry as the study of stable causal configurations within and between systems, proposing that these structures are recursively embedded across multiple layers of interaction. By exploring concepts such as dimensional stacking, fractal causality, and meta-systems, this work provides insights into how systems evolve, self-correct, and maintain alignment in the face of entropy and collapse. The framework introduces new principles for designing causal civilizations, emphasizing the recursive alignment of subsystems and the engineering of stability through feedback, redundancy, and corrigibility. Ultimately, this research offers a universal lens for understanding systemic resilience and the long-term sustainability of complex, interconnected worlds—whether biological, technological, or civilizational.

Open Science Framework
Openalex Percentile: Top 60%
Space Science and Extraterrestrial Life
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Causal Topology: From the Hodge Conjecture to the Recursive Stability Principle of the Universe · Open Science Framework (2025) | TGRS Research Map | TGRS