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June 1, 20260 citationsOpen Access

Coherence as the Universal Attractor: A Cross Domain Loop Operator in Movement, Cognition, and Evolution

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DBDenis Bailey

Key Points

  • The research aims to demonstrate that coherence serves as a common structural operator across movement, cognition, and evolution.
  • Analyzed three components of adaptive systems: orthogonal oscillations, return cycle, and central attractor.
  • Identified dysfunctions in systems as failures in loop integrity and coherence restoration.
  • Developed a unified framework for diagnostics and theoretical applications across domains.
  • Dysfunctions linked to failures in timing and cycle integrity, leading to instability in adaptive systems.
  • Coherence identified as the gravitational center of recursive processes, crucial for system stability.
  • Introduced the concept of figure-8 trajectories to illustrate the dynamic restoration of coherence.

Abstract

Coherence as the Universal Attractor argues that adaptive systems across domains—movement, cognition, and evolution—share a common structural operator. Stability does not arise from static form but from a looped dynamic built from three components: two orthogonal oscillations, a return cycle, and a central attractor. When these elements interact, they generate a figure‑8 trajectory that continually restores coherence. In human movement, this operator appears as the lumbar loop; in cognition, as the exploratory–evaluative cycle anchored by the self‑model; and in evolution, as the variation–selection loop stabilized by organismal coherence. The paper shows that dysfunctions in these systems can be understood as failures of loop integrity—timing collapse, attractor weakening, return‑cycle disruption, or compensatory loops. By identifying coherence as the gravitational center of recursive processes, the paper provides a unifying framework for diagnostics, system design, and cross‑domain theory. The result is a structural account of adaptive stability in which coherence is not merely a property of systems but the attractor around which they continually orbit.

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Cite This Study

Denis Bailey (2026) studied this question.

synapsesocial.com/papers/6a1d22f702fbce91306389b5https://doi.org/10.5281/zenodo.20469416
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