PulseExploreJournal ClubDebatesTrendingResearchersJournals
Instagram
HomeExploreJournal ClubTrending
Synapse
⌘+K
Synapse
February 9, 20260 citationsOpen Access

A Field-Closure-Based Reinterpretation of the Three-Body Problem - Applying dynamical π(t), CNBIT and triad closure

View Full Paper
CPCsongor Petkes

Key Points

  • The aim is to reinterpret the three-body problem through the concepts of field closure and decision-making dynamics.
  • Introduced definitions for field state and non-closed dynamical state.
  • Developed the Null Closure and Wave Closure principles.
  • Defined the dynamical π(t) phase operator and CNBIT as stability measures.
  • Outlined the concept of triad and triadcycle operators for closure analysis.
  • Established that chaotic behavior correlates with sequences of decision phases.
  • Quantified stability in terms of closed, borderline, and non-closed states.
  • Reinterpreted unsolvable trajectory requests as violations of closure criteria rather than instabilities.

Abstract

Abstract: This paper interprets the three-body problem not as a search for trajectory solutions but as a structure of field closure and decision. We introduce the definitions of field state and non-closed dynamical state, the Null Closure and Wave Closure principles, and the non-geometric invariant character of closure. The dynamical π(t) time–phase operator describes phase distortion; CNBIT (Coherent Nano-Bit Information Threshold) as a physical–informational energy unit provides a stability and decision threshold, and stability is quantized (closed / borderline / non-closed). The formal definition of the triad and the triadcycle operator allow the closure residual (∆ψ) and chaos to be interpreted as triad closurefailure. Decision phases are the operative consequences of non-closure; chaotic behaviourappears as a sequence of decision phases. The paper does not supply closed-form trajectorysolutions for general initial conditions; unsolvability is interpreted within the framework of non-closure (violation of the closure criterion), not as instability or numerical failure.

Ask AI
Helpful
Bookmark
Share
View Full Paper

Cite This Study

Csongor Petkes (2026) studied this question.

synapsesocial.com/papers/69897a06f0ec2af6756e836fhttps://doi.org/10.5281/zenodo.18513203
Ask AI
Helpful
Bookmark
Share
View Full Paper