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April 4, 20260 citationsOpen Access

From Dual‑Lattice Microstructure to Cosmic Dynamics

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RHR. D. Howard

Key Points

  • The aim is to derive a minimal effective action for the Honeyverse dual-lattice system and its implications for cosmic dynamics.
  • Constructed an effective action with three key terms: curvature, HU/ghost mismatch, and holographic constraint.
  • Varied the action concerning the metric and ghost degrees of freedom to derive cosmological relations.
  • Examined relations like holographic saturation and effective cosmological constant arising from the dual-lattice system.
  • Demonstrated that the dual-lattice architecture leads to observed cosmic acceleration.
  • Derived conditions for effective cosmological constants and holographic saturation.
  • Fixed the doubling depth at k = 204 as a significant characteristic of the system.

Abstract

Paper 5 of 8 This paper constructs a minimal effective action for the Honeyverse dual‑lattice system and shows that the key relations of the ΛCE series — including Λ = 2⁻²ᵏ, holographic saturation, and the emergent Friedmann equation — arise as variational consequences rather than assumptions. The action includes only three terms: a curvature term, a HU/ghost mismatch term, and a holographic constraint. The same action also suppresses gradients in the mismatch field, ensuring that smooth continuum geometry emerges dynamically from the dual‑lattice microstructure. By varying the action with respect to the metric and ghost degrees of freedom, the paper derives both the effective cosmological constant and the holographic saturation condition Nghost = Sₕolo. This demonstrates that the dual‑lattice architecture naturally produces the observed cosmic acceleration and fixes the doubling depth at k = 204. v1

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Cite This Study

R. D. Howard (2026) studied this question.

synapsesocial.com/papers/69d0af9a659487ece0fa5a04https://doi.org/10.5281/zenodo.19325652
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