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May 8, 20260 citationsOpen Access

Holographic Residual Dark Matter: A Non-Particle Residual Geometric Framework for Cold-Dark-Matter Phenomenology

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MCMing-Ko ChungNational Taipei University of Technology

Key Points

  • The aim is to explore a theoretical framework for cold dark matter using geometric principles instead of particle physics.
  • Introduced Holographic Residual Dark Matter as an extension within holographic cosmology.
  • Proposed inflation as a projection path for holographic seed completion.
  • Analyzed apparent motion within a quasi-topological context without identifying it with known defects.
  • HRDM provides a new perspective on non-luminous gravitational effects traditionally modeled by particles.
  • The lock-in state facilitates the emergence of a classical metric from holographic principles.
  • Geometric redistribution is posited over particle transport for understanding the motion of residual effects.

Abstract

Holographic Residual Dark Matter (HRDM), also referred to in this file set as IHRM, is proposed as a non-particle residual geometric framework for phenomena traditionally modeled by cold dark matter. The theory does not deny cold-dark-matter phenomenology; instead, it asks whether non-luminous gravitational effects attributed to particle dark matter may arise from a residual geometric response associated with holographic projection. This v1.1 update clarifies that HRDM is a focused extension within holographic cosmology rather than a replacement of holographic cosmology as a whole. It interprets inflation as the necessary projection-surface completion path by which a pre-geometric holographic seed reaches the minimum information surface-area condition required for projection lock-in. The lock-in state produces an emergent classical metric while freezing finite-area projection mismatches into the residual geometric sector X. The update also clarifies that the apparent motion of X should be understood as geometric redistribution rather than particle transport, and that quasi-topological language is used only as a mathematical supplement for describing global residual constraint and local redistribution, not as an identification of X with a known topological defect or soliton.

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Cite This Study

Ming-Ko Chung (2026) studied this question.

synapsesocial.com/papers/69fd7fcdbfa21ec5bbf0869bhttps://doi.org/10.5281/zenodo.20045575
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