This theoretical exploration proposes a geometric approach to dark matter in the universe, suggesting new interpretations of gravity and spacetime completeness.
Peekaboo. What if dark matter was never a missing particle problem? What if the universe has been showing us excess gravity all along — not as evidence of invisible matter, but as evidence that visible spacetime itself is incomplete? In this work, we propose a unified geometric framework connecting dark matter, black holes, symmetry restoration, hidden sectors, and dimensional sufficiency. Singularities are reinterpreted not as physical infinities, but as regions where spacetime reaches a critical limit in its capacity to geometrically encode compression. Under extreme curvature, black holes become symmetry restoration thresholds: interfaces where hidden sectors, mirror structures, and non-collapsed components of the cosmological wave function may reconnect with observable reality. Rather than introducing a new invisible substance, dark matter is treated as hidden geometric capacity — gravitationally active degrees of freedom that remain observationally dark. This framework preserves the empirical success of ΛCDM while shifting its ontology from unseen particles to incomplete geometric visibility. Dark matter may not be missing matter, but missing geometry. Black holes do not hide matter. They reveal how incomplete visible reality always was.
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Preza et al. (2026) studied this question.
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