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This sub-programme investigates how admissible ${SU}(2)$ structures can generate quantum mechanical properties without assuming existing quantum postulates.

July 21, 2026Open Access

The Quantum Structure Sub-Programme

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This sub-programme investigates how admissible ${SU}(2)$ structures can generate quantum mechanical properties without assuming existing quantum postulates.
Derives results from admissibility constraints of binary icosahedral group ${2I}$ and Weil representation ${V_ ho}$.
Analyzes phase coherence and correlations in the admissible fibre.
Extends findings to various admissible sectors for universal spin-$j$ generalizations.
Proved phase coherence of the admissible fibre in the ${SU}(2)$ sector.
Establishes the singlet correlator $E( ext{a}, ext{b}) = - ext{a}ullet ext{b}$ and the Tsirelson bound $|S_{ ext{CHSH}}| ext{≤} 2 ext{√2}$.
Identified ${SU}(2)$ as a stable fixed point in the admissibility flow.

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Randomized trial explores quantum mechanics structures in ${SU}(2)$ sector, suggesting new pathways for understanding.

Cite This Study

Jérôme Beau (2026) studied this question.

synapsesocial.com/papers/6a5f0bc586a4235cc161950c https://doi.org/10.5281/zenodo.21440021

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The Quantum Structure Sub-Programme

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The Quantum Structure Sub-Programme

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Implication

Cite This Study

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