{
  "id": "oai:papers.qnfo.org:zbw-p5-capstone",
  "slug": "zbw-p5-capstone",
  "title": "The Adelic ZBW Programme: ZBW-Majorana Hypothesis, Ostrowski-QEC Synthesis, and Cross-Programme Consilience",
  "authors": [
    "Rowan Brad Quni-Gudzinas"
  ],
  "abstract": "The structural underdetermination of the position operator in relativistic quantum mechanics -- manifested at the Archimedean place as zitterbewegung (the Newton-Wigner no-go) and at p-adic places as a discrete Bruhat-Tits observable -- arises from a single representation-theoretic origin: the Silent Parameter Principle. We prove that the truncated representation ring R(SU(2))_k is isomorphic to the character ring R(G_n+1) of the finite quotient $G_{n+1} = (\\mathbb{Z}/2^{n+1}\\math",
  "abstract_markdown": "The structural underdetermination of the position operator in relativistic quantum mechanics -- manifested at the Archimedean place as zitterbewegung (the Newton-Wigner no-go) and at p-adic places as a discrete Bruhat-Tits observable -- arises from a single representation-theoretic origin: the Silent Parameter Principle. We prove that the truncated representation ring $R(\\mathrm{SU}(2))_k$ is isomorphic to the character ring $R(G_{n+1})$ of the finite quotient $G_{n+1} = (\\mathbb{Z}/2^{n+1}\\math",
  "date": "2026-07-26",
  "first_published": "2026-07-26",
  "last_revised": "2026-07-26T00:00:00Z",
  "modified": "2026-07-26T00:00:00Z",
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  "language": "en",
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    "open-access scholarly work",
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  "quality_label": "High-quality scholarly research",
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  "url": "https://papers.qnfo.org/papers/zbw-p5-capstone",
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    "creators": [
      {
        "name": "Rowan Brad Quni-Gudzinas",
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    "titles": [
      {
        "title": "The Adelic ZBW Programme: ZBW-Majorana Hypothesis, Ostrowski-QEC Synthesis, and Cross-Programme Consilience"
      }
    ],
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    "publicationYear": "2026",
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    "dates": [
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        "date": "2026-07-26",
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        "description": "The structural underdetermination of the position operator in relativistic quantum mechanics -- manifested at the Archimedean place as zitterbewegung (the Newton-Wigner no-go) and at p-adic places as a discrete Bruhat-Tits observable -- arises from a single representation-theoretic origin: the Silent Parameter Principle. We prove that the truncated representation ring R(SU(2))_k is isomorphic to the character ring R(G_n+1) of the finite quotient $G_{n+1} = (\\mathbb{Z}/2^{n+1}\\math",
        "descriptionType": "Abstract"
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