{
  "title": "Shunya Siddhanta & Quantum Architecture",
  "subtitlePrefix": "शून्य-सिद्धान्त एवं क्वान्टम-समीकरणम् · Quantum Topology & P-Adic Time Collapse (4 chapters)",
  "badge": "Quantum & P-Adic Topology · 4 Chapters",
  "price": "₹2,499 / $49",
  "chapters": [
    {
      "num": 1,
      "nameSa": "p-अडिक नाम-प्रमाण एवं निल्पोटेंट काल-परिवर्तन",
      "nameEn": "P-Adic Ultrametric Space & Nilpotent Time Reversal ([T]⁷ ≡ 0)",
      "shortTitle": "1. P-Adic Topology",
      "verseRange": "Section 1.1 – 1.15",
      "readingTime": "16 min study",
      "overview": "Interpretive chapter. The snippet computes the 7-adic norm |x|₇ and labels a step count modulo 7 (“nilpotent_step”); the reading of this as time-reversal into a “ground void” is an interpretation, not a result.",
      "slokas": [
        {
          "deva": "पञ्चभूतात्मकं विश्वं नवधा सम्प्रकल्प्यते ।\nशून्यत्वे सर्वभावानां पुनरावृत्तिरीक्ष्यते ॥",
          "meter": "अनुष्टुभ् छन्दः",
          "translit": "pañcabhūtātmakaṃ viśvaṃ navadhā samprakalpyate |\nśūnyatve sarvabhāvānāṃ punarāvṛttirīkṣyate ||",
          "anvaya": [
            {
              "sa": "नवधा सम्प्रकल्प्यते",
              "en": "Conceptualized across 9 manifold states"
            },
            {
              "sa": "शून्यत्वे सर्वभावानाम्",
              "en": "In the ultimate Śūnya ground state of all existence"
            },
            {
              "sa": "पुनरावृत्तिः ईक्ष्यते",
              "en": "Cyclic return and time-reversal is observed"
            }
          ],
          "translation": "The universe composed of five elements is reckoned in nine states. In the Śūnya void, all manifest states collapse and return back to the origin.",
          "source": "स्रोत अपरीक्षित · source unverified — no text in this repository carries this verse; it is not presented as a located quotation. Annex verse: not presented as a classical text."
        }
      ],
      "formula": {
        "title": "P-Adic Ultrametric Distance & Nilpotent Operator",
        "latex": "|x + y|_p \\le \\max(|x|_p, |y|_p), \\quad [T]^p \\equiv 0 \\pmod p \\implies T^7 |\\Psi\\rangle = |000\\rangle",
        "notes": "The ultrametric inequality holds for every p-adic norm; no physical system is modelled and no accuracy figure applies."
      },
      "codeSnippet": "def padic_norm(x, p=7):\n    if x == 0: return 0.0\n    v = 0\n    n = abs(x)\n    while n % p == 0:\n        v += 1\n        n //= p\n    return float(p ** (-v))\n\ndef nilpotent_step(step, p=7):\n    return \"|000⟩ (Pure Void)\" if step % p == 0 else f\"|Ψ_{step % p}⟩\"",
      "codeOutput": "padic_norm(14, 7) → 0.14285714285714285\npadic_norm(49, 7) → 0.02040816326530612\nnilpotent_step(7) → '|000⟩ (Pure Void)'\nnilpotent_step(10) → '|Ψ_3⟩'\nComputed by executing this snippet (Python 3.11.15, 2026-10-07)."
    },
    {
      "num": 2,
      "nameSa": "होमोमोर्फिक पेडरसन प्रतिबद्धता एवं ONP कोष-सुरक्षा",
      "nameEn": "Toy Pedersen-style Commitment & a 40/60 Split (not zero-knowledge)",
      "shortTitle": "2. ZK & ONP Protocol",
      "verseRange": "Section 2.1 – 2.20",
      "readingTime": "18 min study",
      "overview": "Interpretive chapter. A toy Pedersen-style commitment (exponents reduced mod 1000, modulus 2³¹ − 1) — not a zero-knowledge proof — and a function that splits an amount 40/60 with a 48-hour label. Not financial advice.",
      "slokas": [
        {
          "deva": "गुप्तं धनं सुसंरक्ष्यं द्विचत्वारिंशतात्मना ।\nशून्याधिकारयोगेन सर्वं कर्म न रिच्यते ॥",
          "meter": "अनुष्टुभ् छन्दः",
          "translit": "guptaṃ dhanaṃ susaṃrakṣyaṃ dvicatvāriṃśatātmanā |\nśūnyādhikārayogena sarvaṃ karma na ricyate ||",
          "anvaya": [
            {
              "sa": "गुप्तं धनं सुसंरक्ष्यम्",
              "en": "Secret wealth must be cryptographically protected"
            },
            {
              "sa": "शून्याधिकारयोगेन",
              "en": "Through the execution of Śūnya authority"
            }
          ],
          "translation": "Cryptographic wealth must be sealed and protected. Through Śūnya balance protocols, no computational or economic effort is dissipated.",
          "source": "स्रोत अपरीक्षित · source unverified — no text in this repository carries this verse; it is not presented as a located quotation. Annex verse: not presented as a classical text."
        }
      ],
      "formula": {
        "title": "Homomorphic Pedersen Commitment & ONP Reserve Lock",
        "latex": "C(v, r) = g^v h^r \\pmod p, \\quad \\text{Reserve}_{\\text{locked}} = 0.40 \\times \\text{Inflow}",
        "notes": "Homomorphic addition C(v1+v2) = C(v1) * C(v2) mod p allows zk verification without revealing amounts."
      },
      "codeSnippet": "def pedersen_commit(val, blinding=999999, p=2147483647):\n    g, h = 3, 7\n    return (pow(g, val % 1000, p) * pow(h, blinding % 1000, p)) % p\n\ndef outflow_neutralization(inflow):\n    return {\"locked_40pct\": inflow * 0.40, \"operational\": inflow * 0.60, \"cooling_hrs\": 48}",
      "codeOutput": "pedersen_commit(100000) → 1786920341\noutflow_neutralization(100000) → {'locked_40pct': 40000.0, 'operational': 60000.0, 'cooling_hrs': 48}\n(pedersen_commit is a toy commitment (exponents reduced mod 1000), not a zero-knowledge proof)\nComputed by executing this snippet (Python 3.11.15, 2026-10-07)."
    },
    {
      "num": 3,
      "nameSa": "108Q क्वान्टम-व्याख्या एवं बेरी-फेज ज्यामिति",
      "nameEn": "108Q Interpretation & Geodetic Berry Phase (no hardware result recorded)",
      "shortTitle": "3. 108Q & Berry Phase",
      "verseRange": "Section 3.1 – 3.25",
      "readingTime": "20 min study",
      "overview": "Interpretive chapter. No quantum-hardware result is recorded in this repository; the 71.4% figure is a constant written in the snippet, not a measurement. The snippet returns the stated constants and the angle (12960 / 25920) × 360° = 180°.",
      "slokas": [
        {
          "deva": "अष्टोत्तरशतैरंशैः शून्यबिन्दुः प्रदृश्यते ।\nकामाख्या-केदार-कन्या-त्रिकोणे मण्डलं विभु ॥",
          "meter": "अनुष्टुभ् छन्दः",
          "translit": "aṣṭottaraśatairaṃśaiḥ śūnyabinduḥ pradṛśyate |\nkāmākhyā-kedāra-kanyā-trikoṇe maṇḍalaṃ vibhu ||",
          "anvaya": [
            {
              "sa": "अष्टोत्तरशतैः अंशैः",
              "en": "Through 108 physical qubit degrees"
            },
            {
              "sa": "शून्यबिन्दुः प्रदृश्यते",
              "en": "The central Śūnya Bindu is revealed"
            },
            {
              "sa": "त्रिकोणे मण्डलं विभु",
              "en": "The sacred geodetic triangle holds cosmic holonomy"
            }
          ],
          "translation": "Across 108 degrees of quantum freedom, the Śūnya Bindu shines forth. The triangle of Kamakhya, Kedarnath, and Kanyakumari bounds universal holonomy.",
          "source": "स्रोत अपरीक्षित · source unverified — no text in this repository carries this verse; it is not presented as a located quotation. Annex verse: not presented as a classical text."
        }
      ],
      "formula": {
        "title": "Geodetic Berry Phase Holonomy & Precessional Lock",
        "latex": "\\Omega_{\\text{Berry}} = 0.040479 \\text{ rad}, \\quad \\theta_k = \\frac{W_K}{25920} \\times 360^\\circ = 180.0^\\circ",
        "notes": "No circuit, shot count or job record is in this repository; the numbers in this chapter are constants written in the snippet."
      },
      "codeSnippet": "def precessional_phase_lock(k=12960):\n    return {\"angle_deg\": (k / 25920.0) * 360.0, \"predictability\": \"71.4% (Single-State 1011)\"}\n\ndef geodetic_berry_phase():\n    return {\"rad\": 0.040479, \"deg\": 2.3193, \"gate\": \"RZ(0.040479)\"}",
      "codeOutput": "precessional_phase_lock() → {'angle_deg': 180.0, 'predictability': '71.4% (Single-State 1011)'}\ngeodetic_berry_phase() → {'rad': 0.040479, 'deg': 2.3193, 'gate': 'RZ(0.040479)'}\n(geodetic_berry_phase returns constants stated in the snippet; \"predictability\" is a hardcoded label, not a measurement; no quantum-hardware result is recorded in this repository)\nComputed by executing this snippet (Python 3.11.15, 2026-10-07)."
    },
    {
      "num": 4,
      "nameSa": "एक स्थिर तिथि तक दिन-गणना (2028-02-23)",
      "nameEn": "A Fixed-Date Day Count (2028-02-23)",
      "shortTitle": "4. Fixed-Date Day Count",
      "verseRange": "Snippet only — no verse",
      "readingTime": "3 min study",
      "overview": "The snippet counts the days from a given Julian Day to 2028-02-23 (JD 2461825.5), a date written into it as a constant. Nothing here derives that date or gives it a meaning, and it is not a prediction. (Until 2026-10-07 this chapter carried a verse about a “dreadful” transition that occurs in no text in this repository, and called the date a release date; both are removed.)",
      "slokas": [],
      "formula": {
        "title": "Days to a fixed Julian Day",
        "latex": "\\text{days} = \\lfloor \\text{JD}_{\\text{target}} - \\text{JD} \\rfloor, \\quad \\text{JD}_{\\text{target}} = 2461825.5 \\; (\\text{2028-02-23, 0h UT})",
        "notes": "Plain date arithmetic. No daśā, Yoginī or Saturn cycle is computed by this snippet."
      },
      "codeSnippet": "def days_to_fixed_date(jd_current, target_jd=2461825.5):\n    # 2461825.5 = 2028-02-23 0h UT, a date written into this snippet as a constant\n    return {\"target_date\": \"2028-02-23\", \"days_remaining\": max(0, int(target_jd - jd_current))}",
      "codeOutput": "days_to_fixed_date(2461305.5) → {'target_date': '2028-02-23', 'days_remaining': 520}\n(target_date is a constant written in the snippet; only days_remaining is computed (input JD 2461305.5 = 2026-09-21 0h UT); the date is not derived here and is not a prediction)\nComputed by executing this snippet (Python 3.11.15, 2026-10-07)."
    }
  ]
}