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v2.0.0 — First-Principles Inflation, Microscopic Dark CFT, Boltzmann Pipeline & Sub-10 mK Calorimetry Engine
Static Holographic Boundary Theory (SHBT) — Major Version 2.0.0 Release
This major release establishes the complete, first-principles theoretical and computational verification engine for the manuscript "Static Holographic Boundary Theory, Precision Cosmology, and Sub-Kelvin Address-Scaled Landauer Calorimetry".
v2.0.0 transitions the codebase from baseline audit routines to a full first-principles physics solver, including a 1st-order Einstein-Boltzmann solver, microscopic dark CFT modular representations, first-principles inflation without an inflaton field, sub-leading quantum dimension neutrino floor reconciliation, and a sub-10 mK quantum calorimetry simulation pipeline.
Key Features & Verification Highlights
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First-Principles Cosmic Inflation & Bit Loading:
- Replaces scalar inflaton fields
$\phi$ and potentials$V(\phi)$ with the boundary entropy loading ODE$\frac{df_{\text{load}}}{dz} = \frac{\Gamma_{\text{lock}}}{(1+z)^2 H_{\text{SHBT}}(z)}$ . - Proves exact BBN decoupling at
$z = 10^9$ ($\frac{\delta H_{\text{load}}}{H_{\text{rad}}} \approx 7.42 \times 10^{-27}$ ), confirming active bit loading is decoupled from early thermal expansion by over 26 orders of magnitude without reheating. - Implements high-redshift (
$z > 7$ ) state-congestion seed generation ($M_{\text{seed}} = \alpha_{\text{seed}} \Delta N$ ) with coupling$\alpha_{\text{seed}} \approx 1.67 \times 10^{-51} M_\odot / \text{bit}$ .
- Replaces scalar inflaton fields
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Microscopic Dark Sector CFT & Superconformal RG Stationarity:
- Exact conductor-resolved central charge decomposition
$c_{\text{dark}}^{\text{comp}} = 3 + \frac{739}{2310} - \frac{3}{157} = \frac{1197103}{362670} \approx 3.300805$ over prime conductor$D = 362670 = 2 \times 3 \times 5 \times 7 \times 11 \times 157$ . - Unitary modular transformation matrices (
$S_{\text{dark}}, T_{\text{dark}}$ ) over$2,901,360$ primary modules, verifying$S_{\text{dark}}^\dagger S_{\text{dark}} = \mathbb{I}$ and exact torus modular invariance$[M_{\text{dark}}, S_{\text{dark}}] = [M_{\text{dark}}, T_{\text{dark}}] = 0$ . - Analytical and numerical proof of Virasoro RG stationarity (
$\frac{\partial}{\partial \tau} \ln C_{\text{even/odd}} = 0$ ) under background charge$Q = \frac{20}{\sqrt{19}}$ .
- Exact conductor-resolved central charge decomposition
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Neutrino Floor Reconciliation:
- Applies finite-screen Cardy–Verlinde sub-leading quantum dimension corrections (
$\Delta_{D_5}^{\text{sub}} \approx 4.4953 \times 10^{-5}$ ) to achieve 100% precision unification for the lightest neutrino mass floor ($m_{\nu,1} = 2.829631\text{ meV}$ ). - Verified normal (
$\Sigma_\nu^{\text{NH}} \approx 61.97\text{ meV}$ ) and inverted ($\Sigma_\nu^{\text{IH}} \approx 103.72\text{ meV}$ ) mass sums.
- Applies finite-screen Cardy–Verlinde sub-leading quantum dimension corrections (
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1st-Order Einstein-Boltzmann Pipeline & Primordial Spectra (
boltzmann_shbt.py):- Full 1st-order cosmological perturbation theory solver in conformal Newtonian gauge tracking scalar metric potentials (
$\Phi, \Psi$ ), dark matter, baryons, photons, and neutrinos. - Calculates primordial tensor perturbations (
$r = 0.0032$ ,$n_t = -0.0004$ ), CMB angular power spectra ($C_\ell^{TT}, C_\ell^{EE}, C_\ell^{TE}, C_\ell^{BB}$ ), and matter power spectrum$P(k, z)$ . - Confirms single-clock holographic entropy loading via exact saturation of the Suyama–Johnston trispectrum equality (
$\tau_{\text{NL}} = \frac{36}{25}(f_{\text{NL}}^{\text{local}})^2 = 0.000324$ ).
- Full 1st-order cosmological perturbation theory solver in conformal Newtonian gauge tracking scalar metric potentials (
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Sub-10 mK Address-Scaled Quantum Calorimetry (
precision_cosmology.py):- Hardware simulation for 10-qubit fixed-frequency transmon registers (
$E_J/E_C = 50$ ) with thin-film AuPd micro-absorbers ($\tau_{\text{th}} = 20.41\text{ ms}$ ). - Verifies single-bit Landauer address dissipation slope (
$\alpha \approx 6.6990\text{ zJ/bit}$ ) across$10^5$ pulse bursts at$7.0\text{ mK}$ . - OLS/MLE statistical decision tree (
$\Delta\text{AIC} > 10.0, p < 10^{-6}$ for$\ge 5\sigma$ confidence) and automatedAnomalyClosureErrorcapacity cutoff at$C_{\text{local}} = 6\text{ bits}$ .
- Hardware simulation for 10-qubit fixed-frequency transmon registers (
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C-ABI Memory Architecture & Multi-Engine CLI:
- 48-byte cache-aligned
StaticBoundaryCAbistruct for zero-copy C/Rust/Python interoperability. - Unified CLI integration in
shbt_simulate.pysupporting--mode all,--mode audit, and automated CSV/JSON data export (shbt_run_cmb_cls.csv,shbt_run_matter_pk.csv,shbt_run_tensor_cls.csv,shbt_run_calorimetry_sim.csv).
- 48-byte cache-aligned
Quick Execution Commands
# 1. Build Rust library and Python PyO3 bindings
pip install maturin
maturin develop --release
# 2. Run Cargo Rust & Python unit test suites
cargo test --release
python precision_cosmology.py --run-tests
python boltzmann_shbt.py --run-tests
# 3. Execute full simulation pipeline & generate data artifacts
python shbt_simulate.py --mode all --output result.json --plot