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Temporal Equivalence Principle: The Dirac Limit of Dynamical Proper Time — Recovery of the Klein–Gordon and Dirac equations as the screened flat-frame tangent limit of dynamical proper-time phase transport, single-sheeted orientation-conjugate antiparticle ontology, and two-branch atom-interferometry falsifiability bounds.

  • Updated Oct 17, 2026
  • Python

Temporal Equivalence Principle: Suppressed Density Scaling in Globular Cluster Pulsars — 199 cluster vs 351 field millisecond pulsars show a +0.61 dex controlled spin-down residual (5.8σ) and suppressed density scaling (Γ=0.39±0.08 vs Newtonian 0.72), while 20-cluster CMC N-body realizations overpredict the excess by 3.2× (8.6σ).

  • Updated Oct 17, 2026
  • Python

Global Time Echoes: MGEX Multi-GNSS Clock Replication, 2025–2026 — Product-type independence test across 418 multi-GNSS stations (GPS, Galileo, BeiDou, GLONASS): distance-matched direct EW−NS phase-alignment contrast, AR(1)-calibrated orbital coupling (p=0.003), and cluster-robust decay scale λ = 1,862 ± 155 km.

  • Updated Oct 24, 2026
  • Python

Temporal Equivalence Principle: Native hi_class Conformal Implementation, Linear Perturbation Closure, and CMB Acoustic Peak Preservation — Kinetically screened perturbation closure (Z_E≳700, σ₈=0.824), full Planck+BAO+Pantheon+ MCMC (ε_T<0.0087), zero-parameter baryon clock-slope ω_φ=0.11816 (0.02σ), and CDM-free CMB lensing (χ²=13.40).

  • Updated Oct 17, 2026
  • Python

The Cepheid Bias: Empirical Evidence for Environment-Dependent Period–Luminosity Coupling — Cepheid clock bias across 37 SH0ES hosts (ΔH₀=9.59 km/s/Mpc, p=3.9×10⁻⁴), crowding-controlled M31 PHAT radial P–L gradient (+0.906 mag, 6.17σ), stellar-envelope derivation |κ_P²|=1.196×10⁶ mag (0.5% match), and host-level H₀=67.83±1.56 km/s/Mpc.

  • Updated Oct 17, 2026
  • Python

Global Time Echoes: Empirical Synthesis — Cross-scale synthesis of 25.3 years of GNSS clock covariance (165.2M pairs, λ = 3,210 ± 389 km), SLR optical bounds, two-branch SPARC rotation-curve dynamics (0.2004 dex RMS), wide-binary screening, and unstretched-space ADM gravitational lensing.

  • Updated Oct 17, 2026
  • HTML
technical-evidence-package

Temporal Equivalence Principle: Black Holes and the Temporal Horizon — Regular horizon-free temporal-well solution under the unstretched-space (3+1) ADM metric: positive strong-field phantom mass (+1.41% to +2.65%), S2 orbital refit, and 1σ agreement with EHT M87* and Sgr A* shadow diameters across 50 pipeline steps.

  • Updated Oct 17, 2026
  • Python

Temporal Equivalence Principle and the Earth Flyby Anomaly: Clock-Sector Response and Coherent-Link Cancellation — Twelve Earth gravity-assist flybys classified at 91.7%–100% accuracy via the pooled clock coupling (β=4.74×10⁻³), with two-branch Galileo eccentric-orbit clock screening 69.1× below the Delva bound.

  • Updated Oct 17, 2026
  • Python

Temporal Equivalence Principle: Temporal Shear Recovery in Gaia DR3 Wide Binaries — Zero-free-parameter two-branch kinetic test (k=16.03, g_t=cH₀/2=3.40×10⁻¹⁰ m/s²) passing saturation amplitude at 0.44σ (α_sat=0.371 vs 0.353) and transition radius at 1.69σ (R_s=2,646±182 AU stat, ±609 AU total) while excluding the unit-term baseline at ~30σ.

  • Updated Oct 17, 2026
  • Python

Cosmological Voids vs Temporal Shear — Fixed KBC/MOND void profiles rejected at ΔAIC=20.2 and 79.3 on Pantheon+ (8.4σ/9.7σ on R_H), while σ*-synchronized inner potentials recover κ_Cep=(1.275±0.370)×10⁶ mag (3.44σ) alongside CosmicFlows-4 Cepheid−TRGB and M31 PHAT (+0.906 mag, 6.17σ) radial P–L gradients.

  • Updated Oct 17, 2026
  • Python

Temporal Equivalence Principle: Synchronization Holonomy in Pulsar Scintillation — Analysis of 19,167 scintillation triplets from PSR J0437−4715 rejecting both circular uniformity (Rayleigh p=1.34×10⁻⁴⁴) and zero-mean closure (ψ=1.120 rad unweighted, ψ̄=0.984±0.046 rad weighted, >15σ) via finite-bin disformal sub-ray convolution.

  • Updated Oct 24, 2026
  • Python

Temporal Equivalence Principle: Localized Proper-Time Gradients and the Spatial Proximity of Discordant Pairs — Intrinsic conformal factor A_int = (1+z_G)/(1+z_Q), emission-localization forward model, bridge-axis transects, and Lyα path-length audits across Halton Arp's discordant quasar–galaxy pairs (P = 3.6×10⁻¹³).

  • Updated Oct 17, 2026
  • Python

Temporal Equivalence Principle: A Covariant Alternative to Cosmic Expansion — Cosmological redshift as conformal proper-time transport on static space: Pantheon+ prior-sensitivity grid (BF≈5.8 at z_los=5), per-sightline environmental gating (p=0.036), SN Ia luminosity-drift bound (ε<0.150 at 3σ), and Cobaya acoustic MCMC.

  • Updated Oct 24, 2026
  • Python

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