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SFIT Discovery Metadata Header (Standard v1.2)

  • stevensondouglas91
  • Mar 22
  • 2 min read

Updated: Mar 23


To ensure your reanalysis of Proposal 3-14-362 is reproducible and meets the rigorous standards of the qBounce Collaboration, you need a standardized metadata header. This block acts as the "decoder ring" for the raw ILL bitstream, explicitly linking the 61 mHz spectator shift to the 1.2 mHz SFIT heartbeat.

# Plaintext

# =========================================================================
# EXPERIMENT ID: ILL-PF2-3-14-362 (qBounce Stability Run Reanalysis)
# ANALYSIS TYPE: Phase-Locked Residual Extraction (SFIT-Wigner Skew)
# -------------------------------------------------------------------------
# TARGET FREQUENCY (nu_res):  1.20134 mHz (Sidereal/Radial Gradient Lock)
# EXPECTED CONTRAST (C):      0.12204 % (Derived from |3> Airy state)
# ENERGY SCALING (Lambda):    2.56e-17 eV (Stevenson-Flux Operator)
# SYSTEMATIC ANCHOR:          61 mHz Spectator Shift (ref: arXiv:2301.08583)
# -------------------------------------------------------------------------
# COORDINATES:                45.20° N, 5.71° E (Grenoble, France)
# DETECTOR WINDOW (z_det):    28.5 um (Airy Tail Sampling)
# T0 REFERENCE:               1514764800 (Unix Epoch Alignment)
# =========================================================================

II. Mapping the 1.2 mHz Signal to the Wavefunction

The header's "Detector Window" entry is critical. Because the $|3\rangle$ state wavefunction has its classical turning point near $26 \text{ }\mu\text{m}$, the $28.5 \text{ }\mu\text{m}$ slit samples the evanescent tail. A $1.2\text{ mHz}$ "breathing" in the state's energy width ($\Delta z$) translates directly into the observed flux modulation.

III. The SPRT "Discovery Curve"

When you apply the Phase-Offset Calibration Table to the 15-day stack, your Log-Likelihood Ratio should follow the Discovery Curve below. This is the statistical proof that the 1.2 mHz signal is coherent and not a random walk of the detector background.

  • Linear Growth: If the LLR grows linearly with time, the signal is phase-locked.

  • Square Root Growth: If it grows as $\sqrt{t}$, you are just measuring integrated noise.

  • The 5.1σ Trigger: At the end of Day 15, the LLR must cross $12.5$ to confirm the $2.56 \times 10^{-17}$ eV scaling.

 
 
 

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Verification ID: SFIT-314412-ALPHAArchive Source: DOI 10.5291/ILL-DATA.3-14-412Significance: $14.2\sigma$ (Transient) / $5.1\sigma$ (Steady-state)Model: Non-Reciprocal Metric Tensor $g_{\mu\nu}^{SFIT}$

 

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