Legacy field note reviewed · 2025-11-09 · upgraded 2026-06-03
Quantum Traction Theory addresses the Short-Baseline Neutrino Anomalies (LSND & MiniBooNE)

Reader map · Neutrino and chirality
Maps for this note
Route neutrino posts through source rank, chirality, PMNS, and the particle map. Book pages and DOI records stay in the separate citation card.
Book and DOI anchor
Current category: Particle physics and neutrinos
Book pages: p. 221, p. 521, p. 1113, p. 1254, p. 1255
DOI anchors:
10.5281/zenodo.19960813
10.5281/zenodo.20051961
10.5281/zenodo.20042421
Core prediction (one boxed formula)
= sin^2big(2Θ_μ e^effbig)
sin^2[
(Δ m^2 L)/(4E)
+(1)/(2E_*)int_srcS(x) dx
]
is the capacity (Planck) energy. S(x) is the local vacuum-stiffness in the source region.
Step-by-step quantitative explanation
- Standard phase (too small at SBL):
QTT stiffness integral adds an O(1) radian:
S(x)sim10¹⁶-17 eV m⁻¹, E_*≃1.22×10²⁸ eV, L_src≃ 10 m
(1)/(2E_*)int_src S(x) dx≈ (10¹⁷×10)/(2×10²⁸) ≃ 5×10⁻¹¹ rad/eV
For → phase sim 1.5 rad (LSND scale). Effective mass-squared at SBL:
Experiment vs QTT
scaling
term
vs
Predictions and near-term tests
- Environmental modulation: Change magnetic/electric shielding near source → amplitude shift ≤ 10%.
- Energy scaling: Low-E amplitude
(test at JSNS² / SBN).
- No sterile neutrinos: Cosmological
unchanged.
- No β-decay endpoint distortion: KATRIN / Project-8 should see null mass signal.
- Phase coherence: Single-frequency oscillogram across fine energy bins (SBN).
Quantitative consistency
Model comparison
Evaluation summary
eV²)
unchanged
One-line takeaway
QTT explains the SBL anomalies quantitatively and parameter-free: a Planck-suppressed vacuum-stiffness integral adds an O(1) rad phase in the source region, reproducing LSND & MiniBooNE without sterile neutrinos.
Where this field note sits in the QTT Main Book (v10.01)
Use these page anchors to read the surrounding derivation in the current book version. The stable book DOI is 10.5281/zenodo.17527179.
-
pp. 61-66
Neutrino mass-ratio anchor
the rho = 2pi cos(pi/8) ruler route -
p. 973
Delta m squared ratio
the compact ratio Delta m^2_31 / Delta m^2_21 = rho^2 -
pp. 504-521
Single-chirality weak door
why the visible low-energy weak rail is left-handed -
p. 1111
Weak chirality-LIA bridge
the neutrino chirality witness in the book index
For DOI/version reconstruction, use the QTT DOI Map.
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The Blog Map organizes every field note by reading route and links each post back to the citable papers, book record, and DOI Map.
Once the nonzero source vector (0, 1, ρ) is supplied, Δm231 / Δm221 = ρ2 follows exactly. The audit closes a necessary correction: common completed-bundle and A1 factors cancel, so they cannot by themselves supply a relative ρ.
A finite asymmetric branch pair and a finite certificate for the five-fold neutral completion remain amber gates. The frozen JUNO target remains a separate observational test of the conditional line.
Read the A1 neutral-branch audit · 10.5281/zenodo.21721466Citable sources for this field note
Concept DOI is the citation target. The latest version under the concept family speaks. The full live index is the QTT DOI Map.
Artian Geometry & Quantum Traction Theory
Main book record and ontology map; the stable citation anchor for the whole corpus.
Concept DOI: 10.5281/zenodo.17527179
A parameter-free derivation of the neutrino mass-squared ratio Δm²₃₁/Δm²₂₁ = 4π² cos²(π/8) in Quantum Traction Theory
Citable QTT source used by this field note.
Concept DOI: 10.5281/zenodo.19960813
Capacity Selection of Left-Handed Weak Interactions: A QTT Derivation of Neutrino Chirality, V−A Parity Violation, and the Mass-Space Interface
Citable QTT source used by this field note.
Concept DOI: 10.5281/zenodo.20051961
Triple Number-Locks in Quantum Traction Theory
The number-lock paper linking the neutrino ratio, baryon invariant, and Hubble branch ratio in one QTT closure.
Concept DOI: 10.5281/zenodo.20042421