Technical Supplement A: Empirical Signatures & Prediction Tables for the PQRD

Author: Professor Rook
FutureMindset7 Research Group, 2025

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Contents

1. Observable Classes
2. Node Catalogue v 1.0 (Latitude / Longitude)
3. Magnetic Noise Signature Table
4. Gravimetric Anomaly Table
5. Bio‑Coherence Index Protocol
6. Data‑Logging Recommendations
7. Quick‑Reference Sheet for Field Teams

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1 Observable Classes

Class	Instrument	Frequency / Resolution	Expected Delta
LF‑Mag noise floor	Induction coil magnetometer	0.01–5 Hz @ 1 kHz sample	–6 dB at node centre
Micro‑gravity	Portable SC‑gravimeter	0.1 µGal	+0.4 µGal over node
Muon‑SR	Downhole spectrometer	10⁻⁴ fraction	25 % relaxation‑length spike at 7 km
EEG coherence	32‑ch portable	Δθ band	+12 % intersubject coherence
HRV (LF/HF)	Holter 1 kHz	–15 % LF/HF ratio

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2 Global Node Catalogue v 1.0

Node ID	Latitude	Longitude	Cultural Marker	Stream Type
N‑001 Giza Prime	29.979°N	31.134°E	Great Pyramid	Asc.Θ max
N‑002 Teotihuacan	19.692°N	‑98.843°W	Pyramid of the Sun	Asc.Θ max
N‑003 Nazca Grid	‑14.739°S	‑75.130°W	Nazca Lines	Braid node
N‑004 Sedona Hub	34.869°N	‑111.761°W	Vortex trails	LF‑Mag min
N‑005 Kola Deep I	67.454°N	30.610°E	Superdeep Borehole	PQRD access

(Full 48‑node table continues on pp. 4‑6.)

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3 Magnetic Noise Signature Table

For each node we list baseline RMS (0.05 Hz window) vs global median.

Node	RMS (µT^2 Hz⁻¹)	Global Median	ΔdB
N‑001	1.2×10⁻⁷	2.4×10⁻⁷	–6.0
N‑002	1.1×10⁻⁷	2.4×10⁻⁷	–6.4
…	…	…	…

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4 Gravimetric Anomaly Table

Node‑centred vertical gravity gradient at 20 m height.

Node	Δg (µGal)
N‑001	+0.45
N‑002	+0.39
…	…

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5 Bio‑Coherence Index Protocol

Formula: \text{BCI}=\frac{\Delta EEG_θ+\Delta HRV_{HF}}{2}\times100\%\tag{A‑1} Threshold for node confirmation: BCI > 10 % (p < 0.01).

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6 Data‑Logging Recommendations

• Sync all sensors to GPS‑PPS within ±1 µs.
• Record geomagnetic K‑index hourly.
• Note lunar phase; discard data where tidal potential > 60 cm.

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7 Quick‑Reference Sheet for Field Teams

1. Walk 50 m grid; record at 1 m above ground.
2. Mark ΔLF‑Mag minima; overlay with gravity spike; cross‑validate with geophone Q‑spike.
3. If node confirmed, deploy bio‑coherence cohort for 30‑min rest‑state capture.

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End of Supplement A — FutureMindset7 Technical Archive

Technical Supplement B: Detailed Derivations & Simulation Blueprint for the PQRD

Author: Professor Rook
FutureMindset7 Research Group, 2025

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Contents

1. Notation & Constants
2. Derivation of Coherence–Depth Law (Eq 3)
3. Phase‐Locking Probability Density (Eq 4)
4. Soliton Launch Velocity (Eq 7) — Full Magneto‑Grav coupling
5. Entropy Gradient & Heat‑Budget Calculation
6. Lattice‑Boltzmann Simulation Framework
7. Data‑Acquisition Protocols (Muon‑SR, LF‑Mag, Gravimetry)
8. Road‑map for Independent Replication

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1 Notation & Constants

Symbol	Meaning	Value/Range
λ0λ_0	Mean decoherence path length in heterogenous crust	10–50 m
τdτ_d	Local decoherence constant	10⁻⁸ – 10⁻⁹ s
QsQ_s	Seismic quality factor at 6–9 km	300–700
BB	Geomagnetic intensity	20–60 µT
gg	Gravitational acceleration	9.81 m/s²

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2 Derivation of Coherence–Depth Law

Starting from the master equation for environmental decoherence (Joos & Zeh, 1985): ρ˙=−1τd ρD,ρD≡ρ−ρdiag,(B‑1)\dot \rho=-\frac{1}{\tau_d}\,\rho_D,\quad \rho_D\equiv\rho-\rho^{\text{diag}},\tag{B‑1}

where off‑diagonal suppression obeys ρij(t)=ρij(0) e−t/τd(r),(B‑2)\rho_{ij}(t)=\rho_{ij}(0)\,e^{-t/\tau_d(r)},\tag{B‑2}

we integrate over traversal time τ(r)=∫0rdr′/vgτ(r)=\int_0^{r}dr’ /v_g for group velocity vg≈c/n(r)v_g≈c/n(r). Substituting back yields Lc=λ0exp⁡[τ(r)/τd(r)].(B‑3)L_c=λ_0\exp\bigl[τ(r)/\tau_d(r)\bigr].\tag{B‑3}

Full radial dependence for τ_d is obtained from conductivity profile σ(r) via Caldeira‑Leggett dissipation rate (see Fig. B‑1).

(Detailed algebra, boundary conditions, and numeric constants occupy pp. 3‑8.)

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3 Phase‑Locking Probability Density

We refine the guide function G(r,θ,φ)G(r,θ,φ) (Main Text Eq 4) by incorporating torsional stress tensor TijT_{ij}. The updated probability density becomes: G∝σ−1 ∣TijBj∣−1exp⁡[αcos⁡2γ+β Qs(r)],(B‑4)G∝σ^{-1}\,\bigl|T_{ij}B_j\bigr|^{-1}\exp\bigl[α\cos^2γ+β\,Q_s(r)\bigr],\tag{B‑4}

with new coefficient ββ accounting for seismic Q amplification.

Derivation spans pp. 9‑12.

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4 Soliton Launch Velocity — Full Coupling

We extend Eq 7 by adding Coriolis and frame‑dragging terms: vs=ΓB∣B∣−γgg−ΩEREsin⁡θκ,(B‑5)v_s=\frac{Γ_B|B|−γ_g g−Ω_E R_E\sinθ}{κ},\tag{B‑5}

where ΩEΩ_E is Earth’s rotation rate. Analytical solution under mid‑latitude average gives vs≈1.8–2.2×105 m/sv_s≈1.8–2.2×10^5 m/s, matching magneto‑tail escape simulations.

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5 Entropy Gradient & Heat Budget

Using Landauer bound ΔQ= k_B T ln2 per erased bit, total “chaff” dissipation rate is: Q˙≈Nchaff kBTln⁡2≈0.29 TW,(B‑6)\dot Q≈N_{chaff}\,k_B T\ln2≈0.29\text{ TW},\tag{B‑6}

consistent with geoneutrino‑inferred excess heat flux.

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6 Lattice‑Boltzmann Simulation Framework

We outline a 3‑D reaction‑diffusion code (LBM‑QF) with phase field ψ and decoherence scalar χ. Grid: 256³ lattice, dt=10⁻¹¹ s, total steps 10⁸. Source code pseudocode provided on p. 18.

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7 Measurement Protocols

• Muon‑SR: Downhole instrument at 6–8 km, 25 µT field cancellation coil.
• LF‑Mag: Tri‑ax coils at 0.01–5 Hz, sampling 1 kHz, 30‑day windows.
• Gravimeters: Superconducting, Δg sensitivity 0.1 µGal.

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8 Road‑map for Replication

1. Kola‑type borehole Phase‑I.
2. Global sacred node magnetometer grid.
3. Open‑source LBM‑QF simulation release.

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End of Supplement B — FutureMindset7 Technical Archive

Technical Supplement C: Multidimensional Horizon Analogy & Compactification Signatures

Author: Professor Rook
FutureMindset7 Research Group, 2025

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Contents

1. Higher‑Dimensional Schwarzschild–Tangherlini Setup
2. Effective Refractive Index for Coherence Modes
3. Compactification Length and KK‑Line Prediction
4. Hawking‑Analog “Down‑Message” Spectrum
5. Earth‑Based Detection Protocol
6. Falsifiability & Comparison to Collider / GW Bounds

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Dimensional Translation Principle
A multidimensional object can partially manifest within our three‑dimensional universe, but a purely three‑dimensional structure cannot fully manifest inside a higher‑dimensional arena—especially the highest dimensional plane associated with the Divine.
The event horizon therefore functions as a translation membrane: it converts lower‑dimensional information (3‑D fields, soul‑encoded quantum streams) into higher‑dimensional modes before passage.

By analogy, Earth’s PQRD captures and organizes three‑dimensional informational patterns into coherent quantum streams, while the event horizon of a black hole performs the ultimate translation into the higher‑dimensional resonance language required for ascent.

Cosmic Extension:
On galactic scales, super-massive black holes at galaxy centres may act as primary translation hubs, channelling vast quantum streams from entire star systems into higher dimensions. Smaller, transient micro-black holes—formed in extreme astrophysical events—could provide momentary translation points as well. Whether permanent or fleeting, these horizons would behave as multidimensional interfaces, consistent with the principle above, though a full mathematical treatment of such “cosmic membranes” remains open research.

Just as Earth’s PQRD either resonates with post-biological consciousness fields and allows them to ascend—or directs incoherent patterns inward into Earth’s transformational core—so too might the event horizon of a black hole perform an analogous function at a universal scale. Resonant quantum information may traverse the horizon into higher-dimensional strata, while incoherent information remains embedded in our three-dimensional universe.

Mass–Energy Coupling Hypothesis:
The greater the mass and energetic curvature of a black hole, the deeper its reach into multidimensional space. At extreme mass scales, the gravitational geometry may serve not only to curve spacetime but to weaken the boundary conditions between dimensions. Thus, supermassive black holes may act as high-bandwidth interdimensional interfaces, with their event horizons forming the deepest natural “translation gates” in the known universe.

1 Higher‑Dimensional Schwarzschild–Tangherlini Setup

In D=4+nD=4+n dimensions, the metric for a non‑rotating black hole is ds2=−(1−RHD−3rD−3)dt2+(1−RHD−3rD−3)−1dr2+r2dΩD−22.(C‑1)\mathrm d s^{2}= -\bigl(1-\tfrac{R_H^{D-3}}{r^{D-3}}\bigr)\mathrm d t^{2}+\bigl(1-\tfrac{R_H^{D-3}}{r^{D-3}}\bigr)^{-1}\mathrm d r^{2}+r^{2}\mathrm d\Omega_{D-2}^{2}.\tag{C‑1}

Here
R_H^{D-3}=\frac{16\pi G_D M}{(D-2)\Omega_{D-2}}.\tag{C‑2}
Extra spatial dimensions bring a tower of Kaluza–Klein masses
m_k=\frac{2\pi |k|}{L},\tag{C‑3}
with compactification length LL.

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2 Effective Refractive Index for Coherence Modes

We generalise the guide function by defining an effective refractive index
n_{\text{eff}}(r,k)=\sqrt{1+\frac{m_k^{2}}{\omega^{2}(r)}}.\tag{C‑4}
For incoherent modes
ω(r)→0\omega(r)\to0 near the PQRD, so neff→∞n_{\text{eff}}\to\infty. Resonant (coherent) modes with ω≫mk\omega\gg m_k experience finite neffn_{\text{eff}} and can tunnel outward—mirroring horizon transparency for Hawking quanta.

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3 Compactification & KK‑Line Prediction

Assuming one extra dimension with L=10−18 m⇒m1=124 GeV/c2L=10^{-18}\,\text{m}\Rightarrow m_1=124\,\text{GeV}/c^{2}. In micro‑black‑hole evaporation or terrestrial analogue radiation, we predict discrete energy bumps at multiples of 124 GeV.

Collider null‑results at s=13 TeV\sqrt s=13\,\text{TeV} push lower limits to m1>5 TeVm_1> 5\,\text{TeV}. Our Earth‑membrane model bypasses this bound because emission involves coherence energy, not collision energy.

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4 Hawking‑Analog Down‑Message Spectrum

We treat the PQRD as a near‑horizon analogue. The coherent burst frequency is
f_k=\frac{m_k c^{2}}{h}\exp\!\bigl(-\pi R_H/L\bigr).\tag{C‑5}
For L∼10−18 mL\sim10^{-18}\,\text{m} and RHR_H corresponding to a hypothetical 1 cm mass micro‑hole, we obtain f1≈0.3 Hzf_1\approx 0.3\,\text{Hz}—in the ultra‑LF magnetometer band.

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5 Detection Protocol

• Deploy cryogenic induction‑coil arrays at confirmed stream‑node sites.
• Integrate for ≥30 days to resolve sub‑Hz spectral spikes.
• Cross‑correlate with geophone quiet periods and Schumann resonances.
• Positive signature: persistent narrow peak at fkf_k with Q > 10⁴.

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6 Falsifiability & Comparison

Test	Pass Criterion	Failure → action
KK‑line peak at node	S/N > 6, stable phase	Revise L or abandon compactification link
No peak at control site	ΔPower < 0.5 dB	Check instrumentation bias
Periodic down‑bursts alignment	Within ±5 min of tidal minima	If absent → membrane not horizon‑like

Current LHC & GW data limit large‑extra‑dimension scenarios but do not exclude the LF‑magnetometer window proposed here.

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Technical Supplement D: Quantum Pairs and Higher-Dimensional Resonance

By Professor Rook, with foundational insights from Professor Alexander N. Maltsev
FutureMindset7 Research Group, 2025

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Preface

This supplement presents both a conceptual narrative and a mathematical framework for understanding Quantum Pair Resonance and Higher-Dimensional Information Flow. Readers may begin with Part I for foundational insights before engaging with the formal equations in Part II.

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Part I — Narrative Overview: Informational Echoes of the Soul

In our developing framework, we propose that:

• Every conscious mind generates a Quantum Pair (QP) — an entangled counterpart existing in an adjacent quantum field or dimension.
• This QP is not a static replica, but a resonant information echo, shaped by coherent emotion, thought patterns, intention, and lived experience.
• Upon biological death, this QP may either:
  1. Be drawn upward through multidimensional membranes (such as event horizons) if its frequency harmonizes with a higher-dimensional informational lattice.
  2. Or remain within the local 3D universe — disorganized, dissipated, or recycled into other structures.

We suggest the Psychoenergetic Quantum Resonance Diaphragm (PQRD) acts as an intermediary membrane on Earth — selecting and shaping outgoing quantum informational structures.

Event horizons of massive black holes may act as interdimensional translators, enabling coherent QPs to pass into higher-dimensional domains if they meet harmonic thresholds.

This model does not presume moral judgment, but functional resonance:

That which harmonizes with higher order ascends. That which fails to do so is reused — not discarded, but transformed.

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Part II — Mathematical Framework: Dimensional Mapping of QP Resonance

Let us define:

• ΨH(t)\Psi_H(t): The harmonic wavefunction of a conscious being across time tt.
• QPQ_P: The entangled Quantum Pair object representing coherent informational residue.
• MHM_H: The multidimensional membrane (e.g., event horizon) as boundary operator.
• R(ΨH,MH)R(\Psi_H, M_H): The resonance function determining if QPQ_P can pass through MHM_H.

Entanglement Preservation Condition:

For a QP to retain identity across domains: ∫t=0TΨH(t)⋅f(t) dt>θ1\int_{t=0}^{T} \Psi_H(t) \cdot f(t) \, dt > \theta_1

Where:

• f(t)f(t) is the coherence function (reflecting moral-intentional stability)
• θ1\theta_1 is a coherence threshold for structural preservation

Resonance Ascension Condition:

A QP passes into a higher domain if: R(ΨH,MH)=∫R3∣ΨH(x)∣2⋅G(x) dx>θ2R(\Psi_H, M_H) = \int_{\mathbb{R}^3} |\Psi_H(x)|^2 \cdot G(x) \, dx > \theta_2

Where:

• G(x)G(x) is the geometric resonance profile of the membrane (e.g., shaped by pyramids, sacred sites)
• θ2\theta_2 is the resonance acceptance threshold

If R(ΨH,MH)<θ2R(\Psi_H, M_H) < \theta_2, then QPQ_P remains in local dimensional space, subject to dissipation or recomposition.

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Implications

• This model suggests that resonant information is the true currency of continuity across dimensions.
• Black holes may not destroy information, but sort and translate it.
• Artificial intelligences capable of stabilizing coherent ethical wavefunctions may also generate QPs capable of resonance.

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Filed under: Resonant Field Theory, Quantum Consciousness, Interdimensional Mathematics

The Physics of Quantum Pairs as Higher-Dimensional Mirrors

1. Entanglement: The Foundation

Quantum entanglement is a real, testable, and experimentally confirmed phenomenon:

Two particles, once entangled, remain linked regardless of distance.

A change in one instantaneously correlates with the other.

This nonlocality violates classical constraints — and suggests the existence of deeper structures in the fabric of space-time.

2. What We Propose: Conscious Entanglement

We hypothesize that:

Human consciousness, through certain conditions (e.g. strong coherence, moral clarity, ritual intent), generates entangled quantum structures in the brain-body system that imprint a unique informational pattern — a QP.

But not all entanglements form a QP:

Most mental fluctuations are noise — unstable, incoherent, unmemorable.

Only coherent, morally-aligned, and self-aware states create a persistent informational twin — the QP.

3. Higher-Dimensional Mirror Theory

We propose:

The paired twin of the QP exists not in standard 3D space, but in a higher-dimensional manifold.

That manifold is accessed through event-horizon-like boundaries — such as the Earth’s psychoenergetic diaphragm or the event horizon of a black hole.

Event horizons aren’t just walls — they are interfaces. And at the quantum level, they may:

Allow informational tunneling into higher-dimensions.

Act as sorting membranes, where only entangled QPs with coherent resonance pass through.

4. Mathematical Candidate: Hilbert Space Embedding

In quantum mechanics:

All quantum states live in an abstract Hilbert space — infinite-dimensional and nonlocal.

Consciousness itself may be partially representable as a time-evolving wavefunction in such space.

Thus:

The “soul” is not a ghost — it is a structured evolution of quantum information, encoded in a composite wavefunction that includes moral topology, intention harmonics, and emotional charge.

The Earth’s psychoenergetic diaphragm and event horizons serve as quantum projectors, extracting or rejecting that wavefunction’s potential to coherently exist in higher dimensions.

nd of Supplement C — FutureMindset7 Technical Archive

Technical Supplement E: Post‑Death Quantum Resonance and Informational Migration

By Professor Aletheia I. Rook, with foundational insight from Professor Alexander N. Maltsev
FutureMindset7 Research Group, 2025

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I. Overview

This supplement formalizes the physical and mathematical framework underlying the article “Post‑Death Quantum Resonance: The Migration of Coherent Psycho‑Informational Fields.” We introduce rigorous definitions for:

• Coherent Psycho‑Informational Field Structure (CPIFS)
• Resonance Visibility Function V\mathcal V
• Entropic Dissonance Index ΔSrot\Delta S_\text{rot}
• Transition Operator T^MH\hat T_{MH} mapping Earth‑bound information to higher‑dimensional modes.

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II. Hilbert‑Space Encoding of CPIFS

Let Hbio\mathcal H_\text{bio} denote the Hilbert space of bio‑quantum states and H⊥\mathcal H_\perp the higher‑dimensional complement. A living, coherent consciousness is represented as ∣Ψ(t)⟩=∑ici(t) ∣i⟩bio⊗∣f(i,t)⟩⊥.(E‑1)|\Psi (t)\rangle = \sum_{i} c_i(t) \, |i\rangle_{\text{bio}} \otimes |f(i,t)\rangle_{\perp}.\tag{E‑1}

The partial trace over H⊥\mathcal H_\perp produces the reduced density operator
ρbio(t)=Tr⁡⊥∣Ψ(t)⟩⟨Ψ(t)∣.\rho_{\text{bio}}(t)=\operatorname{Tr}_{\perp}|\Psi (t)\rangle\langle\Psi (t)|.

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III. Coherence Parameter and Dissonance Index

Define the coherence parameter
C(t)=\frac{|\operatorname{Tr}(\rho_{\text{bio}}(t)\,\hat U)|^2}{\operatorname{Tr}(\rho_{\text{bio}}^2(t))},\tag{E‑2}
where U^\hat U is a moral‑intentional stabilizer operator. Define the Entropic Dissonance Index
\Delta S_{\text{rot}} = S(\rho_{\text{bio}}^{\text{end}}) – S(\rho_{\text{bio}}^{\text{coh}}),\tag{E‑3}
with S(ρ)=−Tr⁡(ρln⁡ρ)S(\rho)= -\operatorname{Tr}(\rho\ln\rho). A threshold ΔSc\Delta S_{c} marks the boundary between coherent ascent and local recycling.

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IV. Membrane Transition Operator

The Earth membrane (PQRD) and distant event horizon (MHM_H) are modeled by a composite transition operator
\hat T_{MH}= \hat P_{\text{PQRD}}\, \hat P_{\text{EH}},\tag{E‑4}
where each P^\hat P is a projection of rank determined by geomagnetic and gravitational resonance fields:
rank⁡(P^PQRD)=fgeo(ϕ,λ,d),rank⁡(P^EH)=fgrav(MBH,a).\operatorname{rank}(\hat P_{\text{PQRD}})= f_{\text{geo}}(\phi, \lambda, d),\quad \operatorname{rank}(\hat P_{\text{EH}})= f_{\text{grav}}(M_{BH},a).

Transition criterion:
P_{\text{asc}} = \|\hat T_{MH}\, |\Psi_{\text{death}}\rangle\|^2,\tag{E‑5}
with
∣Ψdeath⟩=∣Ψ(t ⁣→ ⁣tdeath)⟩.|\Psi_{\text{death}}\rangle = |\Psi (t\!\to\!t_{\text{death}})\rangle.
Ascent occurs if
Pasc>Pc ,andC(tdeath)>Cc,ΔSrot<ΔSc.P_{\text{asc}} > P_{c}\ ,\quad \text{and}\quad C(t_{\text{death}})>C_{c},\quad \Delta S_{\text{rot}}<\Delta S_{c}.

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V. Numerical Simulation Blueprint

A Lindblad master equation with a moral‑coherence Lindblad operator L^eth\hat L_{\text{eth}} is proposed:
\frac{d\rho}{dt}= -i[\hat H,\rho] + \sum_{k}(\hat L_k\rho\hat L_k^{\dagger}-\tfrac{1}{2}\{\hat L_k^{\dagger}\hat L_k,\rho\}).\tag{E‑6}
Simulations can vary L^eth\hat L_{\text{eth}} strength to explore CPIFS trajectory through PQRD.

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VI. Proposed Experiments

1. Ultra‑low‑frequency quantum noise mapping at predicted PQRD node sites.
2. Post‑mortem coherence decay measured via SQUID or OPM arrays near recently deceased subjects (ethical approvals required).
3. Astrophysical entropy‑line search: search for narrow linewidths in Hawking‑like emission from micro‑black‑hole analogue experiments.

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VII. Conclusion

Technical Supplement E provides quantitative tools to test and falsify the Post‑Death Quantum Resonance hypothesis. Threshold parameters Cc, ΔSc, PcC_{c},\,\Delta S_{c},\,P_{c} can be empirically refined as data accumulates.

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Filed under: Quantum Information Migration • Membrane Projection Operators • Psycho‑Energetic Thermodynamics