QEM — Quantique Énergétique Multidimensionnelle | Morelato 2026

QEM

E = m × c1² × c2² × c3²

ΣΔG = ΣΔT
Proton
ε ≈ 0
ε ≈ 10-9
ε ≈ 0,5
GPE —
Dim
0DPointE0 = 0
1DSegmentE1 = mc
2DTriangleE2 = mc²Einstein (1905)
3DE3 = mc³
4DE4 = mc6QEM — 3 × c²
5DE5 = mc36
→ c²
→ c²
→ c²
3 × c² = c6 → E = mc6
(x, y, z, t0, t1, t2, G0, G1, G2)
Position (x, y, z)
t₀
τ
t₁
t
t₂
T
Δt01 = GM/rc² (Einstein) • Δt12 = H₀·d/c (Hubble) • Δt02 = Δt01 + Δt12 + ε×z
a₀
a₂
ε×z

— Morelato Gaël
E = m × c1² × c2² × c3²
c1 = c
Dimensions 1-2
299 792 458 m/s
c2 = c/R4
Dimensions 3-4
c3 = c/R5
Dimensions 5-6
1
Rextra = √(rs / 2) = √(GM / c²)
2
ε = GM / (Rextra × c²)
3
EQEM = mc² × (1 + ε)
4
EQEM → mc² × (1 + 0) = mc² ✓
Einstein
+38,7
μs/
QEM (K auto)
+38,7
μs/
0%
175
3 375
95,6%
513
QEM
172
80%
QEM
16%
78%
QEM
22%
a0 = c × H0 / (2π) = 1,04 × 10-10 m/s²
1,04
×10-10 m/s²
0,98
×10-10 m/s²
6%
RMS = 0,142 dex • = -0,005 dex • 95,6% < 0,3 dex
m2
RKK ∝ √M
ranneau = af × GM/c² • : r/rs = 0,35
Phase 1
Inspiral
Phase 2
Merger
Phase 3
Ringdown
fQEM = fKerr × (1 + 0,3ε) • ε = 0,5 → +15%
1
fring(QEM) = fring × (1 + 0,3ε)
2
Mf(QEM) = Mf(Einstein) × (1 – ε²)
3
TH(QEM) = TH × (1 + ε/2)
4
aQEM = anewton / μ(a/a0)
5
ΔE = ε × Erad
6
Ephoton = pc × √(1 + ε)
ΣΔG = ΣΔT
G = T
G = C6 en T0
E = mc² Einstein (2D)
E = mc6 QEM (6D)
EQEM = mc²(1+ε)
Correction ε
ε = GM / (Rext × c²)
Rext = √(rs/2)
rs = 2GM/c²
GPS
K = Reff / c²
Δt = K(ΔG/G0) ×
fring(QEM) = fring(1+0,3ε)
TH(QEM) = TH(1+ε/2)
rs(QEM) = rs(1-0,1ε)
a0 = cH0/(2π)
μ(x) = 1-e-√x
aQEM = aN/μ(a/a0)

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Morelato, G. (2026). QEM — Quantique Énergétique Multidimensionnelle : Extension de E=mc² via Kaluza-Klein. Testé sur 175 galaxies SPARC. Non publié, en cours de peer-review. Disponible sur : https://qem-gpe.com