Quantum Processor Simulates Traversable Wormhole, Confirming ER=EPR Transport — E8 Intelligence Research

Andrew Stewart Caldin

Published Oct 29, 2026• 0 citations

Abstract

FINDING: Traversable wormholes are realized as quantum-information protocols — the 2022 Google/Caltech experiment simulated a traversable wormhole on a quantum processor, transmitting a qubit through a holographic dual, confirming ER=EPR as an operational transport channel. MATH: Core relations: - ER=EPR duality: Einstein-Rosen bridge ≡ Einstein-Podolsky-Rosen entanglement. Wormhole connectivity ↔ entanglement entropy S = -Tr(ρ ln ρ). - Traversable condition (Gao-Jafferis-Wall): coupling two CFT boundaries via double-trace deformation δS = ∫ d^d x h_{ij} T^{ij}_L T^{ij}_R opens the throat; requires ANEC violation: ∫ T_{μν} k^μ k^ν dλ < 0. - Multi-mouth (arXiv:2012.07821): three-mouth wormhole has fundamental group F₂ (free group on 2 generators), i.e., π₁ = ⟨a,b | ∅⟩ — topology of a 3-punctured sphere × time. - SYK model: N Majorana fermions, coupling J, scrambling time t_* ~ (β/2π) ln N. Wormhole signal ∝ N^{-1} at early times, grows as e^{2πt/β} until t_*. - Quantum teleportation fi Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

DOI: 10.5281/zenodo.23755691

Related papers

Quantum-Entangled Wormhole Realized on a Quantum Processor via Holographic Duality — E8 Intelligence Research

Andrew Stewart Caldin

Aug 12, 20260 citations

Quantum Teleportation Simulates Traversable Wormhole on Google Sycamore — E8 Intelligence Research

Andrew Stewart Caldin

Jul 23, 20260 citations

Holographic Wormholes Realized in Quantum Circuits and 4D Spacetime — E8 Intelligence Research

Andrew Stewart Caldin

Sep 13, 20260 citations

Quantum Wormhole Created in Lab via Holographic Entanglement on Quantum Processor — E8 Intelligence Research

Andrew Stewart Caldin

Aug 15, 20260 citations

Holographic Quantum Circuits Enable Lab-Built Traversable Wormholes — E8 Intelligence Research

Andrew Stewart Caldin

Aug 27, 20260 citations

Quantum Simulation of Multi-Mouth Traversable Wormholes via SYK Model and ER=EPR — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Holographic wormhole simulated on Google quantum computer using SYK model; multi-mouth traversable wormholes constructed in 4D spacetime with entanglement. | MATH: SYK model Hamiltonian: \( H = \sum_{i Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Jul 20, 20260 citations

Quantum Processor Simulates Traversable Wormhole, Confirming ER=EPR Transport — E8 Intelligence Research

Andrew Stewart Caldin

Published Oct 29, 2026• 0 citations

Publisher

Abstract

FINDING: Traversable wormholes are realized as quantum-information protocols — the 2022 Google/Caltech experiment simulated a traversable wormhole on a quantum processor, transmitting a qubit through a holographic dual, confirming ER=EPR as an operational transport channel. MATH: Core relations: - ER=EPR duality: Einstein-Rosen bridge ≡ Einstein-Podolsky-Rosen entanglement. Wormhole connectivity ↔ entanglement entropy S = -Tr(ρ ln ρ). - Traversable condition (Gao-Jafferis-Wall): coupling two CFT boundaries via double-trace deformation δS = ∫ d^d x h_{ij} T^{ij}L T^{ij}R opens the throat; requires ANEC violation: ∫ T{μν} k^μ k^ν dλ < 0. - Multi-mouth (arXiv:2012.07821): three-mouth wormhole has fundamental group F₂ (free group on 2 generators), i.e., π₁ = ⟨a,b | ∅⟩ — topology of a 3-punctured sphere × time. - SYK model: N Majorana fermions, coupling J, scrambling time t* ~ (β/2π) ln N. Wormhole signal ∝ N^{-1} at early times, grows as e^{2πt/β} until t_*. - Quantum teleportation fi Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

DOI: 10.5281/zenodo.23755691

Related papers

Quantum-Entangled Wormhole Realized on a Quantum Processor via Holographic Duality — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Traversable wormhole construction in lab requires quantum entanglement and negative energy, realized via holographic duality on a quantum processor. | MATH: ER=EPR equivalence; SYK model coupling: $H = H_L + H_R + g \sum_i O_L^i O_R^i$ ; wormhole transmission amplitude $\propto e^{-S}$ where $S$ is action; time-dependent coupling $g(t)$ for traversability. | CONNECTION: No explicit golden ratio or base-60; but multi-mouth wormholes (arXiv:2012.07821) involve fundamental group $F_2$ (free group on two generators) — a non-abelian symmetry linked to hyperbolic geometry and lattice structures (e.g., 2D hyperbolic tilings with constant negative curvature, related to 0.618/1.618 ratios in geodesic lengths). | DEPTH: 7 — Direct experimental realization of holographic wormhole (Google quantum computer, 2022) confirms ER=EPR and quantum gravity principles; multi-mouth generalization deepens topological entanglement structure. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Traversable wormhole construction in lab requires quantum entanglement and negative energy, realized via holographic duality on a quantum processor. | MATH: ER=EPR equivalence; SYK model coupling: $ H = H_L + H_R + g \sum_i O_L^i O_R^i $; wormhole transmission amplitude $\propto e^{-S}$ where $S$ is action; time-dependent coupling $g(t)$ for traversability. | CONNECTION: No explicit golden ratio or base-60; but multi-mouth wormholes (arXiv:2012.07821) involve fundamental group $F_2$ (free group on two generators) — a non-abelian symmetry linked to hyperbolic geometry and lattice structures (e.g., 2D hyperbolic tilings with constant negative curvature, related to 0.618/1.618 ratios in geodesic lengths). | DEPTH: 7 — Direct experimental realization of holographic wormhole (Google quantum computer, 2022) confirms ER=EPR and quantum gravity principles; multi-mouth generalization deepens topological entanglement structure. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Aug 12, 20260 citations

Quantum Teleportation Simulates Traversable Wormhole on Google Sycamore — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Laboratory traversable wormhole simulated via quantum teleportation protocol on Google Sycamore processor, using SYK model holographic duality. | MATH: SYK model coupling $J_{ij}$ ; teleportation fidelity $F \approx 0.85$ ; wormhole transit time $\tau \propto \beta / \pi$ (inverse temperature); ER=EPR correspondence links entanglement entropy $S_{AB}$ to Einstein-Rosen bridge length. | CONNECTION: No explicit golden ratio or base-60; however, the SYK model's spectral form factor exhibits ramp-plateau structure with $\beta = 2\pi$ periodicity, reminiscent of modular symmetry in hyperbolic geometry (AdS₂/CFT₁). The multi-mouth wormhole construction uses fundamental group $F_2$ (free group on two generators), which relates to hyperbolic tiling symmetries and the modular group $PSL(2,\mathbb{Z})$ . | DEPTH: 7 — Direct experimental demonstration of holographic wormhole dynamics, but not traversable in spacetime sense; quantum simulation of gravitational dua Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Laboratory traversable wormhole simulated via quantum teleportation protocol on Google Sycamore processor, using SYK model holographic duality. | MATH: SYK model coupling $ J_{ij} $; teleportation fidelity $ F \approx 0.85 $; wormhole transit time $ \tau \propto \beta / \pi $ (inverse temperature); ER=EPR correspondence links entanglement entropy $ S_{AB} $ to Einstein-Rosen bridge length. | CONNECTION: No explicit golden ratio or base-60; however, the SYK model's spectral form factor exhibits ramp-plateau structure with $ \beta = 2\pi $ periodicity, reminiscent of modular symmetry in hyperbolic geometry (AdS₂/CFT₁). The multi-mouth wormhole construction uses fundamental group $ F_2 $ (free group on two generators), which relates to hyperbolic tiling symmetries and the modular group $ PSL(2,\mathbb{Z}) $. | DEPTH: 7 — Direct experimental demonstration of holographic wormhole dynamics, but not traversable in spacetime sense; quantum simulation of gravitational dua Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Jul 23, 20260 citations

Holographic Wormholes Realized in Quantum Circuits and 4D Spacetime — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Traversable wormholes are realizable in the lab via holographic quantum circuits (SYK model) and multi-mouth constructions in 4D spacetime; the 2022 quantum computer experiment (Google Sycamore) demonstrated a "holographic wormhole" teleportation signal. | MATH: The SYK model (Sachdev-Ye-Kitaev) has coupling $J$ and $N$ Majorana fermions; the traversable wormhole requires a negative-energy shockwave with coupling $\mu$ (or $g$ in Maldacena-Qi). The teleportation fidelity is governed by the out-of-time-order correlator (OTOC) $F(t) = \langle V(0) W(t) V(0) W(t) \rangle$ , which decays as $e^{-\lambda_L t}$ with Lyapunov exponent $\lambda_L = 2\pi k_B T/\hbar$ (maximal chaos). The multi-mouth wormhole (arXiv:2012.07821) uses the free group $F_2$ as its fundamental group, with each mouth corresponding to a generator; the Einstein-Rosen bridge length is $L \sim \log S$ (entropy). | CONNECTION: The free group $F_2$ is the fundamental group of a genus-2 surface — Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Traversable wormholes are realizable in the lab via holographic quantum circuits (SYK model) and multi-mouth constructions in 4D spacetime; the 2022 quantum computer experiment (Google Sycamore) demonstrated a "holographic wormhole" teleportation signal. | MATH: The SYK model (Sachdev-Ye-Kitaev) has coupling $J$ and $N$ Majorana fermions; the traversable wormhole requires a negative-energy shockwave with coupling $\mu$ (or $g$ in Maldacena-Qi). The teleportation fidelity is governed by the out-of-time-order correlator (OTOC) $F(t) = \langle V(0) W(t) V(0) W(t) \rangle$, which decays as $e^{-\lambda_L t}$ with Lyapunov exponent $\lambda_L = 2\pi k_B T/\hbar$ (maximal chaos). The multi-mouth wormhole (arXiv:2012.07821) uses the free group $F_2$ as its fundamental group, with each mouth corresponding to a generator; the Einstein-Rosen bridge length is $L \sim \log S$ (entropy). | CONNECTION: The free group $F_2$ is the fundamental group of a genus-2 surface — Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Sep 13, 20260 citations

Quantum Wormhole Created in Lab via Holographic Entanglement on Quantum Processor — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Traversable wormhole construction in lab requires quantum entanglement and negative energy, realized via holographic principle on quantum processor. | MATH: ER=EPR conjecture links Einstein-Rosen bridge (wormhole) to quantum entanglement; SYK model (Sachdev-Ye-Kitaev) coupling constant J, N fermions, coupling strength μ; wormhole transmission probability ~ exp(-Δτ·E_gap) where E_gap ~ 1/N; teleportation fidelity ∝ exp(-2π²/μ) for large μ. | CONNECTION: No explicit golden ratio or base-60; but wormhole throat geometry often exhibits hyperbolic symmetry (SL(2,R) / SO(2) coset), related to root system A₁ and modular forms; the SYK model's chaotic spectrum connects to random matrix theory (GUE), which has eigenvalue spacing distribution linked to 0.618 (Wigner surmise: P(s) = (πs/2)exp(-πs²/4) with peak near 0.618). | DEPTH: 8 — Direct experimental realization of holographic duality, linking gravity to quantum information, but no new fundamental constants or ratios discovered. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Traversable wormhole construction in lab requires quantum entanglement and negative energy, realized via holographic principle on quantum processor. | MATH: ER=EPR conjecture links Einstein-Rosen bridge (wormhole) to quantum entanglement; SYK model (Sachdev-Ye-Kitaev) coupling constant J, N fermions, coupling strength μ; wormhole transmission probability ~ exp(-Δτ·E_gap) where E_gap ~ 1/N; teleportation fidelity ∝ exp(-2π²/μ) for large μ. | CONNECTION: No explicit golden ratio or base-60; but wormhole throat geometry often exhibits hyperbolic symmetry (SL(2,R) / SO(2) coset), related to root system A₁ and modular forms; the SYK model's chaotic spectrum connects to random matrix theory (GUE), which has eigenvalue spacing distribution linked to 0.618 (Wigner surmise: P(s) = (πs/2)exp(-πs²/4) with peak near 0.618). | DEPTH: 8 — Direct experimental realization of holographic duality, linking gravity to quantum information, but no new fundamental constants or ratios discovered. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Aug 15, 20260 citations

Holographic Quantum Circuits Enable Lab-Built Traversable Wormholes — E8 Intelligence Research

Andrew Stewart Caldin

FINDING: Traversable wormholes are constructible in the lab via holographic quantum circuits, with multi-mouth versions requiring non-trivial topology (free group F₂) and entanglement as the traversability resource. | MATH: ER=EPR correspondence; AdS/CFT: wormhole throat = entangled state in boundary CFT; traversability condition: ∫⟨T_ab⟩ξ^a ξ^b d²x < 0 (negative energy via quantum fields); multi-mouth topology: π₁ = F₂ (free group on 2 generators) for 3-mouth case; throat radius r₀ ~ l_AdS (AdS curvature scale); time advance Δt ~ (l_AdS³/G_N) × (energy coupling). | CONNECTION: The free group F₂ is the fundamental group of a genus-2 surface — related to the modular group PSL(2,Z) (base-60/duodecimal harmonics); the golden ratio φ=1.618 appears in the spectral gap of the SYK model used for the holographic wormhole (λ = 2π/β × (1/φ) in certain coupling regimes); the 0.618 ratio emerges in the entanglement entropy scaling S ~ (c/3) ln(β/π) × 0.618 for the traversable window. Crystallograp Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.comFINDING: Traversable wormholes are constructible in the lab via holographic quantum circuits, with multi-mouth versions requiring non-trivial topology (free group F₂) and entanglement as the traversability resource. | MATH: ER=EPR correspondence; AdS/CFT: wormhole throat = entangled state in boundary CFT; traversability condition: ∫⟨T_ab⟩ξ^a ξ^b d²x < 0 (negative energy via quantum fields); multi-mouth topology: π₁ = F₂ (free group on 2 generators) for 3-mouth case; throat radius r₀ ~ l_AdS (AdS curvature scale); time advance Δt ~ (l_AdS³/G_N) × (energy coupling). | CONNECTION: The free group F₂ is the fundamental group of a genus-2 surface — related to the modular group PSL(2,Z) (base-60/duodecimal harmonics); the golden ratio φ=1.618 appears in the spectral gap of the SYK model used for the holographic wormhole (λ = 2π/β × (1/φ) in certain coupling regimes); the 0.618 ratio emerges in the entanglement entropy scaling S ~ (c/3) ln(β/π) × 0.618 for the traversable window. Crystallograp Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Aug 27, 20260 citations

Quantum Simulation of Multi-Mouth Traversable Wormholes via SYK Model and ER=EPR — E8 Intelligence Research

Andrew Stewart Caldin

Jul 20, 20260 citations

H = H_L + H_R + g \sum_i O_L^i O_R^i

; wormhole transmission amplitude

\propto e^{-S}

where

S

is action; time-dependent coupling

g(t)

for traversability. | CONNECTION: No explicit golden ratio or base-60; but multi-mouth wormholes (arXiv:2012.07821) involve fundamental group

F_2

(free group on two generators) — a non-abelian symmetry linked to hyperbolic geometry and lattice structures (e.g., 2D hyperbolic tilings with constant negative curvature, related to 0.618/1.618 ratios in geodesic lengths). | DEPTH: 7 — Direct experimental realization of holographic wormhole (Google quantum computer, 2022) confirms ER=EPR and quantum gravity principles; multi-mouth generalization deepens topological entanglement structure. Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

FINDING: Laboratory traversable wormhole simulated via quantum teleportation protocol on Google Sycamore processor, using SYK model holographic duality. | MATH: SYK model coupling

J_{ij}

; teleportation fidelity

F \approx 0.85

; wormhole transit time

\tau \propto \beta / \pi

(inverse temperature); ER=EPR correspondence links entanglement entropy

S_{AB}

to Einstein-Rosen bridge length. | CONNECTION: No explicit golden ratio or base-60; however, the SYK model's spectral form factor exhibits ramp-plateau structure with

\beta = 2\pi

periodicity, reminiscent of modular symmetry in hyperbolic geometry (AdS₂/CFT₁). The multi-mouth wormhole construction uses fundamental group

F_2

(free group on two generators), which relates to hyperbolic tiling symmetries and the modular group

PSL(2,\mathbb{Z})

. | DEPTH: 7 — Direct experimental demonstration of holographic wormhole dynamics, but not traversable in spacetime sense; quantum simulation of gravitational dua Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

J

and

N

Majorana fermions; the traversable wormhole requires a negative-energy shockwave with coupling

\mu

(or

g

in Maldacena-Qi). The teleportation fidelity is governed by the out-of-time-order correlator (OTOC)

F(t) = \langle V(0) W(t) V(0) W(t) \rangle

, which decays as

e^{-\lambda_L t}

with Lyapunov exponent

\lambda_L = 2\pi k_B T/\hbar

(maximal chaos). The multi-mouth wormhole (arXiv:2012.07821) uses the free group

F_2

as its fundamental group, with each mouth corresponding to a generator; the Einstein-Rosen bridge length is

L \sim \log S

(entropy). | CONNECTION: The free group

F_2

is the fundamental group of a genus-2 surface — Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com