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INTERANTIONAL JOURNAL OF SCIENTIFIC RESEARCH IN ENGINEERING AND MANAGEMENT

The Destructive Macroscopic Quantum Transfer (DMQT) Protocol: A Formalized Proposal for Macroscopic Quantum Transfer

Independent Teenage Researcher, Kavideshwaran Kavideshwaran

Published Dec 3, 2025• 0 citations
Publisher

Abstract

Abstract The Destructive Macroscopic Quantum Transfer (DMQT) Protocol is a theoretical framework proposing the transfer of macroscopic matter—including biological organisms—by encoding, transmitting, and reconstructing their complete quantum states. Unlike conventional quantum teleportation, which operates only on microscopic systems, DMQT extends the concept to the macroscopic scale by enforcing strict destruction of the original state at the Origin (O), thereby satisfying the No-Cloning Theorem. This paper presents the foundational physics, the required segmental measurement strategy, the information-theoretic limits, and the fidelity constraints imposed by the Heisenberg Uncertainty Principle. DMQT is internally consistent with known physical laws, though its realization demands breakthroughs far beyond current technology.

DOI
10.55041/ijsrem54760

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Abstract The Destructive Macroscopic Quantum Transfer (DMQT) Protocol is a theoretical framework proposing the transfer of macroscopic matter—including biological organisms—by encoding, transmitting, and reconstructing their complete quantum states. Unlike conventional quantum teleportation, which operates only on microscopic systems, DMQT extends the concept to the macroscopic scale by enforcing strict destruction of the original state at the Origin (O), thereby satisfying the No-Cloning Theorem. This paper presents the foundational physics, the required segmental measurement strategy, the information-theoretic limits, and the fidelity constraints imposed by the Heisenberg Uncertainty Principle. DMQT is internally consistent with known physical laws, though its realization demands breakthroughs far beyond current technology.
This work investigates whether macroscopic quantum teleportation — the idea of “teleporting ourselves” — is possible under the laws of physics. While quantum teleportation is exact for single qubits, extending the protocol to biological organisms faces insurmountable barriers. We demonstrate that exponential Hilbert‑space growth, rapid decoherence at biological temperatures, chaotic error amplification, and hard thermodynamic limits (energy‑time uncertainty and the Bekenstein bound) render human‑scale teleportation fundamentally impossible. Corrected quantitative estimates show decoherence times as short as 10−19 seconds and power requirements exceeding 1014 watts, grounding the argument in concrete physics. The paper distinguishes between what quantum mechanics permits in principle and what thermodynamics forbids in practice, offering a rigorous synthesis of quantum information theory and physical law. *Author DisclaimerAll underlying concepts, frameworks, and core research directions are the original work of the author. Generative AI tools were used strictly for assistance in manuscript drafting, code generation, and figure preparation. All theoretical formulations and mathematical proofs included herein are unverified AI-generated drafts shared as preliminary proposals for discussion and community review.
We present Biological Quantum Gravitational State Transfer (BQGST), a unified theoretical framework proposing a mechanism for macroscopic quantum teleportation exploiting the intersection of quantum gravity, quantum biology, and quantum information theory. The framework identifies biological systems — specifically microtubules, DNA, cryptochrome proteins, and biophoton emission networks — as naturally evolved quantum gravitational interfaces capable of encoding, transmitting, and reconstructing the complete quantum information pattern of an organism via superposed gravitational fields and entangled spacetime topology. Drawing on Penrose-Hameroff Orchestrated Objective Reduction (Orch-OR), the ER=EPR conjecture (Maldacena & Susskind 2013), the Bekenstein-Hawking holographic entropy bound, and the Bose-Marletto-Vedral (BMV) gravitational entanglement mechanism, BQGST proposes a five-stage transfer protocol. The central contribution is a reframing of the scaling problem: rather than maintaining 10^27 individual atomic quantum states, BQGST encodes and transmits a gravitational information geometry derived from the holographic boundary data of the biological system — reducing the information-theoretic complexity from volumetric to surface-area scaling. Four experimentally testable predictions are presented alongside a formal mathematical treatment of each framework stage.
FINDING: Quantum teleportation is a protocol for transferring an unknown quantum state via shared entanglement and classical communication, not physical matter transport; recent breakthroughs (Oxford, Japanese groups) push distance/fidelity but confirm the same mathematical framework. MATH: - State transfer: ∣ψ⟩C⊗∣Φ+⟩AB→∣Φ+⟩CA⊗∣ψ⟩B |\psi\rangle_C \otimes |\Phi^+\rangle_{AB} \rightarrow |\Phi^+\rangle_{CA} \otimes |\psi\rangle_B ∣ψ⟩C​⊗∣Φ+⟩AB​→∣Φ+⟩CA​⊗∣ψ⟩B​ (Bell basis projection on C+A, classical 2-bit correction on B). - Bell states: ∣Φ±⟩=12(∣00⟩±∣11⟩) |\Phi^\pm\rangle = \frac{1}{\sqrt{2}}(|00\rangle \pm |11\rangle) ∣Φ±⟩=2​1​(∣00⟩±∣11⟩), ∣Ψ±⟩=12(∣01⟩±∣10⟩) |\Psi^\pm\rangle = \frac{1}{\sqrt{2}}(|01\rangle \pm |10\rangle) ∣Ψ±⟩=2​1​(∣01⟩±∣10⟩). - Fidelity F=∣⟨ψtarget∣ψreceived⟩∣2 F = |\langle \psi_{\text{target}} | \psi_{\text{received}} \rangle|^2 F=∣⟨ψtarget​∣ψreceived​⟩∣2; perfect teleportation requires F=1 F=1 F=1, achieved only with maximal entanglement. - No-cloning theorem: U∣ψ⟩∣0⟩≠∣ψ⟩∣ψ⟩ U|\psi\rangle|0\rangle \neq |\psi\rangle|\psi\rangle U∣ψ⟩∣0⟩=∣ψ⟩∣ψ⟩ for unknown ∣ψ⟩ |\psi\rangle ∣ψ⟩ — teleportation destroys original, preserving unitarity. - Entangle Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
This preprint clarifies a common misconception: popular “teleportation” implies transporting matter, while quantum teleportation transfers state information using shared entanglement plus classical communication and necessarily consumes the input state (consistent with the no-cloning principle). The manuscript proposes a test-oriented framework for when it is scientifically meaningful to claim that a physical object or a human organ can be “copied.” The key distinction is between:(1) quantum-state transfer for a small, controlled set of degrees of freedom (DOF), where fidelity can be experimentally verified; and(2) functional replication, where an effective, testable description is reproduced to match form and/or function—without claiming to reproduce the full quantum microstate (which is infeasible due to decoherence and the explosion of DOF). The work includes concrete verification checklists: HOM/tomography/CHSH on the quantum side and perfusion/histology/function/safety on the biofabrication side. The preprint does not claim macroscopic matter transport via quantum teleportation; it frames organ “copying” strictly as functional replication with falsifiable biomedical metrics. “This preprint is shared for scientific discussion and critique; it is not a commercial solicitation.”
Quantum teleportation is one of the most enigmatic protocols realized so far in the area of quantum information, allowing for the transfer of quantum information assisted by an entangled state. It was a subject of science fiction 20 years ago, but now is a fundamental experimental protocol and quantum primitive for quantum information processing tasks. There have been many successful realizations of teleportation ranging from those using photons, atoms, and hybrid systems and long-range teleportation beyond 100km has already been achieved multiple times. These however typically involve explicitly single particle systems or effective few-particle systems. For larger (visible to the naked eye) objects involving many particles, teleportation is typically more difficult due to the fast decoherence such macroscopic objects suffer. In this case, the entanglement disappears almost as soon as it is created, making it useless for such tasks. More recently, teleportation was accomplished in the continuous variables (CV) framework between two atomic ensembles [1]. As remarkable as these achievements are, teleportation schemes that are known today (qubit/CV) do not allow us to teleport more complex quantum states at the macroscopic level. For example, while it is possible in principle to extend teleportation to multiple qubits, on a macroscopic level this is prohibitively complicated and highly susceptible to decoherence. For atomic ensemble CV based schemes, the teleported states are restricted to small displacements from the completely Sx-polarized state on the Bloch sphere.
Bennett and his team pioneered the quantum teleportation protocol, a breakthrough where Alice transmits quantum information to Bob through a pre-shared entangled quantum channel. Remarkably, this transmission occurs without physically moving the information, relying on a combination of classical communication and quantum entanglement. This protocol not only demonstrates the essence of quantum entanglement but also underscores its potential in the realm of information transfer. The success of quantum teleportation experiments extends across various physical systems, with a particular emphasis on achieving effectiveness over long distances. Looking forward, future developments in this field may lead to multi-party protocols, thereby advancing both quantum communication and computing capabilities. A crucial component in quantum teleportation networks is controlled quantum teleportation (CQT), holding significant promise for the emerging concept of the quantum internet. In the preceding chapter, our exploration centered on the practical application of quantum teleportation protocols, with a specific focus on two key approaches: standard quantum teleportation and CQT. Our examination delved into the fundamental principles of quantum teleportation, encompassing critical concepts such as quantum entanglement, non-cloning, superposition, and the importance of measurements like fidelity. Throughout the chapter, we dedicated special attention to both the theoretical and experimental aspects of quantum teleportation, considering the intricacies of systems with continuous variables (CVs) as well as those with discrete variables (DVs).