Nature as quantum computer
David Ritz Finkelstein

TL;DR
This paper proposes a model where nature functions as a quantum computer, using a unified quantum network architecture to describe processes, space-time, and symmetries, simplifying and regularizing fundamental physics structures.
Contribution
It introduces a novel framework that merges kinematics, statistics, and symmetries into a single regular Lie algebra, offering a new perspective on quantum and gravitational processes.
Findings
Reduces space-time to a quantum network of creation and annihilation processes.
Unifies Lie algebras of kinematics, statistics, and currents into one regular algebra.
Provides a regularized structure for Einstein's diffeomorphism group.
Abstract
Set theory reduces all processes to assembly and disassembly. A similar architecture is proposed for nature as quantum computer. It resolves the classical space-time underlying Feynman diagrams into a quantum network of creation and annihilation processes, reducing kinematics to quantum statistics, and regularizing the Lie algebra of the Einstein diffeomorphism group. The usually separate and singular Lie algebras of kinematics, statistics, and conserved currents merge into one regular statistics Lie algebra.
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Taxonomy
TopicsComputational Physics and Python Applications
