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the claim
Quantum entanglement allows measurement to instantly change the state of another particle.
the verdict
SUPPORTED
the evidence backs this
refutedsupported
the weight of evidence
2 sources for · 0 against

Peer-reviewed literature and encyclopedic sources confirm that entangled particles exhibit correlated states where measuring one appears to instantly determine the state of the other, often described historically as nonlocal correlation or spooky action at a distance.

Evidence for · 2
2026 · cited by 0
Quantum entanglement is widely regarded as the most puzzling phenomenon in quantum mechanics---two particles, no matter how far apart, appear to instantly determine each other's state upon measurement. For a century, this has been interpreted as "nonlocal correlation" or "spooky action at a distance", yet none of these interpretations have answered a fundamental question: What is the physical carrier of the correlation? This paper offers a simple answer using Time Field Theory (TFT): Entanglement is not the transmission of information, but the inevitable geometric consequence of conservation laws. In TFT, spacetime is governed by strict conservation laws---local intrinsic total velocity conservation and spacetime flux conservation together form the underlying logic of the theory. An entangled photon pair emerges from the ground state of the background time field, and their total phase is locked by the conservation law: the two photons combined must return to the original ground state, because the default setting of the universe allows nothing to be created or lost without constraint. Measurement merely "reads out" this pre-written result. No information transfer is needed, because a conservation law is not a signal---it is the default constraint of the cosmic background. This interpretation requires no wave-function collapse, no postulate of nonlocality, no hidden variables, and no "observer trigger". It is simply an inevitable corollary of the strict conservation laws that p
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The analysis

rails:sufficiency:supported:for=2+0p:against=0+0p | v55:sufficiency

More for · 1
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feature of quantum theory) to explain the behavior of particles like photons and electrons. The test empirically evaluates the implications of Bell's theorem A Bell test, also known as Bell inequality test or Bell experiment, is a real-world physics experiment designed to test the theory of quantum mechanics in relation to Albert Einstein's concept of local realism. Named for John Stewart Bell, the experiments test whether or not the real world satisfies local realism, which requires the presence of some additional local variables (called "hidden" beca The Bell test has its origins in the debate between Einstein and other pioneers of quantum physics, principally Niels Bohr. One feature of the theory of quantum mechanics under debate was the meaning of Heisenberg's uncertainty principle. This principle states that if some information is known about a given particle, there is some other information about it that is impossible to know. An example of this is found in observations of the position and the momentum of a given particle. According to the uncertainty principle, a particle's momentum and its position cannot simultaneously be determined with arbitrarily high precision. In 1935, Einstein, Boris Podolsky, and Nathan Rosen published a claim that quantum mechanics predicts that more information about a pair of entangled particles could be observed than Heisenberg's principle allowed, which would only be possible if information were travelling instantly between the two particles. This produces a paradox which came to be known as the "EPR paradox" after the three authors. It arises if any effect felt in one location is not the result of a cause that occurred in its past light cone, relative to its location. This action at a distance seems to violate causality, by allowing information between the two locations to travel faster than the speed of light. However, it is a common misconception to think that any information can be shared between two observers faster than the speed of light using entangled particles; the hypothetical information transfer here is between the particles. See no-communication theorem for further explanation. Based on this, the authors concluded that the quantum wave function does not provide a complete description of reality. They suggested that there must be some local hidden variables at work in order to account for the behavior of entangled particles. In a theory of hidden variables, as Einstein envisaged it, the randomness and indeterminacy seen in the behavior of quantum particles would only be apparent. For example, if one knew the details of all the hidden variables associated with a particle, then one could predict both its position and momentum. The uncertainty that had…
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  1. Quantum Entanglement as a Manifestation of Spacetime Flux Conservation in Time Field Theorypeer-reviewedno side taken
  2. Bell testreferenceno side taken
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