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local realism

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local realism
NameLocal realism
CaptionConceptual diagram of locality and realism constraints in quantum experiments
RegionPhysics, Philosophy of science
Era20th–21st century
Main interestFoundations of quantum mechanics and quantum physics
Notable authorsAlbert Einstein, Boris Podolsky, Nathan Rosen, John Bell

local realism

Local realism is a principle combining two separate ideas: that physical systems possess pre-existing properties (realism) and that influences cannot propagate faster than light (locality). It matters in quantum physics because quantum correlations predicted by quantum theory and observed in experiments can violate constraints derived from local realism, challenging intuitions about causation, separability and the nature of physical reality.

Definition and principles

Local realism comprises two interrelated assumptions. Realism (sometimes called counterfactual definiteness) asserts that measurement outcomes reveal properties that systems carry prior to and independent of observation; this idea links to classical concepts used in Classical mechanics. Locality requires that events at one spacetime location cannot have immediate effects at spacelike separated locations, consistent with Special relativity. Formally, many treatments express local realism in terms of local hidden variable (LHV) models: statistical descriptions in which measurement outcomes are determined by hidden variables λ distributed by some probability ρ(λ), with joint probabilities factorizing into local response functions for each measurement setting. This factorization yields testable inequalities, notably Bell inequalities, whose violation by quantum statistics demonstrates incompatibility with the combined assumptions.

Historical development and philosophical context

The roots of local realism trace to classical realism and the debates over the completeness of quantum mechanics in the 1930s, especially the 1935 paper by Podolsky, Rosen and Einstein (EPR), which argued that quantum mechanics might be incomplete because it allows perfect correlations between separated systems. Einstein formulated a related principle of separability and locality. Subsequent philosophical discussion involved figures such as Niels Bohr and emerged into formal constraints in the work of John Bell in 1964, who derived inequalities bounding correlations of any local hidden variable theory. Debates in the philosophy of physics considered whether violations imply nonlocality, the failure of realism, or the need for revisions to concepts like counterfactual definiteness and contextuality; contributors include David Bohm, Henry Stapp, Abner Shimony and contemporary philosophers of science.

Bell's theorem and experimental tests

Bell's theorem shows that no local hidden variable theory can reproduce all statistical predictions of quantum mechanics. From Bell's original inequality evolved more robust formulations: the CHSH inequality by Clauser, Horne, Shimony and Holt; the CH74 inequality and various multipartite and high-dimensional generalizations such as Mermin's inequality and GHZ theorem (Greenberger–Horne–Zeilinger). Experimental tests began with optical experiments by Clauser and Freedman, advancing through increasingly rigorous tests by Aspect in the 1980s, and more recent loophole-free Bell tests conducted by groups including those at Hendrik J. Hanson's group at Delft and teams at NIST, Vienna and NIST's collaborators. These experiments closed major loopholes—detection, locality and freedom-of-choice—to varying degrees, and many reported statistically significant violations of Bell inequalities, favoring quantum mechanical predictions over LHV models. Interpretations of these results remain debated, particularly regarding assumptions such as measurement independence and the role of experimental settings.

Implications for quantum theory and interpretations

Violations of constraints imposed by local realism have deep implications for interpretations of quantum theory. For proponents of realist frameworks, options include embracing explicit nonlocal dynamics as in Bohmian mechanics (pilot-wave theory), which preserves realism but is manifestly nonlocal, or adopting superdeterminism, which denies the freedom-of-choice assumption. Operationalist and anti-realist positions, associated with the Copenhagen interpretation and some forms of QBism, may deny that quantum states represent objective properties and thus avoid realist commitments. Relational interpretations, objective collapse models (e.g., GRW), and many-worlds (Everett interpretation) provide alternative responses, each with distinct treatments of locality and realism. The tension also catalyzes work on quantum contextuality (Kochen–Specker theorem) and on the resources view of nonlocal correlations that underpins tasks in quantum information theory.

Local realism in quantum information and technology

In quantum information science, the nonclassical correlations that violate local realism are treated as resources. Quantum entanglement and Bell-nonlocality enable protocols such as device-independent quantum key distribution (DI-QKD), randomness expansion and self-testing, where security and certification rely on observed Bell inequality violations rather than trust in device internals. Experimental platforms demonstrating Bell violations include entangled photons in optics laboratories (e.g., University of Vienna groups), trapped ions at institutions like University of Innsbruck, superconducting circuits in industrial and academic labs (e.g., IBM and Google quantum teams), and nitrogen-vacancy centers in diamond. Engineering robust entanglement and closing experimental loopholes remain practical challenges for scalable quantum networks, quantum cryptography, and distributed quantum computing. The theoretical characterization of nonlocality also informs complexity-theoretic separations in quantum computing and the design of quantum communication protocols that outperform classical limits.

Category:Foundations of quantum mechanics Category:Quantum information theory