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Axiomathes

The Importance of Randomness in the Universe: Superdeterminism and Free Will

Sergey B. Yurchenko

Published May 14, 2020• 5 citations
Publisher
DOI
10.1007/s10516-020-09490-y

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Superdeterminism has received recent attention as a possible path toward a locally causal explanation of the entanglement correlations that appear in experimental tests of Bell's theorem. While the term `superdeterminism' was coined by Bell to refer to restrictions on the free will of experimenters, it was not rigorously defined until recently. It has now been defined as a property of any physical theory that produces systematic violations of statistical independence. Here we focus on formalizing the requirements that being nonsuperdeterministic places on a physical theory, and setting a standard that must be met before we can conclude that a given theory is not superdeterministic. We begin by carefully examining how a physical theory determines what outcomes we observe when performing measurements in terms of ontic states and response functions, and how this differs between superdeterministic and nonsuperdeterministic theories, in terms of the behavior of the types of vetted random sampling procedures that we use in experiments. The core result is that individual samples and measurement outcomes must be representative of the observed distributions, which is explained in detail. This also has a bearing on how measurement settings are chosen by agents, whether freely or randomly, and we argue that this standard ultimately defines what freedom/independence actually mean. We then discuss contextuality, and show that in most cases, superdeterminism is contextual. Finally, we discuss how different physical theories, with different notions of ontic states and response functions, can give rise to the same empirical data, and how the same operational contextuality may appear in different forms.

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Superdeterminism has received recent attention as a possible path toward a locally causal explanation of the entanglement correlations that appear in experimental tests of Bell's theorem. While the term `superdeterminism' was coined by Bell to refer to restrictions on the free will of experimenters, it was not rigorously defined until recently. It has now been defined as a property of any physical theory that produces systematic violations of statistical independence. Here we focus on formalizing the requirements that being nonsuperdeterministic places on a physical theory, and setting a standard that must be met before we can conclude that a given theory is not superdeterministic. We begin by carefully examining how a physical theory determines what outcomes we observe when performing measurements in terms of ontic states and response functions, and how this differs between superdeterministic and nonsuperdeterministic theories, in terms of the behavior of the types of vetted random sampling procedures that we use in experiments. The core result is that individual samples and measurement outcomes must be representative of the observed distributions, which is explained in detail. This also has a bearing on how measurement settings are chosen by agents, whether freely or randomly, and we argue that this standard ultimately defines what freedom/independence actually mean. We then discuss contextuality, and show that in most cases, superdeterminism is contextual. Finally, we discuss how different physical theories, with different notions of ontic states and response functions, can give rise to the same empirical data, and how the same operational contextuality may appear in different forms.
This paper constitutes a technical and expansive analysis based on the main article "We've finally cracked how to make truly random numbers" (Brooks, 2025) and auxiliary materials. The objective is to dissect the historical and physical transition from pseudo-random number generation to certified quantum randomness, culminating in the development of the \textit{Colorado University Randomness Beacon} (CURBy). We explore the fundamental physics of loophole-free Bell tests, the mathematics of CHSH (Clauser-Horne-Shimony-Holt) inequalities as a metric for randomness certification, and the software engineering of the Twine protocol for public traceability. Additionally, we confront the premise of intrinsic randomness with superdeterminism objections and analyze human cognitive limitations in entropy generation. This work integrates recent experimental evidence (Kavuri et al., 2025) with theoretical debates on the foundations of quantum mechanics, offering a rigorous view on the "industrialization" of uncertainty.