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   <subfield code="u">Department of Philosophy, University of Minnesota, 355 Ford Hall, 224 Church Street S.E., 55455, Minneapolis, Minnesota</subfield>
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   <subfield code="a">Bell-type inequalities in the nonideal case: Proof of a conjecture of bell</subfield>
   <subfield code="h">[Elektronische Daten]</subfield>
   <subfield code="c">[Geoffrey Hellman]</subfield>
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   <subfield code="a">Recently Bell has conjectured that, with &quot;epsilonics,” one should be able to argue, à la EPR, from &quot;almost ideal correlations” (in parallel Bohm-Bell pair experiments) to &quot;almost determinism,” and that this should suffice to derive an approximate Bell-type inequality. Here we prove that this is indeed the case. Such an inequality—in principle testable—is derived employing only weak locality conditions, imperfect correlation, and a propensity interpretation of certain conditional probabilities. Outcome-independence (Jarrett's &quot;completeness” condition), hence &quot;factorability” of joint probabilities, is not assumed, but rather an approximate form of this is derived. An alternative proof to the original one of Bell [1971] constraining stochastic, contextual hidden-variables theories is thus provided.</subfield>
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