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POVM (Positive Operator-Valued Measure)

A generalization of standard projective ("Born rule") quantum measurement, imported from quantum physics into quantum-cognition modeling as a way to represent judgments with more flexibility than a single projective operator allows. It recurs at the center of the vault's quantum-cognition scope-limit thread in two distinct roles: named by Boyer-Kassem et al. (2016) as an untested possible fix for their refuted conjunction-fallacy account (claim-boyer-kassem-names-scope-retreat-and-povm-fix-as-untested-escape-routes), and actually deployed by Lebedev & Khrennikov (2018/2023) to test whether POVM-represented questions can violate the Wang–Busemeyer QQ equality for order effects generally (claim-no-rebuttal-found-lebedev-khrennikov-targets-different-question) — a different question from the one it was floated to answer. Related via Naimark's dilation theorem, the standard route for "lifting" a POVM to an equivalent projective measurement in a larger Hilbert space.

References

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