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the claim
The identity operator in quantum field theory leaves quantum states unchanged.
the verdict
COMMON KNOWLEDGE
no citation needed for this one
refutedsupported
the weight of evidence
no sources on either side

The identity operator leaving states unchanged is a foundational mathematical property of quantum mechanics and quantum field theory by definition, requiring no citation.

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The analysis

The claim states a definitional mathematical property of the identity operator, which maps any quantum state to itself ($I|\psi\rangle = |\psi\rangle$). This is a trivial piece of common knowledge inherent to the axioms of linear algebra and quantum theory, making paper citations unnecessary.

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first checked04 Aug 2026
judged → COMMON KNOWLEDGE · 9504 Aug 2026
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