This note introduces a metric structure over interpretive operators within the Paton System, defining quantitative distance to admissibility.
This note introduces a metric structure over interpretive operators within the Paton System, defining quantitative distance to admissibility. The construct enables measurement of stability proximity, operator ordering effects, and boundary approach behaviour without modifying underlying equations. It formalises operator influence as admissibility distance shifts, establishing a universal comparison ruler for constraint-governed systems.
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Andrew John Paton (2026) studied this question.
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