Analysis reveals that distinct operators and structural resolution are unified under a single evaluation identity, indicating critical stability conditions.
This paper establishes the identity of previously defined operators within the Modal–Dependence Calculus (MDC). Structural resolution, information, and stability are shown to be identical to a single evaluation operator, τ. The analysis demonstrates that all evaluative structure reduces to a binary admissibility condition determined solely by the termination of dependency paths. As a result, distinct operator classes collapse into a unified identity, yielding a minimal criterion for structural resolution: a state is admissible if and only if its dependence structure terminates at the invariant anchor.
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Austin Jacobs (2026) studied this question.
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