We study saturated encoding frameworks in which circle, lens, and nil obstructions are resolved inseparably within a single realization. Saturation represents an extremal regime of the Modal Triplet Theory program and is not required by the structural core. We show that saturation forces extended consistency carriers, anomaly saturation, constrained dimensionality, and dualities, explaining the emergence of string-like frameworks without postulating strings as fundamental objects. Dualities are reinterpreted as identifications of admissible descriptions rather than symmetries of underlying reality. Saturated frameworks are shown to be rigid but non-unique, representing extreme points rather than privileged theories.
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Peter Nero
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Peter Nero (Fri,) studied this question.
synapsesocial.com/papers/6975b2aefeba4585c2d6e216 — DOI: https://doi.org/10.5281/zenodo.18355130