General Geometry: A Theory Of Meaning

We introduce General Geometry as a foundational framework for studying how possible distinctions become worlds, objects, particles, numbers, and meanings. The guiding inversion is that points, particles, dimensions, integers, and laws are not primitive data, but stabilized public outcomes of a deeper coherence-state grammar. We begin from minimal distinguishability, introduce comparison forms before metric geometry, define coherence-states and recursive sharpening, and identify public worldhood with the gluing of stabilized projector-like stages across finite cuts. The framework yields a common language for emergent dimensionality, carrierhood, gauge structure, particle representation, arithmetic surfacing, and semantic meaning. Its purpose is not to complete every descendant theory in one paper, but to fix the mathematical architecture from which such descendants can be developed.
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