This framework formalizes token generation and proves foundational properties, indicating broad applicability.
Provides the pure mathematical foundation for all token-based proposals in the TNSC series. Formalizes token generation as a homomorphism from a computational domain into a token space. Proves six axioms: determinism, uniqueness, compositionality, semantic proximity preservation, redundancy elimination, and universal applicability. Includes four formal theorems, three counterexamples, and a deterministic C++ implementation.
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Elizeu Almeida Prudente (2026) studied this question.
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