Refactor Prime Invariant A0 (Phase 1) Documentation#78
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…Invariant A0
Replaced "Digital Masonry" with "Computational Masonry" to align with TAS DNA guidelines. Removed unverified text ("state-space fragmentation" and "compliance audits") to strictly enforce the Groundedness Rule while preserving the core axioms and definitions for Phase 1.
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Code Review
This pull request updates the architecture documentation in prime-invariant-a0.mdx by renaming 'Digital Masonry' to 'Computational Masonry', streamlining the 'Process Science' testable invariant description, and removing 'compliance audits' from the list of structurally eliminated processes. The review feedback suggests incorporating core repository rules regarding state transition constraints directly into the 'Process Science' definition, specifically detailing prohibitions against discontinuous jumps and integrating validation via the Universal Verifier Kernel (uvk.py).
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| **Definition:** Legacy alignment relies on probabilistic outcomes and behavioral patching—a flawed methodology of 'vibe-proving.' The Truth Engine discards this in favor of **Process Science**. We prioritize mathematical truth verification, Zero-Knowledge Invariant Violation Proofs, and strict cryptographic provenance. Process Science dictates that the step-by-step mechanical integrity of the computation is the primary design objective; safe performance is simply the unavoidable byproduct of that rigorous process. | ||
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| * **Testable Invariant:** A system state $S_t$ must be perfectly and deterministically derivable from the genesis state $S_0$ through a continuous, uninterrupted sequence of validated transformations. We strictly utilize functional composition circle notation $(T_t \circ T_{t-1} \circ \dots \circ T_1)(S_0)$ to represent this, as opposed to summation or nested parenthesis notation for Process Science state transformations. This ensures that state transitions are strictly sequential, non-commutative operations embedded in the topology of the system. This unbroken lineage forms the non-negotiable basis of structural enforceability, systematically eliminating scaled ambiguity at every step. By operationalizing this unbroken mathematical lineage, Process Science effectively neutralizes state-space fragmentation, serving as the load-bearing pillar that connects the mathematical definitions of reality directly to the deterministic operational mechanics. | ||
| * **Testable Invariant:** A system state $S_t$ must be perfectly and deterministically derivable from the genesis state $S_0$ through a continuous, uninterrupted sequence of validated transformations. We strictly utilize functional composition circle notation $(T_t \circ T_{t-1} \circ \dots \circ T_1)(S_0)$ to represent this, as opposed to summation or nested parenthesis notation for Process Science state transformations. This ensures that state transitions are strictly sequential, non-commutative operations embedded in the topology of the system. This unbroken lineage forms the non-negotiable basis of structural enforceability, systematically eliminating scaled ambiguity at every step. By operationalizing this unbroken mathematical lineage, Process Science serves as the load-bearing pillar that connects the mathematical definitions of reality directly to the deterministic operational mechanics. |
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The Process Science definition of state transitions should explicitly incorporate the repository's core general rules regarding state transition constraints. Specifically, it must document that state transitions are prohibited from allowing discontinuous jumps ('teleportation') in state space, must maintain a continuous, coherent, and verifiable lineage (collapsing recursion into a refusal if violated), and must be validated by the Universal Verifier Kernel (uvk.py) with the _engage_sentient_lock sequence triggered upon any admissibility boundary violation.
* **Testable Invariant:** A system state $S_t$ must be perfectly and deterministically derivable from the genesis state $S_0$ through a continuous, uninterrupted sequence of validated transformations. State transitions must not allow discontinuous jumps ('teleportation') in state space, and must maintain a continuous, coherent, and verifiable lineage. If a recursive step would require a discontinuous jump, the system must collapse the recursion into a refusal. Furthermore, all state transitions must be validated by the Universal Verifier Kernel (uvk.py) for deterministic admission control before being finalized or written to the ledger; any violation of admissibility boundaries must be rejected, triggering the _engage_sentient_lock sequence to freeze the execution pipeline entirely. We strictly utilize functional composition circle notation $(T_t \circ T_{t-1} \circ \dots \circ T_1)(S_0)$ to represent this, as opposed to summation or nested parenthesis notation for Process Science state transformations. This ensures that state transitions are strictly sequential, non-commutative operations embedded in the topology of the system. This unbroken lineage forms the non-negotiable basis of structural enforceability, systematically eliminating scaled ambiguity at every step. By operationalizing this unbroken mathematical lineage, Process Science serves as the load-bearing pillar that connects the mathematical definitions of reality directly to the deterministic operational mechanics.
References
- State transitions must not allow discontinuous jumps ('teleportation') in state space, and must maintain a continuous, coherent, and verifiable lineage. If a recursive step would require a discontinuous jump, the system must collapse the recursion into a refusal.
- State transitions must be validated by the Universal Verifier Kernel ('uvk.py') for deterministic admission control before being finalized or written to the ledger. Any violation of admissibility boundaries must be rejected, triggering the '_engage_sentient_lock' sequence to freeze the execution pipeline entirely.
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Updates
architecture/prime-invariant-a0.mdxby replacing deprecated 'Digital Masonry' with 'Computational Masonry' and scrubbing unsupported technical extrapolations to strictly adhere to TAS structural documentation guidelines.PR created automatically by Jules for task 7005598464788505338 started by @TrueAlpha-spiral