Claim PUB-persistent-scaffold-causal-algebra--thm-support

Exact statement

Theorem 7.3 (Replay invariance). Suppose an equal-length history $H'$ agrees with $H$ on the labels of $R_H$ and on every descriptor cell in $C_H$ . Then the final rooted concrete scaffolds of $H$ and $H'$ are identical. Moreover $R_{H'}=R_H$ and $C_{H'}=C_H$ .

Statusreview publication statement; not independently promoted by this index

External reviewNo documented external or specialist review of this FPRD result is recorded.

Context

This row inventories an exact theorem-like statement extracted from a publication. Publication presence and mathematical maturity are intentionally separate.

Proof or evidence

The proof context is available at the linked publication anchor. This matrix run verified the statement-to-anchor link, not the proof itself.

Persistent scaffold computation: causal presentations, sewing, and feedback, Theorem 7.3 →

Verification notes

Reviewed on 2026-08-25 for stable extraction, publication anchor, and KaTeX validation. No theorem-level hostile proof audit is asserted.

Limitations

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Open work

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