Chain. The Conditional Chain at a Glance

Jason St George. "Chain. The Conditional Chain at a Glance" in Next Generation Stores of Value: Privacy, Proofs, Compute. Version v1.9. /v/1.9/read/front-matter/conditional-chain/

The Conditional Chain at a Glance

The thesis establishes its claim through a conditional chain rather than an assertion. The chain is defended link by link across six Parts, which makes it easy to lose. This page states it once; §6: The Triad and the Monetary Candidate walks it in full, says where each link is argued, and closes with §6: The Triad and the Monetary Candidate, which rates the argument link by link.

Utility demand $\rightarrow$ standardized work $\rightarrow$ receipts $\rightarrow$ stress-deliverable service $\rightarrow$ markets $\rightarrow$ fee flows $\rightarrow$ a scarce asset (only under non-bypassable accrual) $\rightarrow$ a persistent, self-custodied, loss-bearing, regime-responsive holder constituency $\rightarrow$ a possible store-of-value premium.

Every arrow is a conditional. None is asserted as inevitable, and the chain is only as strong as its weakest link. Each link therefore comes with the condition that would sever it:

Where it is weakest. Standardized work and proof/compute market formation remain engineering risks. Three bridges are explicitly Medium: stress-deliverable service, because common-cause and substitution data are immature; non-bypassability, because the economics requires a magnitude rather than a binary; and the holder anchor, because native transactions do not prove risk absorption. The store-of-value premium derives from link 9 plus state-contingency, not from fee accrual (§10: Work Credits: Energy-Anchored Claims). The full ratings are in §6: The Triad and the Monetary Candidate.

What the chain does not claim. Completing all nine links would establish only that the base asset is a defensible monetary candidate. It would not establish when, or with what volatility, price reflects that (§10: Work Credits: Energy-Anchored Claims). Nor is the chain suspended in mathematics: the service links consume bulk power and hardware, and the holder link requires balance sheets capable of bearing loss. Both can fail while gross capacity or gross native demand still looks abundant.

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