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CLAIM-340: Scoring operators on predictions committed before the evidence is not by itself Regime B: in the linearized operator model the coupling of interpretation to endorsement has the sign of κ′ − κ̄, so commitment removes capture only when the interpretation bends the reading of the evidence no more than it bends the predictions, and it keeps the learning that revising after the evidence would lose

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Properties10
StatusActive
Rolethesis
Warrantdemonstrated
Tagscognition, complex-systems
Linedistributed-agency, formal-apparatus
AnswersQUESTION-239 — In the linearized operator model, is scoring operators against predictions committed before the evidence equivalent to Regime B's independent scoring?
Rests onCLAIM-330 — In the coupled meaning–influence model linearized at its symmetric state, with each field stable alone and nonnegative couplings, the coupling destabilizes symmetry exactly when βγ > (1 − α)(1 − δ): only the loop can do it, and the direction that grows mixes meaning and authority
GroundsCASE-106 — The two-hypothesis linearization with endorsement scored on committed predictions: when the shared meaning bends the specialists' predictions with weight κ and the reading of the evidence with weight κ′, the coupling of interpretation to endorsement is γ = 4ηs(κ′ − κ̄)
SupportsCLAIM-404 — An organization can be governed from outside without any of its decisions being made for it, through the evidence its own procedures receive or through the criteria by which they weigh evidence; the two routes are distinct and each is possible without the other, so informational and evaluative independence do not imply each other; and where the organization's role is to evaluate another that affects its evidence or resources, the interpretation–authority loop can close between the two institutions, so that formal independence of the evaluator's procedure does not make its evaluation independent
Illustrated byCASE-123 — The regulator and two accounts: a formally independent regulator weighs two parties' accounts of a risk, one party comes to supply more of the evidence it reads and the experts it trusts, and the credibility that party gains decides whose evidence is read next; with variants for a one-time perturbation, a press as the evaluator, and an objective that gives one property no weight

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The claim

QUESTION-121’s third candidate was commitment before evidence: a prediction made and held before the evidence it is scored against arrives, so that the order in time does what the auditor does in Regime B. It asked whether that is equivalent to Regime B (γ ≈ 0) in the sense of CLAIM-330.

In CASE-099’s linearization, with each specialist scored by squared error between its committed prediction and the evidence as read (CASE-106):

γ = 4ηs(κ′ − κ̄).

Here s is how far each specialist leans to its hypothesis, η the rate at which score moves authority, κ̄ the mean weight with which the shared meaning bends the committed predictions, and κ′ the weight with which it bends the reading of the evidence. Three consequences:

  • Commitment is not enough. What decides is not when the prediction is made but whether the evidence is read through the interpretation more than the predictions are. If it is (κ′ > κ̄), capture returns, under CASE-099’s condition βγ > (1 − α)(1 − δ).
  • When it works, it does better than Regime B. For κ′ < κ̄, γ < 0. A lean toward A makes the A-specialist’s predictions overshoot and costs it authority, which pulls the system back. The only failure left is over-correction: oscillation once |βγ| ≥ 1 − αδ.
  • Commitment is what keeps learning. Predictions revised after the evidence give no score difference at all. That sets γ = 0, but it also sets the evidence gain to 0, so authority no longer tracks who predicts well. Regime B scores independently and keeps learning. Revising after the fact gives the first without the second.

So CLAIM-342’s anchor, evidence whose arrival or scoring does not pass through the interpretation it tests, is in this model the condition κ′ ≤ κ̄ together with commitment. The order in time is necessary for learning. It does not make the scoring independent.

What it does not say

  • That a mind meets κ′ ≤ κ̄. On constructed-perception accounts the reading of evidence is bent by the interpretation (THEORY-593; NOTE-434), which pushes κ′ up. Whether it is bent more than the predictions are is empirical.
  • Anything beyond the linearization at symmetry, or for scores other than squared error.

Note of 2026-10-18: cryptographic commitments fix timing and integrity only

A36 §4 of the exchange of 2026-10-17, on the owner’s “Maybe also cryptography?”, proposed commitment protocols as “independent endorsement audits”: each operator fixes a prediction before the outcome and reveals it after. A36 bounded them by this claim: “it only solves one problem: the timing and integrity of the prediction. It does not establish that the outcome is interpreted correctly, that the scoring rule is appropriate, or that the operator was exposed to representative evidence.” That is this claim’s result, a second appearance: a commitment secures the order in time, which keeps learning, and removes capture only when κ′ ≤ κ̄, which no protocol guarantees. CLAIM-346 holds the three obstructions A36 set this in.

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