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QUESTION-239: In the linearized operator model, is scoring operators against predictions committed before the evidence equivalent to Regime B's independent scoring?

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Properties5
StatusAnswered
Tagscognition, complex-systems
Linedistributed-agency
RefinesQUESTION-121 — Within a single mind, what plays the part of the operator model's independent scoring: what evidence reaches a judgement–observation loop, or what scores it, without passing through the interpretation it tests, and does any of it survive the loss of all action?
Answered byCLAIM-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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Answer

No. CLAIM-340 (Active, demonstrated) derives it in CASE-106, within CASE-099’s linearization at the symmetric state, for squared-error scoring. The coupling of interpretation to endorsement is

γ = 4ηs(κ′ − κ̄),

where κ̄ is how far the shared meaning bends the committed predictions and κ′ how far it bends the reading of the evidence.

  • Commitment is not enough. For κ′ > κ̄, γ > 0 and capture returns under CLAIM-330’s condition βγ > (1 − α)(1 − δ).
  • When it works, it corrects. For κ′ < κ̄, γ < 0 and a lean is pulled back. The only failure left is oscillation, once |βγ| ≥ 1 − αδ.
  • Revising after the evidence sets γ = 0, but it also sets the evidence gain to 0, so authority stops tracking who predicts well.

What it leaves to QUESTION-121

The answer is about the model, linear, at symmetry, and for squared error. Whether a mind’s commitments meet κ′ ≤ κ̄, and which of QUESTION-121’s candidates in fact keeps a loop from locking in, are empirical, and stay with the parent.

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