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concept:good-regulator-theorem-ashby

Good Regulator Theorem (Ashby)

Control-theoretic principle: regulator must be isomorphic to system regulated; applied to generative models as control

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Related by similarity (8)

cosine ≥ 0.65 · no typed edge

Entities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.

  • Theorem stating every good regulator of a system must be a model of that system.
  • good regulatorconcept0.805
    A regulator that achieves effective control; defined implicitly by the theorem as one that is a model of the system.
  • The central mathematical theorem proved/expounded in the chapter.
  • regulatorconcept0.734
    Entity that acts on a system to steer it towards a desired state; central to the theorem.
  • Regulationconcept0.700
    The overarching problem domain: maintaining desired behavior or stability in dynamic systems through feedback or adaptive intervention.
  • Bell's theoremconcept0.697
    A result in quantum mechanics asserting deep connectedness in the fabric of space, cited as a theory touching on not-separateness.
  • OpenAI's internal RL fine-tuning API used to train models with graders rewarding correct or incorrect responses
  • Self Regulationconcept0.689