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Updated: May 15, 2026

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The Modular Design and Production of an Intelligent Robot Based on a Closed-Loop Control Strategy
Published on: October 14, 2017
A 'good' regulator may provide a world model for intelligent systems.
Bradly Alicea1,2,3, Morgan Hough4,5, Amanda Nelson6,7
1Orthogonal Research , Champaign, IL, USA.
Summary
The Every Good Regulator Theorem (EGRT) is updated for intelligent autonomous systems. It shows how compressed world models can regulate complex systems, even with statistical mechanics and physical phenomena.
Area of Science:
- Cybernetics
- Artificial Intelligence
- Machine Learning
Background:
- The Every Good Regulator Theorem (EGRT) is a foundational concept in cybernetics.
- EGRT defines conditions for an agent (regulator) to accurately control a system's dynamics.
- Modern intelligent systems require adaptable regulatory frameworks.
Purpose of the Study:
- To re-evaluate and modernize the EGRT for contemporary applications.
- To explore the use of compressed global representations (world models) in autonomous learning systems.
- To investigate how physical phenomena can inform regulatory relationships.
Main Methods:
- Reinterpreting the EGRT in a modern context.
- Analyzing one-to-one mappings between regulators (R) and systems (S) for reduced representations.
- Extending EGRT to second-order cybernetics with internal models (M).
- Applying concepts from statistical mechanics (temporal criticality, non-normal denoising) to behavior.
Main Results:
- Demonstrated how compressed world models can achieve good regulation.
- Showcased the extension of EGRT to second-order cybernetics.
- Illustrated how physical phenomena can be recast as statistical mechanics to yield regulatory insights.
- Identified challenges to tightly coupled regulation with non-uniform and out-of-distribution data.
Conclusions:
- The EGRT offers a potential framework for developing adaptive world models.
- Recasting EGRT provides a pathway for intelligent systems to manage diverse task environments.
- Integrating cybernetic principles with physical phenomena enhances understanding of autonomous regulation.
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