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Regulators can be designed to control anything from gases or fluids, to light or electricity. Speed can be regulated by electronic, mechanical, or electro-mechanical means. Such instances include; Electronic regulators as used in modern railway sets where the voltage is raised or lowered to control the speed of the engine
The good regulator is a theorem conceived by Roger C. Conant and W. Ross Ashby that is central to cybernetics.Originally stated that "every good regulator of a system must be a model of that system". [1]
Regulatory capture is the process through which a regulatory agency, created to act in the public interest, instead advances the commercial or special concerns of interest groups that dominate the industry it is meant to regulate. [2]
Rule 30 is an elementary cellular automaton introduced by Stephen Wolfram in 1983. [2] Using Wolfram's classification scheme , Rule 30 is a Class III rule, displaying aperiodic, chaotic behaviour. This rule is of particular interest because it produces complex, seemingly random patterns from simple, well-defined rules.
The definition of a closed loop control system according to the British Standards Institution is "a control system possessing monitoring feedback, the deviation signal formed as a result of this feedback being used to control the action of a final control element in such a way as to tend to reduce the deviation to zero."
Command and Control (CAC) Regulation can be defined as “the direct regulation of an industry or activity by legislation that states what is permitted and what is illegal”. [1] This approach differs from other regulatory techniques, e.g. the use of economic incentives , which frequently includes the use of taxes and subsidies as incentives ...
Regulation in the social, political, psychological, and economic domains can take many forms: legal restrictions promulgated by a government authority, contractual obligations (for example, contracts between insurers and their insureds [1]), self-regulation in psychology, social regulation (e.g. norms), co-regulation, third-party regulation, certification, accreditation or market regulation.
Let Reg([0, T]; X) denote the set of all regulated functions f : [0, T] → X. Sums and scalar multiples of regulated functions are again regulated functions. In other words, Reg([0, T]; X) is a vector space over the same field K as the space X; typically, K will be the real or complex numbers.