Ashby Theorems

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There are a few laws and theorems about [[Basic_System_Theory|system theory]] proposed by  
There are a few laws and theorems about [[Basic_System_Theory|system theory]] proposed by  
Cybernetics pioneer W. Ross Ashby. If is doubtful if they
Cybernetics pioneer W. Ross Ashby. If is doubtful if they
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The principle has to be taken with care, because one can easy state
The principle has to be taken with care, because one can easy state
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the contrary &quot;black box&quot; principle that &quot;even though a system is  
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the contrary "black box" principle that "even though a system is  
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not completely known, it can be managed effectively&quot;. It is obvious
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not completely known, it can be managed effectively". It is obvious
that one can control and regulate a system better if one understands
that one can control and regulate a system better if one understands
it well, and a model can certainly ease understanding.
it well, and a model can certainly ease understanding.
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  Only variety in a system itself can successfully counter a variety of disturbances in the environment  
  Only variety in a system itself can successfully counter a variety of disturbances in the environment  
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This may seem obvious, because a flexible system with many options is of course better able to cope with change and changing conditions. In other words, &quot;the larger the variety of actions available to a control system, the larger the variety of perturbations it is able to compensate&quot;.
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This may seem obvious, because a flexible system with many options is of course better able to cope with change and changing conditions. In other words, "the larger the variety of actions available to a control system, the larger the variety of perturbations it is able to compensate".
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It is also clear that sufficient &quot;requisite variety&quot; is already available in systems with a small numbers of elements, as soon as those elements can interact in arbitrary ways we get a combinatorial explosion. Thus the law might say nothing, but nevertheless there is some truth in it.
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It is also clear that sufficient "requisite variety" is already available in systems with a small numbers of elements, as soon as those elements can interact in arbitrary ways we get a combinatorial explosion. Thus the law might say nothing, but nevertheless there is some truth in it.

Latest revision as of 21:40, 11 February 2011

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