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Set point theory can be construed as implying weight regulation in a wide or tight range around the set point, in a symmetric or in an asymmetric manner (i.e. treating weight gain and loss either the same or differently), and may apply to regulation of body fat levels specifically (in a multi-compartment model) or to overall body weight.
In cybernetics and control theory, a setpoint (SP; [1] also set point) is the desired or target value for an essential variable, or process value (PV) of a control system, [2] which may differ from the actual measured value of the variable.
Set point or setpoint may refer to: Set point (tennis) , a tennis term meaning one player is one point away from winning a set Set point (endocrinology) , a term encompassing a number of quantities (e.g. body weight , body temperature ) where the endocrine system contributes to regulation and homeostasis .
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Critical point may refer to: Critical phenomena in physics; Critical point (mathematics), in calculus, a point where a function's derivative is either zero or nonexistent; Critical point (set theory), an elementary embedding of a transitive class into another transitive class which is the smallest ordinal which is not mapped to itself
In contrast to the frequency domain analysis of the classical control theory, modern control theory utilizes the time-domain state space representation, [citation needed] a mathematical model of a physical system as a set of input, output and state variables related by first-order differential equations. To abstract from the number of inputs ...
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If is V, then (the critical point of ) is always a measurable cardinal, i.e. an uncountable cardinal number κ such that there exists a -complete, non-principal ultrafilter over . Specifically, one may take the filter to be { A ∣ A ⊆ κ ∧ κ ∈ j ( A ) } {\displaystyle \{A\mid A\subseteq \kappa \land \kappa \in j(A)\}} , which defines a ...