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Gompertz Growth Model
Another useful formulation that does not exhibit a symmetric point of inflection is the Gompertz growth model. The defining equation is
where is the final size achieved,
is a scaling factor, and
is the x-ordinate of the point of inflection. The corresponding y-ordinate of the point of inflection occurs at
The following constraints apply to the selection of parameter values for the Gompertz model:
The response feature vector g for the Gompertz growth model is defined as
![]() | Exponential Growth Curve | Neural Networks | ![]() |