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Python: Symbolic Regression

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Scientific progress, especially in the physical sciences, is a story of hypothesis producing testable predictions that are then either confirmed or rejected by observations (i.e. data). Even in predictive modeling, we generally fit a given model to observed data. What if we could go the other way?
What if we could take the data, and find the equation that would most closely have produced the data that we observe? Symbolic regression offers us an opportunity to do just that. It searches the solution spaces of possible equations, by combining mathematical operators with functional forms in a somewhat random manner guided by evolutionary success (e.g. piecing together the most promising mathematical forms using genetic algorithms). In this way, the resulting equation is free from assumptions (e.g. assuming the model is linear, a-la linear regression), or biases about how the dependent variable is related to the independent variables, etc.
What if we could take the data, and find the equation that would most closely have produced the data that we observe? Symbolic regression offers us an opportunity to do just that. It searches the solution spaces of possible equations, by combining mathematical operators with functional forms in a somewhat random manner guided by evolutionary success (e.g. piecing together the most promising mathematical forms using genetic algorithms). In this way, the resulting equation is free from assumptions (e.g. assuming the model is linear, a-la linear regression), or biases about how the dependent variable is related to the independent variables, etc.
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