GAM is a weighted sum ofa.n degree polynomial where n varies from 1 to 3b.features
Question
GAM is a weighted sum of a n degree polynomial where n varies from 1 to 3 b features
Solution
It seems like you're asking about Generalized Additive Models (GAMs). Here's a step-by-step explanation:
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GAMs are a type of statistical model used for regression problems, where you're trying to predict a continuous outcome variable based on one or more predictor variables.
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The basic idea of a GAM is that it's a weighted sum of functions of the predictor variables. These functions can be non-linear, which makes GAMs more flexible than traditional linear regression models.
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In your question, you're asking about a GAM where the functions are polynomials of degree 1 to 3. This means that each predictor variable can be transformed by a linear function (degree 1), a quadratic function (degree 2), or a cubic function (degree 3) before being included in the model.
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The "features" in your question are the predictor variables. Each feature can be transformed by a different polynomial function, and the GAM will learn the best degree of polynomial for each feature based on the data.
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The "weighted sum" part of your question refers to how the GAM combines the transformed features to make a prediction. Each transformed feature is multiplied by a weight (which the GAM learns from the data), and the weighted features are then summed together to produce the prediction.
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So, to summarize, a GAM is a model that predicts an outcome variable as a weighted sum of polynomial functions of the features, where the degree of the polynomial can vary from 1 to 3.
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