``theta`` --------- - Available in: GLM, GAM - Hyperparameter: no Description ~~~~~~~~~~~ In GLM, negative binomial regression is a generalization of Poisson regression that loosens the restrictive assumption that the variance is equal to the mean. Instead, the variance of negative binomial regression is a function of its mean and parameter :math:`\theta`, the dispersion parameter. The ``theta`` parameter allows you to specify this dispersion value. This option must be > 0 and defaults to 1e-10. In addition, this option can only be used when ``family=negativebinomial``. Refer to the :ref:`negative_binomial` topic for more inforamtion on how the ``theta`` value is used in negative binomial regression problems. Related Parameters ~~~~~~~~~~~~~~~~~~ - `family `__ - `link `__ Example ~~~~~~~ .. tabs:: .. code-tab:: r R library(h2o) h2o.init() # Import the Swedish motor insurance dataset h2o_df = h2o.importFile("http://h2o-public-test-data.s3.amazonaws.com/smalldata/glm_test/Motor_insurance_sweden.txt") # Set the predictor names and the response column predictors <- c["Payment", "Insured", "Kilometres", "Zone", "Bonus", "Make"] response <- "Claims" # Train the model negativebinomial_fit <- h2o.glm(x = predictors, y = response, training_frame = h2o_df, family = "negativebinomial", link = "identity", theta = 0.5) .. code-tab:: python import h2o from h2o.estimators.glm import H2OGeneralizedLinearEstimator h2o.init() # Import the Swedish motor insurance dataset h2o_df = h2o.import_file("http://h2o-public-test-data.s3.amazonaws.com/smalldata/glm_test/Motor_insurance_sweden.txt") # Set the predictor names and the response column predictors = ["Payment", "Insured", "Kilometres", "Zone", "Bonus", "Make"] response = "Claims" # Train your model negativebinomial_fit = H2OGeneralizedLinearEstimator(family="negativebinomial", link="identity", theta=0.5) negativebinomial_fit.train(x=predictors, y=response, training_frame=h2o_df)