When you run the model, you add your model specification, and then run the commands to sample the prior distribution and the posterior distribution.
Markov Chain Monte Carlo (MCMC) algorithms are used to sample from the posterior distribution. Meridian uses the No-U-Turn sampling method with step size and kernel adaptation.
To run the model:
Add your model specification.
Example:
model_spec = spec.ModelSpec( prior=prior_distribution.PriorDistribution(), media_effects_dist='log_normal', hill_before_adstock=False, max_lag=8, unique_sigma_for_each_geo=False, media_prior_type='roi', roi_calibration_period=None, rf_prior_type='coefficient', rf_roi_calibration_period=None, organic_media_prior_type='contribution', organic_rf_prior_type='contribution', non_media_treatments_prior_type='contribution', knots=None, baseline_geo=None, holdout_id=None, control_population_scaling_id=None, )
Run the following commands to sample from the prior and posterior distribution. Configure the parameters as needed:
meridian = model.Meridian(input_data=data, model_spec=model_spec) meridian.sample_prior(500) meridian.sample_posterior(n_chains=7, n_adapt=500, n_burnin=500, n_keep=1000)
Parameter Description n_chains
The number of chains to be sampled in parallel. To reduce memory consumption, you can use a list of integers to allow for sequential MCMC sampling calls. Given a list, each element in the sequence corresponds to the n_chains
argument for a call towindowed_adaptive_nuts
.n_adapt
The number of MCMC draws per chain, during which step size and kernel are adapted. These draws are always excluded. n_burnin
An additional number of MCMC draws, per chain, to be excluded after the step size and kernel are fixed. These additional draws may be needed to ensure that all chains reach the stationary distribution after adaptation is completed, but in practice we often find that the chains reach the stationary distribution during adaptation and that n_burnin=0
is sufficient.n_keep
The number of MCMC draws, per chain, to keep for the model analysis and results.
Next, run modeling diagnostics to assess convergence, check the distributions, and assess the model fit.