# Quickstart After installation use the following example as a way to quickly guide you through the usage of the `maxent_disaggregation` package. For more detailed examples please see [Examples](./examples/index.md) ```python from maxent_disaggregation import maxent_disagg import numpy as np # best guess or mean of the total quantity Y_0 (if available) mean_aggregate = 10 # best guess of the standard deviation of the total quantity Y_0 (if available) sd_aggregate = 1 # min/max value of the total quantity Y_o (if applicable/available) (optional) min_aggregate = 0 max_aggregate = np.inf # best guess values and uncertainties from proxy data for the shares (x_i) if available (of not available put in np.nan) shares_disaggregates = [0.4, 0.25, 0.2, 0.15] sds_shares = [0.1, np.nan, 0.04, 0.001] # Now draw 10000 samples samples, _ = maxent_disagg(n=10000, mean_0=mean_aggregate, sd_0=sd_aggregate, min_0=min_aggregate, max_0=max_aggregate, shares=shares_disaggregates, sds=sds_shares, ) # Now plot the sampled distributions from maxent_disaggregation import plot_samples_hist # the input values are provided for the legend plot_samples_hist(samples, mean_0=mean_aggregate, sd_0=sd_aggregate, shares=shares_disaggregates, sds=sds_shares) ``` ```{figure} data/Quickstart_example.svg :align: center :alt: Histograms of the samples for both the disaggregate and aggregate quantities. Figure 1: Histograms of the samples for both the disaggregate and aggregate values. The dashed vertical lines indicate the means of the sampled distributions. The input values are given in the legend. ``` We can also easily plot the covariances between the different disaggrate quantities: ```python # Plot the covariances between the disaggregates from maxent_disaggregation import plot_covariances plot_covariances(samples) ``` ```{figure} data/Quickstart_example_covariances.svg :align: center :alt: Covariances of the samples for the disaggregate quantities. Figure 2: Covariances of the samples for the disaggregate quantities. The dashed vertical lines indicate the means and $\pm 1\sigma$ of the sampled distributions. The input values are given in the legend. ```