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QMC sampling from a multinomial distribution.
Parameters
----------
pvals : array_like (k,)
Vector of probabilities of size ``k``, where ``k`` is the number
of categories. Elements must be non-negative and sum to 1.
n_trials : int
Number of trials.
engine : QMCEngine, optional
Quasi-Monte Carlo engine sampler. If None, `Sobol` is used.
rng : `numpy.random.Generator`, optional
Pseudorandom number generator state. When `rng` is None, a new
`numpy.random.Generator` is created using entropy from the
operating system. Types other than `numpy.random.Generator` are
passed to `numpy.random.default_rng` to instantiate a ``Generator``.
.. versionchanged:: 1.15.0
As part of the `SPEC-007 <https://scientific-python.org/specs/spec-0007/>`_
transition from use of `numpy.random.RandomState` to
`numpy.random.Generator`, this keyword was changed from `seed` to
`rng`. For an interim period, both keywords will continue to work, although
only one may be specified at a time. After the interim period, function
calls using the `seed` keyword will emit warnings. Following a
deprecation period, the `seed` keyword will be removed.
Examples
--------
Let's define 3 categories and for a given sample, the sum of the trials
of each category is 8. The number of trials per category is determined
by the `pvals` associated to each category.
Then, we sample this distribution 64 times.
>>> import matplotlib.pyplot as plt
>>> from scipy.stats import qmc
>>> dist = qmc.MultinomialQMC(
... pvals=[0.2, 0.4, 0.4], n_trials=10, engine=qmc.Halton(d=1)
... )
>>> sample = dist.random(64)
We can plot the sample and verify that the median of number of trials
for each category is following the `pvals`. That would be
``pvals * n_trials = [2, 4, 4]``.
>>> fig, ax = plt.subplots()
>>> ax.yaxis.get_major_locator().set_params(integer=True)
>>> _ = ax.boxplot(sample)
>>> ax.set(xlabel="Categories", ylabel="Trials")
>>> plt.show()
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