Classe « NumericalInverseHermite »
Signature de la méthode qrvs
def qrvs(self, size=None, d=None, qmc_engine=None)
Description
qrvs.__doc__
Quasi-random variates of the given RV.
The `qmc_engine` is used to draw uniform quasi-random variates, and
these are converted to quasi-random variates of the given RV using
inverse transform sampling.
Parameters
----------
size : int, tuple of ints, or None; optional
Defines shape of random variates array. Default is ``None``.
d : int or None, optional
Defines dimension of uniform quasi-random variates to be
transformed. Default is ``None``.
qmc_engine : scipy.stats.qmc.QMCEngine(d=1), optional
Defines the object to use for drawing
quasi-random variates. Default is ``None``, which uses
`scipy.stats.qmc.Halton(1)`.
Returns
-------
rvs : ndarray or scalar
Quasi-random variates. See Notes for shape information.
Notes
-----
The shape of the output array depends on `size`, `d`, and `qmc_engine`.
The intent is for the interface to be natural, but the detailed rules
to achieve this are complicated.
- If `qmc_engine` is ``None``, a `scipy.stats.qmc.Halton` instance is
created with dimension `d`. If `d` is not provided, ``d=1``.
- If `qmc_engine` is not ``None`` and `d` is ``None``, `d` is
determined from the dimension of the `qmc_engine`.
- If `qmc_engine` is not ``None`` and `d` is not ``None`` but the
dimensions are inconsistent, a ``ValueError`` is raised.
- After `d` is determined according to the rules above, the output
shape is ``tuple_shape + d_shape``, where:
- ``tuple_shape = tuple()`` if `size` is ``None``,
- ``tuple_shape = (size,)`` if `size` is an ``int``,
- ``tuple_shape = size`` if `size` is a sequence,
- ``d_shape = tuple()`` if `d` is ``None`` or `d` is 1, and
- ``d_shape = (d,)`` if `d` is greater than 1.
The elements of the returned array are part of a low-discrepancy
sequence. If `d` is 1, this means that none of the samples are truly
independent. If `d` > 1, each slice ``rvs[..., i]`` will be of a
quasi-independent sequence; see `scipy.stats.qmc.QMCEngine` for
details. Note that when `d` > 1, the samples returned are still those
of the provided univariate distribution, not a multivariate
generalization of that distribution.
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