/usr/local/lib64/python3.6/site-packages/torch/distributions
NameSizeModeActions
__pycache__/-0755rm
bernoulli.py39040644editdlrm
beta.py34060644editdlrm
binomial.py51790644editdlrm
categorical.py54880644editdlrm
cauchy.py27140644editdlrm
chi2.py9090644editdlrm
constraints.py172880644editdlrm
constraint_registry.py102340644editdlrm
continuous_bernoulli.py85320644editdlrm
dirichlet.py35840644editdlrm
distribution.py117350644editdlrm
exponential.py25250644editdlrm
exp_family.py22750644editdlrm
fishersnedecor.py31520644editdlrm
gamma.py31210644editdlrm
geometric.py42660644editdlrm
gumbel.py25280644editdlrm
half_cauchy.py22570644editdlrm
half_normal.py20580644editdlrm
independent.py43610644editdlrm
kl.py299980644editdlrm
kumaraswamy.py29270644editdlrm
laplace.py30540644editdlrm
lkj_cholesky.py61240644editdlrm
logistic_normal.py19830644editdlrm
log_normal.py17720644editdlrm
lowrank_multivariate_normal.py99300644editdlrm
mixture_same_family.py86360644editdlrm
multinomial.py47760644editdlrm
multivariate_normal.py105480644editdlrm
negative_binomial.py40910644editdlrm
normal.py33510644editdlrm
one_hot_categorical.py43750644editdlrm
pareto.py20570644editdlrm
poisson.py20660644editdlrm
relaxed_bernoulli.py53600644editdlrm
relaxed_categorical.py52020644editdlrm
studentT.py35500644editdlrm
transformed_distribution.py82700644editdlrm
transforms.py384080644editdlrm
uniform.py31120644editdlrm
utils.py61960644editdlrm
von_mises.py50910644editdlrm
weibull.py28540644editdlrm
__init__.py58840644editdlrm
Edit: /usr/local/lib64/python3.6/site-packages/torch/distributions/cauchy.py (2714B)
import math from torch._six import inf, nan from numbers import Number import torch from torch.distributions import constraints from torch.distributions.distribution import Distribution from torch.distributions.utils import broadcast_all class Cauchy(Distribution): r""" Samples from a Cauchy (Lorentz) distribution. The distribution of the ratio of independent normally distributed random variables with means `0` follows a Cauchy distribution. Example:: >>> m = Cauchy(torch.tensor([0.0]), torch.tensor([1.0])) >>> m.sample() # sample from a Cauchy distribution with loc=0 and scale=1 tensor([ 2.3214]) Args: loc (float or Tensor): mode or median of the distribution. scale (float or Tensor): half width at half maximum. """ arg_constraints = {'loc': constraints.real, 'scale': constraints.positive} support = constraints.real has_rsample = True def __init__(self, loc, scale, validate_args=None): self.loc, self.scale = broadcast_all(loc, scale) if isinstance(loc, Number) and isinstance(scale, Number): batch_shape = torch.Size() else: batch_shape = self.loc.size() super(Cauchy, self).__init__(batch_shape, validate_args=validate_args) def expand(self, batch_shape, _instance=None): new = self._get_checked_instance(Cauchy, _instance) batch_shape = torch.Size(batch_shape) new.loc = self.loc.expand(batch_shape) new.scale = self.scale.expand(batch_shape) super(Cauchy, new).__init__(batch_shape, validate_args=False) new._validate_args = self._validate_args return new @property def mean(self): return torch.full(self._extended_shape(), nan, dtype=self.loc.dtype, device=self.loc.device) @property def variance(self): return torch.full(self._extended_shape(), inf, dtype=self.loc.dtype, device=self.loc.device) def rsample(self, sample_shape=torch.Size()): shape = self._extended_shape(sample_shape) eps = self.loc.new(shape).cauchy_() return self.loc + eps * self.scale def log_prob(self, value): if self._validate_args: self._validate_sample(value) return -math.log(math.pi) - self.scale.log() - (1 + ((value - self.loc) / self.scale)**2).log() def cdf(self, value): if self._validate_args: self._validate_sample(value) return torch.atan((value - self.loc) / self.scale) / math.pi + 0.5 def icdf(self, value): return torch.tan(math.pi * (value - 0.5)) * self.scale + self.loc def entropy(self): return math.log(4 * math.pi) + self.scale.log()