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usr
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local
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lib64
/
python3.6
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site-packages
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torch
/
distributions
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/usr/local/lib64/python3.6/site-packages/torch/distributions
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__pycache__/
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bernoulli.py
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beta.py
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binomial.py
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categorical.py
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cauchy.py
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chi2.py
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constraints.py
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constraint_registry.py
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continuous_bernoulli.py
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dirichlet.py
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distribution.py
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exponential.py
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exp_family.py
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fishersnedecor.py
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gamma.py
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geometric.py
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gumbel.py
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half_cauchy.py
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half_normal.py
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independent.py
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kl.py
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kumaraswamy.py
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laplace.py
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lkj_cholesky.py
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logistic_normal.py
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log_normal.py
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lowrank_multivariate_normal.py
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mixture_same_family.py
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multinomial.py
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multivariate_normal.py
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negative_binomial.py
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normal.py
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one_hot_categorical.py
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pareto.py
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poisson.py
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relaxed_bernoulli.py
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relaxed_categorical.py
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studentT.py
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transformed_distribution.py
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transforms.py
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uniform.py
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utils.py
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von_mises.py
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weibull.py
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__init__.py
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Edit:
/usr/local/lib64/python3.6/site-packages/torch/distributions/dirichlet.py
(3584B)
import torch from torch.autograd import Function from torch.autograd.function import once_differentiable from torch.distributions import constraints from torch.distributions.exp_family import ExponentialFamily # This helper is exposed for testing. def _Dirichlet_backward(x, concentration, grad_output): total = concentration.sum(-1, True).expand_as(concentration) grad = torch._dirichlet_grad(x, concentration, total) return grad * (grad_output - (x * grad_output).sum(-1, True)) class _Dirichlet(Function): @staticmethod def forward(ctx, concentration): x = torch._sample_dirichlet(concentration) ctx.save_for_backward(x, concentration) return x @staticmethod @once_differentiable def backward(ctx, grad_output): x, concentration = ctx.saved_tensors return _Dirichlet_backward(x, concentration, grad_output) class Dirichlet(ExponentialFamily): r""" Creates a Dirichlet distribution parameterized by concentration :attr:`concentration`. Example:: >>> m = Dirichlet(torch.tensor([0.5, 0.5])) >>> m.sample() # Dirichlet distributed with concentrarion concentration tensor([ 0.1046, 0.8954]) Args: concentration (Tensor): concentration parameter of the distribution (often referred to as alpha) """ arg_constraints = {'concentration': constraints.independent(constraints.positive, 1)} support = constraints.simplex has_rsample = True def __init__(self, concentration, validate_args=None): if concentration.dim() < 1: raise ValueError("`concentration` parameter must be at least one-dimensional.") self.concentration = concentration batch_shape, event_shape = concentration.shape[:-1], concentration.shape[-1:] super(Dirichlet, self).__init__(batch_shape, event_shape, validate_args=validate_args) def expand(self, batch_shape, _instance=None): new = self._get_checked_instance(Dirichlet, _instance) batch_shape = torch.Size(batch_shape) new.concentration = self.concentration.expand(batch_shape + self.event_shape) super(Dirichlet, new).__init__(batch_shape, self.event_shape, validate_args=False) new._validate_args = self._validate_args return new def rsample(self, sample_shape=()): shape = self._extended_shape(sample_shape) concentration = self.concentration.expand(shape) return _Dirichlet.apply(concentration) def log_prob(self, value): if self._validate_args: self._validate_sample(value) return ((torch.log(value) * (self.concentration - 1.0)).sum(-1) + torch.lgamma(self.concentration.sum(-1)) - torch.lgamma(self.concentration).sum(-1)) @property def mean(self): return self.concentration / self.concentration.sum(-1, True) @property def variance(self): con0 = self.concentration.sum(-1, True) return self.concentration * (con0 - self.concentration) / (con0.pow(2) * (con0 + 1)) def entropy(self): k = self.concentration.size(-1) a0 = self.concentration.sum(-1) return (torch.lgamma(self.concentration).sum(-1) - torch.lgamma(a0) - (k - a0) * torch.digamma(a0) - ((self.concentration - 1.0) * torch.digamma(self.concentration)).sum(-1)) @property def _natural_params(self): return (self.concentration, ) def _log_normalizer(self, x): return x.lgamma().sum(-1) - torch.lgamma(x.sum(-1))
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