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When I call log_marginal() and expected_log_prob(), the Gaussian and non-Gaussian likelihoods show inconsistent shapes. The Gaussian likelihood seems to allow for extra batch dimensions of observations, while the non-Gaussian likelihood does not.
Problem
In the following code snippet, the observation $y$ has shape [4,3,8], and the latent variable has a Gaussian distribution $q(f)$ with shape [3,8]. While the log-marginal and the expected log-likelihood of GaussianLikelihood have broadcastable results on the first batch dimension, the LaplaceLikelihood triggers not broadcastable errors.
y = torch.rand(4,3,8)
mean, L = torch.randn(3, 8), torch.rand(3, 8, 8)
q_f = MultivariateNormal(mean=mean, [email protected])
# log_marginal for Gaussian likelihood
lk = GaussianLikelihood(batch_shape=[3]) # batched noise
# expected_log_prob
print(lk.expected_log_prob(target=y, input=q_f).shape) # [4,3,8]
# log_marginal
print(lk.log_marginal(y, q_f).shape) # [4,3,8]
# log_marginal for other likelihoods
laplace_lk = LaplaceLikelihood(batch_shape=[3])
# expected_log_prob
print(laplace_lk.expected_log_prob(observations=y, function_dist=q_f).shape) # Error: not broadcastable
# log_marginal
print(laplace_lk.log_marginal(y, q_f).shape) # Error: not broadcastable
The text was updated successfully, but these errors were encountered:
🚀 Feature Request
When I call
log_marginal()
andexpected_log_prob()
, the Gaussian and non-Gaussian likelihoods show inconsistent shapes. The Gaussian likelihood seems to allow for extra batch dimensions of observations, while the non-Gaussian likelihood does not.Problem
In the following code snippet, the observation$y$ has shape $q(f)$ with shape
[4,3,8]
, and the latent variable has a Gaussian distribution[3,8]
. While the log-marginal and the expected log-likelihood ofGaussianLikelihood
have broadcastable results on the first batch dimension, theLaplaceLikelihood
triggersnot broadcastable
errors.The text was updated successfully, but these errors were encountered: