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The first hackathon for this will be on Friday 31st May. But we plan to continue development on this beyond that day.
Approximate the marginal posterior distribution of some subset of the parameters, referred to as the marginal Laplace approximation. Then, integrate out the remaining parameters using another method.
Time series example setting up AR model with ICAR (see Dan footnote 41)
and more...
Note, I will update and link to the issues/PRs once they are made. If you want to tackle one of these issues, comment below and I will update the list with your name.
If you have any more things to add, please comment and I will add them to the list and create issues.
The text was updated successfully, but these errors were encountered:
This is for pymc-devs/pymc#3242 and pymc-devs/pymc#6992.
cc: @ricardoV94 @zaxtax
The first hackathon for this will be on Friday 31st May. But we plan to continue development on this beyond that day.
Approximate the marginal posterior distribution of some subset of the parameters, referred to as the marginal Laplace approximation. Then, integrate out the remaining parameters using another method.
This is great for latent Gaussian models.
Reading list for those who are interested
1. Laplace approximation (and misc)
MvNormal
with efficient calculation for logp (no inverse) Implement specialized MvNormal density based on precision matrix pymc#73452. Marginal Laplace approximation
pmx.MarginalModel()
3. API
pm.Model
4. Sparse matrix operations
INLA can work without it, but this is what will make it very quick and scalable and get it nearer to R-INLA performance.
This would lie in https://github.com/pymc-devs/pytensor/tree/main/pytensor/sparse. There is a jax implementation of all the parts we need.
5. Documentation and examples
and more...
Note, I will update and link to the issues/PRs once they are made. If you want to tackle one of these issues, comment below and I will update the list with your name.
If you have any more things to add, please comment and I will add them to the list and create issues.
The text was updated successfully, but these errors were encountered: