Comments (3)
We do have a vectorized erf()
, so a standard normal is just a factor of sqrt(2) away. Did you want the same signatures as we provide for erf()
? That'd be
vector phi(vector);
row_vector phi(row_vector);
matrix phi(matrix);
real[] phi(real[]);
...
There are other feature requests asking us to supply vectorized versions of all of our probability functions. They're useful for things like log likelihoods for leave-one-out cross-validation.
from stan.
The Phi function supports the following signatures in the latest few versions:
Phi(int) => real
Phi(real) => real
Phi(vector) => vector
Phi(row_vector) => row_vector
Phi(matrix) => matrix
Phi(array[] int) => array[] real
Phi(array[] real) => array[] real
Phi(array[] vector) => array[] vector
Phi(array[] row_vector) => array[] row_vector
Phi(array[] matrix) => array[] matrix
Phi(array[,] int) => array[,] real
Phi(array[,] real) => array[,] real
Phi(array[,] vector) => array[,] vector
Phi(array[,] row_vector) => array[,] row_vector
Phi(array[,] matrix) => array[,] matrix
Phi(array[,,] int) => array[,,] real
Phi(array[,,] real) => array[,,] real
Phi(array[,,] vector) => array[,,] vector
Phi(array[,,] row_vector) => array[,,] row_vector
Phi(array[,,] matrix) => array[,,] matrix
Phi(array[,,,] int) => array[,,,] real
Phi(array[,,,] real) => array[,,,] real
Phi(array[,,,] vector) => array[,,,] vector
Phi(array[,,,] row_vector) => array[,,,] row_vector
Phi(array[,,,] matrix) => array[,,,] matrix
Phi(array[,,,,] int) => array[,,,,] real
Phi(array[,,,,] real) => array[,,,,] real
Phi(array[,,,,] vector) => array[,,,,] vector
Phi(array[,,,,] row_vector) => array[,,,,] row_vector
Phi(array[,,,,] matrix) => array[,,,,] matrix
Phi(array[,,,,,] int) => array[,,,,,] real
Phi(array[,,,,,] real) => array[,,,,,] real
Phi(array[,,,,,] vector) => array[,,,,,] vector
Phi(array[,,,,,] row_vector) => array[,,,,,] row_vector
Phi(array[,,,,,] matrix) => array[,,,,,] matrix
Phi(array[,,,,,,] int) => array[,,,,,,] real
Phi(array[,,,,,,] real) => array[,,,,,,] real
Phi(array[,,,,,,] vector) => array[,,,,,,] vector
Phi(array[,,,,,,] row_vector) => array[,,,,,,] row_vector
Phi(array[,,,,,,] matrix) => array[,,,,,,] matrix
from stan.
Thanks @rok-cesnovar. This is the list you get from using the automatic vectorization of a unary function, which will be an easy way to implement this. Better to provide an analytic gradient for reverse mode. Callingstd_normal_lpdf
function to implement unary standard normal is probably too heavy.
from stan.
Related Issues (20)
- Allow drawing from the Laplace approximation and Pathfinder without evaluating log_p HOT 4
- Pathfinder warning message is misleading HOT 4
- Infinite loop in `WolfLSZoom` when using stan for optimization HOT 8
- Print statements inside a model are buffered into a stringstream and only printed when log_prob returns
- Typo on wiki: prior choice recommendation for correlation HOT 2
- Pathfinder run not reproducible from seed
- Underflow in psis_weights leads to uniform sampling from multi-pathfinder draws
- Add resampling options for multi-Pathfinder HOT 5
- min:max indexing does not support SoA but does not prevent this at compile time? HOT 5
- `install-tbb.bat` fails on windows
- Write metric as JSON - add field "metric_type" HOT 1
- How to use stan::math::hypergeometric_2F1 in stan? HOT 1
- Move away from the `boost::ecuyer1988` pRNG HOT 3
- Remove places where exceptions are unconditionally swallowed.
- Add an argument to write Hessian from Laplace algorithm to a file
- CompileError: command '/usr/bin/gcc' failed with exit code 1 HOT 6
- Pathfinder: unexpected behavior when num_draws < num_elbo_draws
- Implementation of improved Rhat for assessing convergence of MCMC
- Exception: In serializer: Storage capacity [763] exceeded while writing value of size [16] from position [759] HOT 6
- Too loose ASSERT_NEAR and wrong test values in compute_potential_scale_reduction_test.cpp HOT 3
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