| bf.dist.soft_laplace | R Documentation |
This distribution is a smooth approximation of a Laplace distribution, characterized by its log-convex density. It offers Laplace-like tails while being infinitely differentiable, making it suitable for HMC and Laplace approximation.
bf.dist.soft_laplace(
loc,
scale,
validate_args = py_none(),
name = "x",
obs = py_none(),
mask = py_none(),
sample = FALSE,
seed = py_none(),
shape = c(),
event = 0,
create_obj = FALSE,
to_jax = TRUE
)
loc |
Location parameter. |
scale |
Scale parameter. |
validate_args |
Logical: Whether to validate parameter values. Defaults to 'reticulate::py_none()'. |
name |
A character string representing the name of the random variable within a model. This is used to uniquely identify the variable. Defaults to 'x'. |
obs |
A numeric vector or array of observed values. If provided, the random variable is conditioned on these values. If 'NULL', the variable is treated as a latent (unobserved) variable. Defaults to 'NULL'. |
mask |
An optional boolean vector to mask observations. |
sample |
A logical value that controls the function's behavior. If 'TRUE', the function will directly draw samples from the distribution. If 'FALSE', it will create a random variable within a model. Defaults to 'FALSE'. |
seed |
An integer used to set the random seed for reproducibility when 'sample = TRUE'. This argument has no effect when 'sample = FALSE', as randomness is handled by the model's inference engine. Defaults to 0. |
shape |
A numeric vector specifying the shape. When |
event |
The number of batch dimensions to reinterpret as event dimensions (used in model building). |
create_obj |
Logical; If 'TRUE', returns the raw BI distribution object instead of creating a sample site. |
to_jax |
Boolean. Indicates whether to return a JAX array or not. |
- When sample=FALSE, a BI Soft Laplace distribution object (for model building).
- When sample=TRUE, a JAX array of samples drawn from the Soft Laplace distribution (for direct sampling).
- When create_obj=TRUE, the raw BI distribution object (for advanced use cases).
library(BayesForge)
m=importBF(platform='cpu')
bf.dist.soft_laplace(loc = 0, scale = 2, sample = TRUE)
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.