Model#
- class liesel.model.Model(*nodes_and_vars, grow=True, copy=False, to_float32=True, validate_log_prob_decomposition=True)[source]#
Bases:
objectA model with a static graph.
Tip
If you have an existing model and want to make changes to it, you can use the
Model.pop_nodes_and_vars()method to release the nodes and variables of the model. You can then make changes to them, for example i.e. changing the distribution of a variable or the inputs of a calculation. Afterwards, you initialize a new model with your changed variables. If you simply want to change the value of a variable, it is not necessary to callpop_nodes_and_vars(), you can simply override theVar.valueattribute. Remeber to callModel.update()afterwards.- Parameters:
nodes_and_vars (
Node|Var|Iterable[Node|Var]) – The nodes and variables to include in the model.grow (
bool, default:True) – Whether aGraphBuildershould be used to grow the model (finding the recursive inputs of the nodes and variables), and to add the model nodes.copy (
bool, default:False) – Whether the nodes and variables should be copied upon initialization.to_float32 (
bool, default:True) – Whether to convert the dtype of the values of the added nodes from float64 to float32. Only takes effect ifgrow=True.
See also
Var.new_obsInitializes a strong variable that holds observed data.
Var.new_paramInitializes a strong variable that acts as a model parameter.
Var.new_calcInitializes a weak variable that is a function of other variables.
Var.new_valueInitializes a strong variable without a distribution.
GraphBuilderA graph builder, which can be used to set up and manipulate a model if you need more control.
Examples
Here, we set up a basic model based on three variables:
>>> a = lsl.Var.new_value(1.0, name="a") >>> b = lsl.Var.new_value(2.0, name="b") >>> c = lsl.Var.new_calc(lambda x, y: x + y, a, b, name="c")
We now build a model:
>>> model = lsl.Model([c]) >>> model Model(9 nodes, 3 vars)
Methods
copy()Returns a new model filled with deep copies of all model nodes and variables.
Returns an unfrozen deep copy of the model nodes and variables.
Returns an unfrozen deep copy of the model variables.
diagnose([verbose])Provides a dataframe with diagnostic information about the model.
extract_position(position_keys[, model_state])Extracts a position from a model state.
groups()Collects the groups from all nodes and variables.
Returns a subgraph that consists of the input nodes and their parent nodes.
parental_submodel(*of)Returns a new model that consists only of the given variables and nodes and their parent variables and nodes.
plot([show, save_path, width, height, prog, ...])Plots the variables of this model.
plot_nodes([show, save_path, width, height, ...])Plots the nodes of this model.
plot_vars([show, save_path, width, height, ...])Plots the variables of this model.
Pops the nodes and variables out of this model.
pop_vars()Pops the variables out of this model.
predict(samples[, predict, newdata])Returns a dictionary of predictions.
sample(shape, seed[, posterior_samples, ...])Draws samples from the model.
set_seed(seed)Splits and sets the seed / PRNG key.
simulate(seed[, skip])Updates the model state simulating from the probability distributions in the model using a provided random seed, optionally skipping specified nodes.
update(*names)Updates the target nodes and their recursive inputs if they are outdated.
update_state(position[, model_state, inplace])Updates and returns a model state given a position.
Returns a subgraph that consists of the input variables and their parent variables.
Attributes
Whether to update the model automatically if the value of a node is modified.
The log-likelihood of the model.
The log-prior of the model.
The (unnormalized) log-probability / log-posterior of the model.
Dictionary of nodes with the
"_model"prefix in their name.The directed graph of the model nodes.
A mapping of the model nodes with their names as keys.
A mapping of the observed model variables with their names as keys.
A mapping of the model parameters with their names as keys.
The state of the model as a dict of node names and states.
The directed graph of the model variables.
A mapping of the model variables with their names as keys.