pyemma.msm.ImpliedTimescales¶

class pyemma.msm.ImpliedTimescales(estimator, lags=None, nits=None, n_jobs=None, show_progress=True, only_timescales=False)¶

__init__(estimator, lags=None, nits=None, n_jobs=None, show_progress=True, only_timescales=False)¶: Initialize self. See help(type(self)) for accurate signature.

Methods

__init__(estimator[, lags, nits, n_jobs, …]) Initialize self.

estimate(X, **params)

param X:	discrete trajectories

fit(X[, y]) Estimates parameters - for compatibility with sklearn.

get_params([deep]) Get parameters for this estimator.

get_sample_conf([conf, process]) Returns the confidence interval that contains alpha % of the sample data

get_sample_mean([process]) Returns the sample means of implied timescales.

get_sample_std([process]) Returns the standard error of implied timescales.

get_timescales([process]) Returns the implied timescale estimates

load(file_name[, model_name]) Loads a previously saved PyEMMA object from disk.

save(file_name[, model_name, overwrite, …]) saves the current state of this object to given file and name.

set_params(**params) Set the parameters of this estimator.

Attributes

`estimators`	Returns the estimators for all lagtimes.
`fraction_of_frames`	Returns the fraction of frames used to compute the count matrix at each lag time.
`lags`	Return the list of lag times for which timescales were computed.
`lagtimes`	Return the list of lag times for which timescales were computed.
`logger`	The logger for this class instance
`model`	The model estimated by this Estimator
`models`	Returns the models for all lagtimes.
`n_jobs`	Returns number of jobs/threads to use during assignment of data.
`name`	The name of this instance
`nits`	Return the number of timescales.
`number_of_timescales`	Return the number of timescales.
`sample_mean`	Returns the sample means of implied timescales.
`sample_std`	Returns the standard error of implied timescales.
`samples_available`	Returns True if samples are available and thus sample means, standard errors and confidence intervals can be obtained
`timescales`	Returns the implied timescale estimates

estimate(X, **params)¶

Parameters:

X (lists of integer arrays) – discrete trajectories
estimator (Estimator) – Estimator to be used for estimating timescales at each lag time.
lags (array-like with integers or None, optional) – integer lag times at which the implied timescales will be calculated. If set to None (default) as list of lagtimes will be automatically generated.
nits (int, optional) – maximum number of implied timescales to be computed and stored. If less timescales are available, nits will be set to a smaller value during estimation. None means the number of timescales will be automatically determined.
n_jobs (int, optional) – how many subprocesses to start to estimate the models for each lag time.

estimators¶: Returns the estimators for all lagtimes.

fit(X, y=None)¶

Estimates parameters - for compatibility with sklearn.

Parameters:	X (object) – A reference to the data from which the model will be estimated
Returns:	estimator – The estimator (self) with estimated model.
Return type:	object

fraction_of_frames¶

Returns the fraction of frames used to compute the count matrix at each lag time. .. rubric:: Notes

In a list of discrete trajectories with varying lengths, the estimation at longer lag times will mean discarding some trajectories for which not even one count can be computed. This function returns the fraction of frames that was actually used in computing the count matrix.

Be aware: this fraction refers to the full count matrix, and not that of the largest connected set. Hence, the output is not necessarily the active fraction. For that, use the activte_count_fraction function of the pyemma.msm.MaximumLikelihoodMSM class object or for HMM respectively.

get_params(deep=True)¶

Get parameters for this estimator.

Parameters:	deep (boolean, optional) – If True, will return the parameters for this estimator and contained subobjects that are estimators.
Returns:	params – Parameter names mapped to their values.
Return type:	mapping of string to any

get_sample_conf(conf=0.95, process=None)¶

Returns the confidence interval that contains alpha % of the sample data

etc.

Parameters:

conf (float, default = 0.95) –

the confidence interval. Use:

conf = 0.6827 for 1-sigma confidence interval
conf = 0.9545 for 2-sigma confidence interval
conf = 0.9973 for 3-sigma confidence interval

Returns:

(L,R) – lower and upper timescales bounding the confidence interval

if process is None, will return two (l x k) arrays, where l is the number of lag times and k is the number of computed timescales.
if process is an integer, will return two (l)-arrays with the selected process time scale for every lag time

Return type: (float[],float[]) or (float[][],float[][])

get_sample_mean(process=None)¶

Returns the sample means of implied timescales. Only available if underlying estimator produces samples.

Parameters:	process (int or None, default = None) – index in [0:n-1] referring to the process whose timescale will be returned. By default, process = None and all computed process timescales will be returned.
Returns:	if process is None, will return a (l x k) array, where l is the number of lag times and k is the number of computed timescales. if process is an integer, will return a (l) array with the selected process time scale for every lag time

get_sample_std(process=None)¶

Returns the standard error of implied timescales. Only available if underlying estimator produces samples.

Parameters:	process (int or None, default = None) – index in [0:n-1] referring to the process whose timescale will be returned. By default, process = None and all computed process timescales will be returned.
Returns:	if process is None, will return a (l x k) array, where l is the number of lag times and k is the number of computed timescales. if process is an integer, will return a (l) array with the selected process time scale for every lag time

get_timescales(process=None)¶

Returns the implied timescale estimates

Parameters:	process (int or None, default = None) – index in [0:n-1] referring to the process whose timescale will be returned. By default, process = None and all computed process timescales will be returned.
Returns:	if process is None, will return a (l x k) array, where l is the number of lag times and k is the number of computed timescales. if process is an integer, will return a (l) array with the selected process time scale for every lag time

lags¶: Return the list of lag times for which timescales were computed.

lagtimes¶: Return the list of lag times for which timescales were computed.

classmethod load(file_name, model_name='default')¶

Loads a previously saved PyEMMA object from disk.

Parameters:	file_name (str or file like object (has to provide read method)) – The file like object tried to be read for a serialized object. model_name (str, default='default') – if multiple models are contained in the file, these can be accessed by their name. Use `pyemma.list_models()` to get a representation of all stored models.
Returns:	obj
Return type:	the de-serialized object

logger¶: The logger for this class instance

model¶: The model estimated by this Estimator

models¶: Returns the models for all lagtimes.

n_jobs¶

Returns number of jobs/threads to use during assignment of data.

Returns:	If None it will return the setting of ‘PYEMMA_NJOBS’ or ’SLURM_CPUS_ON_NODE’ environment variable. If none of these environment variables exist, the number of processors /or cores is returned.

Notes

This setting will effectively be multiplied by the the number of threads used by NumPy for algorithms which use multiple processes. So take care if you choose this manually.

name¶: The name of this instance

nits¶: Return the number of timescales.

number_of_timescales¶: Return the number of timescales.

sample_mean¶

Returns the sample means of implied timescales. Need to generate the samples first, e.g. by calling bootstrap

Returns:	timescales – mean timescales for all processes and lag times. l is the number of lag times and k is the number of computed timescales.
Return type:	ndarray((l x k), dtype=float)

sample_std¶

Returns the standard error of implied timescales. Only available if underlying estimator produces samples.

Returns:	timescales – standard deviations of timescales for all processes and lag times. l is the number of lag times and k is the number of computed timescales.
Return type:	ndarray((l x k), dtype=float)

samples_available¶: Returns True if samples are available and thus sample means, standard errors and confidence intervals can be obtained

save(file_name, model_name='default', overwrite=False, save_streaming_chain=False)¶

saves the current state of this object to given file and name.

Parameters:

file_name (str) – path to desired output file
model_name (str, default='default') – creates a group named ‘model_name’ in the given file, which will contain all of the data. If the name already exists, and overwrite is False (default) will raise a RuntimeError.
overwrite (bool, default=False) – Should overwrite existing model names?
save_streaming_chain (boolean, default=False) – if True, the data_producer(s) of this object will also be saved in the given file.

Examples

>>> import pyemma, numpy as np
>>> from pyemma.util.contexts import named_temporary_file
>>> m = pyemma.msm.MSM(P=np.array([[0.1, 0.9], [0.9, 0.1]]))

>>> with named_temporary_file() as file: # doctest: +SKIP
...    m.save(file, 'simple') # doctest: +SKIP
...    inst_restored = pyemma.load(file, 'simple') # doctest: +SKIP
>>> np.testing.assert_equal(m.P, inst_restored.P) # doctest: +SKIP

set_params(**params)¶: Set the parameters of this estimator. The method works on simple estimators as well as on nested objects (such as pipelines). The former have parameters of the form <component>__<parameter> so that it’s possible to update each component of a nested object. :returns: :rtype: self

timescales¶

Returns the implied timescale estimates

Returns:	timescales – timescales for all processes and lag times. l is the number of lag times and k is the number of computed timescales.
Return type:	ndarray((l x k), dtype=float)