nltk.probability.MutableProbDist¶
- class nltk.probability.MutableProbDist[source]¶
Bases:
ProbDistI
An mutable probdist where the probabilities may be easily modified. This simply copies an existing probdist, storing the probability values in a mutable dictionary and providing an update method.
- __init__(prob_dist, samples, store_logs=True)[source]¶
Creates the mutable probdist based on the given prob_dist and using the list of samples given. These values are stored as log probabilities if the store_logs flag is set.
- Parameters
prob_dist (ProbDist) – the distribution from which to garner the probabilities
samples (sequence of any) – the complete set of samples
store_logs (bool) – whether to store the probabilities as logarithms
- max()[source]¶
Return the sample with the greatest probability. If two or more samples have the same probability, return one of them; which sample is returned is undefined.
- Return type
any
- samples()[source]¶
Return a list of all samples that have nonzero probabilities. Use
prob
to find the probability of each sample.- Return type
list
- prob(sample)[source]¶
Return the probability for a given sample. Probabilities are always real numbers in the range [0, 1].
- Parameters
sample (any) – The sample whose probability should be returned.
- Return type
float
- logprob(sample)[source]¶
Return the base 2 logarithm of the probability for a given sample.
- Parameters
sample (any) – The sample whose probability should be returned.
- Return type
float
- update(sample, prob, log=True)[source]¶
Update the probability for the given sample. This may cause the object to stop being the valid probability distribution - the user must ensure that they update the sample probabilities such that all samples have probabilities between 0 and 1 and that all probabilities sum to one.
- Parameters
sample (any) – the sample for which to update the probability
prob (float) – the new probability
log (bool) – is the probability already logged
- SUM_TO_ONE = True¶
True if the probabilities of the samples in this probability distribution will always sum to one.