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package objects.model; | |
import org.pojomatic.Pojomatic; | |
import org.pojomatic.annotations.AutoProperty; | |
import java.util.HashMap; | |
import java.util.Map; | |
import java.util.Random; | |
import java.util.Set; | |
/** | |
* This is a sparse represented version of a transition. It makes the assumption that you wouldn't ask it a question | |
* it shouldn't answer. This means that if you try to get a transition probability that hasn't been set, and you've set | |
* the total number of transitions, this will auto-calculate the right transition probability, which is either just | |
* zero, or will be the proper probability given the number of recorded times that end state was chosen and the default | |
* occurrences defined. | |
* <p> | |
* The equation for probability is as follows: | |
* (recordedOccurrences_{state} + defaultOccurrences) / | |
* (totalRecordedOccurrences + defaultOccurrences * totalDestinationStates) | |
*/ | |
@AutoProperty | |
public class Transition { | |
private double random = new Random().nextDouble(); | |
public enum SparseProbabilityCalculation { | |
NO_PROBABILITY, | |
SPARSE_PROBABILITY, | |
RANDOM_PROBABILITY | |
} | |
private Map<State, Long> stateOccurrences = new HashMap<>(); | |
private Map<State, Double> stateProbabilities = new HashMap<>(); | |
private final long defaultOccurrences; | |
private final SparseProbabilityCalculation calculation; | |
private long totalTransitions; | |
public Transition() { | |
this(0, 0, SparseProbabilityCalculation.NO_PROBABILITY); | |
} | |
/** | |
* In many cases, we know the total number of destination states. If you don't know. Set it to 0 or use the default | |
* constructor. Both of these disable this class's sparse representation of transition probabilities. | |
* | |
* @param totalDestinationStates | |
*/ | |
public Transition( | |
long totalDestinationStates, | |
long defaultOccurrences, | |
SparseProbabilityCalculation calculation) { | |
this.defaultOccurrences = defaultOccurrences; | |
this.calculation = calculation; | |
this.totalTransitions = totalDestinationStates * defaultOccurrences; | |
} | |
@Override | |
public boolean equals(Object that) { | |
if (that == null) { | |
return false; | |
} | |
if (!(that instanceof Transition)) { | |
return false; | |
} | |
Transition other = (Transition) that; | |
if (differingProbabilities(other, other.stateProbabilities.keySet())) | |
return false; | |
if (differingProbabilities(other, stateProbabilities.keySet())) | |
return false; | |
if (differingProbabilities(other, other.stateOccurrences.keySet())) | |
return false; | |
if (differingProbabilities(other, stateOccurrences.keySet())) | |
return false; | |
return true; | |
} | |
private boolean differingProbabilities( | |
Transition other, | |
Set<State> stateProbabilities) { | |
for (State state : stateProbabilities) { | |
if (Math.abs( | |
other.getStateProbability(state) - getStateProbability( | |
state | |
) | |
) > Double.MIN_NORMAL) { | |
return true; | |
} | |
} | |
return false; | |
} | |
@Override | |
public int hashCode() { | |
return Pojomatic.hashCode(this); | |
} | |
@Override | |
public String toString() { | |
return Pojomatic.toString(this); | |
} | |
public Transition withStateProbability(State state, double probability) { | |
stateProbabilities.put(state, probability); | |
return this; | |
} | |
public double getStateProbability(State state) { | |
if (calculation == SparseProbabilityCalculation.NO_PROBABILITY) { | |
return stateProbabilities.getOrDefault(state, 0.0); | |
} | |
double rawOccurrences = stateOccurrences.getOrDefault(state, 0L) | |
+ defaultOccurrences; | |
return (rawOccurrences * 1.0 / totalTransitions); | |
} | |
public synchronized void setStateProbability(State state, double prob) { | |
if (calculation != SparseProbabilityCalculation.NO_PROBABILITY) { | |
throw new IllegalStateException( | |
"Can't set state probabilities directly on sparse calculated transition!" | |
); | |
} | |
stateProbabilities.put(state, prob); | |
} | |
public synchronized Transition incrementTransitionOccurrence(State nextState) { | |
totalTransitions++; | |
stateOccurrences.compute(nextState, (k, v) -> v == null ? 1 : v + 1); | |
return this; | |
} | |
} |
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