Package com.jgaap.eventCullers

Source Code of com.jgaap.eventCullers.WeightedVariance

package com.jgaap.eventCullers;

import java.util.ArrayList;
import java.util.Collections;
import java.util.HashSet;
import java.util.List;
import java.util.Set;

import com.jgaap.generics.EventCullingException;
import com.jgaap.generics.FilterEventCuller;
import com.jgaap.util.Event;
import com.jgaap.util.EventHistogram;
import com.jgaap.util.EventSet;
import com.jgaap.util.Pair;
/**
* Analyze N events with highest weighted variance
* Var(x) = sum for i = 1 to n Pi*(xi-mean)^2
* where
* mean = sum for i = 1 to n Pi*xi"
*
* @author Christine Gray
*/
public class WeightedVariance extends FilterEventCuller {
  public WeightedVariance() {
    super();
    addParams("numEvents", "N", "50", new String[] { "1", "2", "3", "4",
        "5", "6", "7", "8", "9", "10", "15", "20", "25", "30", "40",
        "45", "50", "75", "100", "150", "200" }, true);
    addParams("Informative", "I", "Most", new String[] { "Most","Least"}, false);
  }
  @Override
  public Set<Event> train(List<EventSet> eventSets)
      throws EventCullingException {
    int numEvents = getParameter("numEvents", 50);
    String informative = getParameter("Informative", "Most");
   
    EventHistogram hist = new EventHistogram();

    for (EventSet oneSet : eventSets) {
      for (Event e : oneSet) {
        hist.add(e);
      }
    }
    List<Pair<Event,Double>> WVar = new ArrayList<Pair<Event,Double>>();
    List<EventHistogram> eventHistograms = new ArrayList<EventHistogram>(eventSets.size());
    for (EventSet eventSet : eventSets) {
      eventHistograms.add(new EventHistogram(eventSet));
    }
    for (Event event : hist) {
      double mean = 0.0;
      double var = 0.0;
      double percentage = hist.getRelativeFrequency(event);
      List<Integer> frequencies = new ArrayList<Integer>();
      /*
       * Calculate the mean
       * sum i=1 to n Pi*xi
       */
      for (EventHistogram eventHistogram : eventHistograms) {
        int tmp = eventHistogram.getAbsoluteFrequency(event);
        frequencies.add(tmp);
        mean+= percentage*tmp;
      }
      /*
       * Calculate the weighted variance
       * Sum i=1 to n Pi(xi-mean)^2
       */
      for(int i : frequencies){
        var += percentage * Math.pow(i - mean, 2);
      }
      WVar.add(new Pair<Event, Double>(event, var, 2));
    }
       
    Collections.sort(WVar);
    if(informative.equals("Most")){
      Collections.reverse(WVar);
    }
    int counter = 0;
    Set<Event> events = new HashSet<Event>(numEvents);
    for(Pair<Event, Double> event : WVar){
      counter++;
      events.add(event.getFirst());
      if(counter == numEvents)
        break;
    }
    return events;
  }

  @Override
  public String displayName() {
    return "Weighted Variance";
  }

  @Override
  public String tooltipText() {
    return "Analyze N events with highest weighted variance";
  }

  @Override
  public boolean showInGUI() {
    return true;
  }
  @Override
  public String longDescription(){
    return "Analyze N events with highest weighted variance\n"+
        "Var(x) = \u03A3 for i = 1 to n Pi*(xi-\u03BC)\u00B2\n"+
        "where\n"+
        "\u03BC = \u03A3 for i = 1 to n Pi*xi";
  }

}
 
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