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package edu.cmu.tetrad.algcomparison.statistic;

import edu.cmu.tetrad.algcomparison.statistic.utils.ArrowConfusion;
import edu.cmu.tetrad.data.DataModel;
import edu.cmu.tetrad.graph.Graph;

/**
 * The 2-cycle precision. This counts 2-cycles manually, wherever they occur in the graphs. The true positives are the
 * number of 2-cycles in both the true and estimated graphs. Thus, if the true does not contains X->Y,Y->X and
 * estimated graph does contain it, one false positive is counted.
 *
 * @author josephramsey, rubens (November 2016)
 */
public class TwoCyclePrecision implements Statistic {
    private static final long serialVersionUID = 23L;

    @Override
    public String getAbbreviation() {
        return "2CP";
    }

    @Override
    public String getDescription() {
        return "2-cycle precision";
    }

    @Override
    public double getValue(Graph trueGraph, Graph estGraph, DataModel dataModel) {
        ArrowConfusion adjConfusion = new ArrowConfusion(trueGraph, estGraph);
        double TwoCycleTp = adjConfusion.getTwoCycleTp();
        double TwoCycleFp = adjConfusion.getTwoCycleFp();
        //        if (precision == 0) precision = Double.NaN;
        return TwoCycleTp / (TwoCycleTp + TwoCycleFp);

    }

    @Override
    public double getNormValue(double value) {
        return value;
    }
}