TODO optimization targets
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@ -56,7 +56,7 @@ public class ExactAFCalculationModel extends AlleleFrequencyCalculationModel {
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}
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private static final ArrayList<double[]> getGLs(GenotypesContext GLs) {
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ArrayList<double[]> genotypeLikelihoods = new ArrayList<double[]>();
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ArrayList<double[]> genotypeLikelihoods = new ArrayList<double[]>(); // TODO -- initialize with size of GLs
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genotypeLikelihoods.add(new double[]{0.0,0.0,0.0}); // dummy
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for ( Genotype sample : GLs.iterateInSampleNameOrder() ) {
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@ -364,7 +364,7 @@ public class ExactAFCalculationModel extends AlleleFrequencyCalculationModel {
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else {
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// all possible likelihoods for a given cell from which to choose the max
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final int numPaths = set.ACsetIndexToPLIndex.size() + 1;
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final double[] log10ConformationLikelihoods = new double[numPaths];
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final double[] log10ConformationLikelihoods = new double[numPaths]; // TODO can be created just once, since you initialize it
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for ( int j = 1; j < set.log10Likelihoods.length; j++ ) {
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final double[] gl = genotypeLikelihoods.get(j);
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@ -372,6 +372,8 @@ public class ExactAFCalculationModel extends AlleleFrequencyCalculationModel {
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// initialize
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for ( int i = 0; i < numPaths; i++ )
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// TODO -- Arrays.fill?
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// todo -- is this even necessary? Why not have as else below?
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log10ConformationLikelihoods[i] = Double.NEGATIVE_INFINITY;
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// deal with the AA case first
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@ -417,6 +419,10 @@ public class ExactAFCalculationModel extends AlleleFrequencyCalculationModel {
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}
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private static double determineCoefficient(int PLindex, final int j, final int[] ACcounts, final int totalK) {
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// todo -- arent' there a small number of fixed values that this function can adopt?
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// todo -- at a minimum it'd be good to partially compute some of these in ACCounts for performance
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// todo -- need to cache PLIndex -> two alleles, compute looping over each PLIndex. Note all other operations are efficient
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// todo -- this can be computed once at the start of the all operations
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// the closed form representation generalized for multiple alleles is as follows:
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// AA: (2j - totalK) * (2j - totalK - 1)
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