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package org.hsqldb.lib;

/**
 * Collection of routines for counting the distribution of the values
 * in an int[] array.
 *
 * @author Fred Toussi (fredt@users dot sourceforge.net)
 * @version 1.7.2
 * @since 1.7.2
 */
public final class ArrayCounter {

    /**
     * Returns an int[] array of length segments containing the distribution
     * count of the elements in unsorted int[] array with values between min
     * and max (range). Values outside the min-max range are ignored

* * A usage example is determining the count of people of each age group * in a large int[] array containing the age of each person. Called with * (array, 16,0,79), it will return an int[16] with the first element * the count of people aged 0-4, the second element the count of those * aged 5-9, and so on. People above the age of 79 are excluded. If the * range is not a multiple of segments, the last segment will be cover a * smaller sub-range than the rest. * * @param array int[] * @param elementCount int * @param segments int * @param interval int * @param start int * @param limit int * @return int[] */ public static int[] countSegments( int[] array, int elementCount, int segments, int interval, int start, int limit) { int[] counts = new int[segments]; int index; int element; if (interval <= 0) { return counts; } for (int i = 0; i < elementCount; i++) { element = array[i]; if (element < start || element >= limit) { continue; } index = (element - start) / interval; counts[index]++; } return counts; } /** * With an unsorted int[] array and with target a positive integer in the * range (1,array.length), finds the value in the range (start,limit) of the * largest element (rank) where the count of all smaller elements in that * range is less than or equals target. Parameter margin indicates the * margin of error in target

* * In statistics, this can be used to calculate a median or quartile value. * A usage example applied to an array of age values is to determine * the maximum age of a given number of people. With the example array * given in countSegments, rank(array, c, 6000, 18, 65, 0) will return an age * value between 18-64 (inclusive) and the count of all people aged between * 18 and the returned value(exclusive) will be less than or equal to 6000. * * @param array int[] * @param elements int * @param target int * @param start int * @param limit int * @param margin int * @return int */ public static int rank( int[] array, int elements, int target, int start, int limit, int margin) { final int segments = 256; int elementCount = 0; int currentLimit = limit; for (;;) { int interval = calcInterval(segments, start, currentLimit); int[] counts = countSegments( array, elements, segments, interval, start, currentLimit); for (int i = 0; i < counts.length; i++) { if (elementCount + counts[i] < target) { elementCount += counts[i]; start += interval; } else { break; } } if (elementCount + margin >= target) { return start; } if (interval <= 1) { return start; } currentLimit = start + interval < limit ? (start + interval) : limit; } } /** * Helper method to calculate the span of the sub-interval. Simply returns * the ceiling of ((limit - start) / segments) and accounts for invalid * start and limit combinations. * * @param segments int * @param start int * @param limit int * @return int */ static int calcInterval(int segments, int start, int limit) { int range = limit - start; if (range <= 0) { return 0; } int partSegment = (range % segments) == 0 ? 0 : 1; return (range / segments) + partSegment; } }





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