[6a3a178] | 1 | "use strict";
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| 2 | Object.defineProperty(exports, "__esModule", { value: true });
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| 3 | const JsHistogramIterator_1 = require("./JsHistogramIterator");
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| 4 | const { pow, floor, log2 } = Math;
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| 5 | /**
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| 6 | * Used for iterating through histogram values according to percentile levels. The iteration is
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| 7 | * performed in steps that start at 0% and reduce their distance to 100% according to the
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| 8 | * <i>percentileTicksPerHalfDistance</i> parameter, ultimately reaching 100% when all recorded histogram
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| 9 | * values are exhausted.
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| 10 | */
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| 11 | class PercentileIterator extends JsHistogramIterator_1.default {
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| 12 | /**
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| 13 | * @param histogram The histogram this iterator will operate on
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| 14 | * @param percentileTicksPerHalfDistance The number of equal-sized iteration steps per half-distance to 100%.
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| 15 | */
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| 16 | constructor(histogram, percentileTicksPerHalfDistance) {
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| 17 | super();
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| 18 | this.percentileTicksPerHalfDistance = 0;
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| 19 | this.percentileLevelToIterateTo = 0;
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| 20 | this.percentileLevelToIterateFrom = 0;
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| 21 | this.reachedLastRecordedValue = false;
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| 22 | this.doReset(histogram, percentileTicksPerHalfDistance);
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| 23 | }
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| 24 | /**
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| 25 | * Reset iterator for re-use in a fresh iteration over the same histogram data set.
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| 26 | *
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| 27 | * @param percentileTicksPerHalfDistance The number of iteration steps per half-distance to 100%.
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| 28 | */
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| 29 | reset(percentileTicksPerHalfDistance) {
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| 30 | this.doReset(this.histogram, percentileTicksPerHalfDistance);
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| 31 | }
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| 32 | doReset(histogram, percentileTicksPerHalfDistance) {
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| 33 | super.resetIterator(histogram);
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| 34 | this.percentileTicksPerHalfDistance = percentileTicksPerHalfDistance;
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| 35 | this.percentileLevelToIterateTo = 0;
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| 36 | this.percentileLevelToIterateFrom = 0;
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| 37 | this.reachedLastRecordedValue = false;
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| 38 | }
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| 39 | hasNext() {
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| 40 | if (super.hasNext())
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| 41 | return true;
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| 42 | if (!this.reachedLastRecordedValue && this.arrayTotalCount > 0) {
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| 43 | this.percentileLevelToIterateTo = 100;
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| 44 | this.reachedLastRecordedValue = true;
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| 45 | return true;
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| 46 | }
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| 47 | return false;
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| 48 | }
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| 49 | incrementIterationLevel() {
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| 50 | this.percentileLevelToIterateFrom = this.percentileLevelToIterateTo;
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| 51 | // The choice to maintain fixed-sized "ticks" in each half-distance to 100% [starting
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| 52 | // from 0%], as opposed to a "tick" size that varies with each interval, was made to
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| 53 | // make the steps easily comprehensible and readable to humans. The resulting percentile
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| 54 | // steps are much easier to browse through in a percentile distribution output, for example.
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| 55 | //
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| 56 | // We calculate the number of equal-sized "ticks" that the 0-100 range will be divided
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| 57 | // by at the current scale. The scale is detemined by the percentile level we are
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| 58 | // iterating to. The following math determines the tick size for the current scale,
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| 59 | // and maintain a fixed tick size for the remaining "half the distance to 100%"
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| 60 | // [from either 0% or from the previous half-distance]. When that half-distance is
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| 61 | // crossed, the scale changes and the tick size is effectively cut in half.
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| 62 | // percentileTicksPerHalfDistance = 5
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| 63 | // percentileReportingTicks = 10,
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| 64 | const percentileReportingTicks = this.percentileTicksPerHalfDistance *
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| 65 | pow(2, floor(log2(100 / (100 - this.percentileLevelToIterateTo))) + 1);
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| 66 | this.percentileLevelToIterateTo += 100 / percentileReportingTicks;
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| 67 | }
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| 68 | reachedIterationLevel() {
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| 69 | if (this.countAtThisValue === 0) {
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| 70 | return false;
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| 71 | }
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| 72 | const currentPercentile = (100 * this.totalCountToCurrentIndex) / this.arrayTotalCount;
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| 73 | return currentPercentile >= this.percentileLevelToIterateTo;
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| 74 | }
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| 75 | getPercentileIteratedTo() {
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| 76 | return this.percentileLevelToIterateTo;
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| 77 | }
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| 78 | getPercentileIteratedFrom() {
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| 79 | return this.percentileLevelToIterateFrom;
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| 80 | }
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| 81 | }
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| 82 | exports.default = PercentileIterator;
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| 83 | //# sourceMappingURL=PercentileIterator.js.map |
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