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https://github.com/jkriege2/JKQtPlotter.git
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158 lines
6.3 KiB
C++
158 lines
6.3 KiB
C++
/** \example test_distributionplot.cpp
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* Shows how to draw statistical values and their distribution with JKQTPlotter
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*
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* \ref JKQTPlotterDistributionPlot
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*/
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#include "jkqtpexampleapplication.h"
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#include <QApplication>
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#include "jkqtplotter/jkqtplotter.h"
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#include "jkqtplotter/graphs/jkqtpscatter.h"
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#include "jkqtplotter/graphs/jkqtpboxplot.h"
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#include "jkqtplotter/graphs/jkqtpbarchart.h"
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#include "jkqtplotter/graphs/jkqtpsinglecolumnsymbols.h"
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#include "jkqtplotter/graphs/jkqtpevaluatedfunction.h"
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#include <map>
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#include <random>
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#include <cmath>
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int main(int argc, char* argv[])
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{
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JKQTPAppSettingController highDPIController(argc, argv);
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JKQTPExampleApplication app(argc, argv);
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// 1. create a plotter window and get a pointer to the internal datastore (for convenience)
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JKQTPlotter plot;
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plot.getPlotter()->setUseAntiAliasingForGraphs(true); // nicer (but slower) plotting
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plot.getPlotter()->setUseAntiAliasingForSystem(true); // nicer (but slower) plotting
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plot.getPlotter()->setUseAntiAliasingForText(true); // nicer (but slower) text rendering
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JKQTPDatastore* ds=plot.getDatastore();
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// 2. now we create random values drawn from a gaussian distribution
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QVector<double> RANDVAL; // will store the values themselves
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std::map<int, double> hist; // is used to calculate the histogram of the data
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for (int i=-5; i<=15; i++) hist[i]=0;
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std::random_device rd; // random number generators:
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std::mt19937 gen{rd()};
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gen.seed(12345);
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// draw 301 random values from a gaussian distribution around 5 with width 3
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const double th_mean=5;
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const double th_std=3;
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std::normal_distribution<> d{th_mean,th_std};
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size_t NDATA=301;
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double sum=0;
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double square_sum=0;
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for (size_t i=0; i<NDATA; i++) {
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const double v=d(gen);
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RANDVAL<<v; // store data
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++hist[std::round(v)]; // calculate histogram
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// accumulate data for statistics:
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sum+=v;
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square_sum+=(v*v);
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}
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// normalize histogram
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for (auto& hi: hist) {
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hi.second=hi.second/static_cast<double>(NDATA);
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}
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// sort random data in order to calculate the statistical properties:
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std::sort(RANDVAL.begin(), RANDVAL.end());
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const double rndMean=sum/static_cast<double>(NDATA);
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const double rndMin=RANDVAL.first();
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const double rndMax=RANDVAL.last();
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const double rndMedian=RANDVAL[RANDVAL.size()/2];
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const double rndQ25=RANDVAL[RANDVAL.size()/4];
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const double rndQ75=RANDVAL[RANDVAL.size()*3/4];
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const double rndMedianConfidence=2.0*1.57*fabs(rndQ75-rndQ25)/sqrt(static_cast<double>(NDATA));
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// 3. make data available to JKQTPlotter by adding it to the internal datastore.
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size_t columnRANDVAL=ds->addCopiedColumn(RANDVAL, "RANDVAL"); // copy random values
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std::pair<size_t,size_t> columnHIST = ds->addCopiedMap(hist, "HIST_X", "HIST_Y"); // copy histogram
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// 4. create a graph of horizontal boxplots:
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JKQTPSingleColumnSymbolsGraph* graphRANDVALS=new JKQTPSingleColumnSymbolsGraph(&plot);
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graphRANDVALS->setDataColumn(columnRANDVAL);
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// draw data as symbols at (x,y)=(data,-0.07):
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graphRANDVALS->setDataDirection(JKQTPSingleColumnSymbolsGraph::DataDirection::X);
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graphRANDVALS->setPosition(-0.07);
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// data should scatter around position=-0.07 with a width=0.08 (i.e. from position-width/2 ... position+width/2)
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//graphRANDVALS->setWidth(0.08);
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//graphRANDVALS->setPositionScatterStyle(JKQTPSingleColumnSymbolsGraph::RandomScatter);
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// data should scatter around position=-0.07 in a BeeSwarmScatter-Plot
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graphRANDVALS->setPositionScatterStyle(JKQTPSingleColumnSymbolsGraph::BeeSwarmScatter);
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// choose small filled circles as symbols, JKQTPGraphSymbols::set their color:
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graphRANDVALS->setSymbolType(JKQTPFilledCircle);
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graphRANDVALS->setSymbolSize(5);
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graphRANDVALS->setColor(QColor("red"));
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// set title:
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graphRANDVALS->setTitle("Random Data");
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// 5. draw the histogram as barchart:
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JKQTPBarVerticalGraph* graphHIST=new JKQTPBarVerticalGraph(&plot);
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graphHIST->setXColumn(columnHIST.first);
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graphHIST->setYColumn(columnHIST.second);
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// set title:
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graphHIST->setTitle("Histogram");
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// 6. draw the theoretical distribution as function graph:
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JKQTPXFunctionLineGraph* graphTheoDist=new JKQTPXFunctionLineGraph(&plot);
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// define the gaussian function used for the random number generator
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graphTheoDist->setPlotFunctionFunctor([&th_mean,&th_std](double x) -> double {
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return 1.0/(th_std*sqrt(2.0*JKQTPSTATISTICS_PI))*exp(-0.5*(x-th_mean)*(x-th_mean)/th_std/th_std);
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});
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// set title:
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graphTheoDist->setTitle(QString("Theoretical Distribution $\\mu=%1, \\sigma=%2$").arg(th_mean,0, 'f', 1).arg(th_std,0, 'f', 1));
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// 7. create a graph of horizontal boxplots:
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JKQTPBoxplotHorizontalElement* graphBoxPlot=new JKQTPBoxplotHorizontalElement(&plot);
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graphBoxPlot->setPos(0.15);
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graphBoxPlot->setMin(rndMin);
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graphBoxPlot->setPercentile25(rndQ25);
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graphBoxPlot->setMean(rndMean);
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graphBoxPlot->setMedian(rndMedian);
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graphBoxPlot->setMedianConfidenceIntervalWidth(rndMedianConfidence);
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graphBoxPlot->setPercentile75(rndQ75);
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graphBoxPlot->setMax(rndMax);
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graphBoxPlot->setBoxWidthAbsolute(24);
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graphBoxPlot->setMeanSize(12);
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graphBoxPlot->setMeanSymbolType(JKQTPCross);
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graphBoxPlot->setLineWidth(2);
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graphBoxPlot->setTitle("Statistical Properties");
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// set color of all elements
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graphBoxPlot->setBoxplotColor(QColor("blue"), plot.getPlotter());
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// change color of mean symbol
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graphBoxPlot->setMeanColor(QColor("red"));
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// make fill collor a lighter shade of the outline color
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graphBoxPlot->setFillColor(graphBoxPlot->getLineColor().lighter(180));
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// make whiskers dashed
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graphBoxPlot->setWhiskerLineStyle(Qt::DashLine);
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// 8. add the graphs to the plot, so it is actually displayed
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plot.addGraph(graphRANDVALS);
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plot.addGraph(graphHIST);
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plot.addGraph(graphTheoDist);
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plot.addGraph(graphBoxPlot);
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// 9. autoscale the plot so the graph is contained
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plot.setXY(-6,16,-0.15,0.25);
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// 10. Move key to top-left
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plot.getPlotter()->setKeyPosition(JKQTPKeyInsideTopLeft);
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// 11. show plotter and make it a decent size
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plot.show();
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plot.resize(600,550);
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return app.exec();
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}
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