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QQplotGMM=function(Data, Means, SDs, Weights, IsLogDistribution = Means*0,
Method = 1,
Line = TRUE, PlotSymbol = 20, col = "red",
xug = NULL, xog = NULL, LineWidth = 2, PointWidth = 0.8,
PositiveData = FALSE, Type = 8, NoQuantiles = 10000,
ylabel = 'Data', main = 'QQ-plot Data vs GMM',
lwd = 3, pch = 20, xlabel='Gaussian Mixture Model', ...){
# QQplotGMM(Data,Means,SDs,Weights,IsLogDistribution,Line,PlotSymbol,xug,xog,LineWidth,PointWidth)
# Quantile/Quantile = QQ-Plot im Vergleich. zu einem Gauss Mixture Model oder LGL Model
# INPUT
# Data(1:n) Daten, deren Verteilung verglichen werden soll
# Means(1:L), SDs(1:L), Weights(1:L) die Paramter von Gaussians N(i) = Weights(i) * N(Means(i),SDs(i)
# die Gesamtverteilung ergibst sich als Summe der N(i)
# OPTIONAL
# Method Integer: Old version stays as default (Method = 1)
# New method: Method == 2 (enforces new properties and robustness)
# IsLogDistribution(1:L) gibt an ob die Einzelverteilung einer (generalisierten)Lognormaverteilung ist
# wenn IsLogDistribution(i)==0 dann Mix(i) = Weights(i) * N(Means(i),SDs(i)
# wenn IsLogDistribution(i)==1 dann Mix(i) = Weights(i) * LogNormal(Means(i),SDs(i)
# Default: IsLogDistribution = Means*0;
# Line Line in QQplot: =TRUE (Default), without False
# PlotSymbol Symbol fur den qqplot, wenn nicht angegeben: PlotSymbol='b.'
# col Character: color of regression line (only for Method = 2)
# Type Integer: number of method used for computing the quantiles
# NoQuantiles Integer: Number of quantiles to compute (only for Method = 2)
# xug,xog Grenzen der Interpolationsgeraden, interpoliert wird fuer percentiles(x) in [xug,xog]
# Default: xug==min(x),xog==max(x), MT: Noch nicht implementiert!
# LineWidth Linienbreite der Interpolationsgeraden; Default =3
# PointWidth Dicke der Punkte im QQplot, existert nicht in Matlab
# LineSymbol Liniensymbol der Interpolationsgerade; Default ='r-' MT: Nicht Implementiert
# lwd Integer: graphic parameter - line width option (only for Method = 2)
# pch Integer: graphic parameter for points (only for Method = 2)
# in \dbt\Plot
# benutzt randomLogMix und qqplotfit
# MT 2014, reimplementiert aus Matlab von ALU
# Aus historischen Gr?nden QQplotGMM MIT Ausgleichgerade
# QMS 2023: Integrate the DataVisualization approach of QQPlot (Method == 2)
#xug = min(Data); xog = max(Data); zu implementieren
# LineSymbol='r-' nicht implementiert
GMM = RandomLogGMM(Means,SDs,Weights,IsLogDistribution);
if(PositiveData == TRUE){
GMM = GMM[GMM >= 0]
}
if(Method == 1){
quants<-qqplot(GMM, Data, pch=PlotSymbol, col="blue", cex=PointWidth, xlab=xlabel, ylab=ylabel, main=main,...) #MT: na.rm=TRUE argument weglassen
if(Line){
fit<-lm(quants$y~quants$x)
summary(fit)
abline(fit, col="red", lwd=LineWidth)
}
return(invisible(quants))
}else{
Res = DataVisualizations::QQplot(X = GMM, Y = Data, Type = Type,
NoQuantiles = NoQuantiles,
xlab = xlabel, ylab = ylabel, col = col,
main = main, lwd = lwd, pch = pch, ...)
return(Res)
}
}
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