📄 kolnorm.m
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%#
%# function [percrep] = kolnorm(xrep,ns,nr,alpha);
%#
%# AIM: Performs a Kolmogorov-Smirnov test for normality on replicate
%# objects at different levels, and returns the percentage of
%# objects not normally distributed at each level.
%#
%# PRINCIPLE: The test consists in determining the largest difference between
%# two cumulative relative frequency distributions: the observed
%# distribution and the expected (normal) distribution. The test
%# is only applicable to continuous distributions.
%#
%# REFERENCE: "Handbook of Chemometrics and Qualimetrics, Part A"
%# Massart, Vandeginste, Buydens, De Jong, Lewi, Smeyers-Verbeke
%# Elsevier, 1997, p.117.
%#
%# INPUT: xrep(ns*nr,nl): Matrix with nr replicate sets of ns objects at
%# nl levels.
%# ns(1,1): Number of objects in the set.
%# nr(1,1): Number of replicates sets.
%# alpha(1,1): Critical level to apply the test (0.1, 0.05 or
%# 0.01).Ex: alpha=0.05 --> Test at the 5% level.
%#
%# OUTPUT: percrep(1,nl): Percentage of replicate objects not normally
%# distributed at each level.
%#
%# SUBROUTINES: kolmog.m: Kolmogorov-Smirnov test
%#
%# AUTHOR: Frederic Despagne
%# Copyright (c) 1998 for ChemoAC
%# Dienst FABI, Vrije Universiteit Brussels
%# Laarbeeklaan 103 Jette
%#
%# VERSION: 1.1 (28/12/1998)
%#
%# TEST:
%#
function [percrep] = kolnorm(xrep,ns,nr,alpha);
[m,n] = size(xrep);
for i = 1:n
xreplic = reshape(xrep(:,i),ns,nr);
res = 0;
for j = 1:ns
[ks,kscrit] = kolmog(xreplic(j,:),alpha);
if ks > kscrit
res = res+1;
end
percrep(i) = res/ns;
end
end
percrep = 100*percrep;
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