Data Analysis by R

Analysis of similarity of individual categories by R

This is a method of analyzing the grouping of individual categories .

Basically, it is a method for qualitative variables, but quantitative variables are a one-dimensional clustering method and contain code to convert to qualitative variables, so qualitative and quantitative are mixed. , Only quantitative variables can be used.

For quantitative variables only, it can be used as a way to analyze the non-linear relationships of variables.

Correspondence analysis-based analysis

It is a method of combining correspondence analysis and multidimensional scaling .

library(dummies) #
library(MASS)
#
library(ggplot2)
#
setwd("C:/Rtest")
#
Data <- read.csv("Data.csv", header=T)
#
for (i in 1:ncol(Data)) {
#
if (class(Data[,i]) == "numeric") {
#
Data[,i] <- droplevels(cut(Data[,i], breaks = 5,include.lowest = TRUE))
#
}
#
}
#
Data_dmy <- dummy.data.frame(Data)
#
pc <- corresp(Data_dmy,nf=nf=min(ncol(Data),nrow(Data)))
#
pc1 <- pc$cscore
#
pc1 <- transform(pc1 ,name1 = rownames(pc1))
#
round(pc$cor^2/sum(pc$cor^2),2)
#
QM

#In the above example, the 7th and subsequent eigenvalues ??have a low contribution rate, so we will exclude them from the subsequent analysis.

MaxN = 6#
Data11 <- pc1[,1:MaxN]
#
Data11_dist <- dist(Data11)
#
sn <- sammon(Data11_dist)
#
output <- sn$points
#
Data2 <- cbind(output, pc1)
#
ggplot(Data2, aes(x=Data2[,1], y=Data2[,2],label=name1)) + geom_text()
#
QM
plot of words using Name Plots close to each other have a high degree of similarity. .. The vertical and horizontal axes of the graph have no particular meaning.

Association analysis-based analysis

This is a method of combining association analysis and network graphs .

setwd("C:/Rtest") #
library(arules)
#
library(dummies)
#
library(igraph)
#
library(ggplot2)
#
Data <- read.csv("Data.csv", header=T)
#
for (i in 1:ncol(Data)) {
#
if (class(Data[,i]) == "numeric") {
#
Data[,i] <- droplevels(cut(Data[,i], breaks = 5,include.lowest = TRUE))
#
}
#
}
#
Data <- dummy.data.frame(Data)
#
Data3 <- as(Data, "matrix")
#
Data4 <- as(Data3, "transactions")
#
ap <- apriori(Data4, parameter = list(support = 5/nrow(Data), maxlen = 2, minlen = 2))
#
ap_inspect <- inspect(ap)
#
ap_inspect$set <- paste(ap_inspect$lhs,"->",ap_inspect$rhs)
#
# Process for drawing a bar graph
ap21 <- head(ap_inspect[order(ap_inspect$support, decreasing=T),],20)
#
ggplot(ap21, aes(x=support, y=reorder(set, support))) + geom_bar(stat = "identity")
#
ap22 <- head(ap_inspect[order(ap_inspect$confidence, decreasing=T),],20)
#
ggplot(ap22, aes(x=confidence, y=reorder(set, confidence))) + geom_bar(stat = "identity")
#
ap23 <- head(ap_inspect[order(ap_inspect$lift, decreasing=T),],20)
#
ggplot(ap23, aes(x=lift, y=reorder(set, lift))) + geom_bar(stat = "identity")
#
#network graph
ap31<- graph.data.frame(ap21[,c(1,3)], directed = F)
#
plot(ap31)
#
ap32<- graph.data.frame(ap22[,c(1,3)])
#
plot(ap32)
#
ap33<- graph.data.frame(ap23[,c(1,3)])
#
plot(ap33)
#

below are all confidence graphs.
Decision Tree Decision Tree
The arrows only represent the inclusion relationship of the data, not the causal relationship. ( This story is summarized in detail in the relationship between if-then rules and causality .)

Concept of parameter setting

In the above code, I set the parameters according to the following idea. I don't know if it's the best.



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