Identifying Consumer Segments

Loading required packages and dataset…

Loading required package: grid

examine the structure of the bank data frame

'data.frame':   4521 obs. of  17 variables:
 $ age      : int  30 33 35 30 59 35 36 39 41 43 ...
 $ job      : chr  "unemployed" "services" "management" "management" ...
 $ marital  : chr  "married" "married" "single" "married" ...
 $ education: chr  "primary" "secondary" "tertiary" "tertiary" ...
 $ default  : chr  "no" "no" "no" "no" ...
 $ balance  : int  1787 4789 1350 1476 0 747 307 147 221 -88 ...
 $ housing  : chr  "no" "yes" "yes" "yes" ...
 $ loan     : chr  "no" "yes" "no" "yes" ...
 $ contact  : chr  "cellular" "cellular" "cellular" "unknown" ...
 $ day      : int  19 11 16 3 5 23 14 6 14 17 ...
 $ month    : chr  "oct" "may" "apr" "jun" ...
 $ duration : int  79 220 185 199 226 141 341 151 57 313 ...
 $ campaign : int  1 1 1 4 1 2 1 2 2 1 ...
 $ pdays    : int  -1 339 330 -1 -1 176 330 -1 -1 147 ...
 $ previous : int  0 4 1 0 0 3 2 0 0 2 ...
 $ poutcome : chr  "unknown" "failure" "failure" "unknown" ...
 $ response : chr  "no" "no" "no" "no" ...
NULL

Printing first few rows


       admin.   blue-collar  entrepreneur     housemaid    management       retired 
          478           946           168           112           969           230 
self-employed      services       student    technician    unemployed       unknown 
          183           417            84           768           128            38 
         <NA> 
            0 

divorced  married   single     <NA> 
     528     2797     1196        0 

  primary secondary  tertiary   unknown      <NA> 
      678      2306      1350       187         0 

  no  yes <NA> 
4445   76    0 

  no  yes <NA> 
1962 2559    0 

  no  yes <NA> 
3830  691    0 
               jobtype
job             White Collar Blue Collar Other/Unknown <NA>
  admin.                 478           0             0    0
  blue-collar              0         946             0    0
  entrepreneur           168           0             0    0
  housemaid                0           0           112    0
  management             969           0             0    0
  retired                  0           0           230    0
  self-employed          183           0             0    0
  services                 0         417             0    0
  student                  0           0            84    0
  technician               0         768             0    0
  unemployed               0           0           128    0
  unknown                  0           0            38    0
  <NA>                     0           0             0    0
           bluecollar
whitecollar    0    1
          0  592 2131
          1 1798    0
jobtype
 White Collar   Blue Collar Other/Unknown 
         1798          2131           592 
        married
divorced    0    1
       0 1196 2797
       1  528    0
marital
Divorced  Married   Single 
     528     2797     1196 
, , tertiary = 0

       secondary
primary    0    1
      0  187 2306
      1  678    0

, , tertiary = 1

       secondary
primary    0    1
      0 1350    0
      1    0    0
education
  Primary Secondary  Tertiary   Unknown 
      678      2306      1350       187 
'data.frame':   3705 obs. of  16 variables:
 $ response   : chr  "no" "no" "no" "no" ...
 $ age        : int  30 30 59 39 41 39 43 36 20 40 ...
 $ jobtype    : Factor w/ 3 levels "White Collar",..: 3 1 2 2 1 2 1 2 3 1 ...
 $ marital    : Factor w/ 3 levels "Divorced","Married",..: 2 2 2 2 2 2 2 2 3 2 ...
 $ education  : Factor w/ 4 levels "Primary","Secondary",..: 1 3 2 2 3 2 2 3 2 3 ...
 $ default    : chr  "no" "no" "no" "no" ...
 $ balance    : int  1787 1476 0 147 221 9374 264 1109 502 194 ...
 $ housing    : chr  "no" "yes" "yes" "yes" ...
 $ loan       : chr  "no" "yes" "no" "no" ...
 $ whitecollar: num  0 1 0 0 1 0 1 0 0 1 ...
 $ bluecollar : num  0 0 1 1 0 1 0 1 0 0 ...
 $ divorced   : num  0 0 0 0 0 0 0 0 0 0 ...
 $ married    : num  1 1 1 1 1 1 1 1 0 1 ...
 $ primary    : num  1 0 0 0 0 0 0 0 0 0 ...
 $ secondary  : num  0 0 1 1 0 1 1 0 1 0 ...
 $ tertiary   : num  0 1 0 0 1 0 0 1 0 1 ...
NULL

null device 
          1 

Examine the cluster solution results, look for average silhouette width > 0.5 and look for last big jump in average silhoutte width

provide a single summary plot for the clustering solutions

select clustering solution and examine it

From the silhouette plot, the first five of the seven clusters appear to be large and well-defined

look at demographics across the clusters/segments (age Age in years). Examine relationship between age and response to promotion

cluster: A
[1] 45.9057
---------------------------------------------------------------------- 
cluster: B
[1] 41.6633
---------------------------------------------------------------------- 
cluster: C
[1] 43.04649
---------------------------------------------------------------------- 
cluster: D
[1] 40.03083
---------------------------------------------------------------------- 
cluster: E
[1] 32.29765

Plot lattice. responders tend to be older

Level of education (unknown, secondary, primary, tertiary)

       education
cluster Primary Secondary Tertiary Unknown
      A     509         0        0       0
      B       0         0      594       0
      C       0       826        0      56
      D       0       485        0      34
      E       0       354        0      29

Table of job status using jobtype

       jobtype
cluster White Collar Blue Collar Other/Unknown
      A           70         313           126
      B          470          81            43
      C            0         768           114
      D          488           0            31
      E            0         314            69
       marital
cluster Divorced Married Single
      A        0     449     60
      B        0     594      0
      C        0     882      0
      D        0     380    139
      E        0       0    383

look at bank client history across the clusters/segments. default Has credit in default? (yes, no)

       default
cluster  no yes
      A 502   7
      B 590   4
      C 868  14
      D 508  11
      E 372  11

balance Average yearly balance (in Euros)

cluster: A
[1] 1446.106
---------------------------------------------------------------------- 
cluster: B
[1] 1882.47
---------------------------------------------------------------------- 
cluster: C
[1] 1273.861
---------------------------------------------------------------------- 
cluster: D
[1] 1331.609
---------------------------------------------------------------------- 
cluster: E
[1] 1018.661

Plot lattice. responders tend to be older

null device 
          1 

housing Has housing loan? (yes, no)

       housing
cluster  no yes
      A 225 284
      B 310 284
      C 322 560
      D 208 311
      E 194 189

loan Has personal loan? (yes, no)

response Response to term deposit offer (yes, no)

       response
cluster  no yes
      A 473  36
      B 535  59
      C 824  58
      D 489  30
      E 333  50

Plot mosaic Response to Term Deposit Offer

Computation percentage of yes responses to term deposit offer


Percentage Responses

 A 7.1
 B 9.9
 C 6.6
 D 5.8
 E 13.1

Note the percentage of the customers receiving offers for the first time falling into each of the clusters/segments


   1    2    3    4    5    6    7    8 
13.7 16.0 23.8 14.0 10.3  3.9  8.1 10.1 
---
title: "Finding New Customers - Target Marketing"
author: Hoa Quach
output: html_notebook
---

# Identifying Consumer Segments

Loading required packages and dataset...

```{r eval=TRUE, echo=FALSE}
# call in R packages for use in this study
library(lattice)  # multivariate data visualization
library(vcd)  # data visualization for categorical variables
library(cluster)  # cluster analysis methods
```

```{r eval=TRUE, echo=FALSE}
# read bank data into R, creating data frame bank
# note that this is a semicolon-delimited file
bank <- read.csv("bank.csv", sep = ";", stringsAsFactors = FALSE)
```

examine the structure of the bank data frame

```{r eval=TRUE, echo=FALSE}
# examine the structure of the bank data frame
print(str(bank))
```

Printing first few rows

```{r eval=TRUE, echo=FALSE}
print(head(bank))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$job , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$marital , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$education , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$default , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$housing , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
print(table(bank$loan , useNA = c("always")))
```

```{r eval=TRUE, echo=FALSE}
# Type of job (admin., unknown, unemployed, management,
# housemaid, entrepreneur, student, blue-collar, self-employed,
# retired, technician, services)
# put job into three major categories defining the factor variable jobtype
# the "unknown" category is how missing data were coded for job... 
# include these in "Other/Unknown" category/level
white_collar_list <- c("admin.","entrepreneur","management","self-employed")  
blue_collar_list <- c("blue-collar","services","technician")
bank$jobtype <- rep(3, length = nrow(bank))
bank$jobtype <- ifelse((bank$job %in% white_collar_list), 1, bank$jobtype) 
bank$jobtype <- ifelse((bank$job %in% blue_collar_list), 2, bank$jobtype) 
bank$jobtype <- factor(bank$jobtype, levels = c(1, 2, 3), 
    labels = c("White Collar", "Blue Collar", "Other/Unknown"))
with(bank, table(job, jobtype, useNA = c("always")))  # check definition   
```

```{r eval=TRUE, echo=FALSE}
# define binary indicator variables as numeric 0/1 variables
bank$whitecollar <- ifelse((bank$jobtype == "White Collar"), 1, 0)
bank$bluecollar <- ifelse((bank$jobtype == "Blue Collar"), 1, 0)
with(bank, print(table(whitecollar, bluecollar)))  # check definition
```

```{r eval=TRUE, echo=FALSE}
with(bank, print(table(jobtype)))  # check definition
```

```{r eval=TRUE, echo=FALSE}
# define factor variables with labels for plotting and binary factors
bank$marital <- factor(bank$marital, 
    labels = c("Divorced", "Married", "Single"))
```

```{r eval=TRUE, echo=FALSE}
# define binary indicator variables as numeric 0/1 variables
bank$divorced <- ifelse((bank$marital == "Divorced"), 1, 0)
bank$married <- ifelse((bank$marital == "Married"), 1, 0)    
with(bank, print(table(divorced, married)))  # check definition

```

```{r eval=TRUE, echo=FALSE}
with(bank, print(table(marital)))  # check definition    
```

```{r eval=TRUE, echo=FALSE}
bank$education <- factor(bank$education, 
    labels = c("Primary", "Secondary", "Tertiary", "Unknown"))

```

```{r eval=TRUE, echo=FALSE}
# define binary indicator variables as numeric 0/1 variables
bank$primary <- ifelse((bank$education == "Primary"), 1, 0)
bank$secondary <- ifelse((bank$education == "Secondary"), 1, 0)        
bank$tertiary <- ifelse((bank$education == "Tertiary"), 1, 0)     
with(bank, print(table(primary, secondary, tertiary)))  # check definition

```
```{r eval=TRUE, echo=FALSE}
with(bank, print(table(education)))  # check definition    
```

```{r eval=TRUE, echo=FALSE}
# client experience variables will not be useful for segmentation 
# but can be referred to after segments have been defined
bank$default <- factor(bank$default, labels = c("No", "Yes"))
bank$housing <- factor(bank$housing, labels = c("No", "Yes"))
bank$loan <- factor(bank$loan, labels = c("No", "Yes"))
bank$response <- factor(bank$response, labels = c("No", "Yes"))

```

```{r eval=TRUE, echo=FALSE}
# select subset of cases never perviously contacted by sales
# keeping variables needed for cluster analysis and post-analysis
bankfull <- subset(bank, subset = (previous == 0),
    select = c("response", "age", "jobtype", "marital", "education", 
               "default", "balance", "housing", "loan", 
               "whitecollar", "bluecollar", "divorced", "married",
               "primary", "secondary", "tertiary"))
```

```{r eval=TRUE, echo=FALSE}
# examine the structure of the full bank data frame
print(str(bankfull))
```

```{r eval=TRUE, echo=FALSE}
print(head(bankfull))
```

```{r eval=TRUE, echo=FALSE}
# select subset of variables for input to cluster analysis
data_for_clustering <- subset(bankfull,
    select = c("age", 
               "whitecollar", "bluecollar", 
               "divorced", "married",
               "primary", "secondary", "tertiary"))    
```

```{r eval=TRUE, echo=FALSE}
# -----------------------------------------------------
# clustering solutions (min_clusters to max_clusters)
# this step may take 10 minutes or more to complete
# -----------------------------------------------------
# set file for graphical output from the clustering solutions
pdf(file = "fig_finding_new_customers_cluster_search.pdf",
        width = 8.5, height = 11)
min_clusters <- 2
max_clusters <- 20
```

```{r eval=TRUE, echo=FALSE}
# evaluate alternative numbers of clusters/segments
# we use the average silhouette width as a statistical criterion
evaluation_vector <- NULL  # initialize evaluation vector 
```

```{r eval=TRUE, echo=FALSE}
# selected algorithm is pam (partitioning around medoids)
# with so many binary variables, manhattan distances seemed 
# to work better than Euclidean distances
for (number_of_clusters in min_clusters:max_clusters) {
    try_clustering <- pam(data_for_clustering, k = number_of_clusters,
        metric = "manhattan", stand = TRUE)
    evaluation_vector <- rbind(evaluation_vector,
        data.frame(number_of_clusters, 
            average_silhouette_width = 
                try_clustering$silinfo$avg.width))
    # show plot for this clustering solution
    plot(try_clustering)  # add this clustering solution to results file         
    }        
dev.off()  # close the pdf results file for the clustering solution    
```

Examine the cluster solution results, look for average silhouette width > 0.5 and look for last big jump in average silhoutte width
    
```{r eval=TRUE, echo=FALSE}
# examine the cluster solution results, 
# look for average silhouette width > 0.5
# look for last big jump in average silhoutte width
print(evaluation_vector)
```

provide a single summary plot for the clustering solutions

```{r eval=TRUE, echo=FALSE}
# provide a single summary plot for the clustering solutions
pdf(file = "fig_finding_new_customers_cluster_summary.pdf",
        width = 8.5, height = 8.5)

with(evaluation_vector, plot(number_of_clusters, 
    average_silhouette_width))

dev.off()  # close summary results file
```

select clustering solution and examine it

```{r eval=TRUE, echo=FALSE}
# -----------------------------------------------------
# select clustering solution and examine it
# -----------------------------------------------------
# examine the seven-cluster solution in more detail
seven_cluster_solution <- pam(data_for_clustering, k = 8,
        metric = "manhattan", stand = TRUE)

pdf(file = "fig_finding_new_customers_seven_cluster_solution.pdf",
    width = 8.5, height = 8.5)

plot(seven_cluster_solution)

dev.off()
```

From the silhouette plot, the first five of the seven clusters appear to be large and well-defined

```{r eval=TRUE, echo=FALSE}
# from the silhouette plot, the first five of the seven
# clusters appear to be large and well-defined

# add the cluster membership information and select first five
bankfull$cluster <- seven_cluster_solution$clustering
bankpart <- subset(bankfull, subset = (cluster < 6))
bankpart$cluster <- factor(bankpart$cluster,
    labels = c("A", "B", "C", "D", "E"))
```

look at demographics across the clusters/segments (age  Age in years). Examine relationship between age and response to promotion

```{r eval=TRUE, echo=FALSE}
# look at demographics across the clusters/segments
# -----------------
# age  Age in years
# -----------------
# examine relationship between age and response to promotion
with(bankpart, print(by(age, cluster, mean)))
```

Plot lattice. responders tend to be older

```{r eval=TRUE, echo=FALSE}
pdf(file = "fig_finding_new_customers_age_lattice.pdf",     
    width = 8.5, height = 11)

lattice_plot_object <- histogram(~age | cluster, data = bankpart,
    type = "density", 
    xlab = "Age of Bank Client", layout = c(1,5))

print(lattice_plot_object)  # responders tend to be older

dev.off()
```

Level of education (unknown, secondary, primary, tertiary)

```{r eval=TRUE, echo=FALSE}
# -----------------------------------------------------------
# education
# Level of education (unknown, secondary, primary, tertiary)
# -----------------------------------------------------------
with(bankpart, print(table(cluster, education)))
```

Table of job status using jobtype
               
```{r eval=TRUE, echo=FALSE}

# ---------------------------------------------------------------
# job status using jobtype
# White Collar: admin., entrepreneur, management, self-employed  
# Blue Collar: blue-collar, services, technician
# Other/Unknown
# ---------------------------------------------------------------
with(bankpart, print(table(cluster, jobtype)))

```

```{r eval=TRUE, echo=FALSE}
# ----------------------------------------------
# marital status
# Marital status (married, divorced, single)
# [Note: ``divorced'' means divorced or widowed]
# ----------------------------------------------
with(bankpart, print(table(cluster, marital)))

```

look at bank client history across the clusters/segments. default  Has credit in default? (yes, no)

```{r eval=TRUE, echo=FALSE}
# look at bank client history across the clusters/segments

# -----------------------------------------
# default  Has credit in default? (yes, no)
# -----------------------------------------
with(bankpart, print(table(cluster, default)))

```

balance  Average yearly balance (in Euros)

```{r eval=TRUE, echo=FALSE}
# ------------------------------------------
# balance  Average yearly balance (in Euros)
# ------------------------------------------
with(bankpart, print(by(balance, cluster, mean)))
```

Plot lattice. responders tend to be older

```{r eval=TRUE, echo=FALSE}
pdf(file = "fig_finding_new_customers_blance_lattice.pdf",     
    width = 8.5, height = 11)

lattice_plot_object <- histogram(~balance | cluster, data = bankpart,
    type = "density", xlab = "Age of Bank Client", 
    layout = c(1,5))

print(lattice_plot_object)  # responders tend to be older

dev.off()

```

housing  Has housing loan? (yes, no)

```{r eval=TRUE, echo=FALSE}
# ------------------------------------
# housing  Has housing loan? (yes, no)
# ------------------------------------
with(bankpart, print(table(cluster, housing)))

```

loan  Has personal loan? (yes, no)

```{r eval=TRUE, echo=FALSE}
# ----------------------------------
# loan  Has personal loan? (yes, no)
# ----------------------------------
with(bankpart, print(table(cluster, loan)))

```

 response  Response to term deposit offer (yes, no)
 
```{r eval=TRUE, echo=FALSE}

# ----------------------------------------------------
# response  Response to term deposit offer (yes, no)
# ----------------------------------------------------
with(bankpart, print(table(cluster, response)))

```

Plot mosaic Response to Term Deposit Offer

```{r eval=TRUE, echo=FALSE}
pdf(file = "fig_finding_new_customers_response_mosaic.pdf", 
    width = 8.5, height = 8.5)

mosaic( ~ response + cluster, data = bankpart,
  labeling_args = list(set_varnames = c(response = "Response to Term Deposit Offer", 
  cluster = "Segment Membership")),
  highlighting = "response",
  highlighting_fill = c("cornsilk","violet"),
  rot_labels = c(left = 0, top = 0),
  pos_labels = c("center","center"),
  offset_labels = c(0.0,0.6))

dev.off()


```

Computation percentage of yes responses to term deposit offer

```{r eval=TRUE, echo=FALSE}
# compute percentage of yes responses to term deposit offer
response_table <- table(bankpart$cluster, bankpart$response)
cat("\nPercentage Responses\n")
for (i in 1:5) 
     cat("\n", toupper(letters[i]), 
         round(100 * response_table[i,2] / 
             sum(response_table[i,]), digits = 1))

```

Note the percentage of the customers receiving offers for the first time falling into each of the clusters/segments

```{r eval=TRUE, echo=FALSE}
# note the percentage of the customers receiving offers
# for the first time falling into each of the clusters/segments
# A = 1 ... E = 5 ...
print(round(100 * table(bankfull$cluster) / nrow(bankfull), digits = 1))
```
