Introduction

This is our first lab when we are considering 2 dimensions and instead of calculating univariate statistics by groups (or factors) of other variable - we will measure their common relationships based on co-variance and correlation coefficients.

*Please be very careful when choosing the measure of correlation! In case of different measurument scales we have to recode one of the variables into weaker scale.

It would be nice to add some additional plots in the background. Feel free to add your own sections and use external packages.

Data

This time we are going to use a typical credit scoring data with predefined “default” variables and personal demografic and income data. Please take a look closer at headers and descriptions of each variable.

Scatterplots

First let’s visualize our quantitative relationships using scatterplots.

You can also normalize the skewed distribution of incomes using log:

You can also normalize the skewed distribution of incomes using log:

## `geom_smooth()` using formula = 'y ~ x'

Scatterplots by groups

We can finally see if there any differences between risk status:

## [1] "The 'def' variable does not contain more than two risk categories."

We can also see more closely if there any differences between those two distributions adding their estimated density plots:

We can also put those plots together:

Scatterplots with density curves

We can also see more closely if there any differences between those two distributions adding their estimated density plots:

Correlation coefficients - Pearson’s linear correlation

Ok, let’s move to some calculations. In R, we can use the cor() function. It takes three arguments and the method: cor(x, y, method) For 2 quantitative data, with all assumptions met, we can calculate simple Pearson’s coefficient of linear correlation:

## [1] 0.574346

Ok, what about the percentage of the explained variability?

## [1] "Percentage of explained variability: 32.99%"

So as we can see almost ??? of total log of incomes’ variability is explained by differences in age. The rest (???) is probably explained by other factors.

Partial and semipartial correlation

The partial and semi-partial (also known as part) correlations are used to express the specific portion of variance explained by eliminating the effect of other variables when assessing the correlation between two variables.

Partial correlation holds constant one variable when computing the relations to others. Suppose we want to know the correlation between X and Y holding Z constant for both X and Y. That would be the partial correlation between X and Y controlling for Z.

Semipartial correlation holds Z constant for either X or Y, but not both, so if we wanted to control X for Z, we could compute the semipartial correlation between X and Y holding Z constant for X.

Suppose we want to know the correlation between the log of income and age controlling for years of employment. How highly correlated are these after controlling for tenure?

**There can be more than one control variable.

## [1] "Semipartial correlation between age and logincome controlling for employ:  0.269564642587719"
## [1] "P-value for semipartial correlation:  4.20596105041443e-13"

How can we interpret the obtained partial correlation coefficient? What is the difference between that one and the semi-partial coefficient:

## [1] "Correlation coefficients not calculated. Please check earlier sections."

Rank correlation

For 2 different scales - like for example this pair of variables: income vs. education levels - we cannot use Pearson’s coefficient. The only possibility is to rank also incomes… and lose some more detailed information about them.

First, let’s see boxplots of income by education levels.

Now, let’s see Kendal’s coefficient of rank correlation (robust for ties).

## [1] 0.1577567

Point-biserial correlation

Let’s try to verify if there is a significant relationship between incomes and risk status. First, let’s take a look at the boxplot:

Point-biserial correlation

The point-biserial correlation is used to measure the strength and direction of the association that exists between one binary variable and one continuous variable. In this case, we are investigating the potential relationship between income levels and default status (whether a customer has defaulted or not).

Visualizing the Relationship with a Boxplot

First, let’s visually inspect the relationship between income and default status using a boxplot. This will provide a visual summary of the median, quartiles, and outliers for income categorized by default status.

If you would like to compare 1 quantitative variable (income) and 1 dychotomous variable (default status - binary), then you can use point-biserial coefficient:

## [1] 0.07096966

Nonlinear correlation - eta coefficient

If you would like to check if there are any nonlinearities between 2 variables, the only possibility (beside transformations and linear analysis) is to calculate “eta” coefficient and compare it with the Pearson’s linear coefficient.

## [1] "Eta squared:  0.00503669216065044" "Eta squared:  0.00503669216065044"

Correlation matrix

We can also prepare the correlation matrix for all quantitative variables stored in our data frame.

We can use ggcorr() function:

As you can see - the default correlation matrix is not the best idea for all measurement scales (including binary variable “default”).

That’s why now we can perform our bivariate analysis with ggpair with grouping.

Correlation matrix with scatterplots

Here is what we are about to calculate: - The correlation matrix between age, log_income, employ, address, debtinc, creddebt, and othdebt variable grouped by whether the person has a default status or not. - Plot the distribution of each variable by group - Display the scatter plot with the trend by group

## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.

## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.
## `stat_bin()` using `bins = 30`. Pick better value with `binwidth`.

Qualitative data

In case of two variables measured on nominal or ordinal&nominal scale - we are forced to organize so called “contingency” table with frequencies and calculate some kind of the correlation coefficient based on them. This is so called “contingency analysis”.

Let’s consider one example based on our data: verify, if there is any significant correlation between education level and credit risk.

#education_default_table <- table(bank$educ, bank$def)
#chisq.test(education_default_table)
## Warning in chisq.test(education_default_table): аппроксимация на основе
## хи-квадрат может быть неправильной
## 
##  Pearson's Chi-squared test
## 
## data:  education_default_table
## X-squared = 11.492, df = 4, p-value = 0.02155

Exercise 1. Contingency analysis.

Do you believe in the Afterlife? https://nationalpost.com/news/canada/millennials-do-you-believe-in-life-after-life A survey was conducted and a random sample of 1091 questionnaires is given in the form of the following contingency table:

##         Believe
## Gender   Yes  No
##   Female 435 375
##   Male   147 134

##         Believe
## Gender   Yes  No
##   Female 435 375
##   Male   147 134

Our task is to check if there is a significant relationship between the belief in the afterlife and gender. We can perform this procedure with the simple chi-square statistics and chosen qualitative correlation coefficient (two-way 2x2 table).

## 
##  Pearson's Chi-squared test with Yates' continuity correction
## 
## data:  dane
## X-squared = 0.11103, df = 1, p-value = 0.739
##         Believe
## Gender         Yes        No
##   Female 0.3987168 0.3437214
##   Male   0.1347388 0.1228231
##         Believe
## Gender   Yes  No
##   Female 435 147
##   Male   375 134
## 
##  Pearson's Chi-squared test with Yates' continuity correction
## 
## data:  dane_table
## X-squared = 0.11103, df = 1, p-value = 0.739
##         Believe
## Gender         Yes        No
##   Female 0.7474227 0.2525773
##   Male   0.7367387 0.2632613

As you can see we can calculate our chi-square statistic really quickly for two-way tables or larger. Now we can standardize this contingency measure to see if the relationship is significant.

## [1] 0.01218871

## [1] "Phi Coefficient: 0.0121887076777122"
## [1] "Cramer's V: 0.0121887076777122"

Exercise 2. Contingency analysis for the ‘Titanic’ data.

Let’s consider the titanic dataset which contains a complete list of passengers and crew members on the RMS Titanic. It includes a variable indicating whether a person did survive the sinking of the RMS Titanic on April 15, 1912. A data frame contains 2456 observations on 14 variables.

The website http://www.encyclopedia-titanica.org/ offers detailed information about passengers and crew members on the RMS Titanic. According to the website 1317 passengers and 890 crew member were aboard.

8 musicians and 9 employees of the shipyard company are listed as passengers, but travelled with a free ticket, which is why they have NA values in fare. In addition to that, fare is truely missing for a few regular passengers.

## 'data.frame':    2456 obs. of  16 variables:
##  $ Status                          : chr  "" "" "" "" ...
##  $ Disembarked.at                  : chr  "Cherbourg" "Cherbourg" "Cherbourg" "Cherbourg" ...
##  $ Home.Country                    : chr  "" "" "" "" ...
##  $ Age                             : num  NA NA NA 54 NA NA NA 29 25 36 ...
##  $ Year.of.Birth                   : int  NA NA NA 1858 NA NA NA 1883 1887 1876 ...
##  $ Crew.or.Passenger.              : chr  "Passenger" "Passenger" "Passenger" "Passenger" ...
##  $ Gender                          : chr  "Male" "Female" "Female" "Male" ...
##  $ Class...Department              : chr  "2nd Class" "2nd Class" "2nd Class" "1st Class" ...
##  $ Embarked                        : chr  "Southampton" "Southampton" "Southampton" "Southampton" ...
##  $ Job                             : chr  "" "" "" "Butcher" ...
##  $ Job.details                     : chr  "" "" "" "Butcher's Shop Proprietor" ...
##  $ Ticket.Number                   : chr  "761" "88" "404" "86" ...
##  $ Fare.Price                      : chr  "P1" "P1" "P1" "P1 10s" ...
##  $ Fare_GBP                        : num  1 1 1 1.5 1.5 1.5 1.5 10.5 10.5 10.5 ...
##  $ Fare_today                      : num  82.1 82.1 82.1 123.2 123.2 ...
##  $ Profile.on.Encyclopedia.Titanica: chr  "http://www.encyclopedia-titanica.org/titanic-biography/j-de-grasse.html" "http://www.encyclopedia-titanica.org/titanic-biography/evans.html" "http://www.encyclopedia-titanica.org/titanic-biography/mullen.html" "http://www.encyclopedia-titanica.org/titanic-cross-channel-passenger/henry-swaffin-wotton.html" ...
##                          Status Disembarked.at Home.Country Age Year.of.Birth
## DE GRASSE, Mr J.                     Cherbourg               NA            NA
## EVANS, Miss                          Cherbourg               NA            NA
## MULLEN,                              Cherbourg               NA            NA
## WOTTON, Mr Henry Swaffin             Cherbourg               54          1858
## BRAND, Mr                            Cherbourg               NA            NA
## FLETCHER, Miss N.                    Cherbourg               NA            NA
##                          Crew.or.Passenger. Gender Class...Department
## DE GRASSE, Mr J.                  Passenger   Male          2nd Class
## EVANS, Miss                       Passenger Female          2nd Class
## MULLEN,                           Passenger Female          2nd Class
## WOTTON, Mr Henry Swaffin          Passenger   Male          1st Class
## BRAND, Mr                         Passenger   Male          1st Class
## FLETCHER, Miss N.                 Passenger Female          1st Class
##                             Embarked     Job               Job.details
## DE GRASSE, Mr J.         Southampton                                  
## EVANS, Miss              Southampton                                  
## MULLEN,                  Southampton                                  
## WOTTON, Mr Henry Swaffin Southampton Butcher Butcher's Shop Proprietor
## BRAND, Mr                Southampton                                  
## FLETCHER, Miss N.        Southampton                                  
##                          Ticket.Number Fare.Price Fare_GBP Fare_today
## DE GRASSE, Mr J.                   761         P1      1.0     82.110
## EVANS, Miss                         88         P1      1.0     82.110
## MULLEN,                            404         P1      1.0     82.110
## WOTTON, Mr Henry Swaffin            86     P1 10s      1.5    123.165
## BRAND, Mr                            8     P1 10s      1.5    123.165
## FLETCHER, Miss N.                  405     P1 10s      1.5    123.165
##                                                                                        Profile.on.Encyclopedia.Titanica
## DE GRASSE, Mr J.                                http://www.encyclopedia-titanica.org/titanic-biography/j-de-grasse.html
## EVANS, Miss                                           http://www.encyclopedia-titanica.org/titanic-biography/evans.html
## MULLEN,                                              http://www.encyclopedia-titanica.org/titanic-biography/mullen.html
## WOTTON, Mr Henry Swaffin http://www.encyclopedia-titanica.org/titanic-cross-channel-passenger/henry-swaffin-wotton.html
## BRAND, Mr                                             http://www.encyclopedia-titanica.org/titanic-biography/brand.html
## FLETCHER, Miss N.                                http://www.encyclopedia-titanica.org/titanic-biography/n-fletcher.html
##  [1] "Status"                           "Disembarked.at"                  
##  [3] "Home.Country"                     "Age"                             
##  [5] "Year.of.Birth"                    "Crew.or.Passenger."              
##  [7] "Gender"                           "Class...Department"              
##  [9] "Embarked"                         "Job"                             
## [11] "Job.details"                      "Ticket.Number"                   
## [13] "Fare.Price"                       "Fare_GBP"                        
## [15] "Fare_today"                       "Profile.on.Encyclopedia.Titanica"
##     Status          Disembarked.at     Home.Country            Age       
##  Length:2456        Length:2456        Length:2456        Min.   : 0.17  
##  Class :character   Class :character   Class :character   1st Qu.:23.00  
##  Mode  :character   Mode  :character   Mode  :character   Median :29.00  
##                                                           Mean   :30.59  
##                                                           3rd Qu.:38.00  
##                                                           Max.   :74.00  
##                                                           NA's   :32     
##  Year.of.Birth  Crew.or.Passenger.    Gender          Class...Department
##  Min.   :1837   Length:2456        Length:2456        Length:2456       
##  1st Qu.:1874   Class :character   Class :character   Class :character  
##  Median :1882   Mode  :character   Mode  :character   Mode  :character  
##  Mean   :1881                                                           
##  3rd Qu.:1889                                                           
##  Max.   :1973                                                           
##  NA's   :32                                                             
##    Embarked             Job            Job.details        Ticket.Number     
##  Length:2456        Length:2456        Length:2456        Length:2456       
##  Class :character   Class :character   Class :character   Class :character  
##  Mode  :character   Mode  :character   Mode  :character   Mode  :character  
##                                                                             
##                                                                             
##                                                                             
##                                                                             
##   Fare.Price           Fare_GBP        Fare_today      
##  Length:2456        Min.   :  1.00   Min.   :   82.11  
##  Class :character   1st Qu.:  7.90   1st Qu.:  648.33  
##  Mode  :character   Median : 14.45   Median : 1186.83  
##                     Mean   : 33.16   Mean   : 2722.71  
##                     3rd Qu.: 31.07   3rd Qu.: 2551.06  
##                     Max.   :512.33   Max.   :42067.35  
##                     NA's   :1136     NA's   :1136      
##  Profile.on.Encyclopedia.Titanica
##  Length:2456                     
##  Class :character                
##  Mode  :character                
##                                  
##                                  
##                                  
## 
## < table of extent 0 x 0 >
## 
##  Pearson's Chi-squared test with Yates' continuity correction
## 
## data:  dane_table
## X-squared = 0.11103, df = 1, p-value = 0.739
---
title: "Descriptive Statistics"
author: "Temirlan Ospanov(201639), Ramazan Sagynysh(201873), Jakub Paprocki(198229)"
date: "`r Sys.Date()`"
output:
  html_document:
    theme: cerulean
    highlight: textmate
    fontsize: 10pt
    toc: true
    code_download: true
    toc_float:
      collapsed: false
    df_print: default
    toc_depth: 5
  pdf_document:
    toc: true
    toc_depth: '5'
subtitle: Bivariate Analysis
editor_options:
  markdown:
    wrap: 72
---

```{r setup,	message = FALSE,	warning = FALSE,	include = FALSE}
library(dplyr)
library(tidyverse)
library(HSAUR3)
library(haven)
library(ggplot2)
library(gridExtra)
library(ppcor) # this package computes partial and semipartial correlations.
library(ltm) # this package computes point-biserial correlations.
library(devtools) 
#install_github("markheckmann/ryouready") # please install package "ryouready" from github! (then # it)
library(ryouready) # this package computes nonlinear "eta" correlations.
library(GGally) # this package computes correlation matrix.
library(psych) # this package computes qualitative correlations.
library(DescTools) # this package computes qualitative correlations.
library(grid)  # Load the grid package explicitly
```


## Introduction

This is our first lab when we are considering 2 dimensions and instead of calculating univariate statistics by groups (or factors) of other variable - we will measure their common relationships based on co-variance and correlation coefficients. 

*Please be very careful when choosing the measure of correlation! In case of different measurument scales we have to recode one of the variables into weaker scale.

It would be nice to add some additional plots in the background. Feel free to add your own sections and use external packages.

## Data

This time we are going to use a typical credit scoring data with predefined "default" variables and personal demografic and income data. Please take a look closer at headers and descriptions of each variable.

```{r load-data, warning=TRUE, include=FALSE}
download.file("https://github.com/kflisikowski/ds/blob/master/bank_defaults.sav?raw=true", destfile ="bank_defaults.sav",mode="wb")
bank_defaults <- read_sav("bank_defaults.sav")
bank<-na.omit(bank_defaults)
bank$def<-as.factor(bank$default)
bank$educ<-as.factor(bank$ed)
```

## Scatterplots

First let's visualize our quantitative relationships using scatterplots. 

```{r echo=FALSE, warning=TRUE}
library(ggplot2)

bank$logincome <- log(bank$income)  

ggplot(bank, aes(x = age, y = logincome)) +
  geom_point(aes(color = def), size = 3, shape = 19) +  
  labs(title = "Scatter Plot of Age vs. Log(Income)",
       x = "Age",
       y = "Log of Income") +
  theme_minimal()  

if ("employ" %in% names(bank)) {
  ggplot(bank, aes(x = age, y = logincome)) +
    geom_point(aes(color = def, size = employ), shape = 21) +  
    scale_size_continuous(range = c(1, 6)) +  
    labs(title = "Scatter Plot of Age vs. Log(Income) by Employment Length",
         x = "Age",
         y = "Log of Income",
         size = "Employment Length") +
    theme_minimal()  # Consistent theme for clarity
} else {
  print("The variable 'employ' does not exist in the dataset. Adjust the variable name accordingly.")
}


```

You can also normalize the skewed distribution of incomes using log:

You can also normalize the skewed distribution of incomes using log:

```{r echo=FALSE, warning=TRUE}
# Load required packages
library(ggplot2)

# Assuming 'bank' is your dataframe and includes 'age' and 'income'
# Verify or create the log-transformed income if not previously created
if(!"logincome" %in% names(bank)) {
  bank$logincome <- log(bank$income + 1)  # Adding 1 to avoid log(0) issues
}

# Scatter plot using log-transformed income
ggplot(bank, aes(x = age, y = logincome)) +
  geom_point(aes(color = def), alpha = 0.6) +  # Adding transparency to points
  geom_smooth(method = "lm", se = FALSE, color = "blue") +  # Adding a linear model fit line without confidence interval
  labs(title = "Age vs Log-transformed Income",
       x = "Age",
       y = "Log of Income") +
  theme_minimal()  # Clean theme for better visual interpretation


```

## Scatterplots by groups 

We can finally see if there any differences between risk status:

```{r echo=FALSE, warning=TRUE}
# Assuming 'bank' is already loaded with 'def' as the risk status and 'age' and 'logincome' as variables
# Ensure 'logincome' is log-transformed income; if not, compute it
if(!"logincome" %in% names(bank)) {
  bank$logincome <- log(bank$income + 1)  # Log transformation of income to normalize distribution
}

# Scatterplot of Age vs Log Income by default status
ggplot(bank, aes(x = age, y = logincome, color = def)) +
  geom_point(alpha = 0.6) +  # Semi-transparent points to manage overplotting
  labs(title = "Scatterplot of Age vs. Log Income by Default Status",
       x = "Age",
       y = "Log of Income",
       color = "Default Status") +
  scale_color_manual(values = c("red", "green")) +  # Red for default, green for non-default
  theme_minimal()  # Minimal theme for a clean look

# For an advanced visualization, add facets if the dataset includes more than two categories of risk status
if(length(unique(bank$def)) > 2) {
  ggplot(bank, aes(x = age, y = logincome, color = def)) +
    geom_point(alpha = 0.6) +
    facet_wrap(~def, scales = "free_y") +  # Faceting by default status to see different plots for each category
    labs(title = "Age vs. Log Income by Default Status",
         x = "Age",
         y = "Log of Income",
         color = "Default Status") +
    theme_minimal()
} else {
  print("The 'def' variable does not contain more than two risk categories.")
}




```

We can also see more closely if there any differences between those two distributions adding their estimated density plots:

```{r echo=FALSE, warning=TRUE}
# Assuming 'bank' is already loaded with 'age', 'logincome', and 'def' as the risk status
library(ggplot2)
library(gridExtra)  # For arranging ggplots

# Create a combined scatter and density plot for Age and Log Income colored by Default Status
scatter_plot <- ggplot(bank, aes(x = age, y = logincome, color = def)) +
  geom_point(alpha = 0.5) +  # Use semi-transparency for points
  geom_density_2d() +  # Add 2D density contours
  labs(title = "Scatter and Density Plot of Age vs. Log Income by Default Status",
       x = "Age",
       y = "Log of Income")

# Marginal density plot of age (top panel)
density_age <- ggplot(bank, aes(x = age, fill = def)) +
  geom_density(alpha = 0.5) +  # Adjust transparency
  labs(title = "Density Plot of Age by Default Status",
       x = "Age",
       y = "Density")

# Marginal density plot of log income (right panel)
density_income <- ggplot(bank, aes(x = logincome, fill = def)) +
  geom_density(alpha = 0.5) +  # Adjust transparency
  labs(title = "Density Plot of Log Income by Default Status",
       x = "Log of Income",
       y = "Density")

# Arrange the plots using gridExtra for a cohesive visual presentation
grid.arrange(scatter_plot, density_age, density_income, ncol = 2, nrow = 2, layout_matrix = matrix(c(2, 1, 3, 1), 2, 2, byrow = TRUE))

```

We can also put those plots together:

```{r echo=FALSE, warning=TRUE}
# Assuming 'bank' is already loaded with 'age', 'logincome', and 'def' as the risk status
library(ggplot2)
library(gridExtra)  # For arranging ggplots

# Create the main scatter plot with different colors for each 'def' category
main_plot <- ggplot(bank, aes(x = age, y = logincome, color = def)) +
  geom_point(alpha = 0.6) +
  labs(x = "Age", y = "Log Income") +
  theme_minimal()

# Create the top marginal density plot for 'age'
top_density <- ggplot(bank, aes(x = age, fill = def)) +
  geom_density(alpha = 0.5) +
  theme_minimal() +
  theme(legend.position = "none", axis.title.x = element_blank(), axis.text.x = element_blank(), axis.ticks.x = element_blank())

# Create the right marginal density plot for 'logincome'
right_density <- ggplot(bank, aes(x = logincome, fill = def)) +
  geom_density(alpha = 0.5) +
  theme_minimal() +
  theme(legend.position = "none", axis.title.y = element_blank(), axis.text.y = element_blank(), axis.ticks.y = element_blank())

# Combine the plots using gridExtra
grid.arrange(
  top_density, nullGrob(),
  main_plot, right_density,
  nrow = 2, ncol = 2,
  widths = c(4, 1), heights = c(1, 4)
)



```

## Scatterplots with density curves 

We can also see more closely if there any differences between those two distributions adding their estimated density plots:

```{r echo=FALSE, warning=TRUE}
# Load necessary libraries
library(ggplot2)

# Assuming the 'bank' dataset is preloaded with 'age', 'logincome', and 'def' (default status)
# Ensure 'logincome' is available; if not, calculate it
if (!"logincome" %in% names(bank)) {
  bank$logincome <- log(bank$income + 1)  # Avoid log(0) issue by adding 1
}

# Scatter plot with density curves for visualizing the distribution and density of data points
# This helps in identifying clusters and patterns more effectively
ggplot(bank, aes(x = age, y = logincome, color = def)) +
  geom_point(alpha = 0.5) +  # Using semi-transparency for the points
  geom_density_2d() +  # Adds density contours
  labs(title = "Scatter Plot of Age vs. Log Income with Density Curves",
       x = "Age",
       y = "Log of Income",
       color = "Default Status") +
  theme_minimal()  # Using a minimal theme for better visualization


```

## Correlation coefficients - Pearson's linear correlation

Ok, let's move to some calculations.
In R, we can use the cor() function. It takes three arguments and the method: cor(x, y, method)
For 2 quantitative data, with all assumptions met, we can calculate simple Pearson's coefficient of linear correlation:

```{r echo=FALSE, warning=TRUE}

# Check that the necessary data exists
if("age" %in% names(bank) && "logincome" %in% names(bank)) {
  # Calculate Pearson's correlation coefficient for age and log-transformed income
  correlation_coefficient <- cor(bank$age, bank$logincome, method = "pearson")
  # Output the correlation coefficient
  print(correlation_coefficient)
} else {
  print("Necessary data not found in the dataset. Please check your data.")
}


```

Ok, what about the percentage of the explained variability?

```{r echo=FALSE, warning=TRUE}
if (exists("correlation_coefficient")) {
  # Calculate the coefficient of determination
  r_squared <- correlation_coefficient^2
  # Output the R-squared value
  print(paste("Percentage of explained variability: ", round(r_squared * 100, 2), "%", sep = ""))
} else {
  print("Correlation coefficient not found. Please calculate the Pearson's correlation coefficient first.")
}


```
So as we can see almost ??? of total log of incomes' variability is explained by differences in age. The rest (???) is probably explained by other factors.

## Partial and semipartial correlation 

The partial and semi-partial (also known as part) correlations are used to express the specific portion of variance explained by eliminating the effect of other variables when assessing the correlation between two variables.

Partial correlation holds constant one variable when computing the relations to others. Suppose we want to know the correlation between X and Y holding Z constant for both X and Y. That would be the partial correlation between X and Y controlling for Z. 

Semipartial correlation holds Z constant for either X or Y, but not both, so if we wanted to control X for Z, we could compute the semipartial correlation between X and Y holding Z constant for X.

Suppose we want to know the correlation between the log of income and age controlling for years of employment. How highly correlated are these after controlling for tenure? 

**There can be more than one control variable.

```{r echo=FALSE, warning=FALSE}
# Calculate the semipartial correlation using ppcor package
if ("ppcor" %in% rownames(installed.packages())) {
  library(ppcor)
  # Ensure the variables are correctly referenced and exist in the data frame
  if (all(c("age", "logincome", "employ") %in% names(bank))) {
    # Correct function usage
    result <- spcor(bank[, c("age", "logincome", "employ")], method = "pearson")
    
    # Extracting the semipartial correlation value
    semipartial_correlation <- result$estimate[1, 2] # Adjust indices based on your output
    semipartial_p_value <- result$p.value[1, 2]
    
    # Print the results
    print(paste("Semipartial correlation between age and logincome controlling for employ: ", semipartial_correlation))
    print(paste("P-value for semipartial correlation: ", semipartial_p_value))
  } else {
    print("One or more variables are not present in the dataset.")
  }
} else {
  print("ppcor package is not installed. Install it using install.packages('ppcor')")
}


```

How can we interpret the obtained partial correlation coefficient? What is the difference between that one and the semi-partial coefficient:

```{r echo=FALSE, warning=FALSE}

# Assuming the results have been stored in variables `partial_correlation` and `semipartial_correlation`
if (exists("partial_correlation") && exists("semipartial_correlation")) {
  print(paste("Partial Correlation Coefficient: ", partial_correlation))
  print(paste("Semi-Partial Correlation Coefficient: ", semipartial_correlation))
  
  # Basic interpretation prompts based on the values
  if (partial_correlation > 0) {
    print("Positive direct relationship between age and log income, independent of employment.")
  } else if (partial_correlation < 0) {
    print("Negative direct relationship between age and log income, independent of employment.")
  } else {
    print("No direct relationship between age and log income when controlling for employment.")
  }

  if (semipartial_correlation > 0) {
    print("Age uniquely explains a positive variance in log income, after accounting for employment.")
  } else if (semipartial_correlation < 0) {
    print("Age uniquely explains a negative variance in log income, after accounting for employment.")
  } else {
    print("Age does not uniquely explain the variance in log income when considering employment.")
  }
} else {
  print("Correlation coefficients not calculated. Please check earlier sections.")
}



```

## Rank correlation 

For 2 different scales - like for example this pair of variables: income vs. education levels - we cannot use Pearson's coefficient. The only possibility is to rank also incomes... and lose some more detailed information about them. 

First, let's see boxplots of income by education levels.

```{r echo=FALSE, warning=TRUE}

library(ggplot2)

# Assuming 'bank' has 'income' as a numeric variable and 'educ' as a factor representing education levels
ggplot(bank, aes(x = educ, y = income)) +
  geom_boxplot(aes(fill = educ)) +  # Using 'fill' for aesthetic distinction
  labs(title = "Boxplot of Income by Education Levels", x = "Education Levels", y = "Income") +
  theme_minimal()  # Clean and minimal theme for better readability



```

Now, let's see Kendal's coefficient of rank correlation (robust for ties).

```{r echo=FALSE, warning=TRUE}

if(is.factor(bank$educ)) {
  bank$educ_numeric <- as.numeric(as.factor(bank$educ))
} else {
  bank$educ_numeric <- as.numeric(bank$educ)
}

# Calculate Kendall's Tau using the cor() function from the stats package
kendalls_tau <- cor(bank$income, bank$educ_numeric, method = "kendall")
kendalls_tau


```


## Point-biserial correlation

Let's try to verify if there is a significant relationship between incomes and risk status. First, let's take a look at the boxplot:

## Point-biserial correlation

The point-biserial correlation is used to measure the strength and direction of the association that exists between one binary variable and one continuous variable. In this case, we are investigating the potential relationship between income levels and default status (whether a customer has defaulted or not).

### Visualizing the Relationship with a Boxplot

First, let's visually inspect the relationship between income and default status using a boxplot. This will provide a visual summary of the median, quartiles, and outliers for income categorized by default status.

```{r echo=FALSE, warning=TRUE}

library(ggplot2)

# Create a boxplot of income by default status
ggplot(bank, aes(x = def, y = income)) +
  geom_boxplot(aes(fill = def)) +  # Use fill to differentiate the categories visually
  labs(title = "Boxplot of Income by Default Status", x = "Default Status", y = "Income") +
  theme_minimal()  # Use a minimal theme for better visual clarity



```

If you would like to compare 1 quantitative variable (income) and 1 dychotomous variable (default status - binary), then you can use point-biserial coefficient:

```{r echo=FALSE, warning=FALSE}

library(psych)


if(is.factor(bank$def)) {
  bank$def_numeric <- as.numeric(bank$def) - 1
} else {
  bank$def_numeric <- bank$def - 1
}

point_biserial_result <- biserial.cor(bank$income, bank$def_numeric)
point_biserial_result

#biserial.cor(bank$income, as.numeric(bank$def) - 1)
```


## Nonlinear correlation - eta coefficient

If you would like to check if there are any nonlinearities between 2 variables, the only possibility (beside transformations and linear analysis) is to calculate "eta" coefficient and compare it with the Pearson's linear coefficient. 

```{r echo=FALSE, warning=FALSE}
#eta_squared <- DescTools::EtaSq(aov(income ~ def, data = bank))
#eta_squared
# Load necessary package for the analysis
library(DescTools)

# Ensure that 'def' is a factor and 'income' is appropriate for analysis
bank$def <- as.factor(bank$def)

# Perform an Analysis of Variance (ANOVA) and calculate Eta squared
eta_squared_result <- EtaSq(aov(income ~ def, data = bank))
print(paste("Eta squared: ", eta_squared_result))


```

## Correlation matrix

We can also prepare the correlation matrix for all quantitative variables stored in our data frame. 

We can use ggcorr() function:

```{r echo=FALSE, warning=TRUE}
#ggcorr(bank[, sapply(bank, is.numeric)], label = TRUE, label_round = 2)

library(GGally)


if ("bank" %in% ls() && any(sapply(bank, is.numeric))) {
  numeric_data <- bank[, sapply(bank, is.numeric)]
  correlation_matrix <- ggcorr(numeric_data, label = TRUE, label_round = 2)
  print(correlation_matrix)
} else {
  print("No numeric data available in the 'bank' dataset or 'bank' not loaded.")
}


```
  
As you can see - the default correlation matrix is not the best idea for all measurement scales (including binary variable "default"). 

That's why now we can perform our bivariate analysis with ggpair with grouping.

## Correlation matrix with scatterplots 

Here is what we are about to calculate:
- The correlation matrix between age, log_income, employ, address, debtinc, creddebt, and othdebt variable grouped by whether the person has a default status or not.
- Plot the distribution of each variable by group
- Display the scatter plot with the trend by group

```{r echo=FALSE, warning=TRUE}

# Create a new data frame with the necessary columns
bank <- bank %>%
  mutate(log_income = log(income))

selected_vars <- bank[, c("age", "log_income", "employ", "def")]

# Generate the ggpairs plot
ggpairs(selected_vars, 
        mapping = aes(color = def), 
        upper = list(continuous = "cor"),
        lower = list(continuous = "smooth"),
        diag = list(continuous = "densityDiag")) +
  labs(title = "Simplified Correlation Matrix with Scatterplots by Default Status")




```


```{r echo=FALSE, warning=TRUE}

library(GGally)
library(dplyr)


if("income" %in% names(bank)) {
  
  bank <- bank %>%
    mutate(log_income = log(income + 1))  # Adding 1 to avoid log(0) issues
  
  
  selected_vars <- bank[, c("age", "log_income", "employ", "def")]

  
  if(all(c("age", "log_income", "employ", "def") %in% names(selected_vars))) {
    
    ggpairs_plot <- ggpairs(selected_vars, 
                            mapping = aes(color = def), 
                            upper = list(continuous = "cor"),
                            lower = list(continuous = wrap("smooth", method = "lm", se = TRUE)),
                            diag = list(continuous = "densityDiag"))
    print(ggpairs_plot)
  } else {
    print("One or more variables are missing from 'selected_vars'. Please check the dataset.")
  }
} else {
  print("Income variable is missing from the 'bank' dataset.")
}

```

## Qualitative data

In case of two variables measured on nominal or ordinal&nominal scale - we are forced to organize so called "contingency" table with frequencies and calculate some kind of the correlation coefficient based on them. This is so called "contingency analysis". 

Let's consider one example based on our data: verify, if there is any significant correlation between education level and credit risk.

```{r}
#education_default_table <- table(bank$educ, bank$def)
#chisq.test(education_default_table)


```
```{r echo=FALSE, warning=TRUE}

library(dplyr)


if(all(c("educ", "def") %in% names(bank)) && is.factor(bank$educ) && is.factor(bank$def)) {
  # Create a contingency table of education levels and default status
  education_default_table <- table(bank$educ, bank$def)

  
  chi_squared_results <- chisq.test(education_default_table)

  
  print(chi_squared_results)
} else {
  print("One or more required variables are missing or not formatted as factors.")
}

```


## Exercise 1. Contingency analysis.

Do you believe in the Afterlife?
https://nationalpost.com/news/canada/millennials-do-you-believe-in-life-after-life
A survey was conducted and a random sample of 1091 questionnaires is given in the form of the following contingency table:

```{r echo=FALSE, warning=FALSE}
x=c(435,147,375,134)
dim(x)=c(2,2)
dane<-as.table(x)
dimnames(dane)=list(Gender=c('Female','Male'),Believe=c('Yes','No'))
dane
fourfoldplot(dane)
```
```{r echo=FALSE, warning=TRUE}

x <- c(435, 147, 375, 134)
dim(x) <- c(2, 2)  # Set the dimensions for the matrix
dane <- as.table(x)  # Convert the matrix to a table
dimnames(dane) <- list(Gender = c('Female', 'Male'), Believe = c('Yes', 'No'))


print(dane)


fourfoldplot(dane, color = c("#CC6666", "#9999CC"), conf.level = 0.95, margin = 1)
```

Our task is to check if there is a significant relationship between the belief in the afterlife and gender. We can perform this procedure with the simple chi-square statistics and chosen qualitative correlation coefficient (two-way 2x2 table).

```{r echo=FALSE, warning=FALSE}
yes<-c(435,147)
no<-c(375,134)
#cohen.kappa(cbind(yes,no))
chisq.test(dane)
prop.table(dane)
```
```{r echo=FALSE, warning=TRUE}
yes <- c(435, 147)  # Counts of 'Yes' responses for Female and Male
no <- c(375, 134)   # Counts of 'No' responses for Female and Male
dane <- matrix(c(yes, no), ncol = 2, byrow = TRUE)  # Create a matrix for the contingency table
dimnames(dane) <- list(Gender = c('Female', 'Male'), Believe = c('Yes', 'No'))

dane_table <- as.table(dane)
print(dane_table)
# Chi-square test
chi_results <- chisq.test(dane_table)
print(chi_results)
# Proportion table to show relative frequencies
prop_table <- prop.table(dane_table, margin = 1)  # Calculate proportions row-wise
print(prop_table)
```

As you can see we can calculate our chi-square statistic really quickly for two-way tables or larger. 
Now we can standardize this contingency measure to see if the relationship is significant.

```{r echo=FALSE, warning=FALSE}
Phi(dane)
#?ContCoef
#ContCoef(dane)
#CramerV(dane)
#TschuprowT(dane)
mosaicplot(dane)
barplot(dane)
```
```{r echo=FALSE, warning=TRUE}
library(DescTools)

# Phi coefficient - measures the strength of association in a 2x2 contingency table
phi_coefficient <- Phi(dane)
print(paste("Phi Coefficient:", phi_coefficient))

# Cramer's V - suitable for tables larger than 2x2, but still applicable here
cramer_v <- CramerV(dane)
print(paste("Cramer's V:", cramer_v))

# Tschuprow's T - a normalized measure of association for larger tables
# Uncomment if dane has more than two levels per factor
# tschuprow_t <- TschuprowT(dane)
# print(paste("Tschuprow's T:", tschuprow_t))
# Mosaic plot to visualize the association
mosaicplot(dane, main = "Mosaic Plot of Gender vs. Belief in Afterlife", col = c("#E69F00", "#56B4E9"))

# Bar plot to show frequencies
barplot(as.matrix(dane), beside = TRUE, legend = TRUE, args.legend = list(title = "Believe in Afterlife"), col = c("#E69F00", "#56B4E9"), main = "Bar Plot of Responses by Gender")
```



## Exercise 2. Contingency analysis for the 'Titanic' data.

Let's consider the titanic dataset which contains a complete list of passengers and crew members on the RMS Titanic. It includes a variable indicating whether a person did survive the sinking of the RMS Titanic on April 15, 1912.
A data frame contains 2456 observations on 14 variables.

```{r load-data2, warning=TRUE, include=FALSE}
download.file("https://github.com/kflisikowski/ds/blob/master/titanic.csv?raw=true", destfile ="titanic.csv",mode="wb")
titanic <- read.csv("titanic.csv",row.names=1,sep=";")
```


The website http://www.encyclopedia-titanica.org/ offers detailed information about passengers and crew members on the RMS Titanic. According to the website 1317 passengers and 890 crew member were aboard.

8 musicians and 9 employees of the shipyard company are listed as passengers, but travelled with a free ticket, which is why they have NA values in fare. In addition to that, fare is truely missing for a few regular passengers. 

```{r echo=FALSE, warning=TRUE}
#table(titanic$Survived, titanic$Sex)
#chisq.test(table(titanic$Survived, titanic$Sex))
```
```{r echo=FALSE, warning=TRUE}
# Download and load the Titanic dataset
download.file("https://github.com/kflisikowski/ds/blob/master/titanic.csv?raw=true", 
              destfile = "titanic.csv", mode = "wb")
titanic <- read.csv("titanic.csv", row.names = 1, sep = ";")
# Display the structure of the dataset
str(titanic)

# Display the first few rows to get a sense of the data
head(titanic)
```
```{r echo=FALSE, warning=TRUE}
print(colnames(titanic))

if("Survived" %in% colnames(titanic) && !is.factor(titanic$Survived)) {
    titanic$Survived <- as.factor(titanic$Survived)
    print("Survived column converted to factor.")
}

if("Sex" %in% colnames(titanic) && !is.factor(titanic$Sex)) {
    titanic$Sex <- as.factor(titanic$Sex)
    print("Sex column converted to factor.")
}
# Check for missing data
summary(titanic)

# Option to remove rows with NAs if it makes sense for your analysis
titanic <- na.omit(titanic)


```

```{r echo=FALSE, warning=TRUE}

survival_gender_table <- table(titanic$Survived, titanic$Sex)


survival_gender_table <- table(titanic$Survived, titanic$Sex)
print(survival_gender_table)



print(chi_results)



```

