Exploratory Data Analysis (EDA) is a systematic approach to analyzing data sets in order to summarize their main characteristics, discover patterns, detect anomalies, test assumptions, and check data quality before applying formal statistical models or machine-learning algorithms.
EDA was popularised by John W. Tukey, who emphasized exploration before confirmation.
- What is Exploratory Data Analysis? EDA is the first and most critical step in data analysis. It focuses on understanding what the data is telling us, rather than immediately applying complex techniques.
Key Ideas:
No prior assumptions about data
Flexible and investigative
Uses both numerical and graphical methods
Helps guide further analysis and modelling
๐ In simple terms:
EDA = โGet to know your data before using it.โ
- Objectives of EDA EDA aims to:
Understand data structure
Summarise key characteristics
Detect outliers and anomalies
Identify patterns and trends
Check assumptions (normality, linearity, etc.)
Assess data quality
Guide feature selection and transformation
Support decision-making
- Types of Exploratory Data Analysis EDA can be classified based on number of variables and method used:
A. Based on Number of Variables
Type Description
Uni-variate EDA Analysis of one variable
Bi-variate EDA Relationship between two variables
Multivariate EDA Analysis of more than two variables
B. Based on Method
Type Description
Graphical EDA Uses plots and charts
Non-Graphical EDA Uses numerical/statistical measures
- Steps in Exploratory Data Analysis Step 1: Understand the Data Variable types (categorical, numerical)
Units and scale
Data source
Size of dataset
Step 2: Data Cleaning
Handle missing values
Remove duplicates
Correct inconsistent data
Detect invalid entries
๐ EDA often reveals that real-world data is messy
Step 3: Uni-variate Analysis
Analyzing individual variables.
Numerical Methods:
Mean, Median, Mode
Variance, Standard Deviation
Range, IQR
Skewness, Kurtosis
Percentiles, Z-scores
Graphical Methods:
Histograms
Box plots
Bar charts
Step 4: Bivariate Analysis
Analyzing relationships between two variables.
Numerical Methods:
Correlation
Covariance
Cross-tabulation
Graphical Methods:
Scatter plots
Line plots
Grouped bar charts
Step 5: Multivariate Analysis
Exploring interactions among multiple variables.
Methods:
Correlation matrices
Pair plots
PCA (Principal Component Analysis)
Heatmaps
- Key Components of EDA A. Measures of Central Tendency Describe the typical value.
Mean
Median
Mode
B. Measures of Dispersion
Describe variability.
Range
Variance
Standard deviation
IQR
C. Measures of Position
Describe relative standing.
Percentiles
Quartiles
Deciles
Z-scores
D. Distribution Shape
Describe how data is distributed.
Skewness (symmetry)
Kurtosis (peakedness)
- Outlier Detection in EDA Common Methods: IQR method
Z-score method
Visual inspection (box plot)
๐ Outliers may indicate:
Data entry errors
Rare events
Important insights
- Graphical Tools Used in EDA Tool Purpose Histogram Distribution Box plot Spread & outliers Scatter plot Relationships Bar chart Categorical data Line plot Trends over time Heatmap Correlation strength
- Importance of EDA EDA: โ Prevents incorrect modelling โ Improves data quality โ Reveals hidden insights โ Guides feature engineering โ Saves time and resources
๐ Without EDA, conclusions may be misleading.
- EDA in Data Science & Machine Learning EDA helps in:
Feature selection
Data transformation
Handling skewness
Detecting multicollinearity
Understanding target variable behaviour
- Advantages of EDA Flexible and intuitive
Minimal assumptions
Works with small and large datasets
Helps explain data to stakeholders
- Limitations of EDA Subjective interpretation
Cannot prove causation
Time-consuming for large datasets
Results depend on analyst experience
- Real-World Example Dataset: Customer purchase data
EDA might reveal:
Most customers buy on weekends
Sales are right-skewed
A few customers contribute most revenue
Strong correlation between discounts and sales volume
- EDA vs Confirmatory Data Analysis EDA Confirmatory Analysis Exploration Hypothesis testing Flexible Structured Pattern discovery Model validation No assumptions Strong assumptions
- Summary Exploratory Data Analysis is the foundation of all data analysis. It helps analysts understand, clean, summarize, and interpret data, enabling better modelling and accurate decision-making.
โEDA lets the data speak before we impose our theories.โ
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