EDA Patterns

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๐Ÿ” EDA Patterns: Becoming a Data Detective

Imagine youโ€™re a detective with a magnifying glass. Before solving any mystery, you must examine every clue carefully. Thatโ€™s exactly what Exploratory Data Analysis (EDA) isโ€”examining your data before making big decisions!


๐ŸŽฏ The Big Picture

Think of your data like a brand new puzzle box you just received. Before you start solving it, you want to:

  • Check if any pieces are missing
  • Find pieces that donโ€™t belong
  • See if someone cheated by putting the answer on the box
  • Notice if pieces are lopsided or uneven
  • Spot patterns like stripes or waves

Thatโ€™s EDA! Letโ€™s explore each detective skill.


1๏ธโƒฃ Missing Value Analysis

What Are Missing Values?

Imagine you have a attendance sheet for your class:

Name Monday Tuesday Wednesday
Emma โœ“ โœ“ โœ“
Jack โœ“ ? โœ“
Lily โœ“ โœ“ ?

Those question marks are missing values! We donโ€™t know if Jack came on Tuesday or if Lily came on Wednesday.

Why Do Values Go Missing?

  • Someone forgot to write it down (like forgetting homework!)
  • The information doesnโ€™t exist (asking a fish its favorite shoe)
  • Equipment broke (thermometer stopped working)

How to Find Missing Values

# Count missing values
data.isnull().sum()

# See percentage missing
(data.isnull().sum() / len(data)) * 100

What Can We Do About Them?

graph TD A[Found Missing Values!] --> B{How many?} B -->|Very few| C[Fill with average/middle value] B -->|Some| D[Use smart guessing] B -->|Too many| E[Remove that column] C --> F[Clean Data Ready!] D --> F E --> F

Simple Example: If 3 out of 100 students forgot to write their age, we could:

  • Use the average age of the class
  • Use the most common age
  • Ask them again!

2๏ธโƒฃ Outlier Detection in EDA

What Are Outliers?

Imagine measuring everyoneโ€™s height in your class:

  • Most kids: 4-5 feet tall
  • One measurement: 50 feet tall ๐Ÿฆ•

That 50 feet is an outlierโ€”it doesnโ€™t fit with the rest! Either someone made a mistake, or thereโ€™s a dinosaur in your class.

The Neighborhood Rule

Think of your data living in a neighborhood:

  • Most houses are similar sizes
  • One house is a giant castle ๐Ÿฐ
  • That castle is the outlier!

How to Spot Outliers

Method 1: The Box Plot

graph LR A[Small values] --- B[Most data lives here] B --- C[Large values] D[๐Ÿ”ด Outlier!] -.-> A E[๐Ÿ”ด Outlier!] -.-> C

Method 2: The 3-Sigma Rule

  • Calculate the average (mean)
  • Calculate the spread (standard deviation)
  • Anything 3 spreads away = outlier!
# Find outliers using IQR method
Q1 = data.quantile(0.25)
Q3 = data.quantile(0.75)
IQR = Q3 - Q1
outliers = data[(data < Q1 - 1.5*IQR) |
               (data > Q3 + 1.5*IQR)]

What To Do With Outliers?

Situation Action
Typo/Error Fix it!
Real but rare Keep it, note it
Breaks your model Consider removing

3๏ธโƒฃ Target Leakage Detection

The Cheating Problem ๐ŸŽฎ

Imagine youโ€™re taking a test, but someone wrote the answers on your pencil. Thatโ€™s cheating! Your score would be perfect, but you didnโ€™t really learn anything.

Target leakage is when your data accidentally contains the answer youโ€™re trying to predict!

Real Example

You want to predict: โ€œWill this student pass the exam?โ€

Your data includes:

  • Hours studied โœ… (Good! Helps predict)
  • Attendance โœ… (Good!)
  • Final grade โŒ (CHEATING! This IS the answer!)

How Leakage Sneaks In

graph TD A[Want to Predict: Will customer buy?] --> B{Check your features} B --> C[โœ… Age - OK!] B --> D[โœ… Past purchases - OK!] B --> E[โŒ Purchase confirmation email - LEAK!] B --> F[โŒ Receipt number - LEAK!]

Spotting Leakage

Warning signs:

  • Your model is too accurate (99%+ on first try)
  • A feature is suspiciously perfect
  • Feature was created after the event
# Check for suspicious correlations
# If feature correlates > 0.95 with target
# Investigate for leakage!
correlation = data.corr()['target']
suspicious = correlation[correlation > 0.95]

The Time Travel Test

Ask yourself: โ€œWould I know this information BEFORE the event happens?โ€

  • Customerโ€™s birthday: โœ… Yes, Iโ€™d know this before they buy
  • Shipping address: โŒ No, they give this AFTER buying

4๏ธโƒฃ Skewness and Transformations

What is Skewness?

Imagine a seesaw at the playground:

  • Balanced: Equal kids on both sides
  • Skewed Right: Heavy kid on the right, it tips that way
  • Skewed Left: Heavy kid on the left

Data can be skewed too!

Seeing Skewness

Normal (Balanced) Data:

    โ–ˆโ–ˆโ–ˆโ–ˆ
   โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
  โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
 โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ

Right-Skewed Data (Long tail right):

โ–ˆโ–ˆโ–ˆโ–ˆ
โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ†’

Most people earn average money, but a few billionaires pull the tail right!

Why Does Skewness Matter?

  • Many formulas assume balanced data
  • Skewed data can trick your model
  • Predictions become unfair

Fixing Skewness with Transformations

Think of transformations like magic glasses ๐Ÿฅฝ that make lopsided things look balanced!

Common Transformations:

Transformation When to Use Effect
Log Right-skewed Shrinks big values
Square Root Right-skewed Gentler shrinking
Square Left-skewed Expands big values
# Log transformation for right-skewed data
import numpy as np
data['salary_log'] = np.log(data['salary'] + 1)

# Check if it helped
print(f"Before: {data['salary'].skew():.2f}")
print(f"After: {data['salary_log'].skew():.2f}")

Example:

  • Salaries: $30K, $40K, $50K, $1,000,000
  • After log: 4.5, 4.6, 4.7, 6.0 (Much more balanced!)

5๏ธโƒฃ Seasonality and Trends

What Are Trends?

A trend is like watching a plant grow:

  • Every day, it gets a little taller
  • Over weeks, you see it going UP

That upward movement is a trend!

graph LR A[๐Ÿ“ˆ Upward Trend] --> B[Things getting bigger over time] C[๐Ÿ“‰ Downward Trend] --> D[Things getting smaller over time] E[โžก๏ธ No Trend] --> F[Staying about the same]

What is Seasonality?

Seasonality is like the weatherโ€”it repeats in patterns!

  • Ice cream sales: ๐Ÿฆ High in summer, low in winter
  • Umbrella sales: ๐ŸŒ‚ High in rainy season, low when sunny
  • Toy sales: ๐ŸŽ High in December, lower other months

The Wave Pattern

Ice Cream Sales:

Summer  โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
Fall    โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
Winter  โ–ˆโ–ˆโ–ˆโ–ˆ
Spring  โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ
Summer  โ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆโ–ˆ  โ† Pattern repeats!

Why This Matters

If you predict toy sales for December using July data, youโ€™ll be VERY wrong!

How to Find These Patterns

Step 1: Plot over time

# Plot your data over time
data.plot(x='date', y='sales')

Step 2: Look for:

  • Overall direction (trend)
  • Repeating waves (seasonality)

Step 3: Decompose

from statsmodels.tsa.seasonal import \
    seasonal_decompose

# Break data into parts
result = seasonal_decompose(
    data['sales'],
    period=12  # Monthly seasons
)
result.plot()

This shows you:

  • Trend line: The overall direction
  • Seasonal pattern: The repeating waves
  • Residual: Whatโ€™s left (random noise)

๐ŸŽ“ Putting It All Together

Youโ€™re now a Data Detective! Hereโ€™s your checklist:

graph TD A[๐Ÿ” Start EDA] --> B[Check for Missing Values] B --> C[Hunt for Outliers] C --> D[Detect Target Leakage] D --> E[Check Skewness] E --> F[Look for Seasonality & Trends] F --> G[โœ… Data Ready for Analysis!]

Remember:

Pattern Think Of It Asโ€ฆ
Missing Values Empty puzzle pieces
Outliers Dinosaur in the classroom
Target Leakage Answers on your pencil
Skewness Unbalanced seesaw
Seasonality Weather patterns
Trends Plant growing

๐Ÿš€ Your Data Detective Toolkit

  1. Always look at your data first - Never trust blindly!
  2. Ask questions - Why is this missing? Why is this huge?
  3. Visualize everything - Pictures reveal secrets numbers hide
  4. Think about time - When was this recorded? Does it repeat?
  5. Check for cheating - Could this feature know the future?

โ€œThe goal of EDA is not to find answersโ€”itโ€™s to find the right questions!โ€

Youโ€™ve got this, Detective! ๐Ÿ•ต๏ธโ€โ™€๏ธ๐Ÿ”๐Ÿ“Š

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