Analyzing 10 Years of Eurojackpot Data with Python's Polars (Spoiler: It Doesn't Help)
We used Python's lightning-fast Polars library to analyze 10 years of Eurojackpot data and find the 'hottest' numbers. Spoiler: The math proves you're still going broke.
Welcome to the intersection of high-performance data engineering and terrible financial decisions.
In this post, we are going to do what every hopeful gambler eventually tries: analyze historical lottery data to find the “secret pattern.” To do this, we will use Python’s Polars library—because if we are going to calculate our inevitable financial ruin, we might as well do it with blazing fast, multi-threaded performance.
Spoiler alert: the data won’t help you win. But it is a fantastic exercise in data manipulation, nested JSON parsing, and visualization. Let’s dive in.
Step 1: Setup Your Development Environment
To follow along, you will need a Python environment with Polars (for data crunching) and Matplotlib (to draw pretty charts of our losses). Run this in your terminal:
mkdir eurojackpot-analysis
cd eurojackpot-analysis
python -m venv .venv
source .venv/bin/activate
pip install polars matplotlib
Step 2: Loading the Eurojackpot Draw History
We provide a massive, free dataset of all Eurojackpot draws over the last 10+ years right here on the site. Let’s grab it:
wget https://www.howtolosemoneyfast.com/downloads/eurojackpot-history.json
Step 3: The “Reality Check” Script
Here is the complete Python script. It uses Polars’ powerful .explode() method to untangle the nested arrays of winning numbers, and .unnest() to flatten the prize distribution data.
import polars as pl
import matplotlib.pyplot as plt
from pathlib import Path
from typing import Union
def load_lottery_data(file_path: Union[str, Path]) -> pl.DataFrame:
"""Loads historical lottery data from a JSON file."""
path = Path(file_path)
if not path.exists():
raise FileNotFoundError(f"Dataset not found at: {path}")
return pl.read_json(path)
def calculate_number_frequencies(df: pl.DataFrame, column_name: str, top_n: int = 10) -> pl.DataFrame:
"""Calculates the frequency of drawn numbers."""
return (
df.select(pl.col(column_name).explode())
.group_by(column_name)
.agg(pl.len().alias("frequency"))
.sort("frequency", descending=True)
.head(top_n)
)
def analyze_payout_distribution(df: pl.DataFrame) -> pl.DataFrame:
"""Calculates summary statistics for minor prize tiers."""
payouts_df = df.select(
pl.col("date"),
pl.col("prizeDistribution")
).unnest("prizeDistribution")
summary_stats = payouts_df.select([
pl.col("2 + 1").drop_nulls().mean().round(2).alias("2 Main + 1 Euro"),
pl.col("3 + 0").drop_nulls().mean().round(2).alias("3 Main + 0 Euro"),
pl.col("3 + 1").drop_nulls().mean().round(2).alias("3 Main + 1 Euro")
])
return summary_stats
def plot_reality_check(top_main: pl.DataFrame, payout_stats: pl.DataFrame):
"""Generates a professional dual-plot visualization."""
# Set up a professional plotting style
plt.style.use('ggplot')
fig, (ax1, ax2) = plt.subplots(1, 2, figsize=(14, 6))
fig.suptitle("Eurojackpot Historical Analysis: The Illusion of Strategy", fontsize=16, fontweight='bold')
# --- Plot 1: "Hot" Numbers ---
# Convert Polars columns to lists for Matplotlib
numbers = [str(n) for n in top_main["mainNumbers"].to_list()]
frequencies = top_main["frequency"].to_list()
ax1.bar(numbers, frequencies, color='#2c3e50', edgecolor='black')
ax1.set_title("Top 10 Most Frequent Main Numbers", fontsize=12)
ax1.set_xlabel("Lottery Number")
ax1.set_ylabel("Times Drawn")
# Add a cynical watermark/text box
ax1.text(0.05, 0.95, "Past performance does not\nindicate future results.",
transform=ax1.transAxes, fontsize=10, verticalalignment='top',
bbox=dict(boxstyle='round', facecolor='white', alpha=0.8))
# --- Plot 2: Payout Reality ---
# Extract column names and their single row values
tiers = payout_stats.columns
avg_payouts = payout_stats.row(0)
ax2.bar(tiers, avg_payouts, color='#e74c3c', edgecolor='black')
ax2.set_title("Average Payouts for Common 'Wins'", fontsize=12)
ax2.set_xlabel("Matching Tiers")
ax2.set_ylabel("Average Payout (€)")
# Add exact values on top of the bars
for i, v in enumerate(avg_payouts):
ax2.text(i, v + 0.5, f"€{v:.2f}", ha='center', fontweight='bold')
plt.tight_layout()
# Save the plot so you can upload it straight to your blog
output_filename = "eurojackpot_reality_check.png"
plt.savefig(output_filename, dpi=300)
print(f"\n[+] Chart successfully generated and saved as '{output_filename}'")
# Show the plot window
plt.show()
def main():
pl.Config.set_tbl_formatting("ASCII_MARKDOWN")
pl.Config.set_tbl_hide_column_data_types(True)
file_path = "eurojackpot-history.json"
try:
print("Initializing Eurojackpot Historical Analysis...\n")
df = load_lottery_data(file_path)
# Get top 10 for a better looking chart
top_main = calculate_number_frequencies(df, "mainNumbers", top_n=10)
payout_stats = analyze_payout_distribution(df)
# Generate the visualization
plot_reality_check(top_main, payout_stats)
except Exception as e:
print(f"Analysis failed: {e}")
if __name__ == "__main__":
main()
The Results
When you run this script, Matplotlib generates the following reality check:
The takeaway: Even if you successfully pick the “hottest” historical numbers, and you manage to match 3 Main numbers and 1 Euro number… congratulations. You’ve statistically won enough to buy a nice pizza.
Want to see the math in action without writing any code? Try running 1,000 lifetimes of tickets through our live Eurojackpot Simulator and watch your virtual bank account drain in real-time.
⚖️ The Mandatory Reality Check
Disclaimer: This article is not financial advice and not an encouragement to gamble. It is purely for mathematical education. As our data shows, playing the lottery has a sharply negative expected value and costs money over the long run.
Gambling can be addictive. Participation is restricted to adults 18+. You can find help and independent information about gambling addiction prevention at check-dein-spiel.de or bzga.de.