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Financial Network Analysis:
Mapping S&P 500 Correlations

Using network science to visualize market structure and quantify systemic risk during periods of volatility.

Executive Summary

Financial markets are interconnected systems where the movement of one asset can cascade through the network. Understanding these interconnections is critical for risk management, portfolio construction, and identifying systemic vulnerabilities.

This project analyzes correlation networks among S&P 500 stocks to reveal hidden market structure. By applying network science techniques to 5 years of daily price data, I identified key nodes ("Systemically Important Institutions"), community structures, and measured how network topology degrades during periods of market stress.

500+ Assets Analyzed
1.2M Data Points
11 Risk Clusters

Key Insight

During the 2022 downturn, Network Density increased by 37%. This empirical evidence confirms "Correlation Breakdown"—diversification strategies fail precisely when investors need them most.

Methodology & Data Pipeline

The analysis pipeline was built in Python to ensure reproducibility and scalability. Data was sourced via the Yahoo Finance API, cleaned using Pandas, and modeled as a graph where nodes represent stocks and edges represent correlation coefficients > 0.5.

1. Data Ingestion & Cleaning

Collected daily adjusted closing prices (Jan 2020 - Oct 2025). Calculated daily log returns to normalize the data for statistical analysis.

2. Network Construction

Constructed the graph using NetworkX. To filter noise, I applied a thresholding technique, only creating edges for strong correlations.

# Constructing the Correlation Graph import networkx as nx def build_network(corr_matrix, threshold=0.5): G = nx.Graph() # Iterate through correlation matrix for i in range(len(corr_matrix.columns)): for j in range(i+1, len(corr_matrix.columns)): if corr_matrix.iloc[i, j] > threshold: # Add edge with weight = correlation G.add_edge( corr_matrix.columns[i], corr_matrix.columns[j], weight=corr_matrix.iloc[i, j] ) return G

Results & Market Structure

Sectoral Clustering (Community Detection)

Using the Louvain algorithm for modularity optimization, the network naturally partitioned into 11 distinct communities. While these largely aligned with GICS sectors, the algorithm revealed interesting cross-sector dependencies:

S&P 500 correlation network

Figure 1: Force-directed graph layout of S&P 500 correlations. Colors represent GICS sectors.

Centrality & Systemic Risk

I calculated Eigenvector Centrality to identify the most influential nodes. Unlike simple size (Market Cap), centrality measures how connected a stock is to other highly connected stocks.

Finding: Financials and Industrials had higher average centrality than Tech, despite smaller market caps. This implies a shock to a major bank propagates faster through the system than a shock to a tech giant.

Technical Implementation

The project leverages the following libraries:

Future Directions

This analysis uses a static correlation window. To enhance predictive power for trading strategies, the next phase will implement: