
Using Python and Linear Algebra to Simplify Redirect Management for Large Websites
Redirect management for large websites can be a complex and time-consuming task, especially when you have thousands of URLs that need efficient handling. Whether it’s for SEO optimization, site migrations, or content restructuring, having an automated way to map old URLs to new URLs can save significant time while ensuring a seamless user experience. Here, I’ll show you how to leverage Python and linear algebra to create a flexible, scalable redirect management solution.
In this guide, we’ll walk through:
Setting Up a Redirect Mapping with Python
Using Weighted Redirects for Priority Pages
Applying Similarity-Based Matching for Partial URL Matches
Outputting .htaccess Redirects for Easy Upload
By the end, you’ll have a Python script that can manage redirects at scale, ensuring high accuracy and easy customization.
Step 1: Setting Up the Redirect Mapping
To start, let’s create two lists of URLs—one containing the old URLs and the other with the corresponding new URLs. In this basic setup, we’ll use a 1:1 mapping matrix to set a straightforward alignment. If you have pages that are directly equivalent, this simple identity matrix will automatically generate a redirect for each pair.
Here’s how it looks in Python:
python
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import numpy as np
import pandas as pd
Sample data – replace these with your actual lists of URLs
old_urls = [“/old-page-1”, “/old-page-2”, “/old-page-3”, “/old-page-4”]
new_urls = [“/new-page-1”, “/new-page-2”, “/new-page-3”, “/new-page-4”]
Check that lists are of the same length
if len(old_urls) != len(new_urls):
raise ValueError(“The number of old URLs must match the number of new URLs.”)
Create a 1:1 mapping matrix
mapping_matrix = np.identity(len(old_urls), dtype=int)
mapping_df = pd.DataFrame(mapping_matrix, columns=new_urls, index=old_urls)
This matrix now holds a 1:1 mapping, meaning each old URL corresponds directly to a new URL. But in most cases, this one-to-one mapping isn’t enough, especially for large sites. So, let’s make this mapping more dynamic by adding weighted redirects and similarity-based matching.
Step 2: Adding Weighted Redirects for Priority Pages
Some URLs are more valuable than others. For instance, your homepage or high-traffic category pages might need higher priority in a redirect mapping. To handle this, we can assign weights to each URL, allowing us to prioritize certain pages in the redirect process. These weights reflect how much traffic a page should get or its SEO importance.
Here’s how you can assign weights to prioritize critical pages:
python
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Assign weights to prioritize certain URLs (higher weight = higher priority)
old_weights = [0.8, 1.2, 0.5, 1.0]
new_weights = [1.0, 1.0, 1.0, 1.5]
Adjust the mapping to accommodate weights
mapping_matrix = np.zeros((len(old_urls), len(new_urls)))
for i, old_weight in enumerate(old_weights):
for j, new_weight in enumerate(new_weights):
mapping_matrix[i, j] = old_weight * new_weight
In this setup, each entry in the mapping_matrix represents the weighted importance of redirecting from a specific old_url to a new_url. This weighted setup lets us emphasize critical URLs when performing redirects.
Step 3: Using Similarity-Based Matching for Partial URL Matches
For large sites, some pages might not have an exact equivalent but still need relevant redirects. To address this, we’ll use cosine similarity to create partial matches. Cosine similarity measures how close two vectors are in terms of orientation, making it useful for matching URLs based on patterns, such as similar categories or keywords.
Here’s how to apply similarity-based matching:
python
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from sklearn.metrics.pairwise import cosine_similarity
Use cosine similarity to find matching URLs based on weights
for i, old_weight in enumerate(old_weights):
for j, new_weight in enumerate(new_weights):
similarity = cosine_similarity(
np.array([old_weight]).reshape(1, -1), np.array([new_weight]).reshape(1, -1)
)[0, 0]
mapping_matrix[i, j] = similarity
Using cosine similarity, we can calculate the most relevant matches between old_urls and new_urls based on their weighted values. This allows us to avoid irrelevant redirects and ensures that only pages with high relevance are connected. The resulting mapping_matrix captures these similarity scores.
Step 4: Generating the Redirects in .htaccess Format
Finally, we’ll convert the mappings to .htaccess redirects. Here’s how to format and output them:
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Redirect generation based on highest similarity scores
redirects = []
for i, old_url in enumerate(old_urls):
if old_url:
new_url_index = np.argmax(mapping_matrix[i])
new_url = new_urls[new_url_index]
similarity_score = mapping_matrix[i, new_url_index]
# Set a threshold for relevance; adjust as needed
if similarity_score > 0.5:
redirects.append(f"Redirect 301 {old_url} {new_url} # Similarity: {similarity_score:.2f}")
Output redirect rules
redirects_text = "n".join(redirects)
print("Generated .htaccess Redirects:n")
print(redirects_text)
Optionally, write to an .htaccess file
with open(“.htaccess”, “w”) as file:
file.write(redirects_text)
This snippet finds the new_url with the highest similarity score for each old_url. Any match above a set threshold is deemed relevant and included in the .htaccess file as a 301 redirect.
Customizations and Further Expansions
The script above is a flexible starting point, but you can easily extend it further. Here are some ideas:
Multi-Domain Redirects: Modify the matrix to account for subdomains or cross-domain redirects.
Keyword-Based Matching: Use NLP or string pattern matching to fine-tune the redirect mappings.
Additional Priority Levels: Add multiple thresholds for different types of pages, such as essential pages or informational content.
Conclusion
Using Python and linear algebra can transform redirect management, making it faster and more scalable. This approach ensures that redirects are not only accurate but also SEO-optimized, helping you maintain a high-quality user experience even during major site transitions. By implementing weighted and similarity-based redirects, you’ll have a solution that grows with your website and adapts to changing needs.
