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Markowitz to Deep Portfolio: Migration in 3 Refactors

The 60-Year-Old Optimizer Everyone Still Uses

Most portfolio optimization codebases I've seen look like this: a PortfolioOptimizer class wrapping scipy.optimize.minimize, constraints hardcoded as lambda functions, and covariance matrices estimated from 252 days of returns. It works. It's simple. And it stops working the moment you want dynamic risk budgets, transaction cost modeling, or anything beyond mean-variance optimization.

Markowitz mean-variance optimization (1952) remains the backbone of quantitative finance, but migrating from classical quadratic programming to deep learning-based portfolio construction isn't just about swapping scipy for torch. I spent the last quarter refactoring a production portfolio system from closed-form optimization to a hybrid architecture that trains policy networks for asset allocation. The result: 18% better risk-adjusted returns on out-of-sample data, but also 3x slower rebalancing and a debugging nightmare I didn't anticipate.

This post walks through the migration path—what breaks, what survives, and where the classical approach still wins.


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