This is a summary of links recently featured on Quantocracy as of Thursday, 08/06/2026. To see our most recent links, visit the Quant Mashup. Read on readers!
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Taming the Wildcard: David Varadi’s “Inflation Compass” [Allocate Smartly]This is an independent test of a novel strategy from David Varadi: Inflation Compass. It builds on his earlier Growth and Inflation strategy by adding a direct market-based measure of expected inflation. Were testing two versions of his new strategy: Original and Enhanced (more on this later). Backtested results from 1990 follow. Results are net of transaction costs see backtest
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Testing for Mean Reversion: ADF, Hurst Exponent and Half-Life [Quantt]A time series is mean-reverting if it tends to return to a stable long-run level after being displaced from it. In pure form, that means the process has a well-defined unconditional mean and a variance that does not grow without bound; shocks decay rather than accumulate. This is the opposite of a random walk, where each innovation is permanently absorbed into the level and variance grows linearly
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The Mathematics of Machine Learning, for Traders [Aligrithm]You already ran the models. The old article "From One Tree to Forests to Boosting" walked you from a single decision tree to XGBoost, "How a Decision Tree Engineers a New Alpha" showed a tree carving conditional edges out of order-book features, and "Ridge Above 1h, XGBoost Below 5min" handed you a timeframe rule for which model to point at which horizon. None of
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The Ornstein-Uhlenbeck Process in Finance: Theory, Simulation and Calibration [Quantt]What Is the Ornstein-Uhlenbeck Process? The OrnsteinUhlenbeck (OU) process is the simplest continuous-time model of a mean-reverting random process. It was introduced in 1930 by Leonard Ornstein and George Uhlenbeck as a physical model of the velocity of a Brownian particle experiencing friction (Uhlenbeck & Ornstein, 1930), and it has since become one of the most widely used stochastic