<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"><channel><title>Alpha Stochastic Research</title><link>https://www.asr-lab.online</link><description>Independent quantitative finance research laboratory focused on transparent, reproducible and open scientific work.</description><item><title>VaR vs. CVaR: A Python Reproduction</title><link>https://www.asr-lab.online/research/var-vs-cvar-python-reproduction/</link><guid>https://www.asr-lab.online/research/var-vs-cvar-python-reproduction/</guid><pubDate>Sat, 18 Jul 2026 12:00:00 GMT</pubDate><description>Empirically testing risk coherence, Monte Carlo stability, and the FRTB regulatory shift.</description></item><item><title>The Silent Killer of Financial ML Models: Feature Leakage</title><link>https://www.asr-lab.online/research/feature-leakage-financial-ml/</link><guid>https://www.asr-lab.online/research/feature-leakage-financial-ml/</guid><pubDate>Fri, 17 Jul 2026 12:00:00 GMT</pubDate><description>A model that predicts the past perfectly and the future not at all — usually because it was accidentally shown the answer.</description></item><item><title>Bachelier’s Theory of Speculation Revisited: A Reproducible Reconstruction of the Origins of Quantitative Finance</title><link>https://www.asr-lab.online/research/bachelier-theory-of-speculation-revisited/</link><guid>https://www.asr-lab.online/research/bachelier-theory-of-speculation-revisited/</guid><pubDate>Thu, 16 Jul 2026 12:00:00 GMT</pubDate><description>Louis Bachelier’s 1900 doctoral thesis, Théorie de la Spéculation, is one of the earliest mathematical foundations of modern quantitative finance. This paper provides a modern and computationally reproducible reconstruction of selected mathematical elements of Bachelier’s theory. We formulate arithmetic Brownian motion in contemporary notation, establish its martingale property using conditional expectation, derive its variance-scaling relation, and present the normal European call-pricing formula in an explicit forward-measure and discounting framework. The analytical results are numerically corroborated through fixed-seed Python simulations, Monte Carlo estimation, automated tests, reproducible figures, an interactive notebook, and openly available research software. A local comparison with Black–Scholes distinguishes normal absolute-price dynamics from lognormal proportional-price dynamics and quantifies their pricing difference under a low-relative-volatility calibration. The contribution is not a new option-pricing theory. It is a transparent bridge between Bachelier’s historical work, modern mathematical finance, and reproducible computational practice.</description></item><item><title>VaR vs. CVaR: Measuring Extreme Risks</title><link>https://www.asr-lab.online/research/var-vs-cvar-measuring-extreme-risks/</link><guid>https://www.asr-lab.online/research/var-vs-cvar-measuring-extreme-risks/</guid><pubDate>Thu, 16 Jul 2026 12:00:00 GMT</pubDate><description>A Rigorous Framework for Tail Risk and Regulatory Compliance.</description></item><item><title>Five Ways Your Backtest Is Lying to You</title><link>https://www.asr-lab.online/research/backtesting-pitfalls/</link><guid>https://www.asr-lab.online/research/backtesting-pitfalls/</guid><pubDate>Wed, 15 Jul 2026 12:00:00 GMT</pubDate><description>Look-ahead bias, survivorship bias, and the quiet overfitting that makes a strategy look brilliant.</description></item><item><title>Geometric Brownian Motion, From First Principles</title><link>https://www.asr-lab.online/research/geometric-brownian-motion-explained/</link><guid>https://www.asr-lab.online/research/geometric-brownian-motion-explained/</guid><pubDate>Tue, 14 Jul 2026 12:00:00 GMT</pubDate><description>Why the log-normal assumption underlies almost every classical pricing model.</description></item><item><title>Rebuilding the Genesis of Quant Finance in Python</title><link>https://www.asr-lab.online/research/bachelier-1900-reproduction/</link><guid>https://www.asr-lab.online/research/bachelier-1900-reproduction/</guid><pubDate>Mon, 13 Jul 2026 12:00:00 GMT</pubDate><description>A step-by-step numerical reproduction of Louis Bachelier&#039;s 1900 model: Random walks, Martingales, and Option Pricing.</description></item></channel></rss>
