Aicke Hinrichs, Gerhard Larcher
We give an improved lower bound for the $L_2$-discrepancy of finite point sets in the unit square.
Aicke Hinrichs, Gerhard Larcher
We give an improved lower bound for the $L_2$-discrepancy of finite point sets in the unit square.
Alexander Brunhuemer, Lukas Larcher, Philipp Seidl et al.
In this working paper we present our current progress in the training of machine learning models to execute short option strategies on the S&P500. As a first step, this paper is breaking this problem down to a supervised classification task to decide if a short straddle on the S&P500 should be executed or not on a daily basis. We describe our used framework and present an overview over our evaluation metrics on different classification models. In this preliminary work, using standard machine learning techniques and without hyperparameter search, we find no statistically significant outperformance to a simple "trade always" strategy, but gain additional insights on how we could proceed in further experiments.