TL;DR
A framework for deciding between a null hypothesis \( H_0 \) and alternative \( H_1 \) using sample data. The test statistic's distribution under \( H_0 \) determines whether to reject, based on a significance level \( \alpha \).
Hypothesis Testing
A framework for deciding between a null hypothesis \( H_0 \) and alternative \( H_1 \) using sample data. The test statistic's distribution under \( H_0 \) determines whether to reject, based on a significance level \( \alpha \).
Why it matters for interviews
Quant researchers use hypothesis testing to evaluate trading strategies: is the observed Sharpe ratio statistically significant or due to chance? Understanding Type I/II errors prevents overfitting and data snooping.
Definition and Mathematical Foundation
A framework for deciding between a null hypothesis \( H_0 \) and alternative \( H_1 \) using sample data. The test statistic's distribution under \( H_0 \) determines whether to reject, based on a significance level \( \alpha \).
Application in Quantitative Finance
Quant researchers use hypothesis testing to evaluate trading strategies: is the observed Sharpe ratio statistically significant or due to chance? Understanding Type I/II errors prevents overfitting and data snooping.
Related Terms
Ready to practice for the Quant Trading Interview?
Adaptive practice powered by Item Response Theory targets your weak areas. Start with 3 free sessions.
Start free practice →