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Kinjal Basu | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/kinjal-basu/3 Jun 2024: Search. Kinjal Basu. Latest. Permutation $p$-value approximation via generalized Stolarsky invariance. 2024. Powered by the Academic theme forCite. -
Ethan Lewis | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/ethan-lewis/3 Jun 2024: Search. Ethan Lewis. Latest. Causal mediation analysis for time-varying heritable risk factors with Mendelian Randomization. 2024. Powered by the Academic theme forCite. -
Nianqiao Ju | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/nianqiao-ju/3 Jun 2024: Search. Nianqiao Ju. Latest. Letter to the editor: Generation interval for COVID-19 based on symptom onset data. 2024. Powered by the Academic theme forCite. -
Daniel Iong | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/daniel-iong/3 Jun 2024: Search. Daniel Iong. Latest. A latent mixture model for heterogeneous causal mechanisms in Mendelian randomization. 2024. Powered by the Academic theme forCite. -
Multiple conditional randomization tests | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/talk/berkeley-2021/3 Jun 2024: Search. Multiple conditional randomization tests. Date. 2021-09-29 9:30 PM — 10:30 PM. Event. UC Berkeley Causal Inference Group. Location. UC Berkeley Causal Inference Group. 2024. Powered by the Academic theme forCite. -
Permutation $p$-value approximation via generalized Stolarsky…
https://www.statslab.cam.ac.uk/~qz280/publication/stolarsky/3 Jun 2024: Search. Permutation $p$-value approximation via generalized Stolarsky invariance. Hera Y He, Kinjal Basu, Qingyuan Zhao, Art B Owen. March 2016Abstract. This paper uses a generalized Stolarsky’s invariance principle to approximate the permutation -
Matt Tudball | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/matt-tudball/3 Jun 2024: Search. Matt Tudball. Latest. 2024. Powered by the Academic theme forCite. -
Jordan Weiss | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/jordan-weiss/3 Jun 2024: Search. Jordan Weiss. Latest. Selecting and ranking individualized treatment rules with unmeasured confounding. 2024. Powered by the Academic theme forCite. -
OutSee – Cambridge Enterprise
https://www.enterprise.cam.ac.uk/portfolio-companies/outsee/23 Apr 2024: Mobile menu. Mobile menu. Search. back. back. back. back. back. OutSee. OutSee. Funding Opportunity. OutSee is seeking to raise a £2.3M Seed round to initiate internal programmes and build pharma partnerships over 2 years. £2.3m Seed. OutSee is -
Kate Tilling | Qingyuan Zhao
https://www.statslab.cam.ac.uk/~qz280/author/kate-tilling/3 Jun 2024: Search. Kate Tilling. Latest. 2024. Powered by the Academic theme forCite.
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