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19 Jun 2024: Primary Menu. Image. Dr Erik Mackie. Research Engagement Manager. Erik Mackie is a climate scientist by background, with research interests in climate change, physical oceanography, sea-level rise and climate risk. He received his BSc (Hons) in

19 Jun 2024: Primary Menu. Image. Dr Nik Petek-Sargeant. Research Engagement Manager. Nik is an archaeologist and historical ecologist by background with a focus on human-environment interaction in East Africa. He completed his PhD at Uppsala University in Sweden

19 Jun 2024: Primary Menu. Image. Paul Casciato. Head of Communications. Paul has been leading on climate change, divestment and other communications and news campaigns at the University of Cambridge since 2018. Prior to Cambridge, Paul worked as a media

19 Jun 2024: Primary Menu. Image. Tom Twitchett. Head of Operations. Tom is Head of Operations for Cambridge Zero. He is responsible for the development and management of all operational activities, and has oversight of the delivery of the agreed programme of

3 Jun 2024: First uploaded: <span class="timestamp-wrapper"><span class="timestamp">&lt;2023-10-11 Wed&gt;</span></span>; Updated: <span class="timestamp-wrapper"><span class="timestamp">&lt;2023-10-20

27 Jun 2024: School of the Biological Sciences Thu, 27 Jun 2024 09:20:13 0000.

3 Jun 2024: See <a href="https://gohugo.io/content-management/organization/#::text=_index.md%20has%20a%20special,in%20_index.md%20using%20the%20" target="_blank" rel="noopener">here</a> for more

3 Jun 2024: Zijun Gao | Qingyuan Zhao https://www.statslab.cam.ac.uk/qz280/author/zijun-gao/ Zijun Gao Source Themes Academic (https://sourcethemes.com/academic/) en-us 2024 Tue, 14 May 2024 ... gao/ Selective Randomization Inference for Adaptive Experiments

3 Jun 2024: Qingyuan Zhao https://www.statslab.cam.ac.uk/qz280/author/qingyuan-zhao/ Qingyuan Zhao Source Themes Academic (https://sourcethemes.com/academic/) en-us 2024 Tue, 14 May 2024 20:43:39 ... Randomization Inference for Adaptive Experiments

26 Jun 2024: commutation relations (3.17) tell us that. [x̂, p̂] = i (3.20). ... Because. it follows purely from (3.20), any operators that obey the same commutation relation.