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Jeremias Knoblauch
@LauchLab
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Associate Professor & EPSRC Fellow @ UCL. Post-Bayesian seminar series sign-up @ https://t.co/a0MyAQOh16 Research mission @ https://t.co/kNIjvCrGne
London
Joined April 2019
If you are looking for a PhD position at the intersection of Bayesian statistics and machine learning, consider getting in touch with me! I'm building a research group on generalised Bayesian methods with applications in ML at UCL over the coming years.
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RT @JulyanArbel: Why posteriors MUST be modified, and a simple technic for setting them up. Dr. French's Modified Posteriors (1937) @ISBA_e…
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RT @TechAtBloomberg: Congratulations to @UCL / @stats_UCL's @matialtamiranom on being one of the 2024-2025 @Bloomberg #DataScience Ph.D. Fe…
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RT @matialtamiranom: Super happy and grateful to be awarded the Bloomberg fellowship. Huge thanks to my amazing supervisors @LauchLab and @…
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🥳🥳🥳Massive congratulations to my PhD student @matialtamiranom for winning one of the 3 Bloomberg Fellowships for his work on robust & efficient post-Bayesian methods! I cannot think of anyone more deserving!😊 Read more at
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@patrickshafto If I remember correctly, the ROI is absolutely ridiculous (something like a multiplier of 1200 for each £ invested in maths research...)
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@TakuoMatsubara Would be great to have you over in London to talk about this; are you planning a trip down south any time soon? :)
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@SirioLegramanti @DanieleDurante2 @PierreAlquier que bello! Looking forward to reading the final version of this herculean project :)
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@invictusqed Yep, thanks for spotting it; it actually is also consistent between seconds & hours. When I convert into decades or millenia, it jumps back to 2% because it converts back to years. I'm sure there are more interesting ways of breaking this!
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@miniapeur @OmarRivasplata @stats_UCL Yes; e.g. recent work led by @matialtamiranom (. More broadly, you can use optimisation-centric generalisations in function space & go beyond standard nonparametric Bayes in a similar way; see
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@andresmasegosa thanks for the link Andres! I wasn't aware of your new paper yet; so that'll go right on top of my stack to read.
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@roydanroy I largely agree with you; we actually have the case of temperature varying with n (but in the appendix as additional results rather in the main text)---the findings aren't as straightforward to present because your contraction rates now depend on \tau
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@BlackHC … really are two complementary targets: e.g., if your model is misspecified, you might be better off using a plug-in estimator that comes from a robust loss than you would be using a tempered posterior (irrespective of which temperature you choose)
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@BlackHC Instead, you’d hope there to be some kind of ‘ideal’ temperature for prediction. This turns out not to be the case. We think this is relevant because it re-emphasises that parameter uncertainty and predictive uncertainty in Bayesian methods …
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