I'm getting asked more about the 'k' parameter that describes variation in the reproduction number, R (i.e. describes superspreading). But what does this parameter actually mean? A short statistical thread... 1/
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So... As a practical conclusion, this suggests that maintaining social distancing really matters, doesn't it? If an individual drops that precaution, they can become a "super-spreader" if they become infected. Someone who maintains social distancing wouldn't.
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Adam, as you know, I do wonder if bimodal / multi-distribution "r" is right (of course, r in some sense is just some integer number in each case - it is how we model r which is the interesting question in the classic all models are wrong, some are useful)
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Viral genomics I think also can inform here, and then also if we can get better location / context of transmission events, and these "high k" or "super-spreading" events might well be location specific then we can both build better models can - critically - target NPI better.
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Surely it’s good news if K lower as we come off peak of Covid? As then only 9% need to become immune to stop the rapid spread- or is that all too simple?
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What is the k implied by the assumptions of your model (Poisson-ish contact distribution convoluted with binomial infectivity) on the contact tracing/ isolation effectiveness paper?
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People are getting overexcited by k. It's a function of people's behaviour. Initially most people were careful so k was quite low. Over time, k will rise closer to influenza.
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Because Math has imaginary numbers... the rest of us have to pretend to understand. K + Ro might be dating but their not likely to reproduce and so - help. We do want to understand
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Still is subjective.
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Hi Adam, have you read the work of
@gro_tsen about about that parameter (or more generally the variance of contact PD) has a dual role (in terms of extinction proba vs final attack rate) when you look at spreader vs receivers distribution ? Really fascinatingThanks. Twitter will use this info to make your timeline better. UndoUndo
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For a given estimate of R, does the herd immunity rate fall with k? is there an analytical relationship?
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