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Have you looked at Pekar's full numerical stack yourself, as described in their supplemental materials? If yes, then why are you confident that their choice of the Barabasi-Albert algorithm to generate a fixed infection network correctly models the earliest spread of SARS-CoV-2 in humans? In particular, why choose to study robustness against doubling time (which seems intuitively like it wouldn't affect the shape of the tree much), but not robustness against that connectivity (which seems intuitively like it would)? The rest of their arguments depend fundamentally on the polytomy thing, because nothing else excludes an earlier (even September) first introduction into humans. With an earlier introduction and thus more extensive unsampled spread, it's much harder to insist that A and B would be first sampled in the same order in which they evolved in humans, or make any similar early claims with confidence. You are correct that I hadn't fully understood their polytomy argument before you brought it up, and I appreciate you bringing it to my attention. I still don't think it's very good, though. I later found Erik van Nimwegen's criticisms, which roughly followed my own; so I don't think I'm taking a fringe position here. Indeed, I've never seen anyone citing or defending Pekar engage in any way with the numerical complexity of that model. It seems like anyone who's looked inside the box becomes a critic, thus my hope that you'll do so. High-impact publications have shown unfortunate willingness to publish low-quality work that would exclude research-related origin of SARS-CoV-2. For example, I assume you followed Nature's publication, editor's note, and ultimate extensive correction of their pangolin paper, and that you agree pangolins aren't the proximal host. This makes me less inclined to trust in their reviewers here, and more inclined to trust my own judgment (or that of the two Twitter threads I've linked elsewhere). |
As I understand it, the doubling times observed in the simulations were primarily the result of the ascertainment and transmission rate parameters.
Care to elaborate why you think the robustness of the model with respect to transmission rate should be assumed? I don't share your intuition here, and note that the authors observe, "that sensitivity analyses with longer doubling times increase the support for multiple introductions."
You really fault them for robustness analysis here?