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On meta-analytic models and the effect of hydroxychloroquine use in COVID-19

Pasquier, D., Nature Communications, doi:10.1038/s41467-025-60478-x, Jul 2025
https://c19hcq.org/pasquier.html
HCQ for COVID-19
1st treatment shown to reduce risk in March 2020, now with p < 0.00000000001 from 424 studies, used in 59 countries.
No treatment is 100% effective. Protocols combine treatments.
5,900+ studies for 172 treatments. c19hcq.org
Meta-analytic re-analysis of randomized COVID-19 trials (mortality in inpatients; hospitalization in outpatients) showing that hydroxychloroquine (HCQ) does not significantly increase inpatient mortality once Hartung-Knapp scale factors are constrained, and that the same correction shows a reduction in outpatient hospitalizations. Author demonstrates that the 11% mortality rise reported by Axfors et al. is driven by an artificially small Hartung-Knapp variance arising from a few tiny trials; truncating the scale factor yields a nonsignificant RR, similar to fixed-effect estimates. In outpatients, the adjustment narrows the CI, showing significantly lower hospitalization with HCQ, RR 0.77 [0.62-0.95].
9 meta analyses show significant improvements with hydroxychloroquine for mortality1-4, hospitalization1, recovery5, combined death/hospitalization/cases6, cases7,8, and viral clearance9.
Currently there are 38 HCQ for COVID-19 early treatment studies, showing 76% lower mortality [61‑85%], 67% lower ventilation [-710‑99%], 31% lower ICU admission [1‑53%], and 41% lower hospitalization [28‑51%].
Pasquier et al., 11 Jul 2025, peer-reviewed, 1 author. Contact: pasquierdiego@gmail.com.
Abstract: Matters arising https://doi.org/10.1038/s41467-025-60478-x On meta-analytic models and the effect of hydroxychloroquine use in COVID-19 Received: 15 January 2024 Diego Pasquier Accepted: 19 May 2025 ARISING FROM C. Axfors et al. Nature Communications https://doi.org/10.1038/ s41467-021-22446-z (2021) 1234567890():,; 1234567890():,; Check for updates Hydroxychloroquine (HCQ) has been widely tested as a potential treatment in COVID-19. The largest randomized trial in hospitalized patients (the RECOVERY trial) found a numerically larger rate of allcause mortality in the HCQ arm compared with standard of care alone (RR, 1.09, 95% CI, 0.96 –1.23)1. These data clearly exclude a clinical benefit and raise the question of a possible increased fatality rate caused by widespread HCQ use in the early phase of the pandemic. Since the RECOVERY trial was not powered to detect such ~10% increase in mortality, it is natural to pool the data with those of similar trials to obtain more precise estimates. The study of Axfors et al.2 is a high-quality systematic review that relevantly addresses this question and leads to the conclusion of a significant increase of mortality associated with HCQ (OR, 1.11, 95% CI, 1.02 –1.20, p = 0.02). This is in contrast with other meta-analyses based on similar sets of trials, which reported wider confidence intervals3–5. In a more recent meta-analysis, including more trials and with the final Solidarity results, the trend was weaker6. This eleven percent increase in mortality is now being used to estimate the number of deaths caused by HCQ in various countries7. The shorter confidence intervals reported in Axfors et al. originate mostly from the meta-analytic model used. Axfors et al. also included some extra unpublished studies, but these turned out to carry only 7.8% of the total weight, which cannot explain such tighter confidence intervals. Here, we point out some difficulties related to the use of the Hartung–Knapp random-effect model in this dataset. First, the rationale for the Hartung–Knapp approach given by Axfors et al. is inconsistent with the nature of the adjustment. Second, the Hartung–Knapp adjustment may result in an effectively increased precision in certain cases8. This is a known problematic feature of the method (that can be fixed in several ways). Some of the results reported here are a good example of a rather dramatic effect of the adjustment in real datasets. Finally, we conclude that there remains uncertainty regarding a potential adverse HCQ effect, in particular in light of the most recent meta-analysis. To further illustrate our point on the choice of model, we also discuss the case of HCQ effect on COVID-19 hospitalization in outpatients9. in order to provide more equality of weights between trials with moderate to large size (than, e.g., the DerSimonian–Laird approach)." This is a rather surprising justification because, by construction, the weights in the two approaches are exactly the same, meaning that the point estimates of the meta-analyses always agree and only the confidence intervals and p-values can differ. In either case the average effect is given by P wx ^ = Pi i i , μ i wi where xi is the estimate of study i and wi is its weight, given by the inverse of its variance, i.e. wi = 1=s2i . It is assumed that xi is normally distributed, i.e x i  N ðμ, s2i Þ, with s2i = σ 2i + τ 2 , where σ 2i is the withinstudy sampling variance and τ2 is the between-study variance to..
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