2023
DOI: 10.1111/2041-210x.14068
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Estimating interaction strengths for diverse horizontal systems using performance data

Abstract: Network theory allows us to understand complex systems by evaluating how their constituent elements interact with one another. Such networks are built from matrices which describe the effect of each element on all others. Quantifying the strength of these interactions from empirical data can be difficult, however, because the number of potential interactions increases nonlinearly as more elements are included in the system, and not all interactions may be empirically observable when some elements are rare. We … Show more

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Cited by 3 publications
(8 citation statements)
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References 93 publications
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“…Whilst convergence for the intermediate and shady categories was unproblematic ( � R < 1.01), convergence was more difficult for certain parameters in the open environment (4.3% parameters with � R > 1.1, 21.7 % with � R > 1.01). This was not unexpected as Bimler et al (2023a) had similar difficulties when evaluating the model on the overall dataset with all categories grouped together, indicating problematic geometries in the shape of certain posteriors. We refer to the S. Methods S2.2 for further details and why we are confident our estimates are still informative despite imperfect convergence for a small number of parameters.…”
Section: Modelmentioning
confidence: 72%
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“…Whilst convergence for the intermediate and shady categories was unproblematic ( � R < 1.01), convergence was more difficult for certain parameters in the open environment (4.3% parameters with � R > 1.1, 21.7 % with � R > 1.01). This was not unexpected as Bimler et al (2023a) had similar difficulties when evaluating the model on the overall dataset with all categories grouped together, indicating problematic geometries in the shape of certain posteriors. We refer to the S. Methods S2.2 for further details and why we are confident our estimates are still informative despite imperfect convergence for a small number of parameters.…”
Section: Modelmentioning
confidence: 72%
“…This was not unexpected as Bimler et al. (2023a) had similar difficulties when evaluating the model on the overall dataset with all categories grouped together, indicating problematic geometries in the shape of certain posteriors. We refer to the S. Methods S2.2 for further details and why we are confident our estimates are still informative despite imperfect convergence for a small number of parameters.…”
Section: Methodsmentioning
confidence: 99%
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