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A comparison of two causal methods in the context of climate analyses

Authors

Docquier,  David
External Organizations;

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Di Capua,  Giorgia
Potsdam Institute for Climate Impact Research;

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Donner,  Reik V.
Potsdam Institute for Climate Impact Research;

Pires,  Carlos A. L.
External Organizations;

Simon,  Amélie
External Organizations;

Vannitsem,  Stéphane
External Organizations;

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Citation

Docquier, D., Di Capua, G., Donner, R. V., Pires, C. A. L., Simon, A., Vannitsem, S. (2024): A comparison of two causal methods in the context of climate analyses. - Nonlinear Processes in Geophysics, 31, 1, 115-136.
https://doi.org/10.5194/npg-31-115-2024


Cite as: https://publications.pik-potsdam.de/pubman/item/item_29641
Abstract
Correlation does not necessarily imply causation, and this is why causal methods have been developed to try to disentangle true causal links from spurious relationships. In our study, we use two causal methods, namely, the Liang–Kleeman information flow (LKIF) and the Peter and Clark momentary conditional independence (PCMCI) algorithm, and we apply them to four different artificial models of increasing complexity and one real-world case study based on climate indices in the Atlantic and Pacific regions. We show that both methods are superior to the classical correlation analysis, especially in removing spurious links. LKIF and PCMCI display some strengths and weaknesses for the three simplest models, with LKIF performing better with a smaller number of variables and with PCMCI being best with a larger number of variables. Detecting causal links from the fourth model is more challenging as the system is nonlinear and chaotic. For the real-world case study with climate indices, both methods present some similarities and differences at monthly timescale. One of the key differences is that LKIF identifies the Arctic Oscillation (AO) as the largest driver, while the El Niño–Southern Oscillation (ENSO) is the main influencing variable for PCMCI. More research is needed to confirm these links, in particular including nonlinear causal methods.