Thông tin tài nguyên

Empirically calibrated simulations reveal the limits of phenotypic clustering algorithms for biodiversity assessment in data-scarce crops

pmc-PMC12711051.pdf · Phiên bản 1 · 14 trang

18
Bản gốc
Trang 11 · Đoạn 27Vị trí nguồn

PLOS One | https://doi.org/10.1371/journal.pone.0329254 December 17, 2025 11 / 14 Empirically identifying these detectability boundaries would help practitioners to: 1. Distinguish biologically diffuse population structure from methodological artefacts; 2. Establish data-driven guidelines for the applicability and interpretation of clustering analyses in NUS research; and 3. Develop generalizable frameworks that explicitly account for differentiation level rather than relying on one-size-fits-all approaches. Such gradient-based analyses represent a natural extension of the current simulation framework, which can be readily parameterized to explore Pst values ranging from near-neutral differentiation (Pst ≈ 0.05) to strong divergence (Pst > 0.25). This line of research will form the basis of future work aimed at quantifying the relationship between clustering detectabil- ity and the intensity of phenotypic differentiation. 9. Broad impact and future extensions: Our study challenges current NUS phenotypic research paradigms—routinely reliant on K-means, GMM, or DBSCAN. Instead, we propose a robust methodological reform grounded in empirically calibrated simulations, combined validation diagnostics, and context-aware algorithm selection. This paradigm is gen- eralizable to NUS with varying sample sizes, trait distributions, complex correlations, and population structures. Future extensions should also incorporate explicit handling of missing data mechanisms (MCAR/MAR), extreme sample

Trang 11 · Đoạn 28Vị trí nguồn

imbalance, continuous differentiation gradients, and integration with genomic validation [34], following the statistical principles outlined by Little & Rubin [35]. 10. Toward biologically meaningful clustering metrics: Our results confirm that standard external indices such as ARI and NMI rapidly lose discriminative power when phenotypic differentiation is weak (Pst < 0.2). This limitation, already noted in population genomics and community ecology [15,12], highlights the need for alternative, biologically informed criteria. The inclusion of internal indices such as Silhouette and Davies–Bouldin partially alleviates this issue by quantifying within-group cohesion and between-group separation without reference to true labels. However, these metrics remain geometry-based and do not account for biological plausibility or trait redundancy. Future developments should therefore explore hybrid approaches — combining statistical validation with biological con- straints (e.g., trait heritability, ecological coherence, or phenotypic dispersion; [28]) — to define more meaningful clustering diagnostics in agrobiodiversity research. 11. Practical implications for NUS research and conservation: Practical recommendations for biodiversity practi- tioners and breeders before clustering: • Calibrate expectations via simulation. Use the R framework provided (Zenodo DOI: [10.5281/zenodo.15877863]) to benchmark expected algorithmic performance under your crop’s specific trait architecture before analyzing real

Trang 11 · Đoạn 29Vị trí nguồn

data. Parameterizing simulations with empirical trait means, variances, correlations, and heteroscedasticity enables realistic assessment of clustering detectability. During analysis: • Combine multiple validation approaches. Supplement ARI and NMI with internal cohesion metrics (Silhouette, Davies–Bouldin), visual diagnostics (PCA, UMAP), and biological expertise. Integrated interpretation mitigates over- reliance on purely statistical indices, especially in weakly differentiated datasets. For decision-making: • Prioritize reproducibility over peak performance. When clusters inform breeding or conservation actions, favor sta- ble and interpretable algorithms (e.g., PAM, Ward) that yield consistent results across resampling rather than complex models that are numerically optimal but unstable (e.g., GMM).