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GGE Ideal-Genotype Ranking

GGE ideal-genotype ranking biplot online with concentric rings around the ideal point and per-genotype distances.

Open the GGE Ideal-Genotype Ranking (Yan-Tinker 2006) calculator

When to use it

Use to rank genotypes by closeness to an ideal-genotype point on the GGE biplot (Yan and Tinker 2006). The ideal point combines maximum mean performance and minimum instability; closeness to it is a single composite ranking criterion.

When NOT to use it

Do not use when GGE PC1+PC2 explain a small share of G+GxE; the ideal-point geometry depends on a high cumulative variance. Do not use for environments; this view is for genotypes (a separate ideal-environment view exists).

What you get

GGE biplot with the ideal-genotype point marked, concentric rings of equal distance to it, and a ranked table of genotypes by Euclidean distance to the ideal point in PC1-PC2 space. Lower distance equals higher rank.

Worked example

Same 4 genotypes by 3 environments MET; ranking by Euclidean distance from the ideal-genotype point in PC1-PC2 space.

G1: 5.2, 6.1, 4.8
G2: 5.5, 6.4, 5.1
G3: 5.8, 6.7, 5.4
G4: 6.1, 6.0, 5.7

Expected output: G3 closest to the ideal point (high mean and low instability); G1 ranks lowest by ideal-genotype distance.

Source: StatVeda built-in example, paired with the analyse page sample for toolId 'ggeranking'.

How to interpret the output

Rank order by distance to the ideal point gives a single composite criterion that balances mean and stability. Genotypes inside the innermost ring are top candidates. The ideal point is a hypothetical perfect genotype, not necessarily attainable; the ranking shows which real genotypes come closest.

Common pitfalls

Try it in StatVeda

The GGE Ideal-Genotype Ranking (Yan-Tinker 2006) engine runs entirely in the browser. No signup, no install, no data sent to a server. Paste your data, hit Run, copy the output.

Open GGE Ideal-Genotype Ranking (Yan-Tinker 2006)

References

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