A wide range of methods have been developed to assess the structure of human populations with the use of genetic data. Early studies of within and between-group genetic variation used physical phenotypes and blood groups, with modern genetic studies using genetic markers such as
Alu sequences,
short tandem repeat polymorphisms, and
single nucleotide polymorphisms (SNPs), among others. Models for genetic clustering also vary by algorithms and programs used to process the data. Most sophisticated methods for determining clusters can be categorized as
model-based clustering methods (such as the algorithm STRUCTURE) or
multidimensional summaries (typically through principal component analysis). By processing a large number of SNPs (or other genetic marker data) in different ways, both approaches to genetic clustering tend to converge on similar patterns by identifying similarities among SNPs and/or
haplotype tracts to reveal ancestral genetic similarities. Where model-based clustering characterizes populations using proportions of presupposed ancestral clusters, multidimensional summary statistics characterize populations on a continuous spectrum. The most common multidimensional statistical method used for genetic clustering is
principal component analysis (PCA), which plots individuals by two or more axes (their "principal components") that represent aggregations of genetic markers that account for the highest variance. Clusters can then be identified by visually assessing the distribution of data; with larger samples of human genotypes, data tends to cluster in distinct groups as well as admixed positions between groups. The creators of STRUCTURE originally described the algorithm as an "
exploratory" method to be interpreted with caution and not as a test with statistically significant power. == Notable applications to human genetic data ==