SNP heritability (often denoted h²_SNP or h²_g) is the proportion of phenotypic variance in a population that is attributable to the additive effects of all single nucleotide polymorphisms genotyped or imputed in a given study. It represents the upper bound of predictive accuracy for a polygenic risk score constructed from those variants, excluding non-additive effects like epistasis and dominance.
Glossary
SNP Heritability

What is SNP Heritability?
SNP heritability defines the fraction of phenotypic variance in a population that can be explained by the additive effects of all measured single nucleotide polymorphisms.
This metric is typically estimated from genome-wide association study (GWAS) summary statistics using methods such as linkage disequilibrium (LD) score regression or genomic restricted maximum likelihood (GREML). SNP heritability is always lower than broad-sense heritability because it only captures variation tagged by common variants on standard genotyping arrays, missing contributions from rare variants and structural variations.
Key Properties of SNP Heritability
SNP heritability quantifies the proportion of phenotypic variance captured by additive effects of measured single nucleotide polymorphisms, serving as the theoretical upper bound for polygenic risk score prediction accuracy.
Additive Genetic Variance
SNP heritability specifically estimates the additive component of genetic variance—the sum of independent effects from individual variants. This excludes dominance effects (interactions between alleles at the same locus) and epistatic effects (interactions between different loci). The additive assumption underlies most PRS methods because additive effects are directly transmissible from parents to offspring and are the primary drivers of prediction accuracy in linear models.
Population-Specific Parameter
SNP heritability is not a fixed biological constant but a population-specific estimate that depends on:
- Allele frequencies in the study cohort
- Linkage disequilibrium patterns between genotyped and causal variants
- Environmental variance in the sampled population
A trait may show h²_SNP = 0.30 in a European cohort but 0.15 in an African-ancestry cohort due to differing LD structures and allele frequency spectra, even if the underlying causal variants are identical.
Narrow-Sense vs. SNP Heritability
Narrow-sense heritability (h²) represents the total additive genetic variance, including effects from all causal variants—both genotyped and ungenotyped. SNP heritability (h²_SNP) captures only the variance attributable to variants directly measured or well-tagged on genotyping arrays. The gap between h² and h²_SNP is the missing heritability, arising from:
- Rare variants not captured by standard arrays
- Structural variants poorly tagged by SNPs
- Incomplete LD between genotyped markers and causal variants
Estimation via LD Score Regression
LD Score Regression (LDSC) is the dominant method for estimating SNP heritability from GWAS summary statistics. It exploits the relationship: the expected χ² statistic for a variant equals 1 + (N × h²_SNP × l_j / M), where l_j is the variant's LD Score (sum of squared correlations with neighboring variants). This approach:
- Corrects for population stratification by distinguishing polygenic signal from confounding
- Requires only summary statistics, not individual-level data
- Provides intercept estimates that quantify residual confounding
Relationship to PRS Upper Bound
SNP heritability defines the theoretical maximum R² achievable by a polygenic risk score constructed from the same marker set. In practice, PRS accuracy falls below this ceiling due to:
- Finite GWAS sample sizes producing noisy effect size estimates
- Imperfect LD tagging between markers and causal variants
- Winner's curse inflating effect estimates in discovery cohorts
The ratio of observed PRS R² to h²_SNP quantifies how efficiently a method extracts the available genetic signal.
Genomic Annotation Partitioning
Stratified LD Score Regression extends heritability estimation by partitioning h²_SNP across functional genomic annotations. This reveals enrichment patterns:
- Coding regions often show disproportionate heritability relative to their genomic proportion
- Conserved non-coding elements harbor significant trait-associated variance
- Cell-type-specific regulatory elements (e.g., DNase hypersensitivity sites) can localize heritability to relevant tissues
These partitions inform fine-mapping efforts and validate the biological relevance of GWAS loci.
SNP Heritability vs. Other Heritability Concepts
A comparison of SNP heritability with other heritability estimation frameworks, distinguishing the variance captured by measured SNPs from broad-sense and pedigree-based estimates.
| Feature | SNP Heritability (h²SNP) | Broad-Sense Heritability (H²) | Narrow-Sense Heritability (h²) |
|---|---|---|---|
Definition | Proportion of phenotypic variance explained by additive effects of all measured SNPs | Proportion of phenotypic variance explained by all genetic factors | Proportion of phenotypic variance explained by additive genetic effects only |
Variance Components Captured | Additive effects of genotyped and tagged variants | Additive, dominance, epistatic, and gene-environment interaction effects | Additive effects of all causal variants (genotyped and ungenotyped) |
Estimation Method | Linear mixed models (GCTA, LDAK) or LD Score regression using GWAS summary statistics | Twin studies, family-based variance component models | Parent-offspring regression, animal breeding designs, pedigree-based REML |
Requires Individual-Level Data | |||
Captures Rare Variant Effects | |||
Captures Non-Additive Effects | |||
Typical Value Range for Complex Traits | 0.10–0.40 | 0.40–0.80 | 0.20–0.60 |
Primary Source of Missing Heritability Gap | Reference point for gap calculation | Upper bound; gap arises from untagged rare variants and non-additive effects | Gap relative to h²SNP due to imperfect LD tagging and rare variant exclusion |
Frequently Asked Questions
Clear, technically precise answers to the most common questions about the proportion of phenotypic variance captured by common genetic variants.
SNP heritability (h²_SNP) is the proportion of phenotypic variance in a population that is attributable to the additive effects of all measured single nucleotide polymorphisms. It represents the upper bound of variance that can be captured by a polygenic risk score constructed from the same set of genotyped or imputed variants. Unlike broad-sense heritability (H²), which includes dominance and epistatic effects, or narrow-sense heritability (h²), which captures all additive genetic variance, h²_SNP is specifically constrained to the additive contributions of common variants tagged by standard genotyping arrays. This metric is critical for understanding the missing heritability problem—the gap between twin-study heritability estimates and the variance explained by genome-wide significant hits alone.
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Related Terms
Understanding SNP heritability requires familiarity with the statistical methods, genetic phenomena, and population considerations that influence how additive genetic variance is estimated from genome-wide data.
Genome-Wide Association Study (GWAS)
The foundational discovery method that scans millions of single nucleotide polymorphisms across the genome to identify genotype-phenotype associations. GWAS summary statistics—including effect sizes, standard errors, and p-values for each variant—serve as the primary input for estimating SNP heritability via methods like LD Score Regression. A well-powered GWAS with adequate sample size is essential for producing reliable heritability estimates.
Linkage Disequilibrium (LD) Score Regression
A technique that leverages the correlation structure between genetic variants to estimate SNP heritability from GWAS summary statistics alone, without requiring individual-level data. LD Score Regression partitions the inflation in test statistics into polygenic signal versus population stratification confounding. Key outputs include the genomic inflation factor and estimates of heritability attributable to all measured SNPs.
Population Stratification
Systematic differences in allele frequencies and disease prevalence between subpopulations due to ancestry, which can inflate SNP heritability estimates if not properly corrected. Methods like Principal Component Analysis (PCA) model continuous axes of genetic ancestry variation and are routinely included as covariates in GWAS to mitigate this confounding. Residual stratification remains a concern in cross-ancestry analyses.
Genetic Architecture
The comprehensive characterization of the number, frequency, and effect size distribution of causal variants underlying a complex trait. Genetic architecture directly determines SNP heritability: traits influenced by many common variants of small effect yield different estimation challenges than those shaped by rare variants of large effect. Understanding this architecture informs the choice between methods like LDpred2 and PRS-CS for downstream prediction.
Variance Explained (R²)
The proportion of phenotypic variance in a target dataset accounted for by all measured SNPs, quantifying the model's overall predictive power. In SNP heritability contexts, R² is estimated on the liability scale for binary disease traits using the liability threshold model, which assumes a continuous, unobserved liability distribution underlying case-control status. This transformation is critical for comparing heritability estimates across traits with different population prevalences.
Cross-Ancestry Transferability
SNP heritability estimates derived from European-ancestry cohorts often fail to replicate in diverse global populations due to differences in LD patterns, allele frequencies, and gene-environment interactions. Cross-ancestry heritability analysis requires GWAS from multiple populations and methods that account for heterogeneous genetic architectures. Poor transferability highlights the urgent need for inclusive biobank recruitment to ensure equitable polygenic prediction.

About the author
Prasad Kumkar
CEO & MD, Inference Systems
Prasad Kumkar is the CEO & MD of Inference Systems and writes about AI systems architecture, LLM infrastructure, model serving, evaluation, and production deployment. Over 5+ years, he has worked across computer vision models, L5 autonomous vehicle systems, and LLM research, with a focus on taking complex AI ideas into real-world engineering systems.
His work and writing cover AI systems, large language models, AI agents, multimodal systems, autonomous systems, inference optimization, RAG, evaluation, and production AI engineering.
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