metabolite-phenotype-association-partial-correlation
License: restricted — no clear open-source license detected for the underlying tool; verify licensing before commercial use or redistribution.
Summary
Compute partial Spearman correlations between metabolic features and a phenotype of interest while simultaneously adjusting for epidemiological confounders (age, gender, disease status). This generates metabolome-wide association estimates, raw p-values, and multiple-testing corrected p-values suitable for hypothesis testing in metabolomic cohorts.
When to use
You have a SummarizedExperiment object containing NMR or MS metabolomic data with aligned phenotype information (BMI, disease status, age, gender), and you need to identify metabolites associated with a continuous or categorical outcome while controlling for known confounders that might distort the observed associations.
When NOT to use
- You have already computed univariate metabolite associations without confounder adjustment; partial correlation adds computational cost when confounding is negligible.
- Your phenotype data is missing confounder values for a large fraction of samples; partial correlation requires complete cases for all variables.
- Your outcome is binary and sample counts are extremely imbalanced; generalized linear models (logistic regression) may be more appropriate than Spearman correlation.
Inputs
- SummarizedExperiment object with metabolomic data (rows=metabolic features, columns=samples)
- Phenotype data frame with outcome variable and confounder columns (age, gender, disease status)
- Cross-validation filter metadata (CV assignments)
Outputs
- MWAS_BMI matrix: 3-column data frame with metabolite identifiers (ppm) as row names
- Column 1: r (Spearman partial correlation coefficient)
- Column 2: p (raw p-value from partial correlation test)
- Column 3: pFDR (Benjamini-Hochberg corrected p-value)
How to apply
Load the cross-validated metabolomic SummarizedExperiment object and ensure the phenotype slot contains the outcome variable (e.g., BMI) and all confounders (age, gender, T2D status). Apply the MWAS_stats function from MWASTools with disease_id set to your outcome, specify confounders as a list, and set correlation method to 'Spearman'. The function computes partial correlations for each metabolite against the outcome, adjusting for confounders simultaneously, then calculates raw p-values from the partial correlation test statistics. Apply Benjamini-Hochberg correction to generate false discovery rate–adjusted p-values (pFDR). Assemble results into a three-column matrix with metabolite identifiers (ppm values) as row names and columns for correlation coefficient (r), raw p-value (p), and BH-corrected p-value (pFDR).
Related tools
- MWASTools (R package providing MWAS_stats function to compute partial correlations and p-values with confounder adjustment) — github.com/AndreaRMICL/MWASTools
- R (Statistical computing environment; required version ≥3.3)
- Bioconductor (Infrastructure for SummarizedExperiment object classes and statistical methods)
Examples
MWAS_stats(metabo_SE, disease_id='BMI', confounder=c('Age','Gender','T2D'), corr_method='Spearman')
Evaluation signals
- Output matrix has exactly 3 columns (r, p, pFDR) with row names matching metabolite identifiers from input SummarizedExperiment
- Raw p-values are uniformly distributed on [0,1] under null hypothesis; pFDR values are ≥ corresponding raw p-values
- Number of rows equals number of metabolic features in input; no metabolites are dropped unless filtered by prior QC
- pFDR values satisfy monotonicity: features ranked by raw p-value also rank identically by pFDR
- Partial correlation coefficients r lie in [-1, 1] range; magnitude should reflect biological signal after confounder removal
Limitations
- Assumes linearity of relationships between metabolites, outcome, and confounders; non-linear associations may be missed.
- Spearman correlation is non-parametric but less efficient than Pearson if data are jointly normal; choose based on NMR spectral preprocessing and normality assessment.
- Multiple testing correction (Benjamini-Hochberg) controls false discovery rate but not family-wise error; at FDR threshold α=0.05 expect ~5% of significant findings to be false positives.
- Requires complete case deletion if confounders are missing; large amounts of missing confounder data may substantially reduce effective sample size.
- Confounder specification is user-determined; omitting true confounders or including colliders can bias estimates or inflate type I error.
Evidence
- [other] metabolite-phenotype-association-partial-correlation via partial Spearman correlations: "Reproduce the BMI metabolome-wide association matrix (MWAS_BMI) via partial Spearman correlations"
- [intro] confounder adjustment in MWAS: "a major limitation of these multivariate models from the epidemiological perspective is that they do not properly account for cofounding factors (e.g. age, gender), which might distort the observed"
- [intro] partial correlation and GLM methods: "metabolite-phenotype association models (partial correlations, generalized linear models) adjusted for epidemiological confounders"
- [intro] MWASTools MWAS_stats function: "we present a package to perform MWAS using univariate hypothesis testing with efficient handling of epidemiological confounders"
- [other] output format: r, p, pFDR columns: "MWAS_BMI is a 3-column matrix containing metabolic features (ppm values) in rows with columns for estimates (r coefficients), raw p-values, and BH-corrected p-values (pFDR)"
- [other] Benjamini-Hochberg multiple testing correction: "Apply Benjamini-Hochberg correction to generate adjusted p-values (pFDR)"
1---2name: metabolite-phenotype-association-partial-correlation-23description: Use when you have a SummarizedExperiment object containing NMR or MS metabolomic data with aligned phenotype information (BMI, disease status, age, gender), and you need to identify metabolites associated with a continuous or categorical outcome while controlling for known confounders that might.4license: CC-BY-4.05---67# metabolite-phenotype-association-partial-correlation89> **License: restricted** — no clear open-source license detected for the underlying tool; verify licensing before commercial use or redistribution. <!-- asb-license-banner -->10## Summary1112Compute partial Spearman correlations between metabolic features and a phenotype of interest while simultaneously adjusting for epidemiological confounders (age, gender, disease status). This generates metabolome-wide association estimates, raw p-values, and multiple-testing corrected p-values suitable for hypothesis testing in metabolomic cohorts.1314## When to use1516You have a SummarizedExperiment object containing NMR or MS metabolomic data with aligned phenotype information (BMI, disease status, age, gender), and you need to identify metabolites associated with a continuous or categorical outcome while controlling for known confounders that might distort the observed associations.1718## When NOT to use1920- You have already computed univariate metabolite associations without confounder adjustment; partial correlation adds computational cost when confounding is negligible.21- Your phenotype data is missing confounder values for a large fraction of samples; partial correlation requires complete cases for all variables.22- Your outcome is binary and sample counts are extremely imbalanced; generalized linear models (logistic regression) may be more appropriate than Spearman correlation.2324## Inputs2526- SummarizedExperiment object with metabolomic data (rows=metabolic features, columns=samples)27- Phenotype data frame with outcome variable and confounder columns (age, gender, disease status)28- Cross-validation filter metadata (CV assignments)2930## Outputs3132- MWAS_BMI matrix: 3-column data frame with metabolite identifiers (ppm) as row names33- Column 1: r (Spearman partial correlation coefficient)34- Column 2: p (raw p-value from partial correlation test)35- Column 3: pFDR (Benjamini-Hochberg corrected p-value)3637## How to apply3839Load the cross-validated metabolomic SummarizedExperiment object and ensure the phenotype slot contains the outcome variable (e.g., BMI) and all confounders (age, gender, T2D status). Apply the MWAS_stats function from MWASTools with disease_id set to your outcome, specify confounders as a list, and set correlation method to 'Spearman'. The function computes partial correlations for each metabolite against the outcome, adjusting for confounders simultaneously, then calculates raw p-values from the partial correlation test statistics. Apply Benjamini-Hochberg correction to generate false discovery rate–adjusted p-values (pFDR). Assemble results into a three-column matrix with metabolite identifiers (ppm values) as row names and columns for correlation coefficient (r), raw p-value (p), and BH-corrected p-value (pFDR).4041## Related tools4243- **MWASTools** (R package providing MWAS_stats function to compute partial correlations and p-values with confounder adjustment) — github.com/AndreaRMICL/MWASTools44- **R** (Statistical computing environment; required version ≥3.3)45- **Bioconductor** (Infrastructure for SummarizedExperiment object classes and statistical methods)4647## Examples4849```50MWAS_stats(metabo_SE, disease_id='BMI', confounder=c('Age','Gender','T2D'), corr_method='Spearman')51```5253## Evaluation signals5455- Output matrix has exactly 3 columns (r, p, pFDR) with row names matching metabolite identifiers from input SummarizedExperiment56- Raw p-values are uniformly distributed on [0,1] under null hypothesis; pFDR values are ≥ corresponding raw p-values57- Number of rows equals number of metabolic features in input; no metabolites are dropped unless filtered by prior QC58- pFDR values satisfy monotonicity: features ranked by raw p-value also rank identically by pFDR59- Partial correlation coefficients r lie in [-1, 1] range; magnitude should reflect biological signal after confounder removal6061## Limitations6263- Assumes linearity of relationships between metabolites, outcome, and confounders; non-linear associations may be missed.64- Spearman correlation is non-parametric but less efficient than Pearson if data are jointly normal; choose based on NMR spectral preprocessing and normality assessment.65- Multiple testing correction (Benjamini-Hochberg) controls false discovery rate but not family-wise error; at FDR threshold α=0.05 expect ~5% of significant findings to be false positives.66- Requires complete case deletion if confounders are missing; large amounts of missing confounder data may substantially reduce effective sample size.67- Confounder specification is user-determined; omitting true confounders or including colliders can bias estimates or inflate type I error.6869## Evidence7071- [other] metabolite-phenotype-association-partial-correlation via partial Spearman correlations: "Reproduce the BMI metabolome-wide association matrix (MWAS_BMI) via partial Spearman correlations"72- [intro] confounder adjustment in MWAS: "a major limitation of these multivariate models from the epidemiological perspective is that they do not properly account for cofounding factors (e.g. age, gender), which might distort the observed"73- [intro] partial correlation and GLM methods: "metabolite-phenotype association models (partial correlations, generalized linear models) adjusted for epidemiological confounders"74- [intro] MWASTools MWAS_stats function: "we present a package to perform MWAS using univariate hypothesis testing with efficient handling of epidemiological confounders"75- [other] output format: r, p, pFDR columns: "MWAS_BMI is a 3-column matrix containing metabolic features (ppm values) in rows with columns for estimates (r coefficients), raw p-values, and BH-corrected p-values (pFDR)"76- [other] Benjamini-Hochberg multiple testing correction: "Apply Benjamini-Hochberg correction to generate adjusted p-values (pFDR)"