Performs SuSiE regression using sufficient statistics (XtX, Xty, yty, n) instead of individual-level data (X, y).
Usage
susie_ss(
XtX,
Xty,
yty,
n,
L = min(10, ncol(XtX)),
X_colmeans = NA,
y_mean = NA,
maf = NULL,
maf_thresh = 0,
check_input = FALSE,
r_tol = 1e-08,
standardize = TRUE,
scaled_prior_variance = 0.2,
residual_variance = NULL,
prior_weights = NULL,
null_weight = 0,
model_init = NULL,
estimate_residual_variance = TRUE,
estimate_residual_method = c("MoM", "MLE", "Servin_Stephens"),
residual_variance_lowerbound = 0,
residual_variance_upperbound = Inf,
estimate_prior_variance = TRUE,
estimate_prior_method = c("optim", "EM", "simple"),
unmappable_effects = c("none", "inf"),
check_null_threshold = 0,
prior_tol = 1e-09,
max_iter = 100,
tol = 0.001,
convergence_method = c("elbo", "pip"),
coverage = 0.95,
min_abs_corr = 0.5,
n_purity = 100,
verbose = FALSE,
track_fit = FALSE,
check_prior = FALSE,
refine = FALSE,
...
)Arguments
- XtX
A p by p matrix, X'X, with columns of X centered to have mean zero.
- Xty
A p-vector, X'y, with y and columns of X centered to have mean zero.
- yty
A scalar, y'y, with y centered to have mean zero.
- n
The sample size.
- X_colmeans
A p-vector of column means of
X. If bothX_colmeansandy_meanare provided, the intercept is estimated; otherwise, the intercept is NA.- y_mean
A scalar containing the mean of
y. If bothX_colmeansandy_meanare provided, the intercept is estimated; otherwise, the intercept is NA.- maf
A p-vector of minor allele frequencies; to be used along with
maf_threshto filter input summary statistics.- maf_thresh
Variants with MAF smaller than this threshold are not used.
- check_input
If
check_input = TRUE,susie_ssperforms additional checks onXtXandXty. The checks are: (1) check thatXtXis positive semidefinite; (2) check thatXtyis in the space spanned by the non-zero eigenvectors ofXtX.- r_tol
Tolerance level for eigenvalue check of positive semidefinite matrix
XtX.- check_prior
If
check_prior = TRUE, it checks if the estimated prior variance becomes unreasonably large (comparing with 10 * max(abs(z))^2).