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Centering of size factors at unity ensures that division by size factors yields values on the same scale as the raw counts. This is important for the interpretation of the normalized values, as well as comaprisons between features normalized with different size factors (e.g., spike-ins).

Usage

estimateSizeFactors(object, ...)

# S4 method for SummarizedExperiment
estimateSizeFactors(
  object,
  assay = 1L,
  type = c("mean-ratio", "geometric-mean-ratio", "log-geometric-mean-ratio"),
  center = 1L
)

Arguments

object

Object.

assay

vector(1). Assay name or index position.

type

character(1). Type of method for estimation.

libSize <- colSums(counts(object))

"mean-ratio":

libSize / mean(libSize)

"geometric-mean-ratio":

libSize / geometricMean(libSize)

"log-geometric-mean-ratio":

log(libSize) / geometricMean(log(libSize))

center

numeric(1). If non-zero, scales all size factors so that the average size factor across cells is equal to the value defined. Set to 0 to disable centering.

...

Additional arguments.

Value

Modified object. Use sizeFactors() to access the computed size factor numeric.

Details

The estimated size factors computed by this function can be accessed using the accessor function sizeFactors(). Alternative library size estimators can also be supplied using the assignment function sizeFactors<-().

Note

Updated 2023-10-04.

See also

DESeq2:

  • DESeq2::estimateSizeFactors().

  • DESeq2::estimateSizeFactorsForMatrix().

scuttle (now inherited in scater):

monocle3:

  • monocle3::estimate_size_factors().

  • monocle3:::estimate_sf_sparse().

Examples

data(RangedSummarizedExperiment, package = "AcidTest")

## SummarizedExperiment ====
object <- RangedSummarizedExperiment
object <- estimateSizeFactors(object)
#> → Calculating library size factors using "mean-ratio" method defined in `type`.
#> → Centering size factors at 1.
sizeFactors(object)
#>  sample01  sample02  sample03  sample04  sample05  sample06  sample07  sample08 
#> 0.8884556 0.8875975 0.8836681 0.9034507 0.9048508 0.9085092 1.1208786 1.0951793 
#>  sample09  sample10  sample11  sample12 
#> 1.0824877 1.1253500 1.0873205 1.1122520