Tidy a gt_dapc
object
tidy.gt_dapc.Rd
This summarizes information about the components of a gt_dapc
from the
tidypopgen
package. The parameter matrix
determines which element is
returned.
Usage
# S3 method for class 'gt_dapc'
tidy(x, matrix = "eigenvalues", ...)
Arguments
- x
A
gt_dapc
object (as returned bygt_dapc()
).- matrix
Character specifying which component of the DAPC should be tidied.
"samples"
,"scores"
, or"x"
: returns information about the map from the original space into the least discriminant axes."v"
,"rotation"
,"loadings"
or"variables"
: returns information about the map from discriminant axes space back into the original space (i.e. the genotype frequencies). Note that this are different from the loadings linking to the PCA scores (which are available in the element $loadings of the dapc object)."d"
,"eigenvalues"
or"lds"
: returns information about the eigenvalues.
- ...
Not used. Needed to match generic signature only.
Value
A tibble::tibble with columns depending on the component of DAPC being tidied.
If "scores"
each row in the
tidied output corresponds to the original data in PCA space. The columns
are:
row
ID of the original observation (i.e. rowname from original data).
LD
Integer indicating a principal component.
value
The score of the observation for that particular principal component. That is, the location of the observation in PCA space.
If matrix
is "loadings"
, each
row in the tidied output corresponds to information about the principle
components in the original space. The columns are:
row
The variable labels (colnames) of the data set on which PCA was performed.
LD
An integer vector indicating the principal component.
value
The value of the eigenvector (axis score) on the indicated principal component.
If "eigenvalues"
, the columns are:
LD
An integer vector indicating the discriminant axis.
std.dev
Standard deviation (i.e. sqrt(eig/(n-1))) explained by this DA (for compatibility with
prcomp
.cumulative
Cumulative variation explained by principal components up to this component (note that this is NOT phrased as a percentage of total variance, since many methods only estimate a truncated SVD.