Description Usage Arguments Value Examples
Compute principal component(s) of the input data. Each feature from the input will be mean-centered (but not scaled) before the SVD computation takes place.
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x |
The input matrix or dataframe. Each data point should be a row and should consist of numeric values only. |
n_components |
Number of principal component(s) to keep. Default: min(nrow(x), ncol(x)). |
eig_algo |
Eigen decomposition algorithm to be applied to the covariance matrix. Valid choices are "dq" (divid-and-conquer method for symmetric matrices) and "jacobi" (the Jacobi method for symmetric matrices). Default: "dq". |
tol |
Tolerance for singular values computed by the Jacobi method. Default: 1e-7. |
n_iters |
Maximum number of iterations for the Jacobi method. Default: 15. |
whiten |
If TRUE, then de-correlate all components, making each component have unit variance and removing multi-collinearity. Default: FALSE. |
transform_input |
If TRUE, then compute an approximate representation of the input data. Default: TRUE. |
cuml_log_level |
Log level within cuML library functions. Must be one of "off", "critical", "error", "warn", "info", "debug", "trace". Default: off. |
A PCA model object with the following attributes:
- "components": a matrix of n_components
rows containing the top
principal components.
- "explained_variance": amount of variance within the input data explained
by each component.
- "explained_variance_ratio": fraction of variance within the input data
explained by each component.
- "singular_values": singular values (non-negative) corresponding to the
top principal components.
- "mean": the column wise mean of x
which was used to mean-center
x
first.
- "transformed_data": (only present if "transform_input" is set to TRUE)
an approximate representation of input data based on principal
components.
- "pca_params": opaque pointer to PCA parameters which will be used for
performing inverse transforms.
The model object can be used as input to the inverse_transform() function to map a representation based on principal components back to the original feature space.
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