Description Usage Arguments Value References See Also Examples
MT generates a unit space for the Mahalanobis-Taguchi (MT) method. In
general_MT, the inversed correlation matrix is used for A and
the data are normalized based on unit_space_data.
| 1 | 
| unit_space_data | Matrix with n rows (samples) and p columns (variables). Data to generate the unit space. All data should be continuous values and should not have missing values. | 
| includes_transformed_data | If  | 
| ... | Passed to  | 
MT returns an object of S3 class "MT". An object
of class "MT" is a list containing the following components:
| A | p x p (q x q) matrix. Inversed correlation matrix of
 | 
| calc_A | 
 | 
| transforms_data | Function to be generated from
 | 
| distance | Vector with length n. Distances from the unit space to each sample. | 
| n | The number of samples. | 
| q | The number of variables after the data transformation. q is equal to p. | 
| x | If  | 
Taguchi, G. (1995). Pattern Recognition and Quality Engineering (1). Journal of Quality Engineering Society, 3(2), 2-5. (In Japanese)
Taguchi, G., Wu, Y., & Chodhury, S. (2000). Mahalanobis-Taguchi System. McGraw-Hill Professional.
Taguchi, G., & Jugulum, R. (2002). The Mahalanobis-Taguchi strategy: A pattern technology system. John Wiley & Sons.
Woodall, W. H., Koudelik, R., Tsui, K. L., Kim, S. B., Stoumbos, Z. G., & Carvounis, C. P. (2003). A review and analysis of the Mahalanobis-Taguchi system. Technometrics, 45(1), 1-15.
solve, general_MT,
generates_normalization_function, and
diagnosis.MT
| 1 2 3 4 5 6 7 8 9 10 11 12 | # 40 data for versicolor in the iris dataset
iris_versicolor <- iris[61:100, -5]
unit_space_MT <- MT(unit_space_data = iris_versicolor,
                    includes_transformed_data = TRUE)
# The following tol is a parameter passed to solve function.
unit_space_MT <- MT(unit_space_data = iris_versicolor,
                    includes_transformed_data = TRUE,
                    tol = 1e-9)
(unit_space_MT$distance)
 | 
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