On third order rotatability
Copyright policy )On third order rotatability
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- Universität Augsburg Germany
- University of Wisconsin–Madison United States
- University of Wisconsin System United States
- University of Nairobi Kenya
- Augsburg College United States
ddc:510, finite matrix groups, permutation groups, Kronecker power representation, tensor representations of classical matrix groups, bi-axial rotations, response surface designs, Article, invariant subspaces of symmetric matrices, third order rotatability, 510.mathematics, moment matrices, orthogonal groups, Foundations and philosophical topics in statistics, information surfaces, Design of statistical experiments, general Moore-Penrose inverse
ddc:510, finite matrix groups, permutation groups, Kronecker power representation, tensor representations of classical matrix groups, bi-axial rotations, response surface designs, Article, invariant subspaces of symmetric matrices, third order rotatability, 510.mathematics, moment matrices, orthogonal groups, Foundations and philosophical topics in statistics, information surfaces, Design of statistical experiments, general Moore-Penrose inverse
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