Confirmation of the Euclidean nature of a distance matrix by the Gower's theorem. IsEuclid is used in summary.dist.
Usage
IsEuclid(distmat, plot = FALSE, print = FALSE, tol = 1e-07)
Value
returns a logical value indicating if all the eigenvalues are positive or equal to zero
Arguments
distmat
an object of class 'dist'
plot
a logical value indicating whether the eigenvalues bar plot of the matrix of the term \(-\frac{1}{2} {d_{ij}^2}\) centred by rows and columns should be diplayed
print
a logical value indicating whether the eigenvalues of the matrix of the term \(-\frac{1}{2} {d_{ij}^2}\) centred by rows and columns should be printed
tol
a tolerance threshold : an eigenvalue is considered positive if it is larger than -tol*lambda1 where lambda1 is the largest eigenvalue.