Also pseudo degrees of freedom are returned which are equal to a number of hyperrectangles minus number of free parameters of the normal mixture. For a $K$-component mixture of dimension $p$, the number of free parameters is computed as $$q = K-1 + K\cdot p + K\cdot p(p+1)/2$$ Note that computation of $q$ does not take into account the positive (semi-)definiteness restriction on covariance matrices.
WARNING: There is no statistical theory developed that would guarantee that computed chi-squared like statistics follows a chi-squared distribution with computed pseudo degrees of freedom under the null hypothesis that the distribution that generated the data is a normal mixture. This function serves purely for descriptive purposes!
NMixPseudoGOF(x, ...)## S3 method for class 'default':
NMixPseudoGOF(x, scale, w, mu, Sigma, breaks, nbreaks=10, digits=3, \dots)
## S3 method for class 'NMixMCMC':
NMixPseudoGOF(x, y, breaks, nbreaks=10, digits=3, \dots)
y below) for
    NMixPseudoGOF.default function.    An object of class NMixMCMC for
    NMixPseudoGOF.NMixMCMC function.
shift and the
    scale. If not given, shift is equal to zero and scale is
    equal to one.mu has
    $K$ rows and $p$ columns, where $K$ denotes the number
    of mixture components and $p$ is dimension of the mixture
    distribution.breaks is
    not given to determine sensible break values.NMixMCMC.