"L2ScaleFamily".
L2ScaleFamily(scale = 1, loc = 0, name, centraldistribution = Norm(), locscalename = c("loc", "scale"), modParam, LogDeriv, L2derivDistr.0, FisherInfo.0, distrSymm, L2derivSymm, L2derivDistrSymm, trafo, .returnClsName = NULL)"AbscontDistribution":
central distribution; we assume from the beginning, that centraldistribution
is symmetric about $0$ locscalename is either unnamed, then order must
be c(scale,loc), or named, then names must be "loc" and
"scale"."param") to the distribution space
(represented by "distribution"). x: the negative logarithmic
derivative of the density of the central distribution; if missing, it is
determined numerically using numeric differentiation. "UnivariateDistribution":
distribution of the L2derivative at the central distribution "PosSemDefSymmMatrix":
Fisher information of the model at the "standard" parameter value"DistributionSymmetry":
symmetry of distribution. "FunSymmList":
symmetry of the maps contained in L2deriv "DistrSymmList":
symmetry of the distributions contained in L2derivDistr param: transformation of the parameter NULL whereupon the return class will be
L2ScaleFamily; but, internally, this generating function is also
used to produce objects of class NormScaleFamily, ExpScaleFamily,
and LnormScaleFamily."L2ScaleFamily"name is missing, the default
L2 scale family is used.
The function modParam is optional. If it is missing, it is
constructed from centraldistribution using the scale structure
of the model.
Slot param is filled accordingly with the argument
trafo passed to L2ScaleFamily.
In case L2derivDistr.0 is missing, L2derivDistr is computed
via imageDistr, else L2derivDistr is assigned
L2derivDistr.0, coerced to "UnivariateDistributionList".
In case FisherInfo.0 is missing, Fisher information is computed
from L2deriv using E.
If distrSymm is missing, it is set to symmetry about loc.
If L2derivSymm is missing, it is set to no symmetry, and
if L2derivDistrSymm is missing, it is set to no symmetry.
Kohl, M. (2005) Numerical Contributions to the Asymptotic Theory of Robustness. Bayreuth: Dissertation.
L2ScaleFamily-classF1 <- L2ScaleFamily()
plot(F1)
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