Unexplained error using fitdist with Stable distro - help?
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I am receiving an unusual error that I can't decode when using fitdist with the 'Stable' distribution option. I've tried troubleshooting by using different datasets and different distributions; the Normal works on the same data. I've used fitdist for stable distributions many times, though not with this release and not in the past 6 months. I've never encountered this error / difficulty before.
The error is:
"Unrecognized function or variable 'getIpOptions'.
Error in fmincon (line 832)
options = getIpOptions(options,sizes.nVar,mEq,flags.constr,defaultopt,10,0.01);
Error in prob.StableDistribution>stablefit (line 1318)
[parmhat,~,err,output] = fmincon(@(params)stable_nloglf(x,params),phi0, ...
Error in prob.StableDistribution.fit (line 211)
params = stablefit(x,0.05,opt);
Error in fitdist>localfit (line 245)
pd = feval(fitter,x,'cens',c,'freq',f,varargin{:});
Error in fitdist (line 192)
pd = localfit(dist,fitter,x,cens,freq,args{:});"
Code that works is:
load hospital;
z = hospital.Weights;
pd = fitdist (z,'Normal');
This generates the error:
pd2 = fitdist(z,'Stable');
Is this a bug in r2020a? I have a copy of Nolan's stablefit toolbox and it fits the same data without throwing an error and with the following result:
>> stablefit(z,1,0)
ans =
2.0000 -0.0214 18.6947 154.0000
1 comentario
Ameer Hamza
el 8 de Abr. de 2020
I am using R2020a and not getting any error.
>> pd2 = fitdist(z,'Stable');
Warning: Maximum likelihood estimate of the shape parameter ALPHA has converged
to a boundary point.
Confidence intervals and standard errors can not be computed reliably.
> In prob.StableDistribution>stablelike (line 1186)
In prob/StableDistribution/fit (line 212)
In fitdist>localfit (line 245)
In fitdist (line 192)
>> pd2
pd2 =
StableDistribution
Stable distribution
alpha = 2 [0, 2]
beta = 0.988294 [-1, 1]
gam = 18.7061 [0, Inf]
delta = 154.031 [-Inf, Inf]
The solution is also pretty close to your solution from stablefit, except for the beta parameter.
Respuesta aceptada
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