Using pdf to find threshold

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FsC
FsC el 21 de En. de 2023
Respondida: Image Analyst el 22 de En. de 2023
Hello,
I am trying to determine a threshold for data that is p>0.05. The data is very positively skewed but I am unsure how to use or interpret the pdf() function to determine a threshold value. I want apply a 'Rayleigh'distribution but how do you choose the values for the input parameter B? I read the documentation but it does not give detailed explanation on how to choose these parameters. I've numeric matrix of example data. This is my code so far:
load('sample')
pd = fitdist(sample,'Rayleigh')
pd =
RayleighDistribution Rayleigh distribution B = 0.0844953 [0.0830468, 0.0859955]
x_values = 0:.01:.5;
y = pdf(pd,x_values);
plot(x_values,y)
But the next step is finding the threshold value which I am unsure how to do.
Thank you for your help!
  1 comentario
Torsten
Torsten el 22 de En. de 2023
I am trying to determine a threshold for data that is p>0.05.
Could you explain in more detail what you mean here ?

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Respuesta aceptada

Jeff Miller
Jeff Miller el 22 de En. de 2023
I'm not entirely sure what you mean by "threshold", but maybe you are trying to identify the middle 95% of the distribution? If that is the case, then
>> icdf(pd,0.025)
ans =
0.019013
>> icdf(pd,0.975)
ans =
0.22951
tells you that scores less than 0.019013 are in the bottom 2.5% and scores greater than 0.22951 are in the top 2.5%, so the middle 95% is the range in between there. Alternatively, if you just want the bottom 95% then you would use
>> icdf(pd,0.95)
ans =
0.20682
the "icdf" function returns the value X of the distribution such that the indicated proportion is less than X.
hth,
  1 comentario
FsC
FsC el 22 de En. de 2023
Yes, that works perfectly! Thank you!

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Image Analyst
Image Analyst el 22 de En. de 2023
For skewed distributions such as that, the triangle method works well. Function is attached.

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R2021b

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