| bio | website | enigmaportal.com |
|---|---|---|
| location | United States | |
| age | 27 | |
| visits | member for | 2 years, 5 months |
| seen | May 8 at 4:38 | |
| stats | profile views | 139 |
Just a plain old simple guy :)
|
1d |
awarded | Taxonomist |
|
May 7 |
revised |
Fitting mixture distributions and computing goodness-of-fit? added 394 characters in body |
|
May 7 |
comment |
Fitting mixture distributions and computing goodness-of-fit? @rbatt: +1 Yes. I am interested in learning more about this topic from a practical perspective and thought this really is a very different topic so I'm posting it as a new question. I am doing some reading but due to my lack of experience, I don't want to use these techniques incorrectly. :) I'll add a cross-reference to the previous question. Thanks for pointing it out. |
|
May 7 |
asked | Fitting mixture distributions and computing goodness-of-fit? |
|
May 7 |
comment |
What distribution does my data follow? My bad! You are right. They both indeed show the four peaks. Thank you once again for your time. |
|
May 7 |
comment |
What distribution does my data follow? @Glen_b: Sorry. Maybe I am going off-track here. I saw something here: stats.stackexchange.com/questions/28873/… Also, what apparently seemed like a peak using the Box Cox transformation no longer appears in logspline. Or am I to think that these transformations may find mutually exclusive peaks? I plotted the logspline but cannot figure out how to obtain the x and y values from the object to examine this in detail. |
|
May 7 |
comment |
What distribution does my data follow? @Glen_b: Great! The logspline seems very interesting and pin points these times in a much clearer way than the fourth root transformation. I'll examine these in more detail. I was using rebmix like this:REBMIX(Dataset = list(duration=t), Preprocessing = c("histogram", "Parzen window"), cmax=4, Criterion = c("AIC", "BIC"), Variables="continuous", pdf="lognormal", K=7:20, b=0) I am assuming I need now write a function to compute the KS value to understand the fit of this mixture? |
|
May 6 |
comment |
What distribution does my data follow? @rbatt: Definitely! In the mean time, I hope you won't mind me bugging you a bit more: how does one do this today? That is, attempting to fit multiple distributions? Is there a way to formally split the dataset and say that, this set belongs to the first distribution and this set belongs to the second? Can you show me an example of how this analysis is done? |
|
May 6 |
comment |
What distribution does my data follow? @rbatt: +1 Thank you. Is there an R library that I can leverage to do this or should this analysis be fairly hand-driven? |
|
May 6 |
comment |
What distribution does my data follow? @Glen_b: Great! Thank you very much. I will read the references you provided. |
|
May 6 |
comment |
What distribution does my data follow? +1 Thank you for the reference and I apologize for the usage. I did not mean to disrespect anyone. The library I was using fitdistrplus called it a Cullen-Frey graph and I continued using it. |
|
May 6 |
comment |
What distribution does my data follow? Forgot to accept this as the answer. I learnt a lot from your post. Thank you once again. My previous question still holds though: I'd really appreciate if you can suggest some book/reference that I can use to learn this "detective" work :) |
|
May 6 |
accepted | What distribution does my data follow? |
|
May 6 |
comment |
What distribution does my data follow? +1 This is a gold mine of information of me. I am trying to digest everything you have written and so far this has taught me how to actually approach this type of problems. What is the point of the stronger transformation? May I ask how you came up with that? Is that with experience or is there a more formal way of choosing such a non-conventional transformation? Please pardon my ignorance if this is common wisdom in the stats community. But I would be thankful if you could point me to a good reference to learn this kind of "detective" work which feels awesome to me. |
|
May 6 |
comment |
What distribution does my data follow? @Glen_b: Great! Thank you for your time. |
|
May 6 |
comment |
What distribution does my data follow? Also, updated my question with the data I'm using at the end in case it helps. |
|
May 6 |
comment |
What distribution does my data follow? @Glen_b: Thank you. I just included a qqplot for lognormal as well but even this does not seem to be a good fit. Is there anything else you recommend that I try out? I included my data in the question. |
|
May 6 |
comment |
What distribution does my data follow? And one more for the lognormal distribution. Do you recommend any pre-processing that I should do with the data? Or is there a better way to estimate the best-fit? I'm still wondering how I can utilize the Cullen/Frey graph in my context. |
|
May 6 |
revised |
What distribution does my data follow? added 133 characters in body |
|
May 6 |
comment |
What distribution does my data follow? Just updated my question with a qqPlot from the car package. |