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KDE method more sensitive to multimodality



The Next CEO of Stack OverflowDifference between append vs. extend list methods in PythonUnderstanding Python super() with __init__() methodsStatic methods in Python?Does Python have a string 'contains' substring method?KDE fails with two points?How to estimate density function and calculate its peaks?Kernel Density Estimation in PythonPlot curves instead of bar plot using pythonResampling a KDE (Kernel density estimation) in statsmodelsHow to identify the modes in a (multimodal) continuous variable










0















I am using scipy's stats.gaussian_kde() to produce a PDF estimate for a sample of data.



Scipy's docs clearly state:



"The estimation works best for a unimodal distribution; bimodal or multi-modal distributions tend to be oversmoothed."


Is there a method that may be more sensitive to spikes in frequency that does not involve manually setting bandwidth?



My assumption is that, because it is non-parametric, Gaussian KDE does not assume the shape of the distribution-- yet it seems to be forced to assume normality nonetheless.










share|improve this question


























    0















    I am using scipy's stats.gaussian_kde() to produce a PDF estimate for a sample of data.



    Scipy's docs clearly state:



    "The estimation works best for a unimodal distribution; bimodal or multi-modal distributions tend to be oversmoothed."


    Is there a method that may be more sensitive to spikes in frequency that does not involve manually setting bandwidth?



    My assumption is that, because it is non-parametric, Gaussian KDE does not assume the shape of the distribution-- yet it seems to be forced to assume normality nonetheless.










    share|improve this question
























      0












      0








      0








      I am using scipy's stats.gaussian_kde() to produce a PDF estimate for a sample of data.



      Scipy's docs clearly state:



      "The estimation works best for a unimodal distribution; bimodal or multi-modal distributions tend to be oversmoothed."


      Is there a method that may be more sensitive to spikes in frequency that does not involve manually setting bandwidth?



      My assumption is that, because it is non-parametric, Gaussian KDE does not assume the shape of the distribution-- yet it seems to be forced to assume normality nonetheless.










      share|improve this question














      I am using scipy's stats.gaussian_kde() to produce a PDF estimate for a sample of data.



      Scipy's docs clearly state:



      "The estimation works best for a unimodal distribution; bimodal or multi-modal distributions tend to be oversmoothed."


      Is there a method that may be more sensitive to spikes in frequency that does not involve manually setting bandwidth?



      My assumption is that, because it is non-parametric, Gaussian KDE does not assume the shape of the distribution-- yet it seems to be forced to assume normality nonetheless.







      python scipy kernel-density probability-density






      share|improve this question













      share|improve this question











      share|improve this question




      share|improve this question










      asked Mar 21 at 17:04









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