mixtool | mixtool is a helper for easily working with jsonnet mixins | Game Engine library
kandi X-RAY | mixtool Summary
kandi X-RAY | mixtool Summary
NOTE: This project is alpha stage. Flags, configuration, behavior and design may change significantly in following releases. The mixtool is a helper for easily working with jsonnet mixins.
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Top functions reviewed by kandi - BETA
- installAction handles the install action
- generateCommand defines the subcommands .
- InstallCommand installs a jb file into a directory
- lintGrafanaDashboards examines dashboards .
- provision implements ruleProvisioner
- listAction handles mixins .
- generateMixin generates a mixin
- generateDashboards generates a list of dashboards .
- generateAction builds a cli . ActionFunc
- lintCommand defines the cli coverage command .
mixtool Key Features
mixtool Examples and Code Snippets
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QUESTION
I would like to visualize a mixture of univariate normal distributions fitted by the EMCluster R package. I would like to get a set of Gaussian curves plotted for each group separately onto a histogram of my data like this:
However, there does not seem to be any plotting function in EMCluster doing that, and the EMCluster help files do not cover this topic. I am aware of other R packages having this functionality (e.g., mixtools or mclust), but these do not do the fitting job right unlike EMCluster, which as the only one fits the distribution correctly.
This is is the code used to fit the model:
...ANSWER
Answered 2021-Jul-09 at 17:02This is pretty straightforward. There's a little bit of calculation involved in getting the heights of the curves to line up reasonably, but otherwise it's pretty basic. First plot a histogram. If you want a box around it, like your example, do that. Then you'll need to call lines()
6 times to plot the 6 normals. In R, lines are just a sequence of interpolated points—(x,y) coordinates—so make a sufficiently fine-grained set of x coordinates, then compute the normal density for each component using dnorm()
and the fitted parameters. You'll need to multiply those y-values by the appropriate proportion and a height adjustment factor to get the heights of the curves right. It turns out that the highest bin in your histogram is 82, which is approximately the peak of your third component, but since that represents only 30%, you need to rescale the adjustment factor by that. You may want to choose your own colors. Consider:
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