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https://github.com/juliaimages/histogramthresholding.jl

A Julia package for determining thresholds by analyzing one-dimensional histograms
https://github.com/juliaimages/histogramthresholding.jl

balanced-threshold entropy-threshold imageprocessing intermodes-threshold minimum-error-threshold otsu-threshold unimodal-threshold yen-threshold

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A Julia package for determining thresholds by analyzing one-dimensional histograms

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# HistogramThresholding.jl

[![][action-img]][action-url]
[![][pkgeval-img]][pkgeval-url]
[![][codecov-img]][codecov-url]
[![][docs-stable-img]][docs-stable-url]
[![][docs-dev-img]][docs-dev-url]

A Julia package for analyzing a one-dimensional histogram and automatically choosing a threshold which partitions the histogram into two parts.

A full list of algorithms can be found in the [documentation](https://juliaimages.github.io/HistogramThresholding.jl/stable). The algorithms were devised in the context of image processing applications but could prove useful in a variety of scenarios.

The general usage pattern is:
```julia
t = find_threshold(histogram::AbstractArray, edges::AbstractRange, algorithm::AbstractThresholdAlgorithm)
```
where `length(histogram)` must match `length(edges)`. You can use the `build_histogram` function to construct the histogram.

Alternatively, you can supply an image and the histogram is built implicitly:
```julia
t = find_threshold(img, algorithm::AbstractThresholdAlgorithm)
```

## Example
Suppose one wants to binarize an image. Binarization requires choosing a grey level (a threshold `t`) such that all pixel intensities below that threshold are set to black and all intensities equal or above the threshold are set to white. One can attempt to choose a reasonable threshold automatically by analyzing the distribution of intensities in the image.

```julia
using HistogramThresholding
using TestImages # For the moonsurface image.

img = testimage("moonsurface")
edges, counts = build_histogram(img,256)
#=
The `counts` array stores at index 0 the frequencies that were below the
first bin edge. Since we are seeking a threshold over the interval
partitioned by `edges` we need to discard the first bin in `counts`
so that the dimensions of `edges` and `counts` match.
=#
t = find_threshold(counts[1:end], edges, UnimodalRosin())

# The threshold `t` can now be used to determine which intensities should be
# set to 0 (black), and which intensities should be set to 1 (white).
```

[pkgeval-img]: https://juliaci.github.io/NanosoldierReports/pkgeval_badges/H/HistogramThresholding.svg
[pkgeval-url]: https://juliaci.github.io/NanosoldierReports/pkgeval_badges/report.html
[action-img]: https://github.com/juliaimages/HistogramThresholding.jl/workflows/CI/badge.svg
[action-url]: https://github.com/juliaimages/HistogramThresholding.jl/actions
[codecov-img]: https://codecov.io/gh/juliaimages/HistogramThresholding.jl/branch/master/graph/badge.svg
[codecov-url]: https://codecov.io/gh/juliaimages/HistogramThresholding.jl
[docs-stable-img]: https://img.shields.io/badge/docs-stable-blue.svg
[docs-stable-url]: https://juliaimages.github.io/HistogramThresholding.jl/stable
[docs-dev-img]: https://img.shields.io/badge/docs-dev-blue.svg
[docs-dev-url]: https://juliaimages.github.io/HistogramThresholding.jl/dev