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 # window-functions
 
-[![Build Status](https://travis-ci.org/scijs/window-functions.svg?branch=master)](https://travis-ci.org/scijs/window-functions) [![npm version](https://badge.fury.io/js/window-functions.svg)](http://badge.fury.io/js/window-functions)  [![Dependency Status](https://david-dm.org/scijs/window-functions.svg)](https://david-dm.org/scijs/window-functions)
+This module has been renamed [scijs-window-functions](https://www.npmjs.com/package/scijs-window-functions). Please go there instead.
 
-Window functions for digital signal processing
-
-# Introduction
-
-Among other uses, [window functions](http://en.wikipedia.org/wiki/Window_function) help control [spectral leakage](http://en.wikipedia.org/wiki/Spectral_leakage) when doing Fourier Analysis. This collection of window functions is copied directly from Wikipedia. Caveat emptor.
-
-# Example
-
-An example of applying a Hamming window to a signal array:
-
-```javascript
-var wfunc = require('window-functions'),
-    i, N = signal.length;
-
-for(i=0; i<N; i++) {
-  signal[i] *= wfunc.hamming(i,N)
-}
-```
-
-But really, there are lots of cosines and function evaluations in many of these windows, so if you reuse the window, it may be beneficial to precalculate and reuse it.
-
-# Usage
-
-Simply pass the window the sample number and total number of samples to calculate the value of the window function for the given sample.
-
-The plots below are calculated directly from the npm module and plotted with matplotlib to illustrate the spectral leakage. See [the Wikipedia page on window functions](http://en.wikipedia.org/wiki/Window_function) for more details.
-
-### Window Functions
-- [Bartlett-Hann](#bartletthann-i-n-)
-- [Bartlett](#bartlett-i-n-)
-- [Blackman-Harris](#blackmanharris-i-n-)
-- [Blackman-Nuttall](#blackmannuttall-i-n-)
-- [Cosine](#cosine-i-n-)
-- [Exact Blackman](#exactblackman-i-n-)
-- [Flat top](#flattop-i-n-)
-- [Gaussian](#gaussian-i-n-sigma-)
-- [Hamming](#hamming-i-n-)
-- [Hann](#hann-i-n-)
-- [Lanczos](#lanczos-i-n-)
-- [Nuttall](#nuttall-i-n-)
-- [Rectangular](#rectangular-i-n-)
-- [Triangular](#triangular-i-n-)
-- [Tukey](#tukey-i-n-alpha-)
-- [Welch](#welch-i-n-)
-
-
-#### `bartlettHann( i, N )`:
-
-![Bartlett-Hann Window Equation 1](docs/equations/bartlett-hann-1.png)
-
-![Bartlett-Hann Window Equation 2](docs/equations/bartlett-hann-2.png)
-
-![Bartlett-Hann](docs/plots/bartlett-hann.png)
-
-#### `bartlett( i, N )`:
-
-![Bartlett](docs/plots/bartlett.png)
-
-#### `blackman( i, N )`:
-
-![Blackman Window Equation 1](docs/equations/blackman-1.png)
-
-![Blackman Window Equation 2](docs/equations/blackman-2.png)
-
-![Blackman](docs/plots/blackman.png)
-
-#### `blackmanHarris( i, N )`:
-
-![Blackman-Harris Window Equation 1](docs/equations/blackman-harris-1.png)
-
-![Blackman-Harris Window Equation 2](docs/equations/blackman-harris-2.png)
-
-![Blackman-Harris](docs/plots/blackman-harris.png)
-
-#### `blackmanNuttall( i, N )`:
-
-![Blackman-Nuttall Window Equation 1](docs/equations/blackman-nuttall-1.png)
-
-![Blackman-Nuttall Window Equation 2](docs/equations/blackman-nuttall-2.png)
-
-![Blackman-nuttall](docs/plots/blackman-nuttall.png)
-
-#### `cosine( i, N )`:
-
-![Cosine Window Equation 1](docs/equations/cosine.png)
-
-![Cosine](docs/plots/cosine.png)
-
-#### `exactBlackman( i, N )`:
-
-![Exact Blackman](docs/plots/exact-blackman.png)
-
-The same as the Blackman window, except a0 = 0.42659 a1 = 0.49656, and a2 = 0.076849. These place zeros at the third and fourth sidelobes.
-
-#### `flatTop( i, N )`:
-
-![Flat top Window Equation 1](docs/equations/flattop-1.png)
-
-![Flat top Window Equation 2](docs/equations/flattop-2.png)
-
-![Flat Top](docs/plots/flattop.png)
-
-#### `gaussian( i, N, sigma )`:
-
-Sigma controls the width of the window.
-
-![Gaussian Window Equation 1](docs/equations/gaussian-1.png)
-
-![Gaussian Window Equation 2](docs/equations/gaussian-2.png)
-
-![Gaussian](docs/plots/gaussian.png)
-
-#### `hamming( i, N )`:
-
-![Hamming Window Equation 1](docs/equations/hamming-1.png)
-
-![Hamming Window Equation 2](docs/equations/hamming-2.png)
-
-![Hamming](docs/plots/hamming.png)
-
-#### `hann( i, N )`:
-
-![Hann Window Equation](docs/equations/hann.png)
-
-![Hann](docs/plots/hann.png)
-
-#### `lanczos( i, N )`:
-
-![Lanczos Window Equation](docs/equations/lanczos.png)
-
-![Lanczos](docs/plots/lanczos.png)
-
-#### `nuttall( i, N )`:
-![Nuttall Window Equation 1](docs/equations/nuttall-1.png)
-
-![Nuttall Window Equation 2](docs/equations/nuttall-2.png)
-
-![Nuttall](docs/plots/nuttall.png)
-
-#### `rectangular( i, N )`:
-
-![Rectangular Window Equation](docs/equations/rectangular.png)
-
-![Rectangular](docs/plots/rectangular.png)
-
-#### `triangular( i, N )`:
-
-![Triangular Window Equation](docs/equations/triangular.png)
-
-![Triangular](docs/plots/triangular.png)
-
-#### `tukey( i, N, alpha )`:
-
-A tapered cosine window. Alpha controls the relative width of the flat section. Alpha=0 is rectangular, alpha=1 is Hann.  ![Tukey Window Equation](docs/equations/tukey.png)
-
-![Tukey](docs/plots/tukey.png)
-
-#### `welch( i, N )`:
-
-![Welch Window Equation](docs/equations/welch.png)
-
-![Welch](docs/plots/welch.png)
-
-
-## Testing
-
-There aren't really tests at the moment. To generate the plots, run
-
-```bash
-$ npm run generate-plots
-```
-
-It pipes them through matplotlib. Don't worry. I realize the irony.
-
-
-
-## Credits
-Window function definitions and equation images from [Wikipedia: Window Function](http://en.wikipedia.org/wiki/Window_function).
-
-(c) 2015 Ricky Reusser. MIT License