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Flexible sliding window analysis

Project description


Weighslide is a python program to calculate sliding windows across of a list of numerical values.
The user sets the window size, and the exact weighting of each value in the window.

What is it used for?

Weighslide was developed for use in bioinformatics. Alpha-helices are common protein secondary structure, and have a periodicity of 3.6 residues per turn. Weighslide allows numerical values to be weighted according to alpha-helical peridicity.

Note that weighslide is not currently optimised for large datasets.


A publication will be added at a later date. For now, please cite as follows:
"A sliding window analysis was performed using the weighslide package in python (Mark Teese, Technical University of Munich)."


sliding window, rolling window, weighted window, data normalisation, data normalization, 1D array, numerical list

How it works

Weighslide takes as an input a 1D array (list) of numerical data, and applies a user-defined weighting and algorithm in a sliding-window fashion across the data.

For example:  
window = [ 2  5  2 ]  
statistic = "mean"  
dataset = [ 0  0  0  1  1  2  3  5  8  13  21]  
The window length is 3. The array will therefore be sliced as follows:  
........[ NaN  0  0 ]  
.............[ 0  0  1 ]  
................[ 0  1  1 ]  
...................[ 1  1  2 ] and so on until the final slice [ 13  21  NaN ]  
Each array slice will be "weighted" by multiplication with the window, array-style, resulting in:  
........[ NaN  0  0 ]  
.............[ 0  0  2 ]  
................[ 0  5  2 ]  
...................[ 2  5  4 ] and so on.  
If the "statistic" variable is given as "mean", a mean will be calculated for each array slice.  
..........[    0    ]  
.............[   0.66  ]  
................[   2.33  ]  
...................[  3.66  ] and so on.  
The "statistic" can be mean, std, or sum.  
The value (in this case the mean) will replace the central position in the output 1D array.  
output = [ 0.00  0.00  0.66  2.33  3.66  6.00  9.66  15.6  25.3  41.0  65.5  ]  

The first and last array slices always contain flanking "not a number" (Nan) values, which are ignored in all calculations.
The first and last output values therefore do not represent results from true, full-length windows.


pip install weighslide

Weighslide depends on the following:

  • python (tested for version 3.5)
  • numpy
  • pandas
  • matplotlib

For Windows users, we recommend Anaconda python 3.x. The Anaconda package should contain all required python packages.

To install as a python package from GitHub, download and unzip the latest release and run python install in the relevant package folder.


To test the package, open the command console and navigate to the folder
containing Run the following:

python [1,1,"x",1,1] mean -r [1,1,2,3,5,8,13,21,34]

If successful, an output list will be printed on the screen.


Here is an example of how to run weighslide within python, using an excel input file.

import weighslide  
infile = r"D:\Path\To\Your\File\infile_name.xlsx"  
# for excel files, you will need to input the sheet name containing the data  
excel_kwargs = {"sheet_name":"Sheet1"}  
# if it's an excel file with multiple columns, define which column contains the data  
column = "your data column header"  
# define the window and statistic. The following parameters are used  
# if you want to calculate mean of the four surrounding values in the sequence  
window = [1,1,"x",1,1]  
statistic = "mean"  
name = "your short sample name"  
weighslide.run_weighslide(infile, window, statistic, name=name, column=column, excel_kwargs=excel_kwargs)  

Here is an example of how to run weighslide from the command line, using a csv input file.

python [1,1,'x',1,1] mean -i "D:\Path\To\Your\File\infile_name.xlsx" -c "your data column header"  

In both cases the output files will be created in a subfolder within the same location as the input file.

For more help regarding the command-line options:
python -h

Here is an example designed for jupyter notebook, showing the power of weighslide
to smoothen a repeated element in a noisy dataset.

# create a noisy wave that repeats every 6th position. Save to csv.  
import weighslide  
import numpy as np  
import pandas as pd  
import matplotlib.pyplot as plt  
% matplotlib inline  
plt.rcParams["savefig.dpi"] = 120  
df = pd.DataFrame()  
df['wave'] = [1,1,1,3,3,3]*8  
df["random"] = np.random.random_sample(df.shape[0])  
df["noisy wave"] = df.wave + df.random*5  
df.plot(title="input data: noisy wave")  

Image of input

# run weighslide with a window that averages every 6th position  
window = "9xxxxx9xxxxx9xxxxx9xxxxx9xxxxx9xxxxx9"  
weighslide.run_weighslide("wave.csv", window, "mean", name="wavetest", column="noisy wave", overwrite=True)  

Image of output

Examples of windows:


  • if "statistic" is set to "mean", this window returns the average of the central position, and the two neighbouring positions
  • the window size is 3


  • the central position "x" has no weighting at all
  • the window size is 5, it consists of the central position, two upstream, and two downstream positions
  • the positions upstream (-1, -2) and downstream (1, 2) of the central position are all equally weighted
  • if the statistic is set to "mean", the result for each position will simply be the average of the surrounding 4 positions

[0.5, 1, 0.5, 2, 0.5, 1, 0.5]

  • the central position "2" is highly weighted (2*orig value)
  • the window size is 7, it consists of the central position, three upstream, and three downstream positions
  • the positions upstream (-1, -2, -3) and downstream (1, 2, 3) of the central position are unequally weighted
  • if the statistic is set to "mean", the result for each position will simply be the average of the surrounding 4 positions


If you encounter a bug or weighslide doesn't work for any reason, please send me an email (available in an image below, or at my TUM website) or initiate an issue in Github.
Pull requests are welcome.


Weighslide is free software distributed under the GNU General Public License version 3.



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