9c7b303332 | ||
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.github | ||
otherfiles | ||
samila | ||
test | ||
.coveragerc | ||
.gitignore | ||
AUTHORS.md | ||
CHANGELOG.md | ||
LICENSE | ||
README.md | ||
autopep8.bat | ||
autopep8.sh | ||
codecov.yml | ||
dev-requirements.txt | ||
pytest.ini | ||
requirements.txt | ||
setup.py |
README.md
Table of contents
- Overview
- Installation
- Usage
- Mathematical Details
- Issues & Bug Reports
- Dependencies
- Contribution
- References
- Authors
- License
- Show Your Support
- Changelog
- Code of Conduct
Overview
Samila is a generative art generator written in Python, Samila let's you create arts based on many thousand points. The position of every single point is calculated by a formula, which has random parameters. Because of the random numbers, every image looks different.
Open Hub | |
PyPI Counter | |
Github Stars |
Branch | master | dev |
CI |
Code Quality |
Installation
Source code
- Download Version 0.1 or Latest Source
- Run
pip install -r requirements.txt
orpip3 install -r requirements.txt
(Need root access) - Run
python3 setup.py install
orpython setup.py install
(Need root access)
PyPI
- Check Python Packaging User Guide
- Run
pip install samila==0.1
orpip3 install samila==0.1
(Need root access)
Easy install
- Run
easy_install --upgrade samila
(Need root access)
Usage
Basic
>>> import random
>>> import math
>>> import matplotlib.pyplot as plt
>>> from samila import GenerativeImage
>>> def f1(x,y):
result = random.uniform(-1,1) * x**2 - math.sin(y**2) + abs(y-x)
return result
>>> def f2(x,y):
result = random.uniform(-1,1) * y**3 - math.cos(x**2) + 2*x
return result
>>> g = GenerativeImage(f1,f2)
>>> g.generate()
>>> g.plot()
>>> g.seed
188781
>>> plt.show()
Projection
>>> from samila import Projection
>>> g = GenerativeImage(f1,f2)
>>> g.generate()
>>> g.plot(projection=Projection.POLAR)
>>> g.seed
829730
>>> plt.show()
- Supported projections :
RECTILINEAR
,POLAR
,AITOFF
,HAMMER
,LAMBERT
andMOLLWEIDE
- Default projection is
RECTILINEAR
Range
>>> g = GenerativeImage(f1,f2)
>>> g.generate(start = -2*math.pi,step=0.1,stop=0)
>>> g.plot()
>>> g.seed
234752
>>> plt.show()
Color
>>> g = GenerativeImage(f1,f2)
>>> g.generate()
>>> g.plot(color="yellow",bgcolor="black",projection=Projection.POLAR)
>>> g.seed
1018273
>>> plt.show()
- Supported colors are available in
VALID_COLORS
list color
andbgcolor
parameters support color name and RGB/RGBA formats
Regeneration
>>> g = GenerativeImage(f1,f2)
>>> g.generate(seed=1018273)
>>> g.plot(projection=Projection.POLAR)
>>> plt.show()
NFT.storage
Upload generated image directly to NFT.storage
>>> g.nft_storage(api_key = YOUR_API_KEY)
{'status': True, 'message': 'Everything seems good'}
Mathematical details
Samila is simply a transformation between a square-shaped space from the Cartesian coordinate system to any arbitrary coordination (like Polar coordinate system), given functions (function1
and function2
).
Example
We have set of points in the first space (left square) which can be define as follow:
And bellow functions are used for transformation:
>>> def f1(x,y):
result = random.uniform(-1,1) * x**2 - math.sin(y**2) + abs(y-x)
return result
>>> def f2(x,y):
result = random.uniform(-1,1) * y**3 - math.cos(x**2) + 2*x
return result
here we uses Projection.POLAR
so later space will be the polar space and we have:
>>> g = GenerativeImage(f1,f2)
>>> g.generate(seed=10)
>>> g.plot(projection=Projection.POLAR)
Issues & bug reports
Just fill an issue and describe it. We'll check it ASAP! or send an email to info@4r7.ir.
- Please complete the issue template
Dependencies
master | dev |
References
1- Schönlieb, Carola-Bibiane, and Franz Schubert. "Random simulations for generative art construction–some examples." Journal of Mathematics and the Arts 7.1 (2013): 29-39.
2- Create Generative Art with R
3- NFT.storage : Free decentralized storage and bandwidth for NFTs
Show your support
Star this repo
Give a ⭐️ if this project helped you!
Donate to our project
If you do like our project and we hope that you do, can you please support us? Our project is not and is never going to be working for profit. We need the money just so we can continue doing what we do ;-) .
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