From d50aa4bd47403f12b72c1743b92e7f94acbe2160 Mon Sep 17 00:00:00 2001 From: jacksonrgwalker Date: Sun, 27 Feb 2022 15:05:09 -0800 Subject: [PATCH] Initial Commit --- .gitignore | 50 ++++ PySquiggleDraw/environment.yml | 15 + PySquiggleDraw/example_usage.ipynb | 273 ++++++++++++++++++ PySquiggleDraw/fourier.jpg | Bin 0 -> 643423 bytes PySquiggleDraw/fourier_drawn.jpg | Bin 0 -> 1654939 bytes PySquiggleDraw/fourier_squiggled.svg | 6 + .../fourier_squiggled_optimized.svg | 6 + PySquiggleDraw/gus.jpg | Bin 0 -> 687158 bytes PySquiggleDraw/squiggledraw.py | 273 ++++++++++++++++++ README.md | 1 + 10 files changed, 624 insertions(+) create mode 100644 .gitignore create mode 100644 PySquiggleDraw/environment.yml create mode 100644 PySquiggleDraw/example_usage.ipynb create mode 100644 PySquiggleDraw/fourier.jpg create mode 100644 PySquiggleDraw/fourier_drawn.jpg create mode 100644 PySquiggleDraw/fourier_squiggled.svg create mode 100644 PySquiggleDraw/fourier_squiggled_optimized.svg create mode 100644 PySquiggleDraw/gus.jpg create mode 100644 PySquiggleDraw/squiggledraw.py create mode 100644 README.md diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..1d8dd28 --- /dev/null +++ b/.gitignore @@ -0,0 +1,50 @@ +# Byte-compiled / optimized / DLL files +__pycache__/ +*.py[cod] + +# C extensions +*.so + +# Distribution / packaging +bin/ +build/ +develop-eggs/ +dist/ +eggs/ +lib/ +lib64/ +parts/ +sdist/ +var/ +*.egg-info/ +.installed.cfg +*.egg + +# Installer logs +pip-log.txt +pip-delete-this-directory.txt + +# Unit test / coverage reports +.tox/ +.coverage +.cache +nosetests.xml +coverage.xml + +# Translations +*.mo + +# Mr Developer +.mr.developer.cfg +.project +.pydevproject + +# Rope +.ropeproject + +# Django stuff: +*.log +*.pot + +# Sphinx documentation +docs/_build/ diff --git a/PySquiggleDraw/environment.yml b/PySquiggleDraw/environment.yml new file mode 100644 index 0000000..fd2b94a --- /dev/null +++ b/PySquiggleDraw/environment.yml @@ -0,0 +1,15 @@ +name: gen-art-env +channels: + - defaults +dependencies: + - jupyterlab + - networkx + - ipywidgets + - numpy + - matplotlib + - shapely + - pycairo + - scipy + - colour + - scikit-image + - scour diff --git a/PySquiggleDraw/example_usage.ipynb b/PySquiggleDraw/example_usage.ipynb new file mode 100644 index 0000000..d0dd6bb --- /dev/null +++ b/PySquiggleDraw/example_usage.ipynb @@ -0,0 +1,273 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# SquiggleDraw - Vectorizing Bitmap Images with Squiggles" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "I recently got my hands on a new toy: the [Axidraw V3](https://www.youtube.com/watch?v=5492ZjivAQ0&ab_channel=EvilMadScientist). A type of *pen plotter*, this machine uses two dimensions of motorized movement to draw whatever it's instructed to. It can be controlled in a number of ways, but usually you pass the digital drawing instructions as an [SVG file](https://developer.mozilla.org/en-US/docs/Learn/HTML/Multimedia_and_embedding/Adding_vector_graphics_to_the_Web), which is a common format for [vector graphics](https://en.wikipedia.org/wiki/Vector_graphics) used on the web. \n", + "\n", + "There are many ways to create art with the pen plotter. One of the most common methods is drawing vectorized bitmap images. This means taking an image with pixel representation- like one taken with a camera- and translating it to a vector representation. Just as there can be inumerable ways to sketch the same picture of a beatuiful beach sunset, there are [many ways to vectorize bitmap images](https://drawingbotv3.readthedocs.io/en/latest/pfms.html).\n", + "\n", + "I recently implemented one such way to vectorize bitmap images in python, called SquiggleDraw, inspired by a [previous implementation](https://github.com/gwygonik/SquiggleDraw) in a language called [Processing](https://processing.org/). SquiggleDraw turns a bitmap image into many horizontal sinusoidal waves whose amplitude and frequency depend on the images luminance. " + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "from squiggledraw import SquiggleDrawer" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## First Example" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This is a picture of my dog, [gus](http://jwalk.io/gus), sleeping.\n", + "\n", + "\"Drawing\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can use the SquiggleDrawer object to prepare the image before we convert it to vector graphics. Usually, it helps to increase the contrast and downsample the image, as each row of pixels will be turned into a single drawn line, and you don't want *too many* lines. " + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "squiggle_drawer = SquiggleDrawer()\n", + "squiggle_drawer.prep_image(fname='gus.jpg', contrast_cutoff=4, downsample_amount=16)\n", + "squiggle_drawer.show_image()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now we can calculcate and render the *squiggles*. The paramters change how to squiggles are generated, and are described in the docstring." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "squiggle_drawer.calculate_squiggles(\n", + " max_wave_num = 5,\n", + " wave_num_threshold = 1.2,\n", + " max_amplitude= 2,\n", + " amp_threshold = 1,\n", + " resolution = 20,\n", + " )\n", + "\n", + "squiggle_drawer.render_squiggles( \n", + " width_in_inches = 8.5,\n", + " height_in_inches = 11,\n", + " border_in_inches = .5,\n", + " line_width = .2,\n", + " rgb=(0, 0, 0),\n", + " )" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This is what the resulting squiggles look like." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "image/svg+xml": "\n\n\n\n", + "text/plain": [ + "" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "import IPython\n", + "IPython.display.SVG(data=squiggle_drawer.svgio.getvalue())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Another Example\n", + "\n", + "\"Drawing\"" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "data": { + "image/svg+xml": "\n\n\n\n", + "text/plain": [ + "" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "squiggle_drawer = SquiggleDrawer()\n", + "\n", + "squiggle_drawer.prep_image(fname='fourier.jpg', contrast_cutoff=10, downsample_amount=10)\n", + "\n", + "squiggle_drawer.calculate_squiggles(\n", + " max_wave_num = 5,\n", + " wave_num_threshold = 3,\n", + " max_amplitude= 2.5,\n", + " amp_threshold = 1,\n", + " resolution = 20,\n", + " )\n", + "\n", + "squiggle_drawer.render_squiggles( \n", + " width_in_inches = 8.5,\n", + " height_in_inches = 11,\n", + " border_in_inches = .5,\n", + " line_width = .2,\n", + " rgb=(0, 0, 0),\n", + " ) \n", + "\n", + "IPython.display.SVG(data=squiggle_drawer.svgio.getvalue())\n" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "squiggle_drawer.save_squiggle_image(fname='fourier_squiggled.svg')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Optimizing" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "I recomend you use an SVG optimizer like [scour](https://github.com/scour-project/scour) if you are going to use the files in a web application. This will reduce the file size and improve the rendering of the vector graphics." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Scour processed file \"fourier_squiggled.svg\" in 4446 ms: 3842833/5940874 bytes new/orig -> 64.7%\n" + ] + } + ], + "source": [ + "! scour -i fourier_squiggled.svg -o fourier_squiggled_optimized.svg" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Pen Plotting" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Heres that image after drawn with the pen plotter\n", + "\n", + "\"Drawing\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [] + } + ], + "metadata": { + "interpreter": { + "hash": "4a7b6ef7dc159a297e26b2fb84b9046ca2570f4bf5f660c1f6ebfdcf85fb1e75" + }, + "kernelspec": { + "display_name": "Python 3.10.0 ('gen-art-env')", + "language": "python", + "name": "python3" 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new file mode 100644 index 0000000..662af06 --- /dev/null +++ b/PySquiggleDraw/squiggledraw.py @@ -0,0 +1,273 @@ + +from PIL import Image +import numpy as np +import matplotlib.pyplot as plt +from skimage.measure import block_reduce +from io import BytesIO +import cairo +import warnings + + +class SquiggleDrawer: + + def __init__(self) -> None: + + self.image = None + self.aspect_ratio = None + self.squiggles = None + self.svgio = None + + def read_in_pixel_data(self, fname=None): + """ + Sefely reads in the image pixel data a stores it as a numpy array. + """ + + if fname is None: fname = self.image_file_path + + with Image.open(fname) as image: + image_pixel_data = np.asarray(image, dtype="int32") + + self.aspect_ratio = image_pixel_data.shape[1] / image_pixel_data.shape[0] + self.image = image_pixel_data + + def rgb_to_luminance(self): + """ + Function to convert RGB values to luminance values. + """ + + image_pixel_data = self.image + + image_lum_data = \ + 0.2126 * image_pixel_data[..., 0] + \ + 0.7152 * image_pixel_data[..., 1] + \ + 0.0722 * image_pixel_data[..., 2] + + image_lum_data = image_lum_data / 255 + + image_lum_data = 1 - image_lum_data + + self.image = image_lum_data + + def increase_contrast(self, cutoff): + """ + Increase contrast of image by applying a threshold. + + Inputs + ------ + cutoff : int between 0 and 100, percentile threshold value where pixels below this value are set to 0, and pixels above this value are set to 1, and intermediate values are linearly stretched. + """ + + lum_data = self.image + + minval = np.percentile(lum_data, cutoff) + maxval = np.percentile(lum_data, 100-cutoff) + + lum_data_contrasted = np.clip(lum_data, minval, maxval) + lum_data_contrasted = (lum_data_contrasted - minval) / (maxval - minval) + + self.image = lum_data_contrasted + + def show_image(self, size=10): + """ + Helper function to display image. + + Inputs + ------ + size : int, size of image to display + """ + + plt.figure(figsize=(size * 2 * self.aspect_ratio, size)) + plt.imshow(self.image, cmap="Greys") + plt.axis("off"); + + @staticmethod + def phase_reconciliation(wave_numbers): + """ + Function to reconcile phase of consectuive waves so that they match up. + e.g. When we have a wave with 1.5 periods follow by a wave of 1 period, then we have to phase shift the second wave so that it matches up with the first wave. + This has to be done itertivelty as far as I know, since whether the next wave needs to be shifted depends on if the previous wave is shifted or not. + + Visual: + ------- + + 1.5 period wave followed by 1 period wave These don't match up: So we phase shift the second wave by a half period: + _ _ _ _ _ _ _ _ _ + / \ / \ / \ / \ / \/ \ / \ / \ / \ + \_/ \_/ \_/ \_/ \_/ \_/ + + Inputs + ------ + wave_numbers : numpy array, wave numbers of each wave (1d array) + + Outputs + ------- + phase_shift : numpy array of 1 if phase shift is needed at that index, 0 otherwise + """ + + # WLOG, we don't need to shift the first wave + phase_shift = [0] + + # looking to see if we need a phase shift for the wave after wave w + for w in wave_numbers[:-1]: + + # initally, just do a phase shift if the wave number is odd + naive_adjust = w % 2 + + # if we shifted the last one, do the opposite this time + if phase_shift[-1]: + naive_adjust = 1 - naive_adjust + + # record whether we shifted this one or not + phase_shift.append(naive_adjust) + + return np.array(phase_shift) + + def prep_image(self, fname, contrast_cutoff, downsample_amount): + """ + Orchestrates the entire process of reading in the image, converting it to luminance, increasing contrast, and downsampling. + + Inputs + ------ + fname : str, path to image file + contrast_cutoff : int between 0 and 100, percentile threshold value where pixels below this value are set to 0, and pixels above this value are set to 1, and intermediate values are linearly stretched. + downsample_amount : int or 2-tuple in int, factor to downsample image by. If 2-tuple, then amount to downsample each axis respectively. Passed as the block_size arg to skimage.measure.block_reduce (https://scikit-image.org/docs/dev/api/skimage.measure.html#skimage.measure.block_reduce) + + """ + + self.read_in_pixel_data(fname) + self.rgb_to_luminance() + self.increase_contrast(cutoff = contrast_cutoff) + self.image = block_reduce(self.image, block_size=downsample_amount, func=np.mean) + + def calculate_squiggles(self, + max_wave_num = 5, + wave_num_threshold = 1.2, + max_amplitude= 1, + amp_threshold = .5, + resolution = 20, + ): + """ + Calculates the squiggles in the image. Note that this function does not actually plot or render the squiggles, just figures out the equation of the squiggles and approximates them with with some resolution. + + Inputs + ------ + max_wave_num : int, maximum number of half periods for each pixel/downsampled block + wave_num_threshold : float, threshold that determines the skewness of the luminance value -> wave number relationship + max_amplitude : float, maximum amplitude of waves in for each pixel/downsampled block + amp_threshold : float, threshold for amplitude that determines the skewness of the luminance value -> amplitude relationship + resolution : int, number of points to plot for each pixel/downsampled block. The higher the number, the more accurate the squiggles will be, but the longer it will take to calculate. + + Assigns self.squiggles : numpy array, squiggles in the image + """ + + if self.image.shape[0] > 1000: + warnings.warn(f"Warning: This image is very large. It may take a while to calculate the squiggles.\n There are {self.image.shape[0]} squiggle lines to calculate. Try increasing the vertical downsample_amount or decreasing the resolution to speed up the calculation.") + + if self.image.shape[1] > 10_000: + warnings.warn(f"Warning: This image is very large. It may take a while to calculate the squiggles.\n There are {self.image.shape[1]} points per line to calculate. Try increasing the horizontal downsample_amount or decreasing the resolution to speed up the calculation.") + + + wave_num = (self.image**(1/wave_num_threshold) * max_wave_num).astype(int) + phase_shift = np.apply_along_axis(self.phase_reconciliation, 1, wave_num) + + amplitude = self.image**(1/amp_threshold) * max_amplitude + get_squiggle = lambda x: np.sin(x * wave_num * np.pi + (phase_shift * np.pi)) * amplitude + + x = np.linspace(0, 1, resolution, endpoint=False) + squigggles_seperated = np.array(list(map(get_squiggle, x))) + squiggles = squigggles_seperated.swapaxes(0, 1).reshape(squigggles_seperated.shape[1], -1, order='F') + + self.squiggles = squiggles + + def render_squiggles(self, + width_in_inches = 8.5, + height_in_inches = 11, + border_in_inches = .5, + line_width = .2, + rgb=(0, 0, 0), + ): + """ + Function to render the already calculated squiggles. + + Inputs + ------ + width_in_inches : float, width of image in inches (this is the width of the canvas, not neccessarily the width of the drawing) + height_in_inches : float, height of image in inches (this is the height of the canvas, not neccessarily the height of the drawing) + border_in_inches : float, the minimum border around drawing in inches. The actual border can be larger depending on the aspect ratio of the image versus the width_in_inches, height_in_inches passed. + line_width : float, width of lines in image + rgb : tuple, RGB color of lines + + """ + + if self.squiggles is None: + raise ValueError("Must calculate squiggles first! Call calculate_squiggles()") + + width_in_points = width_in_inches * 72. + height_in_points = height_in_inches * 72. + border_in_points = border_in_inches * 72. + + usuable_width = width_in_points - 2 * border_in_points + usuable_height = height_in_points - 2 * border_in_points + + if self.aspect_ratio < 1: + + drawing_height = usuable_height + drawing_width = self.aspect_ratio * drawing_height + + else: + + drawing_width = usuable_width + drawing_height = drawing_width / self.aspect_ratio + + effective_horizontal_border = (width_in_points - drawing_width) / 2 + effective_vertical_border = (height_in_points - drawing_height) / 2 + + line_spacing = drawing_height / self.squiggles.shape[0] + vertical_offset = (np.ones(self.squiggles.shape) * line_spacing).cumsum(axis=0) - line_spacing + vertical_offset += effective_vertical_border + squiggles_offset = self.squiggles + vertical_offset + + x_vals = np.linspace(effective_horizontal_border, drawing_width+effective_horizontal_border, self.squiggles.shape[1]) + + + svgio = BytesIO() + with cairo.SVGSurface(svgio, + width_in_points, + height_in_points) as surface: + + ctx = cairo.Context(surface) + + # move to start of first curve + ctx.move_to(x_vals[0], squiggles_offset[0, 0]) + + for line in squiggles_offset: + + start_x = effective_horizontal_border + start_y = line[0] + + ctx.move_to(start_x, start_y) + + for i in range(len(line)): + + ctx.line_to(x_vals[i], line[i]) + + ctx.set_line_width(line_width) + ctx.set_source_rgb(*rgb) + ctx.stroke() + + self.svgio = svgio + + def save_squiggle_image(self, fname): + """ + Save the image to a file. + """ + + if self.svgio is None: + raise ValueError("You must render the squiggles before saving them. Use render_squiggles()") + + with open(fname, "wb") as outfile: + # Copy the BytesIO stream to the output file + outfile.write(self.svgio.getbuffer()) + + + \ No newline at end of file diff --git a/README.md b/README.md new file mode 100644 index 0000000..203c870 --- /dev/null +++ b/README.md @@ -0,0 +1 @@ +[Go to my website to see this post](http://jwalk.io/projects/PySquiggleDraw). \ No newline at end of file

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