wave-function-collapse | Wave function collapse python implementation
kandi X-RAY | wave-function-collapse Summary
kandi X-RAY | wave-function-collapse Summary
Wave function collapse python implementation
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- Propagate cells in cell
- Checks if the given candidate pattern is compatible with the given offset
- Get the neighbors of the grid
- Return the cell at the given index
- Run the wizard
- Observe the low entropy cell
- Check if all cells are allowed
- Perform a single cell
- Returns the image of the grid
- Return the value of the rule
- Convert a pattern to an image
- Create a pattern from a sample
- Convert a sample image to a NumPy array
- Plot patterns
- Precompute legal patterns
- Export notes to a MIDI file
- Load a MIDI sample from a MIDI file
- Set the legal patterns for the given pattern
- Export a voxel
- Run a single cell
- Load a sample from a file
- Load a voxel sample from a file
wave-function-collapse Key Features
wave-function-collapse Examples and Code Snippets
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Trending Discussions on wave-function-collapse
QUESTION
In a nutshell:
My implementation of the Wave Collapse Function algorithm in Python 2.7 is flawed but I'm unable to identify where the problem is located. I would need help to find out what I'm possibly missing or doing wrong.
What is the Wave Collapse Function algorithm ?
It is an algorithm written in 2016 by Maxim Gumin that can generate procedural patterns from a sample image. You can see it in action here (2D overlapping model) and here (3D tile model).
Goal of this implementation:
To boil down the algorithm (2D overlapping model) to its essence and avoid the redondancies and clumsiness of the original C# script (surprisingly long and difficult to read). This is an attempt to make a shorter, clearer and pythonic version of this algorithm.
Characteristics of this implementation:
I'm using Processing (Python mode), a software for visual design that makes image manipulation easier (no PIL, no Matplotlib, ...). The main drawbacks are that I'm limited to Python 2.7 and can NOT import numpy.
Unlike the original version, this implementation:
- is not object oriented (in its current state), making it easier to understand / closer to pseudo-code
- is using 1D arrays instead of 2D arrays
- is using array slicing for matrix manipulation
The Algorithm (as I understand it)
1/ Read the input bitmap, store every NxN patterns and count their occurences. (optional: Augment pattern data with rotations and reflections.)
For example, when N = 3:
2/ Precompute and store every possible adjacency relations between patterns. In the example below, patterns 207, 242, 182 and 125 can overlap the right side of pattern 246
3/ Create an array with the dimensions of the output (called W
for wave). Each element of this array is an array holding the state (True
of False
) of each pattern.
For example, let's say we count 326 unique patterns in input and we want our output to be of dimensions 20 by 20 (400 cells). Then the "Wave" array will contain 400 (20x20) arrays, each of them containing 326 boolan values.
At start, all booleans are set to True
because every pattern is allowed at any position of the Wave.
ANSWER
Answered 2019-Jul-18 at 22:46While looking at the live demo linked in one of your examples, and based on a quick review of the original algorithm code, I believe your error lies in the "Propagation" step.
The propagation is not just updating the neighbouring 4 cells to the collapsed cell. You must also update all of those cells neighbours, and then the neighbours to those cells, etc, recursively. Well, to be specific, as soon as you update a single neighbouring cell, you then update its neighbour (before getting to the other neighbours of the first cell), i.e. depth-first, not breadth-first updates. At least, that's what I gather from the live demo.
The actual C# code implementation of the original algorithm is quite complicated and I don't fully understand it, but the key points appear to be creation of the "propagator" object here, as well as the Propagate function itself, here.
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