How to Create a Lissajous Curve Table in Processing

TL;DR
To create a Lissajous curve table in Processing, use trigonometric functions to oscillate circles at different speeds, visualizing the results in a grid format. Each cell in the table represents a unique curve based on the interactions of the sine and cosine functions. This project combines mathematical principles with programming to generate animated patterns.
Transcript
hello and happy Friday it is Friday it is time for the coding train with me your host Daniel chief Mon mmm and I'm so excited to be here I did have a livestream last Friday and I had a guest evening she was here yuning she was here to demonstrate how to train a style transfer model using tensor flow or train that model model locally on your compute... Read More
Key Insights
- 🦾 The Lisa Zhu table is inspired by mechanical versions of the pattern.
- ⚾ Processing, a Java-based programming environment, is used to create the table.
- 🐻❄️ Trigonometric functions and polar coordinates are utilized to create the patterns.
- 🫥 The Lisa Zhu table is a visualization of oscillating patterns created by circles and dots moving at different speeds.
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Questions & Answers
Q: What is a Lisa Zhu table?
A Lisa Zhu table is a visual representation of oscillating patterns created by circles and dots moving at different speeds.
Q: Which programming language is used to create the Lisa Zhu table?
The Lisa Zhu table is created using Processing, which is a Java-based programming environment.
Q: How are the patterns in the Lisa Zhu table created?
The patterns in the Lisa Zhu table are created by utilizing trigonometric functions and polar coordinates, which determine the positions of the circles and dots.
Q: What is the purpose of the Lisa Zhu table?
The Lisa Zhu table is created as a coding challenge and serves as an exercise in visualization and programming skills. It provides a creative and visual representation of oscillating patterns.
Summary & Key Takeaways
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The host introduces the concept of a Lisa Zhu table, inspired by mechanical versions of the pattern.
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The table is created using Processing, with circles and dots representing oscillating patterns.
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The patterns are created using trigonometric functions and polar coordinates.
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The host demonstrates how to program and visualize the table in Processing.
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