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Lissajous curves on an Oscilloscope
May 24, 2013
arduino.cc
0:15
Lissajous curves are intricate patterns that emerge when two perpendicular harmonic motions are combined—typically one along the x-axis and another along the y-axis, each with its own frequency and phase difference. Depending on the ratio of frequencies, the curves can appear as elegant loops, figure-eights, or complex woven patterns. They were first studied in the 19th century by Jules Antoine Lissajous, who used optical methods with mirrors to visualize the motion. These curves are not only ma
236.2K views
7 months ago
Facebook
Mathswithmuza
0:28
Why does my oscilloscope draw shapes like this? Why does an oscilloscope sometimes show lines, circles, or strange shapes? This is called Lissajous figures in oscilloscope XY mode. By changing the frequency ratio between two signals, you can instantly see how they relate. 1:1 becomes a straight line, 1:2 forms an ellipse, and 3:2 creates complex patterns. 👇 Curious how this works on your bench? Check the details on the following 🌐 Office: https://fnirsi.top/4576cO9 $18.24 USD OFF! 🔥 code: 53T
10.6K views
3 months ago
Facebook
Fnirsi
0:21
LISSAJOUS CURVES visualisation 🙆🏻🔥 #maths #physics #simulation
10 views
2 months ago
YouTube
ShifoLabs
0:36
Mathematics • AI • Tech on Instagram: "What happens when different frequencies interact across dimensions? This visual shows how simple harmonic frequencies (f = 1, 2, 3) combine to create complex geometric motion in higher dimensions. Each curve represents oscillations along different axes — when synchronized, they produce patterns that feel almost magical, yet are rooted in pure mathematics and physics. These ideas appear in: • Wave mechanics • Signal processing • Quantum physics • Lissajous f
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