This project graphs waveforms (sine, square, sawtooth, triangle) in a way that looks like a face. Hover over one of the faces and the amplitude (height) or frequency of that face's mouth will be based on the mouse's Y or X position respectively.
The triangle wave formula is adapted from https://stackoverflow.com/questions/1073606/is-there-a-one-line-function-that-generates-a-triangle-wave/21197837#21197837
Feel free to use or modify the "draw face with ..." function in your own projects as long as credit to gnlp (me) is given.
# designdata:image/png;base64,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This project graphs waveforms (sine, square, sawtooth, triangle) in a way that looks like a face. Hover over one of the faces and the amplitude (height) or frequency of that face's mouth will be based on the mouse's Y or X position respectively.
The triangle wave formula is adapted from https://stackoverflow.com/questions/1073606/is-there-a-one-line-function-that-generates-a-triangle-wave/21197837#21197837
Feel free to use or modify the "draw face with ..." function in your own projects as long as credit to gnlp (me) is given.
# designReporter input should return values between -1 and 11513-5205-7-30item149210-25-15item13030de:deklariere _
$_variable
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136013600