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The Lissajous polynomials are the implicit (variety) descriptions of the image of the parametric map x = cos(m t + p), y = sin(n t + q).
lissajous(m, n, p, q, digits = 3)
Trigonometric coefficients, see examples for description
The number of digits to round coefficients to, see round.mpoly(). This is useful for cleaning terms that are numerically nonzero, but should be.
round.mpoly()
a mpoly object
chebyshev(), Merino, J. C (2003). Lissajous figures and Chebyshev polynomials. The College Mathematics Journal, 34(2), pp. 122-127.
chebyshev()
# NOT RUN { lissajous(3, 2, -pi/2, 0) lissajous(4, 3, -pi/2, 0) # }
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