The parametric equations of the butterfly curve can be given by
$x = \sin t \left(e^{\cos t}-2 \cos 4t-sin^{5} \dfrac{t}{12} \right)$
In polar coordinates the equation of a butterfly curve is given by
$r=e^{\sin \theta}-2 \cos \left(4 \theta \right)+ \sin^5\left[\dfrac{1}{24} \left(2 \theta - \pi \right) \right].$
Source: en1gm4th5
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