### Free Ginckers

#### Lissajous Curve (3, 2)

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Discription: In mathematics, a Lissajous curve is a graph of a system of parametric equations that describe complex harmonic motion. The appearance of the curve is highly sensitive to the ratio of a/b . #### Archemedean Spiral

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Discription: The Archemedean spiral is a spiral named after Greek mathematician Archimedes. It is the locus of points corresponding to the locations over time of a point moving away from a fixed point with a constant speed along a line rotates with constant angular velocity. #### Bean

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Discription: Bean shape created using 2D parametric equations. #### Butterfly

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Discription: Butterfly shape created using 2D parametric equations. #### Circles

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Discription: Circles created using 2D parametric equations. #### Circular

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Discription: Circular shape created using 2D parametric equations. #### Cycloids (1, 3)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (1, -6)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (2, -7)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (3, -7)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (5, 1)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (6, 5)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Cycloids (8, -21)

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Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid. #### Flower

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Discription: Flower shape created using 2D parametric equations. #### Lattice(16, 19)

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Discription: Lattice shape created using 2D parametric equations. #### Lattice(2, 3)

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Discription: Lattice shape created using 2D parametric equations. #### Lattice(4, 7)

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Discription: Lattice shape created using 2D parametric equations.  