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Cissoid of Diocles

Diocles, about 180 BC

Take a circle through O and the tangent at the far end of its diameter from O. Along each line from O, the cissoid lies as far from O as the circle lies from the tangent, so it rises from a cusp at O toward the tangent without reaching it. It can be used to double the cube.

r = 2a sin θ tan θ

On mathcurve.com as Cissoïde de Dioclès

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