Fermat’s spiral

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Figure 22: Family of curves derived from rm = amΘ. (A) Spiral of Archimedes; (B) Fermat's spiral; (C) hyperbolic spiral; (D) lituus.

Fermat’s spiral

mathematics

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Pierre de Fermat
Analyses of curves
These curves in turn directed him in the middle 1630s to an algorithm, or rule of mathematical procedure, that was equivalent to differentiation. This procedure enabled him to find equations of tangents to curves and to locate maximum, minimum, and inflection points of polynomial curves, which…
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These curves in turn directed him in the middle 1630s to an algorithm, or rule of mathematical procedure, that was equivalent to differentiation. This procedure enabled him to find equations of tangents to curves and to locate maximum, minimum, and inflection points of polynomial curves, which…
Read More