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Fluent (mathematics)

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a b f ( t ) d t = f ( b ) f ( a ) {\displaystyle \int _{a}^{b}f'(t)\,dt=f(b)-f(a)}
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Newton's introduction of the notions "fluent" and "fluxion" in his 1736 book

A fluent is a time-varying quantity or variable. The term was used by Isaac Newton in his early calculus to describe his form of a function. The concept was introduced by Newton in 1665 and detailed in his mathematical treatise, Method of Fluxions. Newton described any variable that changed its value as a fluent – for example, the velocity of a ball thrown in the air. The derivative of a fluent is known as a fluxion, the main focus of Newton's calculus. A fluent can be found from its corresponding fluxion through integration.

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References

  1. Newton, Sir Isaac (1736). The Method of Fluxions and Infinite Series: With Its Application to the Geometry of Curve-lines. Henry Woodfall; and sold by John Nourse. Retrieved 6 March 2017.
  2. Fluent (mathematics) at the Encyclopædia Britannica
  3. Weisstein, Eric W. "Fluent". MathWorld.
  4. "Isaac Newton (1642-1727)". www.mhhe.com. Retrieved 6 March 2017.
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