Chain Rule

In calculus, the chain rule is a formula for computing the derivative of the composition of two or more functions. That is, if f is a function and g is a function, then the chain rule expresses the derivative of the composite function f ∘ g in terms of the derivatives of f and g.

In integration, the counterpart to the chain rule is the substitution rule.

Read more about Chain Rule:  History, The Chain Rule in Higher Dimensions, Further Generalizations

Famous quotes containing the words chain and/or rule:

    The name of the town isn’t important. It’s the one that’s just twenty-eight minutes from the big city. Twenty-three if you catch the morning express. It’s on a river and it’s got houses and stores and churches. And a main street. Nothing fancy like Broadway or Market, just plain Broadway. Drug, dry good, shoes. Those horrible little chain stores that breed like rabbits.
    Joseph L. Mankiewicz (1909–1993)

    Do I dare set forth here the most important, the most useful rule of all education? it is not to save time, but to squander it.
    Jean-Jacques Rousseau (1712–1778)