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Possible definitions for fungation

function
In mathematics, an expression, rule, or law that defines a relationship between one variable (the independent variable) and another (the dependent variable), which changes along with it. Most functions are numerical; that is, a numerical input value is associated with a single numerical output value. The formula , for example, assigns to each positive real number the area of a circle with a radius of that length. The symbols and are typically used for functions of the independent variable . A multivariable function such as is a rule for deriving a single numerical value from more than one input value. A periodic function repeats values over fixed intervals. If for any value of is a periodic function with a period of length (a constant). The trigonometric functions are periodic. See also density function, exponential function, hyperbolic function, inverse function, transcendental function.

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