Ackermann Function

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Ackermann function - In the theory of computation, the Ackermann function or Ackermann-Peter function is a simple example of a recursive function that is not primitively recursive. It takes two natural numbers as arguments and yields another natural number.

Wilhelm Ackermann - Wilhelm Ackermann (March 29, 1896 – December 24, 1962) was a German mathematician and is most famous for the Ackermann function named after him, an important example in the theory of computation.

Function prototype - A function prototype in C or C++ is a declaration of a function that omits the function body but does specify the function's name, arity, argument types and return type. While a function definition specifies what a function does, a function prototype can be thought of as specifying its interface.

Sinc function - In mathematics, the sinc function (for sinus cardinalis), also known as the interpolation function, filtering function or the first spherical Bessel function j_0(x), is the product of a sine function and a monotonically decreasing function. It is defined by:

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Discrete Dynamical System - ... in Discrete Dynamical Systems by Richard A. Holmgren, A discrete dynamical system can be characterized as an iterated function. Given the efficiency with which computers can do iteration, it is now possible for anyone with access to ... is now optional, and the book can easily be used for a single-semester course dealing exclusively with functions of a single real variable. Alternatively, the basic properties of dynamical systems can be introduced using functions ...

Discrete Dynamical System - ... in Discrete Dynamical Systems by Richard A. Holmgren, A discrete dynamical system can be characterized as an iterated function. Given the efficiency with which computers can do iteration, it is now possible for anyone with access to ... is now optional, and the book can easily be used for a single-semester course dealing exclusively with functions of a single real variable. Alternatively, the basic properties of dynamical systems can be introduced using functions ...

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