adjective pertaining to or using a rule or procedure that can be applied repeatedly. Mathematics, Computers. pertaining to or using the mathematical process of recursion: a recursive function; a recursive procedure.Discover More Other Words From re·cur sive·ly adverb re·cur sive·ness noun ...
As factorial is recursive, the compiler would ignore the 'original' meaning of inline anyhow as you can't 'inline' code for a run-time recursive function. Note lastchance's usage of tgamma() to obtain the factorial. It uses an argument of N + 1 as tgamma() calculates (N - 1)!
The meaning of RECURSIVE is of, relating to, or involving recursion. How to use recursive in a sentence.
The meaning of RECURSIVE DEFINITION is a definition of a function permitting values of the function to be calculated systematically in a finite number of steps; especially : a mathematical definition in which the first case is given and the nth case is d
The function calculates one value, using an if-else statement to choose between the base and general cases. If the value passed to the function is 1, the function returns 1 since 1! is equal to 1. Otherwise, the general case applies. According to the definition, the factorial of n, whi...
They have sometimes been used as the definition of a (partial) recursive function (see Table 1 in Section 4.6), but when used precisely and by Kleene, the formal meaning of “recursive” has been “defined by a Herbrand-Gödel system of equations.” Table 1. BookDefinition of computable...
When the recursive call reach on base case repeated calling of function is stop. A recursive cases, meaning input for which the function calls itself. A recursive function, without base case is similar to infinite loop.Answer and Explanation: ...
a definition consisting of a set of rules such that by repeated application of the rules the meaning of the definiendum is uniquely determined in terms of ideas that are already familiar.Discover More Word History and Origins Origin of recursive definition1 First recorded in 1935–40Discover...
We are confronted with two problems here: (a) how an almost homomorphism can be derived from a recursive definition and (b) how a new almost homomorphism can be calculated out of a composition of a function and an old one. Practically, not all recursive definitions are in the form of (...
The observation that the meaning of a recursively defined function should be a fixed point of a higher-order functional suggests that the powerful fixed point theorems of Tarski and Knaster may be of use; but for this the model in question must have suitable order theoretic properties. More ...