In case the number of recursive calls exceeds, a stack overflow error occurs. In this situation, you have to re-implement the recursive function by using a loop statement. Recursion technique is applied in many algorithms e.g., it is implemented in the quicksort algorithm and binary search algorithm.
http://www.zentut.com/c-tutorial/c-recursive-function/
Recursive Functions. A recursive function (DEF) is a function which either calls itself or is in a potential cycle of function calls. As the definition specifies, there are two types of recursive functions. Consider a function which calls itself: we call this type of recursion immediate recursion.
http://pages.cs.wisc.edu/~calvin/cs110/RECURSION.html
Recursive function. Recursive function, in logic and mathematics, a type of function or expression predicating some concept or property of one or more variables, which is specified by a procedure that yields values or instances of that function by repeatedly applying a given relation or routine operation to known values of the function.
https://www.britannica.com/topic/recursive-function
The function above will recursively call the factorial function from 5 to 0 with an accumulator value. The condition n === 0 is the break condition for this function. Every recursive function must have a break condition. Otherwise calling the function will lead to an infinite loop.
https://medium.com/functional-javascript/recursion-282a6abbf3c5
C recursive function example. A recursive function is closely related to a definition of function in mathematics. For example, the factorial number of a positive integer N is calculated as the following formula: N! = N*(N-1)*(N-2)…2*1; Or defined by using a recursive function: N! = 1 if N <=1 and N! = N*(N-1)! if N > 1. The C recursive function to calculate the factorial of a positive integer N is as follows: 1.
http://www.zentut.com/c-tutorial/c-recursive-function/
Recursive Functions. For the latest documentation on Visual Studio 2017, see Visual Studio 2017 Documentation. Any function in a C program can be called recursively; that is, it can call itself. The number of recursive calls is limited to the size of the stack. See the /STACK (Stack Allocations) (/STACK) linker option for information about linker options that set stack size.
https://msdn.microsoft.com/en-us/library/4bftz997.aspx
Recursion, Tail Calls, Proper Tail Calls, Examples. Recursion is the process in which a function is called by itself, either directly or indirectly. Recursion allows you to write some very elegant code. But when using recursion you need to be aware of the pitfals.
https://medium.com/functional-javascript/recursion-282a6abbf3c5
Technically, a recursive function is a function that makes a call to itself. To prevent infinite recursion, you need an if-else statement (of some sort) where one branch makes a recursive call, and the other branch does not.
https://www.cs.umd.edu/class/fall2002/cmsc214/Tutorial/recursion2.html
Recursion, Tail Calls, Proper Tail Calls, Examples. 1  Recursion is the process in which a function is called by itself, either directly or indirectly. 2  Here is a function that will call itself a given number of times. 3  A tail call is a function call whose return value is used as the callers return value.
https://medium.com/functional-javascript/recursion-282a6abbf3c5
This recursiveness in a function or concept is closely related to the procedure known as mathematical induction and is mainly of importance in logic and mathematics. For example, “x is a formula of logical system L,” or “x is a natural number,” is frequently defined recursively.
https://www.britannica.com/topic/recursive-function
recursive function
A recursive function is a type of function or expression predicating some concept or property of one or more variables, which is specified by a procedure that yields values or instances of that function by repeatedly applying a given relation or routine operation to known values of the function. Recursive function is a type of function or expression predicating some concept or property of one or more variables, which is specified by a procedure that yields values or instances of that function by repeatedly applying a given relation or routine operation to known values of the function.  