Divide and conquer algorithms are based on the multi-branch type of this strategy, and all functions of this type can be transformed into iterative functions using a stack.
This concept is invoked to resolve the Kleene-Rosser paradox. Divide and conquer algorithms are based on the multi-branch type of this strategy, and all functions of this type can be transformed into iterative functions using a stack. Examples of this method include the solution to the (*) Towers of Hanoi problem and defining the Fibonacci sequence. For 10 points, name this method of defining function in which the definition applies the function itself, also a means of solving problems in computer science by solving many smaller instances of the same problem.
This concept is invoked to resolve the Kleene-Rosser paradox.
{recursion}