The term recursive refers to the recurrence or repetition.
The Collatz conjecture is known to be true up to approx 5.5*10^18 but that does not prove it to be true. In 1972 John Conway proved that Collatz-type problems can be formally undecidable, so there may be no solution.
A recursive rule is one which can be applied over and over again to its own output
1) Recursive algorithms 2) Basic Principle 3) Analysis
what is the recursive formula for this geometric sequence?
All recursive Languages are recursively enumerable. But not all the recursively enumerable languages are recursive. It is just like NP complete.
Stephen reduction is a method used in computability theory to show that a problem is undecidable by reducing a known undecidable problem to the problem in question. This technique was developed by J. Barry Stephen in the 1960s as a way to prove the undecidability of various problems in mathematics and computer science. By demonstrating that the known undecidable problem can be transformed into the new problem, it follows that the new problem is also undecidable.
Using computers as an example, just whack it a few times until lights flash. You might discover a new 'undecidable' problem.
The following are undecidable cfl problems: If A is a cfl - Does A = Sigma star? If A & B cfls - is A a contained within B?
If you cannot find any iterative algorithm for the problem, you have to settle for a recursive one.
Advantage:• Much more sophisticated than Source Language (SL). Can capture much (but not all) ofnatural language.Disadvantage:• Not decidable. In computability theory and computational complexity theory, an undecidable problem is a decision problem for which it is impossible to construct a single algorithm that always leads to a correct yes-or-no answer.A decision problem is any arbitrary yes-or-no question on an infinite set of inputs. Because of this, it is traditional to define the decision problem equivalently as the set of inputs for which the problem returns yes. These inputs can be natural numbers, but also other values of some other kind, such as strings of a formal language. Using some encoding, such as a Godel numbering, the strings can be encoded as natural numbers. Thus, a decision problem informally phrased in terms of a formal language is also equivalent to a set of natural numbers. To keep the formal definition simple, it is phrased in terms of subsets of the natural numbers.Formally, a decision problem is a subset of the natural numbers. The corresponding informal problem is that of deciding whether a given number is in the set. A decision problem A is called decidable or effectively solvable if A is a recursive set. A problem is called partially decidable, semi-decidable, solvable, or provable if A is a recursively enumerable set. Partially decidable problems and any other problems that are not decidable are called undecidable.
a recursive association - as a aggregation is a special form of association, so recursive aggregation can be called as recursive association ... AKASH SISODIYA ......IT ...
Recursive and non-recursive (also known as iterative) are simply two different approaches to solving a problem. Properly implemented, they should give the same result. If they do not, then something is wrong, and you should spend the time to figure out why.This is a generic answer, because the topic is too broad to answer here, as there are many different reasons that a particular algorithm may fail.
1. Write mathematical analysis for recursive algorithms. Solve Tower of Hanoi Problem and analyze it.
None of them is, obviously.
Something that is recursive is something that repeats.
The term recursive refers to the recurrence or repetition.