equals(x,y)=1 if x=y
=0 otherwise
show that this function is primitive recursive
In principle, authoritative name servers are sufficient for the operation of the Internet. However, with only authoritative name servers operating, every DNS query must start with recursive queries at the root zone of the Domain Name System and each user system must implement resolver software capable of recursive operation.
a recursive association - as a aggregation is a special form of association, so recursive aggregation can be called as recursive association ... AKASH SISODIYA ......IT ...
Something that is recursive is something that repeats.
None of them is, obviously.
The term recursive refers to the recurrence or repetition.
All recursive Languages are recursively enumerable. But not all the recursively enumerable languages are recursive. It is just like NP complete.
no it is not recursive
Recursive locks (also called recursive thread mutex) are those that allow a thread to recursively acquire the same lock that it is holding. Note that this behavior is different from a normal lock. In the normal case if a thread that is already holding a normal lock attempts to acquire the same lock again, then it will deadlock. Recursive locks behave exactly like normal locks when another thread tries to acquire a lock that is already being held. Note that the recursive lock is said to be released if and only if the number of times it has been acquired match the number of times it has been released by the owner thread. Many operating systems do not provide these recursive locks natively. Hence, it is necessary to emulate the behavior using primitive features like mutexes (locks) and condition variables.
Yes. The next two numbers would be 49 & 58. This is because, from the first number, the pattern repeats by adding 10 then 9. So - 39+19 is 49, and 49+9=58.
Recursive refers to using a rule or procedure that can be applied repeatedly.
An explicit equation defines a sequence by providing a direct formula to calculate the nth term without needing the previous terms, such as ( a_n = 2n + 3 ). In contrast, a recursive equation defines a sequence by specifying the first term and providing a rule to find subsequent terms based on previous ones, such as ( a_n = a_{n-1} + 5 ) with an initial condition. Essentially, explicit equations allow for direct access to any term, while recursive equations depend on prior terms for computation.
Because a tree is a recursive data-structure. It's easier to write (and easier to understand) a recursive program for handling it.