recursion
- noun
- /rɪˈkɜrʒən/
- Specialized
- In mathematics, recursion is used to define sequences, such as the Fibonacci series, where each term is the sum of the two preceding ones.
- recursion tree
- overhead of recursion
- full recursion
And so that's another case where using recursion is is is very useful.
- And so that's another case where using recursion is is is very useful.
- You see, there's a lot of examples of induction and recursion, and they all work on this.
- Let's have a more general example of recursion.
Examples
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So now let's do the recursion tree for this, OK?
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So print the frontal cell, let recursion work its magic on what remains.
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Our method of proof is mathematical induction. The recursion takes place on the order n of A.
Academic text (2000) -
For other dense linear algorithms, the use of recursion may not be as relevant.
Academic text (2000) -
For large problems, the geometric nature of the recursion "takes over," as the performance results demonstrate.
Academic text (1997) -
We show that blocking combined with recursion reduces all overheads to a tiny, acceptable level.
Academic text (2000) -
In our implementation, however, we combine blocking and recursion to produce a blocked version of their recursive algorithm.
Academic text (2000) -
We present a novel practical algorithm for Cholesky factorization by combining recursion and blocking.
Academic text (2000) -
David Shields's history of still photography in the silent period reveals a complex series of recursions.
Academic text (2017) -
The concept of recursion is essential in computer science, where a function calls itself to solve smaller instances of a problem.
Synonyms
A process or pattern that repeats by using its own parts
Surface Forms
Morphology
Etymology
Recursion comes from the Latin parts re- meaning 'again' and currere meaning 'to run', so it literally means 'to run again'. That's why in math and computer programming recursion describes a process that keeps 'running' itself or calling itself to repeat and build the result.