संज्ञा
A function that counts the number of distinct factors (substrings of consecutive symbols) in a string of symbols;
प्रयोग- of a string
- उदाहरण
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It follows that #92;bullet The length function l#58;A#42;#92;longrightarrow#92;mathcalN is a complexity function on A#42;.
अधिक उदाहरण (1)
2003, Julien Cassaigne, Constructing Infinite Words of Intermediate Complexity, Masami Ito, Masafumi Toyama (editors), Developments in Language Theory: 6th International Conference, 6th International Conference, DLT 2002, Revised Papers, Springer, LNCS 2450, page 173, We present two constructions of infinite words with a complexity function that grows faster than any polynomial, but slower than any exponential.
A function that counts the number of distinct factors (substrings of consecutive symbols) in a string of symbols; (of a formal language) a function that counts the number of words of a given length. a function that counts the number of words of a given length.
प्रयोग- of a formal language
- of a string
A function representing the computational complexity an algorithm.
प्रयोग- of an algorithm
- उदाहरण
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अधिक उदाहरण (2)
2003, Roberto Segala, Verification of Randomized Distributed Algorithms, Ed Brinksma, Holger Hermanns, Joost-Pieter Katoen (editors), Lectures on Formal Methods and Performance Analysis, Springer, LNCS 2090, page 253, Let ϕ be a complexity function.
A complexity function need not have a quadratic term to be in O(n²). It need only eventually lie beneath some pure quadratic function on a graph. Therefore, any logarithmic or linear complexity function is in O(n²).
Hence, the worst case time complexity function of Floyd's algorithm is O(n³).