An algorithm's running time is its computational work on an input, measured either as elapsed time on a specified system or as an operation count under a cost model. Time complexity expresses how that count grows with input size. For binary search in a random-access sorted array, halving the candidate interval needs O(logn) comparisons. The same index-based code on a linked representation need not have that cost. Worst-case, average-case and amortized bounds quantify different questions; a measured duration alone does not prove any asymptotic guarantee.
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Incoming links (75)
- Algorithmic game theory
- Algorithm portfolio schedule
- Box nesting
- Computational complexity theory
- Computational problem
- Deterministic algorithm
- Distinct-index two-sum by suffix lower bounds
- Edit distance
- Equilibrium in a two-row binary game
- Fixed-parameter tractability
- Formal language
- In-place linked-list reversal
- In-place merge
- Kevin C. Webb
- Longest path in a directed acyclic graph
- Machine learning
- Maximum priority queue
- Minimum coin change recurrence
- Monotone threshold activation
- Parameter passing
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- Polynomial-time reduction
- Probably approximately correct learning
- Pseudo-polynomial time
- Recursion tree
- Running time
- Shortest cycle by repeated shortest-path trees
- Somenath Biswas
- Suzanne J. Matthews
- Tia Newhall
- Two-sum problem
- Ulrich Drepper
- Vertex cover decision problem
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