


Is 'n' always considered in the context of exact algorithms?
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what is n in big o notation
- Can 'n' represent the number of random trials?
- How does 'n' help in understanding the limits of computational feasibility?
- Can 'n' represent the number of constraints in a constraint satisfaction problem?
- Can 'n' represent the number of interactions?
- Can there be multiple 'n' values in the same analysis?
- Is 'n' the sole determinant of an algorithm's suitability for a given task?
- What are edge cases to consider when defining 'n'?
- How to identify 'n' when it's not explicitly stated?
- Is 'n' used in the analysis of quantum algorithms?
- Can 'n' be used to parametrize the problem itself rather than the input size?
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