Talk:Sorting algorithm: Difference between revisions

Content deleted Content added
Line 662:
::: It's true in the worst case, but it doesn't seem right to me. I don't like putting quantification monikers on order statistics that have lower and upper bounds built into them.
::: To put it another way, I can use Ω(), Θ(), and O() to characterize heap and bubble sort:
::::* Heap sort: Θ(nlogn)
::::* Bubble sort: &Omega;(n) and O(n<sup>2</sup>)
::: Those statements make sense as complexity theory lower (best case) and upper (worst case) bounds.
::: In that context, a claim that comparison sorts are &Omega;(nlogn) is confusing.