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标签landau-notation - 这是页2 - GeneraCodice
How do I simplify $O\left({n^2}/{\log{\frac{n(n+1)}{2}}}\right)$
https://www.generacodice.com/cn/articolo/2447349/how-do-i-simplify-o-left-n-2-log-frac-n-n-1-2-right
asymptotics
-
landau-notation
-
big-o-notation
cs.stackexchange
Substitution for Landau's O notation formula
https://www.generacodice.com/cn/articolo/1613045/substitution-for-landau-s-o-notation-formula
complexity-theory
-
landau-notation
cs.stackexchange
If my algorithm has complexity O(n!*n), can I just write O(n!), or do I have to keep it like O(n!*n)?
https://www.generacodice.com/cn/articolo/1610786/if-my-algorithm-has-complexity-o-n-n-can-i-just-write-o-n-or-do-i-have-to-keep-it-like-o-n-n
asymptotics
-
landau-notation
cs.stackexchange
Proving Big Omega of a polynomial without limits
https://www.generacodice.com/cn/articolo/1610000/proving-big-omega-of-a-polynomial-without-limits
asymptotics
-
landau-notation
cs.stackexchange
What is wrong with this solution for $\mathcal{O}({\log({n \choose \frac{n}{2}})})$?
https://www.generacodice.com/cn/articolo/1609883/what-is-wrong-with-this-solution-for-mathcal-o-log-n-choose-frac-n-2
complexity-theory
-
asymptotics
-
landau-notation
cs.stackexchange
O(·) is not a function, so how can a function be equal to it?
https://www.generacodice.com/cn/articolo/1605522/o-is-not-a-function-so-how-can-a-function-be-equal-to-it
notation
-
asymptotics
-
landau-notation
cs.stackexchange
How come O(n) + O(logn) = O(logn)
https://www.generacodice.com/cn/articolo/1605140/how-come-o-n-o-logn-o-logn
asymptotics
-
landau-notation
cs.stackexchange
Is this a valid use of big-O notation?
https://www.generacodice.com/cn/articolo/1604992/is-this-a-valid-use-of-big-o-notation
asymptotics
-
landau-notation
cs.stackexchange
Is this correct in term of big-oh notation: given $g = O(f)$ and $h = O(f)$ can we say $g = O(h)$?
https://www.generacodice.com/cn/articolo/1603172/is-this-correct-in-term-of-big-oh-notation-given-g-o-f-and-h-o-f-can-we-say-g-o-h
asymptotics
-
landau-notation
cs.stackexchange
Is $T(n) = Ω (n^2)$ the same as $n^2=O(T(n))$?
https://www.generacodice.com/cn/articolo/1597838/is-t-n-Ω-n-2-the-same-as-n-2-o-t-n
asymptotics
-
landau-notation
cs.stackexchange
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