Question

Does $L^2$ - convergence imply convergence in probability?

score 73 · Answer 1 · 2020-02-01 08:58:51

73

Views

Does $L^2$ - convergence imply convergence in probability?

Published on 01 Feb 2020 - 8:58

score 30 · Answer 2 · 2020-02-02 03:07:44

30

Views

A question regarding the asymptotic behaviour of two functions

Published on 02 Feb 2020 - 3:07

score 31 · Answer 3 · 2026-04-07 19:35:19

31

Views

What is the Taylor expansion of $\frac{1}{1-\left(a_1 x+... + o(x^n)\right)}$?

Published on 07 Apr 2026 - 19:35

score 29 · Answer 4 · 2020-02-02 12:30:29

29

Views

Determine the big $O$ notation

Published on 02 Feb 2020 - 12:30

score 67 · Answer 5 · 2020-02-02 21:46:53

67

Views

Some (Asymptotic) Bounds on Exponential Sums

Published on 02 Feb 2020 - 21:46

score 19 · Answer 6 · 2020-02-03 16:18:55

19

Views

How can I prove this big O problem without using the limit rule?

Published on 03 Feb 2020 - 16:18

score 108 · Answer 7 · 2020-02-03 18:29:54

108

Views

How to find the relative order between two functions $f(n)$ and $g(n)$?

Published on 03 Feb 2020 - 18:29

score 67 · Answer 8 · 2026-03-30 14:56:09

67

Views

Solve $T(n) = 2^nT(n/2) + n^n$

Published on 30 Mar 2026 - 14:56

score 49 · Answer 9 · 2026-04-08 12:16:05

49

Views

Regarding a quantity being negligible compared to another (limit definition)

Published on 08 Apr 2026 - 12:16

score 366 · Answer 10 · 2026-04-07 08:07:24

366

Views

Asymptotically $\binom{2n}{n}\approx\frac{2^{2n}}{\sqrt{\pi n}}$ or $\binom{2n}{n}\approx2^{2n}$?

Published on 07 Apr 2026 - 8:07

score 50 · Answer 11 · 2026-03-31 08:11:16

50

Views

How strongly does $\int_1^X \frac{\exp(B/\sqrt x)}{\sqrt x} dx$ depend on $B$?

Published on 31 Mar 2026 - 8:11

score 30 · Answer 12 · 2020-02-05 16:43:55

30

Views

Solving asymptotic notation based on a given constant

Published on 05 Feb 2020 - 16:43

score 23 · Answer 13 · 2020-02-06 01:49:27

23

Views

Finding the order of two functions using the limit rule.

Published on 06 Feb 2020 - 1:49

score 44 · Answer 14 · 2020-02-06 10:26:46

44

Views

Designing a $\beta(\delta) = \tilde{O}(H\sqrt{d})$ function that dominates another function which has $\log \beta(\delta)$ within it

Published on 06 Feb 2020 - 10:26

score 72 · Answer 15 · 2026-03-28 03:08:30

72

Views

Prove that an algorithm taking $f(k)$ steps to complete run in polynomial time, subexponential time or exponential time, $f(k)=e^{\sqrt {\log k}}$

Published on 28 Mar 2026 - 3:08

List Question

Does $L^2$ - convergence imply convergence in probability?

A question regarding the asymptotic behaviour of two functions

What is the Taylor expansion of $\frac{1}{1-\left(a_1 x+... + o(x^n)\right)}$?

Determine the big $O$ notation

Some (Asymptotic) Bounds on Exponential Sums

How can I prove this big O problem without using the limit rule?

How to find the relative order between two functions $f(n)$ and $g(n)$?

Solve $T(n) = 2^nT(n/2) + n^n$

Regarding a quantity being negligible compared to another (limit definition)

Asymptotically $\binom{2n}{n}\approx\frac{2^{2n}}{\sqrt{\pi n}}$ or $\binom{2n}{n}\approx2^{2n}$?

How strongly does $\int_1^X \frac{\exp(B/\sqrt x)}{\sqrt x} dx$ depend on $B$?

Solving asymptotic notation based on a given constant

Finding the order of two functions using the limit rule.

Designing a $\beta(\delta) = \tilde{O}(H\sqrt{d})$ function that dominates another function which has $\log \beta(\delta)$ within it

Prove that an algorithm taking $f(k)$ steps to complete run in polynomial time, subexponential time or exponential time, $f(k)=e^{\sqrt {\log k}}$

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