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Thomas Ahle's user avatar
Thomas Ahle's user avatar
Thomas Ahle's user avatar
Thomas Ahle
  • Member for 12 years, 3 months
  • Last seen this week
10 votes

Complexity class of comparison of power towers

9 votes
Accepted

Sharper Lower Bounds for Binomial/Chernoff Tails

8 votes

Proof of Pearson's chi squared test

7 votes

Efficient computation of $\sum_{k=1}^n \left\lfloor \frac{n}{k}\right\rfloor$

6 votes

Bounds on roots of polynomials

5 votes

Matrix derivative $(Ax-b)^T(Ax-b)$

4 votes

I almost quit self-studying mathematics, but should I continue?

4 votes

Exact probability of random graph being connected

4 votes
Accepted

Is the graceful labeling conjecture still unsolved?

4 votes

equivalence between matrix multiplication and matrix inversion

4 votes

Approximating the logarithm of the binomial coefficient

4 votes

Convergence of $\left( \frac{1}{n!}\right)^\frac{1}{n}$

3 votes

Two dimensional Cantelli's inequality, $\Pr[X > 0, Y > 0]$

3 votes

Uniform Distributions Ratio

3 votes

Covariance of a rectified (relu) Gaussian

3 votes
Accepted

Differentiable top-k function

2 votes

Stochastic domination and sum of random variables

2 votes
Accepted

Tail Lower Bounds using Moment Generating Functions

2 votes

Proof of the normalisation of the Binomial Theorem

2 votes

Distribution of Dot-Product of Two Independent Multivariate Gaussian Vectors

2 votes

Prove that the rational numbers are countable - An alternative way

2 votes

Substitute for triangle inequality for Kullback-Leibler divergence

2 votes

How to compute the volume of intersection between two hyperspheres

2 votes
Accepted

Lower bound for $(x^c-1)^{1/c}$

2 votes
Accepted

Asymptotic Moments of the Binomial Distribution, $E(X/(np))^k = 1 + O(k^2/n)$?

2 votes

If a 1 meter rope is cut at two uniformly randomly chosen points, what is the average length of the smallest piece?

2 votes
Accepted

$\Pr[\sum_i X_i^2 Y_i^2\ge t]$, Chernoff bound for sum of pairs of squared Normal random variables

2 votes

Sum of independent Binomial random variables with different probabilities

2 votes

Showing inequality: $pe^{x(1-p)}+(1-p)e^{-xp} \leq e^{x^2(3/4)p}$ for $0 \leq p \leq 1/2, 0 \leq x \leq 1$?

2 votes

Find a simple formula of k numbers which gives output a number not among these k numbers.