Intereting Posts

Metric on n-sphere in terms of stereographic projection coordinates
Probability Question – An elevator & 5 Passengers
A graph problem
How do you find the determinant of this $(n-1)\times (n-1)$ matrix?
Is noetherianity a local property?
Does $\sin(x+iy) = x+iy$ have infinitely many solutions?
How to show equinumerosity of the powerset of $A$ and the set of functions from $A$ to $\{0,1\}$ without cardinal arithmetic?
Approximation by smooth function while preserving the zero set
Examples of Non-Noetherian Valuation Rings
Relationship between rate of convergence and order of convergence
Anti-derivative of continuous function $\frac{1}{2+\sin x}$
$\sum \limits_{n=1}^{\infty}{a_n^2}$ converges $\implies \sum \limits_{n=1}^{\infty}{\dfrac{a_n}{n}}$
If $A,B\in M(2,\mathbb{F})$ and $AB=I$, then $BA=I$
Subderivative of $ ||Au||_{L^{\infty}} $ to compute proximal operator
An explicit construction for a “doubly weak” topology

The classic birthday paradox considers all $n$ possible choices to be equally likely (i.e. every day is chosen with probability $1/n$) and once $\Omega(\sqrt{n})$ days are chosen, the probability of $2$ being the same, is a constant. I’m wondering if someone could point me to an analysis that also works for a *non-uniform* distribution of days?

- Sum of two independent geometric random variables
- Reference book for Artin-Schreier Theory
- Finding the minimum number of selections .
- How can I prove my conjecture for the coefficients in $t(x)=\log(1+\exp(x)) $?
- Probability of Drawing a Card from a Deck
- Probability distribution of the maximum of random variables
- What is the probability of this exact same Champions League draw?
- reference for multidimensional gaussian integral
- Expected number of matches when two shuffled rows of $52$ playing cards are lined up
- Bayes Theorem confusion… (more complex)

Maybe those can help you (yes, I know this thread is old, but maybe the answer can be useful to someone else)

- What is the least value of $k$ for which $B^k = I$?
- $F$ is a free abelian group on a set $X$ , $H \subseteq F$ is a free abelian group on $Y$, then $|Y| \leq |X|$
- How to formalize $\text{span}(S)=\{c_1v_1+\cdots+c_kv_k\mid v_1,~\cdots,~v_k\in S,~c_1,~\cdots,~c_k\in F\}$ rigorously in first order language?
- $ \mathbb Z$ is not isomorphic to any proper subring of itself.
- Property of sup of a set of numbers
- Why does $\int_0^\infty\frac{\ln (1+x)}{\ln^2(x)+\pi^2}\frac{dx}{x^2}$ give the Euler-Mascheroni constant?
- Subsets and equality
- Convergence of Lebesgue integrals
- How to prove that all odd powers of two add one are multiples of three
- Sum of discrete and continuous random variables with uniform distribution
- The exponential extension of $\mathbb{Q}$ is a proper subset of $\mathbb{C}$?
- Why isn't the volume formula for a cone $\pi r^2h$?
- Sequence of continuous linear functionals over a sequence of Hilbert spaces
- Showing the set $A+B$ is closed.
- How many integer solutions are there to the inequality $y_1 + y_2 + y_3 + y_4 < 184$