Is there a multinomial version of the DeMoivre-Laplace theorem?
127459
Approximating a multinomial as $p(\xi_1,\ldots,\xi_N)\propto\exp\left(-\frac{n}{2}\sum_{i=1}^N\frac{(\xi_i-p_i)^2}{p_i}\right)$
154487
Maximal number of monomials of multivariate polynomial
150197
Generalizing Poisson's binomial distribution to the multinomial case.
85818
$E(|X-Y|)$ for $X$, $Y$ i.i.d and uniform on $[0,1]$
8145
Comparison theorem for ODE
103550
Multiplicative Euclidean Function for an Euclidean Domain
37764
Is the converse of Cayley-Hamilton Theorem true?
87494
$\operatorname{rank}(T^3) + \operatorname{rank}(T) \geq 2\operatorname{rank}(T^2)$ for finite-dimensional $V$
82323
Poisson random variables and Binomial Theorem
55257
Egoroff's theorem in Royden Fitzpatrick (comparison with lemma 10)
29751
Dini's Theorem and tests for uniform convergence
20801
Application of inverse function theorem for several variable functions
89186
Showing that $\frac{X_{(i)}}{X_{(n)}},i=1,2,...,n-1$ and $X_{(n)}$ are independent for a population with df $F(y)=y^{\theta}$
158682
Evaluation of $\lim_{n\rightarrow \infty}\frac{n!\cdot e^n}{\sqrt{n}n^n}$ without stirling approximation
149661
For $n=pq$, show that there exist $\alpha, \beta \in Z_n^*$ such that $\alpha, \beta \notin (Z_n^*)^2$ and $\alpha \cdot \beta \notin (Z_n^*)^2$.
91545
A stronger version of discrete "Liouville's theorem"
55679
Does there exist a continuous function from [0,1] to R that has uncountably many local maxima?