New posts in alternative-proof

Different ways to evaluate $\sum_{n=1}^\infty\frac{H_nH_n^{(2)}}{(n+1)(n+2)(n+3)}$

How to simply prove that a certain graph is a subdivision of $K_{3,3}$

Why isn't Axiom of Choice a trivial result? Is it needed to prove existence of this recursive function?

New, elegant proofs for $\varphi(p^{k})=p^{k}-p^{k-1}$

Prove that the symmetric group $S_n$, $n \geq 3$, has trivial center. [duplicate]

Integral $\int_0^1 \frac{\ln(1-x)\ln(1+x^2)}{x}dx$

Better proof for $\frac{1+\cos x + \sin x}{1 - \cos x + \sin x} \equiv \frac{1+\cos x}{\sin x}$

Show that $e^n>\frac{(n+1)^n}{n!}$ without using induction.

"Proof" that $\mathbb{R}^J$ is not normal when $J$ is uncountable

Show that $[2x]+[2y] \geq [x]+[y]+[x+y]$

Is an isometry necessarily surjective?

Why does a convex polyhedron being vertex-, edge-, and face-transitive imply that it is a Platonic solid?

If $g:[0,1] \to \Bbb{R}$ such that $g(x)=g(y) \implies g'(x)=g'(y)$ for all $x,y \in (0,1)$, then $g$ is monotonic?

Is it possible to prove $g^{|G|}=e$ in all finite groups without talking about cosets? [duplicate]

Intuitive/direct proof that a rectangle partitioned into rectangles each with at least one integer side must itself have an integer side

$p,q,r$ primes, $\sqrt{p}+\sqrt{q}+\sqrt{r}$ is irrational.

An attempt to prove the generalization of $\sum_{n=1}^\infty \frac{(-1)^nH_n}{n^{2a}}$

Elementary proof that there is no field with 6 elements

Can one prove that there is only one proof?

Checking that a $3$-D diagram is commutative