New posts in conjectures

A few conjectured limits of products involving the Thue–Morse sequence

Pretty conjecture $x^{\left(\frac{y}{x}\right)^n}+y^{\left(\frac{x}{y}\right)^n}\leq 1$

A limit involving the Thue–Morse sequence

Most even numbers is a sum $a+b+c+d$ where $a^2+b^2+c^2=d^2$

If $|G|=p^3q^2$ then $\Phi(G)$ is cyclic for primes $p\neq q$.

Interesting property related to the sums of the remainders of integers

Conjecture $\sum_{n=0}^\infty a_n= \frac{1}{2}-\frac{7 \zeta(3)}{2 \pi^2}$

Squares in $(\operatorname{rad}(1)^2+1)\cdot(\operatorname{rad}(2)^2+1)\ldots(\operatorname{rad}(n)^2+1)$

Conjectured value of a difficult integral with Dedekind eta functions

On progress in mathematics: some long-open problems and long-standing conjectures

A conjecture about the prime function $p_n$: $p_m \cdot p_n >p_{m \cdot n}$

Why is Goldbach's conjecture not included in the millenium prize problems

The difference of two coprime composites

On the conjecture that, for every $n$, $\lfloor e^{\frac{p_{n^2}\#}{p_{n^2 + 1}}}\rfloor $ is a square number.

A congruence involving Fibonacci polynomials

Is there are similar conjecture like this??

A conjecture about traces of projections

A congruence involving Chebyshev polynomials

Does the prime sequence satisfy $p_n+p_m \le p_{n+m} < p_n p_m$?

A conjecture about integer polynomials and primes