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DragonFighter603/README.md

Hi

feel free to look around here, or take a look at my website dragonpi.space

take a look at styxcon, our awesome dev team.

Alternatively, have a proof that there are infinitely many primes:

$$ \begin{aligned} &\text{Assuming that $\mathbb{P}$ }\text{ is a finite set of all primes} \\ &n = \prod_{x \in \mathbb{P}}^{} x \quad \text{ and } \quad p = n+1 \\ &\forall k \in \mathbb{P} \quad n \equiv 0 \pmod{k} \quad \text{ and } \quad p \equiv 1 \pmod{k} \\ &\therefore p \text{ has prime factors not in } \mathbb{P} \text{ and therefore, } \\ &\text{the set of primes is not finite.} \end{aligned} $$

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