![Understanding Euclid's proof of the infinity of primes by showing rules for how new primes can be introduced. : r/learnmath Understanding Euclid's proof of the infinity of primes by showing rules for how new primes can be introduced. : r/learnmath](https://i.imgur.com/rq8wILP.png)
Understanding Euclid's proof of the infinity of primes by showing rules for how new primes can be introduced. : r/learnmath
![MathType on X: "A proof that there are infinitely many prime numbers using Riemann's Zeta function and Euler's product formula for it. Do you know any shorter proof? #MathType https://t.co/zvWOhiZB17" / X MathType on X: "A proof that there are infinitely many prime numbers using Riemann's Zeta function and Euler's product formula for it. Do you know any shorter proof? #MathType https://t.co/zvWOhiZB17" / X](https://pbs.twimg.com/media/Flcn2w-WAAQJ3d-.jpg:large)
MathType on X: "A proof that there are infinitely many prime numbers using Riemann's Zeta function and Euler's product formula for it. Do you know any shorter proof? #MathType https://t.co/zvWOhiZB17" / X
It is generally believed that infinitely many primes have the form N^2+1, although no one knows for sure. Do you think that there are infinitely many primes of the form N^2-1? -
![Computational Number Theory - traditional number theory Prime Numbers Factors Counting Factors D- functions. - ppt download Computational Number Theory - traditional number theory Prime Numbers Factors Counting Factors D- functions. - ppt download](https://slideplayer.com/slide/8100512/25/images/19/Theorem%3A+There+are+infinitely+many+prime+numbers..jpg)
Computational Number Theory - traditional number theory Prime Numbers Factors Counting Factors D- functions. - ppt download
![logic - Can't understand the logical structure of Euclid's infinitely many primes proof in Rosen's book. - Mathematics Stack Exchange logic - Can't understand the logical structure of Euclid's infinitely many primes proof in Rosen's book. - Mathematics Stack Exchange](https://i.stack.imgur.com/ZcWgd.png)