Comment on How RSA Works: TLS FoundationsparentComments−tzs8y>In order to generate e, we'll need to find a random prime number that has a greatest common divisor (GCD) of 1 in relation to ϕ(n).How can a prime number have any divisor that isn't 1, let alone a gcd? Either that's mistaken, or it's unnecessary to state.A prime is a divisor of itself. What it is in effect saying is "find a random prime number that is not a divisor of ϕ(n)".I'm not sure why it is saying that, though, because RSA does not require e to be a prime number. It just requires that gcd(e,ϕ(n)) = 1.The article is just poorly written, as can be seen by this sentence a little further down:> The e value is often made up; it's an arbitrary factor of both of your primes.I cannot even begin to figure out where that came from.
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A prime is a divisor of itself. What it is in effect saying is "find a random prime number that is not a divisor of ϕ(n)".
I'm not sure why it is saying that, though, because RSA does not require e to be a prime number. It just requires that gcd(e,ϕ(n)) = 1.
The article is just poorly written, as can be seen by this sentence a little further down:
I cannot even begin to figure out where that came from.