#Groups
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(x, n) means gcd(x, n)
= hcf(x, n)
In long form the argument goes like this: suppose n | kx for some k. Then equivalently n/(x,n) | k, hence n/(x,n) is minimal, also since (x,n) | x, it follows that n | xn/(x,n), hence the order of x is n/(x,n), as required.
@rancid beacon
how do you go from n | kx to n/(x, n) | k