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Quick question, what does this mean
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\[ \mathbb{Z} /n \mathbb{Z} \]
Maybe this will help idk lol https://answers.yahoo.com/question/index?qid=20101008044808AAIoNtG
Cool that was it thanks.
Yw
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(Z/nZ)* is a multiplicative group and is only part of the picture of Z/nZ which typically represents a *ring* Z/nZ (and for prime n you get finite fields since you no longer have to worry about zero-divisors)
it's basically the ring of integers modulo \(n\) with usual addition, multiplication
the notation is suggestive of the fact that \(n\mathbb{Z}\) is an ideal of \(\mathbb{Z}\) and the ring \(\mathbb{Z}/n\mathbb{Z}\) is a quotient (namely of \(\mathbb{Z}\) mod \(n\mathbb{Z}\))
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