If $R=\{\frac m n\in{\mathbb{Q}}: \mbox{7 does not divide $n$}\}$. Is $R$ Noetherian?
What i think is the ideals of $R$ are finitely generated. But how do i prove this, i have no idea. Can anyone help me with this.
If $R=\{\frac m n\in{\mathbb{Q}}: \mbox{7 does not divide $n$}\}$. Is $R$ Noetherian?
What i think is the ideals of $R$ are finitely generated. But how do i prove this, i have no idea. Can anyone help me with this.
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Hint: every element is associate to a power of $7$.