Denote the set \( \lbrace \circledS \cup \{ 0 \} \rbrace \) as the set of natural number that is not divisible by \(2 \). And define the binary relation \( \ge \) on two natural number \( m , n \) , \( m \ge n \) if \( m = k n \) , for integer k, meaning that \( m \) divides \( n \).

How to show that \( \lbrace N \mid \ge \rbrace \) is order-isomorphc to \( \lbrace \circledS \mid \ge \rbrace \) ?

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