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Given the relation $R=\{(n, m)|n, m \in \mathbb{Z}| n,|\neq| m \mid\}$. Which of the following statements about $R$ is correct?
  1. $R$ is not an equivalence relation because it is not reflexive or transitive
  2. $R$ is not an equivalence relation because it is not antisymmetric
  3. $R$ is not an equivalence relation because it is not symmetric
  4. $R$ is an equivalence relation

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