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How many rings of order 4 can exist upto isomorphism

there are only two groups $Z_4$ and $K_4$ upto isomorphism where $Z_4$ is abelian and $K_4$ is non-abelian.To be a ring that must be a abelian group under one binary operation.Can it be say that $Z_4$ is only ring of order 4 upto isomorphism

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