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-2, 3, 0, 125
Put -5, -2, 1 in ascending order.
-5, -2, 1
Put 3/23, -2/5, -6/11, 2/5, -0.4 in decreasing order.
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0, -1, -2, -17
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-1, -2, -3, -5, -20
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-33, -5, -4, 4
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-1.5, -0.4, 0.1
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If $R$ is a commutative integral domain then $R/0$ is isomorphic to $R$.

I’m trying to find a counter-example to the following proposition.

If $R$ is a commutative integral domain then $R/0$ is isomorphic to $R$.

I know that this is true for example, if $R$ is a field (because $F(x) = R
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