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Let $R$ be the real line. Let the relations $S$ and $T$ on $R$ be defined by $S=\{(x, y): y=x+1,0 < x < 2\}, T=\{(x, y):(x-y)$ is an integer $\}$. Then
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$\mathrm{T}$ is an equivalence on $\mathrm{R}$ but $\mathrm{S}$ is not
$\mathrm{T}$ is an equivalence but $\mathrm{S}$ is not
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