Question: Let's say that two Cauchy sequences a, and b,, are equivalent if la, -b,| - 0. Show that this defines an equivalence relation on the

 Let's say that two Cauchy sequences a, and b,, are equivalent

if la, -b,| - 0. Show that this defines an equivalence relation

Let's say that two Cauchy sequences a, and b,, are equivalent if la, -b,| - 0. Show that this defines an equivalence relation on the set of all Cauchy sequences

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