Suppose we have a non-computable real number $p$. Can we determine for any rational $r$ whether $r \lt p$ or $r \gt p$?
I think that if we could, than we could approximate $p$ by rationals from above and below and "compute" it with any precision.
Suppose we have a non-computable real number $p$. Can we determine for any rational $r$ whether $r \lt p$ or $r \gt p$?
I think that if we could, than we could approximate $p$ by rationals from above and below and "compute" it with any precision.
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