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Suppose I have

$$ x = \operatorname{round}(y + c) \\ $$

I want to solve for $y$, though it's not really possible in this case. Is it possible to get $y$ as a range of values based on some lower and upper bound where those bounds are dependent on $x,c$?

bob
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24n8
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1 Answers1

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$5 = round(y + 3)$

Range is {y : $y \in R$, $1.5 \leq y < 2.5$}

For $x = round(y + c)$

Range is {y : $y \in R$, $\frac{x - c}{2} \leq y < (x - c + 0.5)$}, $x > c$

Agent Smith
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