I'm aware that if $2x \leq y$ then $x \leq \lfloor y/2 \rfloor$, and that if $2x \geq y$ then $x \geq \lceil y/2 \rceil$↵
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I usually remember that by writing examples like $x \in \{$ {$2,3\$}, $y=5$. But I don't quite get the logic behind that and I'm not sure if it's a general rule that $kx \leq y \rightarrow x \leq \lfloor y/k \rfloor$.↵
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Any help with understanding that or resources to read about it would be greatly appreciated. Thanks!
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I usually remember that by writing examples like $x \in
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Any help with understanding that or resources to read about it would be greatly appreciated. Thanks!
