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\overline{B} -> \overline{A}
Typo in Intermediate Logic, Section 4.9
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content/sets-functions-relations/size-of-sets/comparing-size.tex

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is always some number that is !!a{element} of one of $Z_n$ or
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$\overline{Z}$ but not the other. We follow the same idea here,
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except the indices~$n$ are now !!{element}s of~$A$ instead
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of~$\PosInt$. The set $\overline{B}$ is defined so that it is
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of~$\PosInt$. The set $\overline{A}$ is defined so that it is
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different from~$g(x)$ for each $x \in A$, because $x \in g(x)$ iff
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$x \notin \overline{B}$. Again, there is always !!a{element} of~$A$
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which is !!a{element} of one of $g(x)$ and $\overline{B}$ but not
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$x \notin \overline{A}$. Again, there is always !!a{element} of~$A$
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which is !!a{element} of one of $g(x)$ and $\overline{A}$ but not
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the other. And just as $\overline{Z}$ therefore cannot be on the
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list $Z_1$, $Z_2$, \dots, $\overline{B}$ cannot be in the range
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list $Z_1$, $Z_2$, \dots, $\overline{A}$ cannot be in the range
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of~$g$.}{}
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\oliflabeldef{sfr:siz:nen-alt:thm:nonenum-pownat}{It's instructive to

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