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- \documentclass[draft]{article}
- \usepackage{agda}
- \begin{document}
- Lemma~\ref{code:B} below shows that $\AgdaPrimitiveType{Set1}$ is inhabited.
- %
- A preliminary definition:
- %
- \begin{code}[number]
- A : Set1
- A = Set
- \end{code}
- %
- Lemma~\ref{code:B2}:
- %
- \begin{code}[number=code:B,number=code:B2]
- B : Set1
- B = A
- \end{code}
- \begin{code}[hide,number=code:Invisible]
- Invisible : Set1
- Invisible = Set
- \end{code}
- Numbers are not generated for inline code, like
- %
- \begin{code}[inline*,number=code:Inline1]
- Inline1 = Set
- \end{code}
- %
- and
- %
- \begin{code}[inline,number=code:Inline2]
- Inline2 = Set
- \end{code}.
- A wide piece of code:
- %
- \begin{code}[number]
- Aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa = Set
- \end{code}
- \end{document}
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