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I came to

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the universally quantified assumption overflows the derivation line.

My source is

\documentclass{beamer} \usepackage{bussproofs} \newcommand{\mydots}{ \def\extraVskip{-2pt} \noLine \UnaryInfC{\vdots} \def\extraVskip{2pt} \noLine } \begin{document} \AxiomC{$\exists t. A(t)$} \AxiomC{[$\forall t. A(t)$]} \mydots \UnaryInfC{$C$} \RightLabel{$\exists$E} \BinaryInfC{$C$} \DisplayProof \end{document} 

How can I fix this within using bussproofs.sty ?

1 Answer 1

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I believe it's a precise choice of bussproofs as the examples on page 4 show: here's one

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You can tell it to use the same width as a previous item with a box:

\documentclass{beamer} \usepackage{calc} \usepackage{bussproofs} \newcommand{\mydots}{% \noLine \UnaryInfC{\vphantom{\ensuremath{X}}\smash{\vdots}}% \noLine } \begin{document} \begin{frame} \AxiomC{$\exists t. A(t)$} \AxiomC{[$\forall t. A(t)$]} \mydots \UnaryInfC{\makebox[\widthof{[$\forall t. A(t)$]}]{$C$}} \RightLabel{$\exists$E} \BinaryInfC{$C$} \DisplayProof \end{frame} \end{document} 

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  • Ah yes, bussproofs' aim is to draw proof trees and that is why it typeset that way. Commented Apr 11, 2023 at 15:00

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