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Response to Reviewers

Point-by-point response to reviewers on the article class, with tcolorbox comment boxes and auto-numbered reviewer, point, and reply macros.

LPPL 1.3c (article, tcolorbox)

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This workspace is set up as a response to reviewers: each comment goes in a shaded, auto-numbered box with your reply right below it. Paste the reviews and I will split them into points and draft the replies with you.

What’s inside

  • Starter files
  • main.tex2.3 KB
    \documentclass[11pt]{article}
    
    \usepackage[margin=1in]{geometry}
    \usepackage{amsmath}
    \usepackage{xcolor}
    \usepackage{tcolorbox}
    \tcbuselibrary{breakable}
    
    % ---- Rebuttal macros ----
    % \reviewer            starts the next reviewer's section
    % \begin{point}...\end{point}   a reviewer comment, quoted in a shaded box
    % \begin{reply}...\end{reply}   your response, directly below it
    \newcounter{reviewer}
    \newcounter{point}[reviewer]
    \newcommand{\reviewer}{\stepcounter{reviewer}%
      \section*{Reviewer \thereviewer}}
    \newtcolorbox{pointbox}[1]{breakable, colback=blue!4, colframe=blue!45!black,
      title={#1}, fonttitle=\bfseries}
    \newenvironment{point}{%
      \refstepcounter{point}%
      \begin{pointbox}{Comment \thereviewer.\arabic{point}}\itshape}{\end{pointbox}}
    \newenvironment{reply}{\par\noindent\textbf{Reply:} }{\par\bigskip}
    
    \title{Response to Reviewers \\
      \large Manuscript ID [XXXX]: ``[Manuscript title]''}
    \author{}
    \date{\today}
    
    \begin{document}
    
    \maketitle
    
    \noindent Dear Editor, dear Reviewers,
    \medskip
    
    \noindent Thank you for the careful reading of our manuscript. We
    address every comment below; reviewer comments appear in shaded boxes,
    our replies follow each one, and changes in the revised manuscript are
    referenced by section.
    
    \reviewer
    
    \begin{point}
    The convergence claim in Section 3 is only supported empirically. Can
    the authors provide a formal argument?
    \end{point}
    
    \begin{reply}
    We agree. The revised Section 3.2 now proves convergence under a
    Lipschitz assumption: for step size $\eta < 1/L$ we show
    $f(x_{t+1}) \leq f(x_t) - \tfrac{\eta}{2}\|\nabla f(x_t)\|^2$, which
    gives the claimed rate. The empirical evidence is kept in Appendix B.
    \end{reply}
    
    \begin{point}
    Table 2 should report standard deviations across seeds.
    \end{point}
    
    \begin{reply}
    Done. Table 2 now reports mean and standard deviation over five seeds;
    the conclusions are unchanged.
    \end{reply}
    
    \reviewer
    
    \begin{point}
    The related-work discussion omits recent results on adaptive methods.
    \end{point}
    
    \begin{reply}
    Thank you for the pointer. Section 2 now discusses adaptive methods and
    clarifies how our assumptions differ from theirs.
    \end{reply}
    
    % Add more comment/reply pairs with \begin{point}...\end{point} and
    % \begin{reply}...\end{reply}, or ask the agent in the chat alongside
    % this document to draft replies from the review text.
    
    \end{document}
    
  • Libraries and docs
  • main.pdfprebuilt · 113 KBReplaced by the first recompile.

    Binary file, seeded as-is.

  • main.synctex.gzprebuilt · 5.7 KBReplaced by the first recompile.

    Binary file, seeded as-is.