如何在逐項之間書寫小尺寸文字？

Question

我想在itemise之間寫，即在一個要點之後，我想在它下面添加2個小句子。查看我的程式碼，我想要的如下：

\documentclass{amsart}
 \newtheorem{thm}{Theorem}
 \usepackage{xcolor}

 \begin{document}
 \section{\textcolor{blue}{Testing Nilpotence in linear time}}
 Given a group $G$ in the form of mutiplication table, we want to check to decide  divides the order of $G$}. Algorithm for testing nilpotence is given below. \\

 \begin{itemize}
 \item Compute the prime factorization of $n= p_1^{\alpha_1} \times p_2^{\alpha_2} \cdots p_i^{\alpha_i}$. \\
 \item Determine the order of all elements in $G$. \\
 \item For $1 \le i \le r$, check if $\mathcal{N}(p_i^{\alpha_i}) \neq p_i^{\alpha_i}$ then $G$ is not nilpotent. \\
\item Else output that $G$ is nilpotent  
 \end{itemize}

檢視編譯輸出：

問題：如何新增圖中所示的小文字？

Answer 1

我建議您建立一個名為 的小型實用巨集\aside。如果\footnotesize文字太小，不適合您的口味，請改用\small。

\documentclass{amsart}
\usepackage{xcolor}
\newcommand\aside[1]{\par\quad{\footnotesize(#1)}\par} % or "\small", if you prefer

\begin{document}
\section{\color{blue}Testing Nilpotence in linear time}

Given a group $G$ in the form of multiplication table, we want to check to 
decide [...] divides the order of $G$. An algorithm for testing nilpotence 
is given below.

\begin{itemize}
\item Compute the prime factorization of $n = p_1^{\alpha_1} \times 
     p_2^{\alpha_2} \cdots \times p_i^{\alpha_i}$.
     \aside{Each $p_i^{\alpha_i}$ is the highest power}

\item Determine the order of all elements in $G$. 
     \aside{It can be done easily}

\item For $1 \le i \le r$, check if $\mathcal{N}(p_i^{\alpha_i}) \neq 
     p_i^{\alpha_i}$. If true, $G$ is not nilpotent.

\item Else, conclude that $G$ is nilpotent.
\end{itemize}

\end{document} 

Answer 2

• 你的mwe不完整（缺少的是\end{document}）
• 它還包含錯誤（}之後是 多餘的$G$）
• 所有\\後面的項目都是多餘的
• （主）項目下方的附加行只需換行即可（您可以為此行選擇較小的字體大小）
• 為了更好地格式化使用包enumitem

\documentclass{amsart}
\newtheorem{thm}{Theorem}
\usepackage{xcolor}
\usepackage{enumitem}

\begin{document}
\section{\textcolor{blue}{Testing Nilpotence in linear time}}
Given a group $G$ in the form of multiplication table, we want to check to decide  divides the order of $G$. Algorithm for testing nilpotence is given below. %\\ had to be removed

\begin{itemize}[itemsep=1ex,leftmargin=1cm]
\item Compute the prime factorization of $n= p_1^{\alpha_1} \times p_2^{\alpha_2} \cdots p_i^{\alpha_i}$.               % "\\" had to be removed

    {\small(small text in the next line)}
\item Determine the order of all elements in $G$. % "\\" had to be removed

    {\small(small text in the next line)}
\item For $1 \le i \le r$, check if $\mathcal{N}(p_i^{\alpha_i}) \neq p_i^{\alpha_i}$ then $G$ is not nilpotent.            % "\\" had to be removed

    {\small(small text in the next line)}
\item Else output that $G$ is nilpotent
\end{itemize}
\end{document}