表达式使用同样的中缀运算符。
中缀表达式到后缀表达式的转换。
中缀表示法是算术表达式的常规表示法。
Infix notation is the conventional notation for arithmetic expressions.
中缀表达式到后缀表达式的转换。
对后缀表达式求值比直接对中缀表达式求值简单。
Evaluating a postfix expression is simpler than directly evaluating an infix expression.
然而，这些谓词通常按中缀表示法使用。
However, these predicates are normally used in infix notations.
操作数的顺序与等价的中缀表达式中操作数的顺序一致。
The operands are in the same order that they would be in the equivalent infix expression.
按照位置，绩溪方言词缀分为前缀、中缀、后缀。
According to the position of affixes, affixes in Jixi dialect can be divided into prefixes, infixes and suffixes.
要求转换后的中缀表达式中不应出现不必要的括号。
Requirements of the post-conversion infix expression in brackets should not be unnecessary.
算术表达式中最常见的表示法形式有中缀、前缀和后缀表示法。
The three most common forms of notation in arithmetic expressions are infix, prefix, and postfix notations.
和中缀转换后缀的算法相反，那是把操作符存储在栈里。
This is the opposite of the infix to postfix translation algorithm, where operators were stored on the stack.
转换过程包括用下面的算法读入中缀表达式的操作数、操作符和括号。
The conversion process involves reading the operands, operators, and parentheses of the infix expression using the following algorithm.
它可以创建任意长度的单词前缀索引和可变长度的中缀子字符串的索引。
It can create indexes of word prefixes of arbitrary length and indexes of infix substrings of varying lengths.
本文给出一种将中缀表达式转换成前缀表达式的有效算法。
In this paper, a rapid algorithm from infix expression to prefix one is proposed.
本文的中缀算法适用于序列挖掘，寻找和时间相关的频繁序列。
The algorithm researches in this paper can be used for sequence mining or searching frequent sequences related to time.
词缀是一种附加语素，表示词汇意义。可分为前缀、中缀和后缀。
Derivational affix modifies the word lexically which can be divided into prefix, infix and suffix.
某些格子可能是空的，这样就可以造出没有前缀、中缀或后缀的字。
Some of the cells might be empty, so that one could create words lacking a prefix, infix or suffix.
中缀表示法是书写表达式的常见方式，而前缀和后缀表示法主要用于计算机科学领域。
Infix notation is a common way of writing expressions, while prefix and postfix notations are primarily used in computer science.
中缀表示法是书写表达式的常见方式，而前缀和后缀表示法主要用于计算机科学领域。
Infix notation is a common way of writing expressions, while prefix and postfix notations are primarily used in computer science.
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