infix notation Antonyms
No Synonyms and anytonyms found
Meaning of infix notation
Wordnet
infix notation (n)
a notation for forming mathematical expressions using parentheses and governed by rules of operator precedence; operators are dispersed among the operands
infix notation Sentence Examples
- In infix notation, operators are placed between their operands, like "2 + 3".
- Unlike prefix or postfix notation, infix notation adheres to operator precedence rules.
- The infix notation of "a*(b+c)" is unambiguous, eliminating the need for parentheses.
- Infix arithmetic expressions follow the familiar mathematical syntax, making them easy to read and understand.
- Programmers often prefer infix notation due to its resemblance to natural language.
- Parentheses can be used in infix notation to override operator precedence.
- The associativity of operators in infix notation determines the evaluation order.
- Left-associative operators, like addition, evaluate from left to right, while right-associative operators evaluate from right to left.
- Expressions with multiple operators of the same precedence are evaluated left to right in infix notation.
- The infix notation is prevalent in mathematical expressions, programming languages, and everyday calculations.
FAQs About the word infix notation
a notation for forming mathematical expressions using parentheses and governed by rules of operator precedence; operators are dispersed among the operands
No synonyms found.
No antonyms found.
In infix notation, operators are placed between their operands, like "2 + 3".
Unlike prefix or postfix notation, infix notation adheres to operator precedence rules.
The infix notation of "a*(b+c)" is unambiguous, eliminating the need for parentheses.
Infix arithmetic expressions follow the familiar mathematical syntax, making them easy to read and understand.
