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An infix is an affix inserted inside a word stem (an existing word or the core of a family of words). It contrasts with adfix , a rare term for an affix attached to the outside of a stem, such as a prefix or suffix .
The phrase al-Baḥrayn (or el-Baḥrēn, il-Baḥrēn), the Arabic for Bahrain, showing the prefixed article.. Al-(Arabic: ٱلْـ, also romanized as el-, il-, and l-as pronounced in some varieties of Arabic), is the definite article in the Arabic language: a particle (ḥarf) whose function is to render the noun on which it is prefixed definite.
Infix notation is the notation commonly used in arithmetical and logical formulae and statements. It is characterized by the placement of operators between operands —"infixed operators"—such as the plus sign in 2 + 2 .
Morphological derivation, in linguistics, is the process of forming a new word from an existing word, often by adding a prefix or suffix, such as un-or -ness. For example, unhappy and happiness derive from the root word happy.
In high-level computer programming and digital electronics, logical conjunction is commonly represented by an infix operator, usually as a keyword such as "AND", an algebraic multiplication, or the ampersand symbol & (sometimes doubled as in &&). Many languages also provide short-circuit control structures corresponding to logical conjunction.
Unlike derivational suffixes, English derivational prefixes typically do not change the lexical category of the base (and are so called class-maintaining prefixes). Thus, the word do, consisting of a single morpheme, is a verb, as is the word redo, which consists of the prefix re-and the base root do.
Infix expressions are the form of mathematical notation most people are used to, for instance "3 + 4" or "3 + 4 × (2 − 1)". For the conversion there are two text variables , the input and the output. There is also a stack that holds operators not yet added to the output queue. To convert, the program reads each symbol in order and does ...
Order of operations arose due to the adaptation of infix notation in standard mathematical notation, which can be notationally ambiguous without such conventions, as opposed to postfix notation or prefix notation, which do not need orders of operations.