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A contraction is a shortened version of the spoken and written forms of a word, syllable, or word group, created by omission of internal letters and sounds.. In linguistic analysis, contractions should not be confused with crasis, abbreviations and initialisms (including acronyms), with which they share some semantic and phonetic functions, though all three are connoted by the term ...
Poetic contractions are contractions of words found in poetry but not commonly used in everyday modern English. Also known as elision or syncope , these contractions are usually used to lower the number of syllables in a particular word in order to adhere to the meter of a composition. [ 1 ]
we all w’at: we at wanna: want to wasn’t: was not we’d: we had / we would / we did we’d’ve: we would have we’ll: we shall / we will we’re: we are we’ve: we have weren’t: were not whatcha: what are you what’d: what did what’ll: what shall / what will what’re: what are / what were what’s: what has / what is / what does ...
These contractions used to be written out when transcribed (i.e. cannot, is not, I am) even if they were pronounced as a contraction, but now they are always written as a contraction so long as they are spoken that way. However, they are by no means mandatory and a speaker or writer may choose to keep the words distinct rather than contract ...
In contracted kanji words, the most common pattern of contraction is to take the first kanji of each word in a phrase and put them together as a portmanteau. In the example from the lead, using Tōkyō Daigaku ( 東京大学 ) , the Tō- of Tōkyō and the Dai- of Daigaku becomes Tōdai ( 東大 ) , the common abbreviation for the University of ...
When punctuating quoted passages, there are two commonly used styles (here called the "logical" style and the "aesthetic" style). The logical style is used in most countries as standard, [citation needed] and is becoming more popular in America too, although most Americans still use the aesthetic style.
A contraction mapping has at most one fixed point. Moreover, the Banach fixed-point theorem states that every contraction mapping on a non-empty complete metric space has a unique fixed point, and that for any x in M the iterated function sequence x , f ( x ), f ( f ( x )), f ( f ( f ( x ))), ... converges to the fixed point.
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