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The complementary principle proposed by François Grosjean suggests that bilingual individuals utilize their languages in complementary contexts, meaning they tend to use one language in specific situations and the other language in different contexts. This principle highlights the idea that bilinguals select their languages based on factors such as the interlocutor, setting, or topic of conversation. As a result, their bilingualism can lead to a more nuanced and context-sensitive use of language, rather than a simple switch between languages.

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What is complementary distribution principle?

The complementary distribution principle refers to a linguistic concept where two linguistic elements, such as phonemes or morphemes, never occur in the same environment or context. Instead, they are found in mutually exclusive contexts, meaning that the presence of one element excludes the possibility of the other in a given situation. This principle is often used to explain the relationship between allophones of a phoneme, where each allophone appears in specific phonetic environments, reinforcing the idea that they are variations of the same underlying phoneme.


What is the palindromes of principle?

A palindrome is:A word, phrase, verse, or sentence that reads the same backward or forward.A segment of double-stranded DNA in which the nucleotide sequence of one strand reads in reverse order to that of the complementary strand.Therefore, principle doesn't have a palindrome. there is a exactly identical answer you the one you asked, only the answer is "Tenet." What's tenet?


What are the complementary color?

all complementary colors are directly across from each other. Example: Purple---- Yellow or Blue--- Orange


What is the complementary 65 and 25?

That is exactly it, complementary means two angles that add up to 90 degrees. 25 is the complementary of 65, and vise versa.


What is complementary rule?

The complementary rule is a principle in probability theory stating that the probability of an event not occurring is equal to one minus the probability of the event occurring. Mathematically, it can be expressed as P(A') = 1 - P(A), where P(A') is the probability of the complement of event A, and P(A) is the probability of event A. This rule is useful for calculating probabilities when it's easier to determine the likelihood of an event not happening rather than the event itself.