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A binary opposition (also binary system) is a pair of related terms or concepts that are opposite in meaning. Binary opposition is the system of language and/or thought by which two theoretical opposites are strictly defined and set off against one another. [ 1 ]
In lexical semantics, opposites are words lying in an inherently incompatible binary relationship. For example, something that is even entails that it is not odd. It is referred to as a 'binary' relationship because there are two members in a set of opposites. The relationship between opposites is known as opposition.
Structuralism posits the concept of binary opposition, in which frequently-used pairs of opposite-but-related words (concepts) are often arranged in a hierarchy; for example: Enlightenment/Romantic, male/female, speech/writing, rational/emotional, signified/signifier, symbolic/imaginary, and east/west.
[18]: 194 An example of genesis would be the sensory ideas from which knowledge is then derived in the empirical epistemology. An example of structure would be a binary opposition such as good and evil where the meaning of each element is established, at least partly, through its relationship to the other element.
The following is an example of a false dilemma with the simple constructive form: (1) "If you tell the truth, you force your friend into a social tragedy; and therefore, are an immoral person". (2) "If you lie, you are an immoral person (since it is immoral to lie)".
Converses can be understood as a pair of words where one word implies a relationship between two objects, while the other implies the existence of the same relationship when the objects are reversed. [ 3 ] Converses are sometimes referred to as complementary antonyms because an "either/or" relationship is present between them.
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The principle of a simple binary opposition between the two members of a minimal pair may be extended to cover a minimal set in which a number of words differ from one another in terms of one phone in a particular position in the word. [10] For example, the vowels /a/, /e/, /i/, /o/, /u/ of Swahili are shown to be distinct by the following set ...