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In rhetoric, antithesis is a figure of speech involving the bringing out of a contrast in the ideas by an obvious contrast in the words, clauses, or sentences, within a parallel grammatical structure. [7] The term "antithesis" in rhetoric goes back to the 4th century BC, for example Aristotle, Rhetoric, 1410a, in which he gives a series of ...
The yin yang symbol which illustrates opposites together.. Enantiosis, synoeciosis or discordia concors is a rhetorical device in which opposites are juxtaposed so that the contrast between them is striking. [1]
An oxymoron (plurals: oxymorons and oxymora) is a figure of speech that juxtaposes concepts with opposite meanings within a word or in a phrase that is a self-contradiction. As a rhetorical device, an oxymoron illustrates a point to communicate and reveal a paradox.
Oxymoron: using two terms together, that normally contradict each other. Parable: extended metaphor told as an anecdote to illustrate or teach a moral lesson. Paradiastole: extenuating a vice in order to flatter or soothe. Paradox: use of apparently contradictory ideas to point out some underlying truth.
Paradox – an apparently absurd or self-contradictory statement or proposition. Paralipsis – a form of apophasis when a rhetor introduces a subject by denying it should be discussed. To speak of someone or something by claiming not to. Parallelism – the correspondence, in sense or construction, of successive clauses or passages.
Both chiasmus and antimetabole can be used to reinforce antithesis. [6] In chiasmus, the clauses display inverted parallelism.Chiasmus was particularly popular in the literature of the ancient world, including Hebrew, Greek, Latin and K'iche' Maya, [7] where it was used to articulate the balance of order within the text.
The post 26 of the Funniest Oxymoron Examples appeared first on Reader's Digest. A closer look at these contradictory phrases and quotes will make you laugh. 26 of the Funniest Oxymoron Examples
[10] Hence Nagel and Newman can now define the notion of tautologous: "a formula is a tautology if and only if it falls in the class K 1, no matter in which of the two classes its elements are placed". [11] This way, the property of "being tautologous" is described—without reference to a model or an interpretation.