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The genre of Menippean satire is a form of satire, usually in prose, that is characterized by attacking mental attitudes rather than specific individuals or entities. [1] It has been broadly described as a mixture of allegory, picaresque narrative, and satirical commentary. [2]
Satire is a genre of the visual, literary, and performing arts, usually in the form of fiction and less frequently non-fiction, in which vices, follies, abuses, and shortcomings are held up to ridicule, often with the intent of exposing or shaming the perceived flaws of individuals, corporations, government, or society itself into improvement. [1]
Genres are formed shared literary conventions that change over time as new genres emerge while others fade. As such, genres are not wholly fixed categories of writing; rather, their content evolves according to social and cultural contexts and contemporary questions of morals and norms.
Quintus Horatius Flaccus (Classical Latin: [ˈkʷiːntʊs (h)ɔˈraːtiʊs ˈfɫakːʊs]; 8 December 65 BC – 27 November 8 BC), [1] commonly known in the English-speaking world as Horace (/ ˈ h ɒr ɪ s /), was the leading Roman lyric poet during the time of Augustus (also known as Octavian).
Also apophthegm. A terse, pithy saying, akin to a proverb, maxim, or aphorism. aposiopesis A rhetorical device in which speech is broken off abruptly and the sentence is left unfinished. apostrophe A figure of speech in which a speaker breaks off from addressing the audience (e.g., in a play) and directs speech to a third party such as an opposing litigant or some other individual, sometimes ...
the continuum hypothesis or CH (Gödel produced a model of ZFC in which CH is true, showing that CH cannot be disproven in ZFC; Paul Cohen later invented the method of forcing to exhibit a model of ZFC in which CH fails, showing that CH cannot be proven in ZFC. The following four independence results are also due to Gödel/Cohen.);
Continuum theory refers to the branch of topology devoted to the study of continua. A continuum is a nonempty, compact, connected metric space.
Set-theoretic topology is a subject that combines set theory and general topology. It focuses on topological questions that are independent of Zermelo–Fraenkel set theory (ZFC). A famous problem is the normal Moore space question, a question in general topology that was the subject of intense research. The answer to the normal Moore space ...