syllogismus: Difference between revisions
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|lnetxt=syllogismus syllogismi N M :: [[syllogism]] | |||
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{{Lewis | {{Lewis | ||
|lshtext=<b>syllŏgismus</b>: or -os ([[syllogismus]], Sid. [[Pan]]. 205), i, m., = [[συλλογισμός]],><br /><b>I</b> a form of [[reasoning]] in [[which]] a [[conclusion]] is [[drawn]] from [[two]] [[premises]], a [[syllogism]] ([[post]]-Aug.), Gell. 2, 8, 7; Sen. Ep. 108, 12; 113, 26; Plin. Ep. 2, 3, 3; Quint. 3, 6, 43; 3, 6, 77; 3, 6, 88; 3, 6, 103; 5, 10, 88; 5, 14, 14 al. | |lshtext=<b>syllŏgismus</b>: or -os ([[syllogismus]], Sid. [[Pan]]. 205), i, m., = [[συλλογισμός]],><br /><b>I</b> a form of [[reasoning]] in [[which]] a [[conclusion]] is [[drawn]] from [[two]] [[premises]], a [[syllogism]] ([[post]]-Aug.), Gell. 2, 8, 7; Sen. Ep. 108, 12; 113, 26; Plin. Ep. 2, 3, 3; Quint. 3, 6, 43; 3, 6, 77; 3, 6, 88; 3, 6, 103; 5, 10, 88; 5, 14, 14 al. | ||
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|georg=syllogismus (synlogismus), ī, m. ([[συλλογισμός]]), der förmliche [[Vernunftschluß]], der Syllogismus, Sen. u.a.: [[rhetoricus]] = [[enthymema]], Quint. | |georg=syllogismus (synlogismus), ī, m. ([[συλλογισμός]]), der förmliche [[Vernunftschluß]], der Syllogismus, Sen. u.a.: [[rhetoricus]] = [[enthymema]], Quint. | ||
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{{ | {{LaZh | ||
| | |lnztxt=syllogismus, i. m. :: [[一段推論]] | ||
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Latest revision as of 23:35, 12 June 2024
Latin > English
syllogismus syllogismi N M :: syllogism
Latin > English (Lewis & Short)
syllŏgismus: or -os (syllogismus, Sid. Pan. 205), i, m., = συλλογισμός,>
I a form of reasoning in which a conclusion is drawn from two premises, a syllogism (post-Aug.), Gell. 2, 8, 7; Sen. Ep. 108, 12; 113, 26; Plin. Ep. 2, 3, 3; Quint. 3, 6, 43; 3, 6, 77; 3, 6, 88; 3, 6, 103; 5, 10, 88; 5, 14, 14 al.
Latin > French (Gaffiot 2016)
syllŏgismus,¹⁴ ī, m. (συλλογισμός), syllogisme : Sen. Ep. 108, 12 ; 113, 26 ; Quint. 3, 6, 43, etc.; Plin. Min. Ep. 2, 3, 3.
Latin > German (Georges)
syllogismus (synlogismus), ī, m. (συλλογισμός), der förmliche Vernunftschluß, der Syllogismus, Sen. u.a.: rhetoricus = enthymema, Quint.
Latin > Chinese
syllogismus, i. m. :: 一段推論
