The logicians school-master: or, A comment upon Ramus logick.: By Mr. Alexander Richardson, sometime of Queenes Colledge in Cambridge. Whereunto are added, his prelections on Ramus his grammer; Taleus his rhetorick; also his notes on physicks, ethicks, astronomy, medicine, and opticks. Never before published.
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Title
The logicians school-master: or, A comment upon Ramus logick.: By Mr. Alexander Richardson, sometime of Queenes Colledge in Cambridge. Whereunto are added, his prelections on Ramus his grammer; Taleus his rhetorick; also his notes on physicks, ethicks, astronomy, medicine, and opticks. Never before published.
Author
Richardson, Alexander, of Queen's College, Cambridge.
Publication
London :: Printed by Gartrude Dawson, and are to be sold by Sam. Thomson at the White-Horse in Paul's Church-yard,
1657.
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Subject terms
Logic
Ramus, Petrus, -- 1515-1572
Talon, Omer, -- ca. 1510-1562
Link to this Item
http://name.umdl.umich.edu/A91783.0001.001
Cite this Item
"The logicians school-master: or, A comment upon Ramus logick.: By Mr. Alexander Richardson, sometime of Queenes Colledge in Cambridge. Whereunto are added, his prelections on Ramus his grammer; Taleus his rhetorick; also his notes on physicks, ethicks, astronomy, medicine, and opticks. Never before published." In the digital collection Early English Books Online 2. https://name.umdl.umich.edu/A91783.0001.001. University of Michigan Library Digital Collections. Accessed June 10, 2024.
Pages
descriptionPage 327
Frequenter hic non assumitur idem, sed majus ut 1. Catil.
Si te par••ntes timerent, at que odissent tui, &c.
You shall often have in this kind of syllogism the assumption omitted, and a prosyllogism in room of it. If Catilius parents could not away with him, he should go from them: at nunc te patria, &c. a majore.
Concludendi modus hic idem est, quando propositio est lata temporis: quo genere nympha, &c.Cum Paris Oenone poterit spirare relicta.
We heard before that such axioms, where there is cum, and tum, that is his meaning by relation of time, that it is a connex axiom: and so here a connex syl∣logism.
When Paris hath left Oenone, then let Zantlous run back to his spring, at, ergo. Here the proposition is first, then the assumption, then the conclusion.
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