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
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 May 6, 2024.

Pages

Sic Cicero 5. Tusculanorum. Sunt enim tria genera a bonorum, ut jam a laqueis Stoi∣corum, &c.

So bonum: the totum is shewed by his subiects: it is corporis the subject, or of external things belonging to the whole man, or animi.

Page 223

Some, as Kickerman and Doctor Downham, would have this distribution ex subjectis, and the next, to be imperfect, even as definitio is perfecta, aut imperfecta: but they are much deceived, for when a perfect defi∣nition may be had, we use no description, ergo, it serves onely where a perfect definition cannot be had: it is not so here; for if we have a perfect de∣finition, either integri in membra, or generis in species, we must not therefore leave out these, if they be 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉, aut contra; as we see axioma is affirma∣tum, and negatum must come into Logick, though it have his species afterward. Again, these distributions cannot be reduced to the perfect ones, either of inte∣grum or genus.

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