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.

About this Item

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

Impossibile contra, quod de nullo unquam verum esse potest.

This axiom is opposed to necessarium, and also to 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉: and it is contrary to that quod de nullo, &c.

Page 270

so that because he saith de, therefore it is opposed to 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉, neither is it 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉; but 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉, for 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉, and 〈 in non-Latin alphabet 〉〈 in non-Latin alphabet 〉 are contrary.

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