The pathvvay to knowledg containing the first principles of geometrie, as they may moste aptly be applied vnto practise, bothe for vse of instrumentes geometricall, and astronomicall and also for proiection of plattes in euerye kinde, and therefore much necessary for all sortes of men.

About this Item

Title
The pathvvay to knowledg containing the first principles of geometrie, as they may moste aptly be applied vnto practise, bothe for vse of instrumentes geometricall, and astronomicall and also for proiection of plattes in euerye kinde, and therefore much necessary for all sortes of men.
Author
Record, Robert, 1510?-1558.
Publication
[Imprinted at London :: In Poules churcheyarde, at the signe of the Brasen serpent, by Reynold Wolfe. Cum priuilegio ad imprimendum solum,
Anno Domini. M.D.LI. [1551]]
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Subject terms
Geometry -- Early works to 1800.
Cite this Item
"The pathvvay to knowledg containing the first principles of geometrie, as they may moste aptly be applied vnto practise, bothe for vse of instrumentes geometricall, and astronomicall and also for proiection of plattes in euerye kinde, and therefore much necessary for all sortes of men." In the digital collection Early English Books Online 2. https://name.umdl.umich.edu/A10541.0001.001. University of Michigan Library Digital Collections. Accessed May 24, 2024.

Pages

Example.

Cantles of circles be then called like, when the angles that are made in them be equall. But now for the Theoreme, let the right line be A.E.C, on whi∣che

[illustration] diagram
I draw a cantle of a cir¦cle, whiche is A.B.C. Now saieth the Theoreme, that it is not possible to draw an o∣ther cantle of a circle, whi∣che shall be vnequall vnto this first cantle, that is to say, other greatter or lesser then it, and yet be lyke it also, that is to say, that the angle in the one shall be equall to the angle in the other. For as in this example you see a lesser cantle drawen also, that is A.D.C, so if an an∣gle were made in it, that angle would be greatter then the an∣gle made in the cantle A. B. C, and therfore ban not they be cal∣led lyke cantess, but and if any other cantle were made great∣ter then the first, then would the angle it it be lesser then that in the firste, and so nother a lesser nother a greater cantle can be made vpon one line with an other, but it will be vnlike to it also.

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