The Path-Way to Knowledg, Containing the First Principles of Geometrie
ã ẽ ĩ õ ũ (vowels with overline, shown here as a tilde)
ἐίπερ γὰρ ἀδικεῖμ χρὴ (Greek, mainly in the introduction)
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The book does not have page numbers. Instead, it labeled the recto (odd) pages of the first few leaves of each 8-page signature. These will appear in the right margin as A.i., A.ij., A.iij.... Page numbers in brackets, including all verso (v) pages, were added by the transcriber.
All fresshe fine wittes by me are filed,
All grosse dull wittes wishe me exiled:
Thoughe no mannes witte reiect will I,
Yet as they be, I wyll them trye.
The first booke declareth the definitions of the termes and names vsed in Geometry, with certaine of the chiefe grounds whereon the arte is founded. And then teacheth those conclusions, which may serue diuersely in al workes Geometricall.
Robert Record
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That frõ any pricke to one other, there may be drawen a right line.
That any right line of measurable length may be drawen forth longer, and straight.
That vpon any centre, there may be made a circle of anye quãtitee that a man wyll.
That all right angles be equall eche to other.
Yf one right line do crosse two other right lines, and make ij. inner corners of one side lesser thẽ ij. righte corners, it is certaine, that if those two lines be drawen forth right on that side that the sharpe inner corners be, they wil at lẽgth mete togither, and crosse on an other.
Two right lines make no platte forme.