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ἐίπεργὰρ 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 willappear in the right margin as A.i., A.ij., A.iij.... Page numbers inbrackets, including all verso (v) pages, were added by thetranscriber.

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Full Contents
Principles of Geometry
Conclusions
Axioms
(“Grauntable Requestes”
and “Common Sentences”)
Theorems

[§.i]

 
see end of file for text

 
 

Geometries verdicte

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.


[§.i.v]

The argumentes of the foure bookes

The first booke declareth the definitions of the termes and namesvsed in Geometry, with certaine of the chiefe grounds whereon the arteis founded. And then teacheth those conclusions, which may seruediuersely in al workes Geometricall.

The second booke doth sette forth the Theoremes, (whiche maye becalled approued truthes) seruinge for the due knowledge and sure proofeof all conclusions and workes in Geometrye.

The third booke intreateth of diuers formes, and sondry protractionsthereto belonging, with the vse of certain conclusions.

The fourth booke teacheth the right order of measuringe all platteformes, and bodies also, by reson Geometricall.

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