[prickes that centre . as] as you se B.A.D, and B.C.E. [B.C,E.] at this tyme wyll shewe you [she,we] as youre selfe mai easily gesse. [_final . missing_] A.C. and B.D. are the two diameters [A.C. and B D.] A.B.C.D. is the quadrate appointed [A,B.C.D.] quadrate from angle to angle, as you se A.C. & B D. [A.C. & B D.] A.B.C. is the circle, whiche I haue deuided [A,B.C.] And from eche pricke ij. lines drawen [line sdrawen] I would make a circle. Therfore I drawe [circle, Therfore] of equall sides and equall angles. [angles,] perceaue by the xxxvij. xxxviij. xxxix. and xl. conclusions [xxxviij xxxix.] that be nighest [that be . nighest] learne the demonstrations by harte, (as somme [_missing open parenthesis_] sundrye woorkes partely ended, and partely to bee ended [And] As for example A--------B. A. being the one pricke [A being] that corner which is greatter then a right angle [_s in “is” invisible_] firste these two right lines A.B. and A.C. [A B. and A.C.] ij. quantities, as A. and B, be equal to an other [as A and B,] in an other place. In the mean season [in] drawen forthe vnto D. and E. [vnto D and E.] [The thirde Theoreme.] Example. [_final . missing_] and yet the ij. lesser sides togither ar greater then it. [_text has “... yet thr ... ar greate” at consecutive line-ends_] the angle C. (whiche are the ij. angles contayned [_missing open parenthesis_] M.N. equall also to H.L. [H,L.] therefore are A.C. and B.D. bothe equall [A,C.] A.D.E, and D.E.B, which (as the xxvij. [_missing open parenthesis_] _The xxxi. theoreme._ [xxxi, theoreme.] there is made a triangle B.C.G, and a lykeiamme [B.C G,] fyll vp the sydes of the .ij. fyrste square lykeiammes [.ij fyrste] equall to the .ij. squares of both the other sides. [_final . missing_] The ij. lines proposed ar A.B. and C.D [A B. and C.D] for the square D.E.F.G. is equal to the two other partial squares of D.H.K.G and H.E.F.K, [D,E.F.G. ... D.H.K G] _The xxxvij. Theoreme._ [xxxvij Theoreme.] the square that is made of the whole line [_first t in “that” invisible_] (which is equall with D.G.) [D,G.] Lette the diuided line bee A.B, and parted in C [A,B,] the square of the whole lyne A.B, [A,B,] as herafter I will declare in conuenient place. [_final . missing_] two lesser squares beyng taken away, [_close parenthesis for comma_] the great square, and that is G.F.M.H. [G,F.M.H.] two vnequall partes as happeneth. The long square [the] _The .xlvi. Theoreme._ [The.xlvi.] _The xlvij. Theoreme._ [xlvij Theoreme.] and doo not passe by the centre [passeby] For as you may easily iudge, A.C. hath one portiõ [A C.] if they be equally distaunt from one halfe of the diameter [_second l in “equally” invisible_] then it, and beynge farther of [it. and] the second circle is B.C.D.E, and they crosse [B.C.D,E,]