Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 19r
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.77.
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The machine reads it as
- seu
- c = XxF yy -
- uo
- coco
- fit
- CZZcocd = ttco1d + ( vVZ
- tatque vet V sunt prim inter se
- Ergo 77 divisibile per coed, et rursus idco perz.
- ergo coco = ZZ et fint cZ = lZ3+ vnz 1l
- (77 = + vV et sunt t et Z primintr se, item V et &
- dividantur omnes quadrati ordine per C, usque ad eum cupuslatus
- est exredit C propi me excedit LC. Si Residnus aliquis
- sit duplus quadrati duplicatus vel si duo residui simul sunt
- nn sint
- divisibiles per C; quaesilum est impossibile. Quodsi hic
- hor sit possibile contingat compositum hoc dividi. Residuus sit RIr
- C9)+cites rrd+C(+) 2ct) V +) = c2 sint ergo RY B (1) ( = M seu W+ B nC
- vd
- D2
- rerac
- et praetema sit q+ 2CG, + c∞4() e q
- quadratus, ubi re 1) sunt dati + et c et in
- et
- .Cest + 21 + cY 1(f) H) 9 et m =
- M
- sit em
- 2Z. si ja assis G=F+H
- i et N= g 5+4 fiat egen Fern + c99+) 2(1)q + m =0
- ita cum hoc coanesiente veniretur ad divisibilitate
- fla c et 1 () 2Y) ( = ZZ. quae praestari A
- superes cCGCB A nerC + rY pstC 0 sed hoc non lacet
- C
- in si fiat ec s () ap ( + Hrep = cZZ et cecip + 2er + rr + (+Y) R
- se ccge + 2CY8 +rr = A(Y) ( = (rY)
- = p
- ccB +r = W(Y) fint praetela eupr = ec l (A) 2b) C+H
- N, C( +Y = A hi- () Matemus tres aequationes pro tubus
- 9. 8. 61
- n
- ubi m, nedati
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 19r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068000:0037?run=73