Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 24v
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
- Dio phantea; et illud generale: Datam aequationem rationaliter explicare, ut sit aequatio ad
- curvam Ellipseos Conicam: Sranfax +a + 1 s F. equanda cui Ergo
- quadrato a seu 2. sit ( ZH = + f0+4 r1. fict: a
- E
- rapfaxt
- a1)
- +a +i(+ a +1)
- sed sic res ut video nondum absoluta: procedamus rectus: et scribamus. saerax +aeq FGt1, 4 a 279 ax + x
- ubi formutate nomnatoris is quanda quadrato
- 1
- forte utiliter reper poterir privi seminbsoluta: a
- 24X + a x
- 24+ aH a + 2FFaFI. mo video ne hoc quidem si sufficere
- debet inim non defunte, seu incasu particulari sed indefinite reddi rationalis. Praeterea non nusi duae
- restare debent literae indeterminatae in una aequatione. Itaque vertia assumta quantitate co
- explicanda per eam X, ita, ut possit extrahi radix ex prima formula seu oalore ipsius Z. ut scribatur
- 2ar1a (+9+) s4 co Co ra F a + ( 4 +1) H 4 4 1, roocemus (8. et Co
- raxfatp, V +av 1a+ 4 Xt
- fier:
- vira +2vara et ausus:
- an +L) rapar XII raY +x
- 143 4 x F X x + 4) vax + 2) a XV.. sive X (f 29 v. + D
- ed ita ex 3 + 2a3 potes deberet radio extrahi posse, ubi
- + 4 vi.
- X ascendit ad quadrato quadralum, adeoque res difficituor a
- prorsque vam intio unde recordiendum redordiri possemus at formulis Et
- sud id nunc non opus, sufficir mello dum lenere. Imo u
- 4
- t
- ..
- speformulae e res multo simplicior reddi potest. cubtumus 2ax + 4 Xt r ∞. fier YZ +Y E
- est radix ex E + yE2. (1 +7E8 et ⊓G+ Y E G aliter.
- 3
- tq
- Z extrahenda
- 8+Y37, V XY seu 1+ VEF 2p eC. sed nor et hit munc immorandum. Sufficit metrodum genere, at tantum
- ad mocuruinem seriei rutionatis solutio problematis diophantaei supersit.
- C2gi
- remxpptims
- fict 4m Ce aqu.amires sic ua pr redit quia incognila
- ide
- 1
- mo sintumqus ceci erta
Cite
Leibniz-Handschriften zur Mathematik LH 35, 12, 1, fol. 24v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068194:0048?run=74