Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 55v
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: 0.76.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 54r); this page is its left half.
The machine reads it as
- GH + BOD in NP + M VOD
- A+ O) in L + M YOD.
- cooncidentiandu
- DE +F 16)) in DE 1O N
- R. = AL FBMOD + AMI (0D
- productum hoc aeuaendum esset quadruto
- ab C+ F+OD, ducto in constantem
- Bp
- fiet CC AEFOB + ZCF 1ODr sit Le CF a AM+ a BL = astata
- la ex
- Ero GolAC
- rursus coincidunt C CC + eFF OD et a AY A + A MO):
- Ergo coincidunt C CCR eCC + ()D Fit eCC - at aAL
- vel eCC- a ALFF L. FF
- = - 0)
- LeFF - a BM
- a BM = CFF +
- A et L sunt duplices ut et C, sed B, M, F, C3, D. sunt Implice
- sint A = FG GH L+ N CD DE.
- et Fret C dd 2E - GHNB = -OD. seu 4CsDDCEFF- +eaG F
- 2
- eFF = a BM
- C. FF - a BM
- et pro AeCCCFF, vel gee ddEEFF ponendo qu aa qu(AM + AL) = rea qu CGHM + BN p)
- et Fiet A FGGHAmm + ABBNN Pp +BFF GHMDXP : - 4Ca G HXPFF
- ntaF F = a BM
- GHNp +BM OD _ + aG AM YOH ~ e ADEEt C FFOD
- aBxp
- + 2C DEF 505
- An in numeris potisi esse a + 5X a +bX, l+ mX, an potest esse C, C + ex, Ctex
- 3 + 5X
- hal +ham X Ab m Xx ~ rCc + 2rcex + eexx.
- hblX
- = rec. tam thorie = rce, seu tihga.
- he
- un +pxy, oraspyta
- conperatur initium pagina primaem a liquis linea separatum
- AD +
- quaeritur quadratura rationali (dx ((xxtab, Xxtac). sit X=
- XX + ab O5+ 24 X2af2 POD
- Xx + ab =
- OD ab + thab + 2ab F 1O)
- OD+ ht + 2t +0
- aa
- et extab, xxtaC =009
- in 8
- aubbee Dra abco tadbcti
- (DD. anrq abs
- Xxtab, Xx1aC =
- (Os +
- 10D +
- fOD + aa 2 2
- xx + ac = aC) +aliti
- Dyt
- 44
- Gra) letnq Baubeni aaes
- () +
- H1OD
- EDH(bZL +OD
- A4S
- biquadrat (O)) + t)
- Tentetur an hujus fractionis Numeralii sit extrahibilis
- id est identificetur quadato si latere aa OQmD8
- (te DX
- e
- quadlatice A
- revia
- id vero uisetur uecc
- e 2a488 10)
- is sum
- itaque par rationalis Numerateris identificatur parti rationali quadrati, et pars irrationalis
- irrationali. Et cum sufficientes sint arbitraria, neque sit principium unde una assumtarum
- simplicium debeat fieri sumi in ratione constanti et alteram; non video quid huic
- Talculo opponi possit
- aequalis nihilos quaedam ex ipsis t 12; videntur assumi posse aequales constantibus
- si sumeretur 2 =0 ficret CDt in ratione constante ad 6 et rediret a t q redires ad Q lii our
- 8 ad C ut G ad D. sed ita C) vol D reduceretur ad e contra hpo desideriL
- 2 Reducamus 4 ad E Mednatur 8 eudeB
- sed ita tantem 1D divieretur per E quod nolo, itaque non licet facere t 20. sed constant unde
- non multum compeudii. interim mmanere potest reductio laeterum ita nec 2 reducetur ad
- esset constus, et atterura ex d vel constans verbige. 5, oportiet in fD F bDD + 222 sumtaau denuma
- evanescere et in 500 +25(D(4 + aa Z +5OOBD (btC) + ua q gb +C) Oγ- aa 8DQ, etiam smmina ter
- alti plagula
- mns erocresceltubi sit . dot
- resumatur distinctic.
- construsun succodit
- atu itanuiem u vtu ai
- uta
- +24+2 +()
- 43ac F 1OD
- d
- hiuah aabet e
- 24
- or11bBtOD
- s2C)
- dere, pamy
- salia scheda prosecu
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 55v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0110?run=74