Leibniz-Handschriften zur Mathematik LH 35, 4, 1, fol. 14r
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: 0.79.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 15v); this page is its right half.
The machine reads it as
- Schediasmatur
- Numericis affectis
- initer deptemtr. 1674)
- D in Numeris Rationalibus exequenda, 10 B. tota s
- X + dX + AVX he
- itque () ges H A X
- incognitarum
- Aequatio quadratica Generalis duarum
- ad puras reaucendis
- solutiones hatentae causa
- +f.gC1F
- e y
- et Cuera
- + 2deV
- c
- Invenienda ergo 1 talio
- 2dcf
- Aedes Ninos.
- 443E
- rel,C
- 17 14
- g. Ergo
- 4 it
- Ergo
- -f y - gl
- +2dc.. +42
- . Quadrato
- formula ergo sive quantitas exdom ista quadato novissima quadrato aqualis reducatur
- ud eundem
- quod ut t
- id
- pos
- venominator,
- partium ex quibus de componitur denominatorem,, e 2el + C7.
- + gl - d multiplicetur per _- e + . Quo facto abjiciatur
- nam si et quippe quadratus, sufficierque Numeratorem
- aequan quadrato et far
- dep (6)
- se yl
- - eg
- + ed
- + Eg.
- ed
- c ()
- e ato rades
- Sive concipiendo generalius:
- +52
- 16dc
- Eg+ t v.. Ecq (7)
- ide Quare solutio omnium problematum quadraticorum in numeris reducitur ad
- solutionem hujus problematis unici. Invenire duo quad rata, quorum atteri
- praescripto 8. 9. 22. explicabimus; modo cogitemus detso per data num erum multiplicate, alteriqu additum faciat numerum datum
- + cy 1.
- (4) Ergo y _- f
- sequationi
- De Affectionibus
- acy.
- Quod si datus multiplicans h sive - et +C in exemplo nostro, quadratus ipse est,
- facites es problema solutum est. contra, si l absit, nec h sit quadvatus
- in numeris
- problema impossibile est.
- Qvoniam
- Quoniam ergo pestulatur ut = c sit quadvatus videndum an aequatio
- proposita statim ab initio
- capacem reddat solutionis
- in eau formani vredigi possit, quae
- Id est a explicatis in cognitia
- residuum
- videamus an effici possit, ut disseretra intr quadrate ullulteplicatiteyX subtracto temind
- sit cognitam aliquo
- Miplicante alteratr quadratiisalt
- multiplicatur), sit eondratum multiplicante; sit quedratum,
- Resmnta ergo Aeq. T. ponamius
- ex pononop. + d
- yA4c0 atr Y. ass erit
- eq cor + de qr cV + reasc + er p ers C5
- X e n + 2 cd
- et GyX enq co cur coV ren S cd +EBA CotCr I + cPs
- Homogento gl. per ex cteg. 1. fei. Aeq. (10) pC.
- Ca Cpas colp caz E, ens P
- 2uma pm . f. q
- Quae ordinando addito
- ex ap gr co c us + de
- 2m.. von. 19.1 + re.
- eris
- tum.
- teneci
- Enp.. + cer.
- Er. dn . +ce
- acue. tens.
- repy. 12ep
- et
- Scheda hac nnihil
- dictum, a quo
- exitum videam
- aequetas traeni
- C 2el+
- aequabitur Leactato P
- tengle
- +e5
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 1, fol. 14r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00067996:0027?run=73