Leibniz-Handschriften zur Mathematik LH 35, 3 A 1, fol. 8v
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: 0.66.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- Senognatio tungn rimans wergn linge huge. dtarto ed in e essno
- eraggigo nih edpritoen 2h neu rrg ebte
- Inhnirssans maguns uin hego dun
- uo onosus nn
- CA + A∞ps t aesC + S H p + b ∞ : 2 = (9)
- +V
- vet 3. av + es so V a + es +D V, (o)
- Gpum6) Cumen esqa mot uno 3 cab t 1. Eb a . f tx vf b1d 3t podE 4 b∞ f n eF o aeoma e 5 18 r eb 0 1 .4 00 ogero
- rugaob. e 69 3yi. ih vigm in rngmen sgoelis epusir Eucuan cunun,
- Xe E XegbuC xquo.C
- much et gnaechgus envcton e6) angonn de monguavet
- en 02 cynctio suns apun signeto humpss
- - fd2 3t m. dd qur v d. qu +
- - equ +. - 1t
- flo+ Xodo rX3dr C
- d
- n
- Agu2t odeq+ e+
- V+, at. 3dp .
- P
- olt
- fdp
- hinyen iuguuad guaquation nab ut
- =regbvc+. egtt
- ceb. v +. faeq vit
- fd quv
- fd. vt dBt.. du eq v2t
- .9b8
- ... 3d. 9d
- EF.D+) X otd.E+ X fE + X~D
- edO
- fet X0 uae ust 3 Emmu mobus eas
- -dd. P. V + S... dd ez. D23d N 1
- 40). 1. bd in aenrigetyus soraqua. K 10 s mmvsit. sacB
- N 1 + ovr X3C F e X 3t +, X, 9 +
- fed+
- fi XE+ f
- ∞ D. D + X3, Xet X3 X 3E + X
- X
- fo + X00+, X. UC
- EG.) m 0
- (LD
- ruoy 0 Aeneignatio ms agiui gu cmmeditus es)s anmogati
- invon engerat mn mng veragen do Egurgn nect mugut ggnestain,
- ea rusnanlas cmmert rigumpor nen et mses megoh nod oo neans hib
- moe uerr e euggonequati ingnt ho Mlorre nen Emole i
- mtd vics naro inn semne nnuas uggurenat syoncuva.
- t ux so ie 3o quim apum morgurigoa Ersit atera ets
- Repetatur idem calculus novi rimus
- X
- cedines securitatis causa.
- anue X. AX Camqu X p. mqa
- 55 Eo
- () Ax 1b. )
- et ause- 3 5c. + evs - b0 f - H e t ebx + ab, vC) (Cd)
- ex +i vocgum hunctio) rr). 6. b 2
- ()EEt es DE+ ... 9b0+
- Sdeznt de t
- ... 0d9.∞
- . f.de5 + .av ...
- f X fovE + X B vC + X Sd V9t, X F dE o
- 1∞C: 1o
- gmex + Xq in
- ingumetdu
- pnset
- .S
- +
- : 10) red + eb + b, v = H3 1 ( + b ∞ = + V7 mvc
- guogue ur uor
- ∞ + 1.03SE∞ a0. d FE + C if - V 9) (2d
- 350r0 l.3 o)av amna. . - b spurt
- P~ D) 6∞: +
- lv2
- 5 D. d Fc+ 3Si + f V (C∞ B ∞ -) u) C s
- +llg. f I 9 + u + X E aeurued ∞: aemogu pait 3 + d + n + X in H 9
- :dert ∞qVd+ u+ X : 13) or 1. L ho sipunt do deun
- presto in Nnmnu vah BEmiguion iu+ ay + X puvego 1
- Emuea + Bp canquaenat oena. 5 hniquiea monigui
- 9 auriquona. 9 mogigue mnceng, ossumn sartim men un
- rupancuntum hqu ud ra
- Turnam Nmmor cent. Cunque sorqua dan votet sigi taam ex
- sut) uo adt in omus rnrio Eeglum pr) nem f. d. 25) orssez hmos)
- p + Xy + XBs + n + X in HK
- tris 6. b0 2o mus. a H p - H v
- qu Il so n gu eti
- so
- 6 H3
- (0)
- Eeg
- mal losui vbus Eremus nis
- t X C + X G + X (s
- N +
- X 3 572+
- b
- r
- 292+
- . v3
- I+ X L9St (8)
- :1) cymereae. 2. ho L
- 2)
- E e
- H6d Ho
- dilr Lingouram 13o K ine mmresmtaru inoap ngurenat ds B
- dho pbv + p - do tb poB + BBE- (D) WK (d
- 10 murgorido ragisnc inigu d
- Tay o qu rymnt de octcunvus mher ut mnn
- ngnenAt vign
- nque ib out otrutat in tum megni nun one iuus tivegnalio sus
- ut) ave orignus cmcosuuri
- 1g s mnumn o. utruastu, u) rosinus n as grotad Eecapta reru vrogus a vr aea. A ). e1. Lo Zi typsao Equiti (9) a. X lt Et + 4 5E = b f 2 + ab o hamge
- ar 10g f, wont po mnun Egis. P pa f glureo cumrnvasgm aguro
- sda
- Himnm
- on
- g eis i ines n uggg
- EV
- ny X, + apmu
- e
- ind
- anu
- si a cana
- omoti
- 1
- angnu amnqe. x rera sst
- hujus aequationis ut tollatur Terminus
- ponemus
- XF
- adet
- u
- 2
- es
- e
- et X e v + pY + 3C PF C, e fei.
- repete
- (
- et
- ang. 7Xamu e
- taris. ame
- Eeitio
- 8
- Pina
- mqni
- ampn
- in
- tin
- tane.)- 1dam
- Quae aeqvatio ut Cubita ut Geometite per Mesilatum explicabies reddatur, tantiu
- opus est fierficipani 3amp - gamqu, - p n quantitatem affirmativam. Quod et
- fiat hanc for mulam aequabienus cuidam quadrato, fiet: hamp- gamqn- pn tia
- quam tentatcuus explicare in se rationaliterquaerendo alterutram
- m, vel n. sed quoniam ea inquisitio futura esse proligior ideo ex aequation
- formata extrahamus rudicem, videbimus quid opus sit facto, ut extractio succedat, quaeram
- prtmum n, per. n + ganque n + 8iam a hi nam p + biamq
- adeoque +n + gamqu Y - 2ami p3 +81 a m q.. Itaque st invenium hoc non
- itique ponamus rusus: - atis ani pe + 8 a m q p at i ex hutania est, esse affir
- et ita fiei in r
- E
- se
- g +tiator
- recesse est ham quantitatem
- 181 a4 - n spd se M, (V a 9 h p. sed cum p sit quantitas
- 8iaq + nap
- atur etiam quadratum m aequari quantitati negativae, atque ita Geometrice
- exhiberi non posse; nisisi2aq sit 4 p3 seu B pP s Lp I.
- eadem ergo quae ante redit
- terminum ultimum ponere nito
- determinatio. Videndum eu
- aequalerus sed patet id eodem mode psuitims aequatum
- idem calculus, in quo solum
- Et
- v
- enum
- superest ut videamus an loceat ultimum aequationis vdea–
- un faelre p. Nemre _ in + 13Fn p. E M + 12 H0. ponne v ep -ZP
- plicando producetur aequatio carens
- in
- 1ib
- + 279
- ejus autem tenmin
- 1pin Ao B quen , ponmm 1. perorpultio a orp
- 7ac
- aeiau in tu siti 3 et cor. ie somepio es n purtacu ih
- nempe v
- regativa,
- un
- uni
- ut 3
- nempe a
- a: L- ide
- a. con
- venis cum
- inventa
- dentu e
Cite
Leibniz-Handschriften zur Mathematik LH 35, 3 A 1, fol. 8v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068214:0016?run=74