Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 71r
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: 0.75.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- vellem
- ttat d=
- ande X - b =
- Hoc omnia melius minore scheia longa, adjecta
- Y, X- b, X- C) aeg, de primere ad extractio
- nbr + 2h0 test aaff
- a, vv + 2rV + rr
- a. Unde
- hhove alif+ aaf= ab (voruBen) hotas +vrriab, hutas (vtr) tab
- a, vo + 2rvtrr
- a vv + 2v +i
- sihov dahisvtacts-ac Curturven) a) ab r af ver) tac
- a, Wv+ErVI
- a, vot iretir
- fiat hv +af -( +V) Yab, m = Hchv+ af- (∞ + n Vac, n
- Ob v suc, hm - insab = hn-ntac, seu h = mn Lab - n tac, :; m - n
- Rursus V, afm = rm Vab = afn = rn Vac, et Y = af (m- n) (ntub.
- sit
- Un de hr = af. Et fiet
- V + af -7 ab ~ V+ at = rsac
- ac
- ha vab
- et
- Fh) rhi abasrac rabo ~ Castrttacera. 1
- sed ita in determinatu, atiab
- Th(tab -itac) exine seit = a f(sab = itaC)
- siet rh= af inde X= hhvD+ rhhrveriti
- a, notarotu
- seu x= hh: a, quod non prodest
- +mmab
- IVV +2a (m-n) f (m Vab- n Nac) V + mm jaaf
- ima a Vbc
- x+
- ave
- mn
- L
- un jaass. Am Dabu
- Fmmab quV +2af (m- n) (n vab -n VactoH m
- t un ac
- -2mnasbc
- Ascendamus altius, et ponamas X quadratum a si at_ aaque
- V+ rV+ at
- o -2n
- 2mnib.
- +aassus nes
- roptraltxtaate
- X-C, F) (nvtrrtat) = huvt afv raaque + (notrorat) sac, lrrtaseraaq (vtrnrat) Vac
- e
- intnab
- hh_V + 2afs. V+ 2aaglaB
- Vitus, cat V
- X- b, L)CR_ F rrat) = lY tafvraag t (NVtrvtat) sabe, lwvtas vrang (vvaretat sab
- quaeramus unam ex radicibus ipsius C), eamque ducamus in 6, Ed et productum in M.) Haec duo producta coin–
- - -- .. . . .... et productum in n cidentientur
- sed si haec producta coincidentianda sunt, necesse est et fria producentia aliquo modo
- Quod si sucederet habetetu desideratum.
- 1
- coincidentiari. Itaque cujusque ex C, D, S, G, binae radices scribantur, tum quaeratur ny
- aliqua fiat electio talis, at tribus ex O et 6, et totidem ex D et e electis, possu possit
- quae vit ollis ex illis in constantem ducta, cum aliqua ex his, etiam in constrntem
- (h + Vab) vo + (af + rVab) V + aagt atisab, compundao lur + amv raan fini dividatur per l fiet
- ducta coincidentiari
- inde vn +am B, aan vyVtp Hg= an:l q= amil -p pq= aan.
- qu aam. l si t: amp. Ipp = aan
- vo + amp + aamm= aamm: taant
- seu V --am + gamm-anes
- vico
- au
- seu V + (aS+rsab) - Y(aa H F rrab + raErVab - A(aaqD +at tab) h + Sab))
- 2h + 2 Vab
- ( la sabsam- astrsabe san= 9 +F sab
- A =h - valit an = f- r sab
- aV = ag - Yab
- fiet v3 + a WV + aavv
- +am - Hcaa tm - guanl) xv
- +
- ul
- oo
- + a- Y (aaq Ana s P) VB
- + aqV V
- ila
- v siuper
- vv + an v + aaV, mult. per V am-aum an
- Mutliptintur
- ∞ = h- tac
- assa
- +aamarssiamm 4 aant v
- + na v
- =4
- Etpu b 2
- 8= ag- H Cn au - 4aa 5p
- Habemus tres coincidentias efficiendas
- m, n,
- as
- 1
- + a-at (aage- 4aa CF) V + a a st at aaa Caagu dansp)
- icexo agacor + aa vaco ~ V HaK. D) on t autatv. Db
- v apeetaarv 2]
- 2T
- Ex v’fit V8I = rCPK Acd =_∞ + BA: pA
- 2t +nco =2nKC Ele C
- +a on + aak _Y + aatda Ep 2+ Efk n N : K
- u
- br
- nem ex prodine
- =2mn
- im
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2a, fol. 71r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068197:0141?run=74