# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068052:0036 # Permalink to this reading: https://leibnizlegible.com/page/00068052:0036?run=73 # Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 7 # Folio 18v, page id 00068052:0036 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068052&page=36 # Source image: https://digitale-sammlungen.gwlb.de/content/00068052/jpgs/default/00000036.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 73, 2026-08-27T15:28:38Z — 97 lines, status machine # Lines: 97 recognised, mean confidence 0.62 # Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. # Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text. # Wording rule: say "the machine reads it as …", never "Leibniz wrote". # After the first blank line: the recognised lines in reading order, one per line. rugnrcho murmem usi mnnt (1 = v egs 1 + vyger ygalo seo ex trpanit megug srmeilis 1o nab etaz 1: 1 = u: uphs en uv: up hv( nos u: aphs en ErZ): hetiqe iih hiigum che ingoycmat n o qu. osit et n 2 Largra uotio) =lptiE) aero up D = sip Z urit 1B = hp ti) t rer wunhindem ppurto hs u Eptia vyonegus Vt ho 2 = v: 2pht: c ub: uphs v = = oequi toque 1) io uv = heE, Id. L upZsv = Ep32) 50) u: upE s: ChpBs: EphEs Z = 1h qua ousi v. set eno ingraenit D n gonedneque qu ungmit. aritirgus ngursip Ib. Exzs: EpEZs es up Z v = EpEt etaue up ZD = Ep EE eta ux V = tp Z gupasim euo quonsso nunsae Vo u. up Z S 3d uxzs = uotip ups =. dunt: et ux uS = 1. 2p: LxB S = Ep. Ls lu trop: _ up n. o = hip umrger inga nosaat 40 + uZ. - e tom 3eX 60 LB 22 bc b2 deuo iu up Z5 =. 310, 42 1.b 3, g 1EC + u -tri +ul 18 292 SEI S E9I. - yE21. B.C C.1. 1 6 55 E E. 2.1 SEEEis 2 21. t 5.E(10 Et +u 5+)02t b = ot - 5i (Dd vert. 2 -- E 22. 9.B E 2 (2) E E2v4 - v fp239 po v9 = d Badum d tr hv 39 . de .: eb: 9u i 4 vut muma B e Sr: () pi. e0: 9r 11 2e 3 = 4 qp. et.. 9p. eu dequ =ud7 + veb- et u eu - vE 1 (t =UE _F H 2 nn +1(_ = uu + rvI 2 2.1. 2 +Z = op. I () Ep = v0 -lZ (1 = lip. ) 2b 2C 0b nonem vetc 3 19 = u = s m) B pas (emomnos rpmu mua qu eroo B ip 12) E 2511 21 u E9 V s SC +, u SBE~I EH LE2. F9Y6 E21.B. L 21. fis .b. E. 2. 1 C21 U ut ap = 20= HZ3. E. 7 +, 1 3. C. E∞D, H Z. 7 + 4 7 - 1 = . 1H (Y.) B Eb lE mol 1 E.2. 1 ex rd. 1.d. 3 + X1 3 3 + Y3+1 = XH (d _ p, 6 L set i uan .d h - 2 + 32 2. F = 3+ = 2 - 3 +E+ - E- Z, nb) 1-3F raeriam vyno o manus 1 bse met bium mpos no io mange srgi LC n 3o F - Y v 1 a = dosque 1 - 3+ = 1 -d Be sit DE.t =, DO, Et + p=C 1 dsme onn traetent os. dent osie qonodo sto on seatuo h. F inven. tum vhum vien g de un e +. 1 ∞ + 4 - 2 = ∞ nos ode d est d D munt. ham ato non E vat gresrmo n n nau vy 3 55 +5 - 7=- 21 5 - Z + Z et = 3 su 7 - 3t ∞ + B - 4 = d b -1 qus g sczrygus tusime na 210 E +E- EF E - 1) nos 3C 1 100) Gaxe eu gui homot on e0 e5 prab 3 2- 1 = 3 - E 1at sudgenb snorsienes syiser smanggus omu abad Lrgb maent setuo l3 v tyod nen qus E cmnto11 sda 213 2 + 7- = (7 _ quesra na 2, + 7 ∞ 2 + E - p 2 v1rs uo. 19V 32 37 L1 5151 ++ F (E r