# Leibniz Legible — https://leibnizlegible.com
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# Title: Qua Continentur, Oratio Inauguralis. Mathesis Universalis; sive, Arithmeticum opus Integrum, tum Numerosam Arithmeticam tum Speciosam complectens. Adversus Meibomii, de Proportionibus Dialogum, Tractatus Elencticus (shelfmarks Leibn. Marg. 84:1, Stück 1; Leibn. Marg. 84:1)
# Folio 17, page id 826603459:0463
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=826603459&page=463
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 42 lines, status machine
# Lines: 42 recognised, mean confidence 0.88
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

Hoc est,
DEDICALL
10V3
4096
c
+5894
4096
Sive 3840V3+5120 i 331513+5694.
Hoc est 52513 L 774
Vel 1826875  1599076
Ereo SO i sO
AdeCGNe ( X Co L X O.
FI propterea punctum visectionis inscripiae est infra punctum 
Quod cratostendendum. C.e similicer oftenditur de alia quaris in-
Acripea, quxe luperior (c ed quae per rereicem cranIE.
Cumque hxec omnia sne lexicime demonstracas Ouid intei
rim, inguies, de Aquacione nocra dicendum eric, qua demon-
Aracionibushilceruis subrerei planc rideatur. Ouamris enim
ucrobique conreniat proposicionem examinandam Fallam esse
actamen de sicu puncti D superioris, puenare mucuo videan-
cur. Ouippe per sEquacionisnotrae radicem lupea inventam,
esset pD Cuperius = 3dV 3 + 3d; ac in demonttratione cua
prima, habecur D A (hoc est DD CurTum) =- 3d. Icem cum
Sic DD superius = 3dV3 + 3d, _ D D interius = 3 d V 3 = 3d,
essec veriulque agxrepacum, hoc eAt, recta DD = 6dV 3: ac in
demonstratione ma lecunda, eA AD (hoc elt, in praesenti ca-
Tu, DD) ad A P, uC X ad 3V3; ad eoque cum sIC A P = d, crie
AD = DD = 3dV3, non 6d V 3.
Ouid icaque dicemus; Nam veraque rera esses (tum Analy.
En nottram, cum demonstrationes enas:) ac quiillud Aeri
Dosic: Eiguidem aandu suvannddio. Num icaque rel has vel
illam Falsi acculabimus? acque alicubi crracum esse dicemus:
Sed neque ridetur hoc dicendum. Eccubi enim: Num igicur
dicemus eandem (quod camen nc dicam non nisI exerema ne-
celticare adisar) Analyseos leges non lacis racas habendas esse 8.
adeoque Analycicen iplam (quod Faciune nonnulli, ipsius pa-
rum enari,) acculabimus, quali quid Fallum docear: Ac ab hoc
cgo D. V. Lacis abhorrere non dubico; quipre quo analylin ac.
curatius nemo, nemo subcilius, exercet. F’accor equidem heri
nonnunguam posse (quod camen nemo quem scio Analysta
hactennmaadidic) uc in calu impossibili, non eam cacim de-
cCBat