# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/1815201908:0653 # Permalink to this reading: https://leibnizlegible.com/page/1815201908:0653?run=74 # Title: [Problema Austriacum Plus Ultra Quadratura Circuli] Problema Avstriacvm Plvs Vltra Qvadratvra Circvli (shelfmark Leibn. Marg. 230, Stück 1) # Folio 596, page id 1815201908:0653 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=1815201908&page=653 # Source image: https://digitale-sammlungen.gwlb.de/content/1815201908/jpgs/default/00000653.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 59 lines, status machine # Lines: 59 recognised, mean confidence 0.85 # 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. FI X PER B O L A. supertciei DE O F, relinguar in ea reliduum, minus daca Guancitare R. Iubdinidacur in eguales parces pla- nUm FGCFT per primam deci- mis EocieS, VE FOL. I rclidua PaES, minot GE quanticare R; eric illa pla. nO FC FIC (reparec ex lubdinilio ne per parres aquales Facta) com. menfurabilis; planum igieur FOLI quocies porest, auferacur ex plano DE F C: Dicorclduum quancicatis XEL IL. de. _ quid L C L. L commenturat quMateIM FCHC, (ve ex ciusdem subdivisione in iussc daco K; erga quantitas FO P. I(gus minor est quancicasC K) icerum exresiduo plani DF LC auterri poreric: ergo facta non est sublario; quories teri poruit; quod rurlum contra suppolicum est. Reliduum ixicur it plano D P. P. C. relictum, minus est quancitate K: quod erat demonstrandum. lele almproco. Pratoaurem DF. G F incommensurabile sic planum L C, C II. quories suanctasLCL, concinee quanticarem F C, C. II. Demonstratio. P enim ica non licsigicurracio D R ad FG, Caepius musciplicac ratio. nem E C ad FTC, qua. D E FO planum, conrinet planum FG HC, vel contra: Siprimum, ponaturra cio IK ad F C, cocies mulciplicans eationem FO ad HI C, quories pla- FnuMm DE PC concinec planum F GFTC: minor ergo clt TAIo lR ad F C, b quam D E ad F C7; adeoque _ TK MI. nOr D F. VIcerius dinidatur per aequales parres planum F G TI C, VE pars CiuSFLOM Ce+ L.do. Plano Li Ci FY C commenlurabilis, cminor sE paree DEK I: cum FME ablacR ex DE IR quocies porest, relinquaEParTEM D NOB: qua minor cA PAFECDF RI adeoque NO linea cadicincer DB, IK: si enim D F. NO non minoc (E DBK l sed illi aequalis, vel illamaior; Pocerit ex D E NO icerum auferri FOT P planum quod minus est DF LK explano D F FC quod est contra suppostum. minorigi cux eA quancitaS D F. NV O, Quancicare D E PK, et NVO lines eM inter DB, IK. igicur rario NO ad F C maior est racione dFK ad F C. ac proinde rario NO ad FC, magis mulciplicatrationem F C ad HI C, quam camdem mulciplicot racio TR ad F C: gua VeM GcaeCa COMMMS est mensura planOruI FGHC. i. NOF C. Commenturabilia Cune plana cFCFIC, adeoque cories inctciplicat racie VO Le latoeM C ad HIC; quocies planum NOFC concinec planum _ plg D EFC tories concinet planum FC FIC, quocies raric ad F e uilciplicac rarionem FC ad TIC; Expius igicur planum NOF Ci COn nec platuire F C. HC, quam D F. F. C. idem F C HC concinear. quod hieri nom po celt comi. DE F C, plano K minus esse: S non, lsicue Fesiduum vel aequale; vel maius cst pla- n0 K. H a quale; et O LL quanas commenturabilis est quancieati DL FG. conttrucione Facta coneat, paeus DF. F. C commensurabile a est plano FOFIC: quod est concra liypochesim. lam vero reliduum ex D E C P relictum; ma- PROPOSITIO CXXIX VInE AB, BC alympeoci hyperbole DFHI, _ DF, FC, FIC paral. Dicorationem DE. ad FC, cories muleiplicare rationem PC, 2d LIC, deet ele menra. id. stis t 12113141151614719193012233133343336