# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/779782283:0675 # Permalink to this reading: https://leibnizlegible.com/page/779782283:0675?run=74 # Title: [Physica, Id Est, Scientia Rerum Corporearum, In Decem Tractatus Distributa] Physica, Id Est, Scientia Rervm Corporearvm, In Decem Tractatvs Distribvta (shelfmarks Leibn. Marg. 7:1-2; ZEN Leibn. Marg. 7:1-2) # Folio 589, page id 779782283:0675 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=779782283&page=675 # Source image: https://digitale-sammlungen.gwlb.de/content/779782283/jpgs/default/00000675.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 89 lines, status machine # Lines: 89 recognised, mean confidence 0.92 # 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. LEB. V. DE RESISTEMTIA CORPORNM. rallela BC; cum ANI, lecans bita- cuius momentum sic aequale mo- riam DK; cum DL, secans bita- mento praedicti collecti; debet ha- riam AK; denique DB, KC; cen crum gravicaris rectanguli RG, CA in P; crianguli AKD, est in M; duCaTUEM P; cenerum grauicaris collecti ex criangulo AKD, ec FC- ctangulo KO, ett in lineaMP; Scd Eorius craperii DB, cencrum grani- caris est in linea OL; igier in com- muni sectionis puncto C, haec om- nia constant. PROP. L Z X Ouando planum trianculare. vel a cemino fulero sustinetur, in vira- que extremitate, vel ab uno rantum explicari, es decerminari possunt omnia quae pertinent ad momenium. quod habet aduersus resistentiam. Primo sic criangulum ADC; ve ab 2 Pustineatur ab vnico Fulero, debec in eo puncto Custineri, quod rel- Ponder cencro grauitaris; sic enim cenerum orauitatis I, duCatuE per I, BE; Cultineacur in F; Aabic in aeguilibrio; porro facile habebirur punctum F, S alumaEuF DE, Cub- eripla DC; hoc poliro, cerrum est esse aequale momentum crianguli BEC, aduerSuS B2(EM BF, CE EF2- perii BD; ee triangulum ADC, can- ex longicudinis esle polse, ve pro- prio pondere Frangatur, in BF; nam aduersiis ba(im BE, IOMeN- rum, Ccilicet proprii ponderis prae- ualere pocest. Secundo, cum momeneum ad- versus basIm BF, NON CANEUM CIF a criangulo BEC, verum eriam a EEa- perio BD, e aequaliter ab verogue; hinc momeneum collecti ex vErO- que, est duplum alcerius, (cortim, Scilicet advextus basIIm PF: FlinC vE inveniatur criongulum sub bals BF, bere ad criangulum BF C, duplum momentum; quod ve hac, sIE ve lacus quadeari 1. ad latus quadrate 2. ita L C, ad aliam longicudinem; eriangulum Tub hac longicudine, de bali BE habec duplum momeneum, ad criangulum BFC; hinc (2 GIFMa- Ximum illud momencum, aduersus balIm BF, ciera Fracturam, hoc etiam maximum etic; haec omnia ex dictis constane. Tercio, S pondera in CD appen- dancur, haud dubie maius erie momencum ponderis appensi, 2d- versus vlcimum punctum C, quam aduersus babum FB; re pacet ex iis, quae supra diximus; imino pondus ad ducet balum minimam C, nulla habica ratione rectis; ioitur nCc rehistentiae respectiux, sed ab(olu- ex; re appensum in D, adducerce balim attxam DA: R verO inHIC2- cux criangulum ADC, gemino Ful- CrOD, C; traud duboie cum in C, incum bac Tuberipla parscorius pon- deris, Facile rincerur relistencia abColuca, vlcimae balis, quae ad in- Car puncti, proxime adlLFCE ex cremitati C. PROD. L XZTI. Si planum trianeulare sit paralle lum horizonti, murogne affixum, explicari possint momenta illius ad versus resistentiam, qua resistit, ne francatur. Primo sic plamum criangirtare Fio 4Z ADC, trorizonti parallelum, cu- Fab. 30 ins Ba(S AD, inuTO aFAXA (IC; (X tancum consideretur momeneum proprii ponderis, citra omne pon- dus appensum, dico MOIenEA ad- versus diverlas bales, esse rr qua- E L CC 3 deaF