# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/1066518432:0354 # Permalink to this reading: https://leibnizlegible.com/page/1066518432:0354?run=74 # Title: Phoronomia, Sive De Viribus Et Motibus Corporum Solidorum Et Fluidorum Libri Duo (shelfmark Leibn. Marg. 182) # Folio 326, page id 1066518432:0354 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=1066518432&page=354 # Source image: https://digitale-sammlungen.gwlb.de/content/1066518432/jpgs/default/00000354.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 40 lines, status machine # Lines: 40 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. 326. DE VERFBUS EF MIOTTBUS CORBORUM. LEB. II. Elementum vero l0c- micum priratirum est elementum loc. mi ran tionis majoris itidem inaequalitatis, quam maxima magnitudo alicujus variabilis habet ad hanc rariabilem. 2. Mulciplum quodcunque vel submultiplum elementi cujuscunque maenitudinis variabilis applicatum ad ipsam magnitudinem, cujus est ele- mentum, est elementum loc- mi rationis multiplicatae vet submulcipli- cacx rationis, quam variabilis marnitudo habet ad summiminimam ma- enitudinem, aut quam maxima magnitudinis variabilis habet ad ipsam variabilem, prout elementum loc. micum positivum aut privativum fuerit. 15. 233. FsO F.. Quancitas rariabilis u, ejusque minima magniendo a, ele mentum log. micum = du: u erit elementum l0g- mi rationis (W: a). Sin vero magnitudo u, cum maxima cl, (IL = a; Crit = du: W = elem. rationis (a: 11). 2. Tisdem posiris, si habeatur mdu: ut erit hoc cle- mentum log-mi rationis (W: a) multiplicatxe juxta m, id cAt, mdu: u = elem. rationis (un: am) ubi m significat quemlibet numerum in- teorum vel Fractum, rationalem aut irrationalem, eEC. e =mdu: u=elem. rationis (an: Wm). in l0g. mica, cyjus subtansens et unitas. Sit TAF. l0g-mica circa axem MF, cujus TuBEanSCNS DO RquCtuT unitati F, SInEque CD magnieudo rariabilis ac continue crelcens ejusque minima magnitudo AB, ordinata rero variabilis OTI sIE magnitudo continue decrescens, ejusque maxima etiam AB; pOnan- tur Cd _ eB ordinatx ip(IS CD ex OTT indehinite propinguae, du- etisque Ck, EY, aXi MF parallelis, crunE en InCrementum ipSIUS CD adeoque en crit policirum; ipsum rero Cr erir decrementum ordi- natae CFI, atque adeo priratirum. Hlisce PolItis, 15. 233. L. Ouia (5. 49T.) = Cn: C. D = Dd: OD (aut quia subtansens OD aequiralet unitati) = Dd, X quia Dd est clementum ipsius BD seu 105. mi (CD: AB) erit omnino cn: C D = elem. l08- mirationis (CD: AB) hoc est + du: W = elem. l05. mi raT. (H: a), PO(tiS AB, a; CD, 11 dC Cn,. du. Eodem argumento probatur esse -Gr: GTI = elem. l09. mi ratio- nis AB: GII, hoc CA = du: W, = elem. l08. (a: W1) Peu 108- mi (AB: CH), vocatis nunc OHI, i; ac Cr, du existente AB, etiam- nunc a. TI. Ostendendum, eNse m: Cu: C D = elemento log-mi (CD: ABm) Sit enim BD: BF = L: m, acque adeo BF = m. BD, adeo ut exCi tata in F Ordinata FR, Cx natura lOg -MICX SIE CD: AB =F F: AB. Verum m. Cn: CD = m. Dd: DO, _ Omn. m. Cx: C D = omnibus m. Dd: