# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/00068071:0016 # Permalink to this reading: https://leibnizlegible.com/page/00068071:0016?run=73 # Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 26 # Folio 8v, page id 00068071:0016 # Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 9r); this page is its left half. # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068071&page=16 # Source image: https://digitale-sammlungen.gwlb.de/content/00068071/jpgs/default/00000016.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 73, 2026-08-27T15:28:38Z — 110 lines, status machine # Lines: 110 recognised, mean confidence 0.74 # 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. 31 = 4 149 45) 45 714. 25- T22XX 238 +24X +25X 426X L 27X 26 - 4 ep 4.3 32+45, 14 24f. 4 14. 25-de e2 13. 14 26 +g este 13. 1. 27- 4 4833e 220 45545514 49 33e713.4. 26 +48]38313,. 27 .g3- aezu. 34,: 12 14 228) 18 712. 4 27 ss isp 3. 4.25 + qepe e 1. 1426 - 98 175) 5913. ∞ 27 - perted a545 + 30140 2e2. 13. 17 1927 4f) 25135 Zets 1 snn. 26 + 25-491g H- 45. )14. 26- 4e7 13. 27 +E13114 25- g (13 - 3 2 rest 14 Z12. 14. 27 1y. 4739 4. 9 26+98 15) 15. 2 3 = 24. 3L psies - 3. 7e . . 34113 . - 45 ) f 2. 4 ) e4 n2s + 9 Ge B7 4. 19 26 - 92e) 1 lu 93 4 53 91 3 f. ) 14 1. 0. f est 0. pouo tamen supplendi ordinis sausa t 34 - 22 3107: ssut 30= 23 - 3184 su 30- 21147 4) 15) (4. 2- 9t repo li . 9 4 1 4 +Horseper B27 V 4535) 4er30reue 455245 4f. Ieses 4. 114, +CL3ere M E perie 1 2 -4e 13e 2c) u . l. 131. 26 44023 er reret3. 2) 553 3f33533 +40138 ae 2u. 12. 14 826- 3 qeroce (4. R. 425 1f525 1F33F. 25)a Hic Hc ea lex est, ut Termini h habeant numeros datos, ejusdem gradus tam formalis (qui numer multitutius +) )14 B3.2 14. in st invicem ducto rum constat) quam virtualis (qui aestimatur ex sununque notarum dextrarum). Sad cui quasibe cu 40i 3et 2eze 3 141114. 4 41sa quilibet numerus, cujus nota dex sinistra est 2e 20 occurrit tantum semel, et ad hunc ordinantur numeri quorum nota sinistra est 1. Et horulu mustitudo aequatur differentiae inter notam dextram maximi 30 e qutu et ejus 30 cujus valor quaeritur. Unde habetur gradus formalis sed gudus Pirualis u habetur si maxima nota dextra inter omnes 1o (hocloco 4) seu egradus ipsius D multi plicetur pe redifferentiam inter maximam notam dextram inter, os f10. 14.27 omnes 3o (seu numerumgradu ipsius 8) et um notam dextram ipsius 30 cujus valor quaeritur Et productum unitate minutum addatur huic ipsi nolae rextrae. ipse autem _ numeri 2. ilu oeficiente, ipsius e sugurtor incipiendo a sammo a sumuntur sdne tot, quotus 30 casqualor quaritur a tuimis sortuais in conterationes quatitatum astar. Atita contiminus fortuas seu comtinationes quantitatum otarum eti kd+ e XDeB + (2 dxYD =(8 dx 1D ed 31)= D = 10 + uX + 12XX + 13 X3 + 14X = 20 + 2IX + 2L XX + 23 X + 24X1 + 25X +26 X + 27X = 30 + 31X +32 XX +33X + 34X 2 = 40 + 41X + 42XY D dis1) = d D:5 = , d3. D ere = = dD YD. Ergo ed (Y 31) - exi Br espte Ergo ( e D d8 + (et) 7 d3 + 9d7 = e dx 1 10. 34 + 11. 31X F12. 3IXX + 13. 31X 414. 31X 2, .. . . . 10. 32 .--- 4, ...... et, EdB = ettus 1, 11. 30 1. 31 e+1 compendio vocetur f 11. 32 : 10, 33 12. 32 H. 33 10, 34 14. 30 13.32 414. 32X 12, 33 11. 34 11. 34 12. 33 14. 31 13.33 12. 34 13. 34 14. 34X 12 134 13. 33 14. 32 14. 33 14. 34 4e)3e 45) 4f5 4) 33535125 spese stepsvinisrs 9e 35 tie t() 31. 1.2 4sisfasf 12. 14. C. E) sz. fLI. 5. 2 reve r13. 11. 14.27 3531+4 odge- 2s1 if 1f 15 1(ae y re le