Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 77v

Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.74.

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The machine reads it as

1. Quaerenda autem compendiosa quaedam ratio appropinquandi
2. et n (2s
3. aequit
4. 2x +1, 2X +3
5. 2X137
6. quaenamus hinc vulorem ipsius X. nempe in -h E1 seu L(4 21m
7. 2x+I, 2X 1
8. per 2
9. eodem modo: mam ago 2X+3, Ex 15. Ergo (per 1m
10. dert
11. n.m per
12. m-h X.
13. sen 2X + 11 m-h equ. 2X 15, num. per 6. Ergo 2X, mah- 2x, in C
14. m
15. (per 3, m, 2443
16. n aequ. S.2 am- m ut
17. m ( seu m - 1 - _ 4l, est aequ. m -=
18. e
19. m
20. seu moatia aquide quod ranti num. Satius erit quarere vacorem
21. tom
22. ipsius 2X +1. hoc modo: 2 4+ ex aequ. 7. 2+ 41, m. h - 2XI1 n. m Eaegot m
23. n
24. jam im - h - n - in (9) mn-hn. Ergo per ioet u erit 241 a nimutm .4, n- m
25. a
26. (127
27. m
28. Ergo 2X+1 aequ. 4hB im quem valorem ipsius 2X+ substituendo in aqu
29. (1
30. esi
31. mm-hn
32. fiet. m aequ. seu Bnum 6l on.b, B n. m, nn. liqp n. ta
33. se mn-hm
34. tum-lin
35. m-h.
36. aequ. nm-hn, 1
37. hsi 1. et n. 3 ac 1. 3 aaferior in calculo jam in aequ. H. resumendum
38. 128. 32

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Leibniz-Handschriften zur Mathematik LH 35, 2, 1, fol. 77v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 39). https://leibnizlegible.com/page/00067993:0154?run=39