Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 54r
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: 0.77.
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The machine reads it as
- Cubic
- Dit 5+V -2 binomium aliquod cujus radix = 1+V-2, et dividatur sier 5,
- r A =1 +3,1, s- 2 43, -1, ∞2)= 28-2
- +5 + 1-2 6
- evunet 1 +V - 2, et manifertum ertprimm quotienta radicem (ubicam fore -1 +Y. 2. vocetur ergo
- 25
- binomium A + B et iperus recidum A - B; Jam Matet en requla fore, ane
- 2-2
- 2, 21Cle 1+2, 272-1, 2-2, 23 (2) , YX . 42, 2. 3, 2- 4, 2- 5 (pE. 6)
- -
- 1.2
- 2 12,3,4
- 212, 3, 4, 5,6
- Si tam Z denotat radicem Cubidam erit 2X, et quonjam dit l, eit
- qs
- + V1 -LL 2 ∞ 2 -
- 25
- 1+ V-
- 25
- ex
- s
- 2
- 20 14
- b- =
- .
- 243
- 308. 16
- 13090
- 2
- 6562 413343
- 2
- 282782
- 33480782
- eo
- +2
- vel - 1+ su2 3) 5+ vor 2u.
- 3
- 2-1,2, 2, 2-7 2-4, 2-5 220, 2-72. 8)
- 1,2.3.4,5, 6, 7. 8
- +NI -V= ∞2-0222222222,6 -008230452700469440630-00316686148 -00233800391. et:
- 9
- et reete
- aa
- et. reducantur omnia ad decignalia, eritq
- si
- 7011ICCI
- 3,8
- dijam iudititnatu loco ipprimo bt et habebii. Cnma in flculo eba ulstitui- ve s et ieo fent spu. 2+ ts
- 3
- 11+ V.
- 2+
- 0
- +
- V
- nam b aego. = V. b aequ + 2+ 25
- ba b aeqo = Z,. Et ita porro
- =∞ 2 - 1777777778 -0658420216 -0270rr 2504 -0253245912-0187040312
- 25
- 2
- 1+1- 2 + p - 1 - 2 ∞ 2 - 001777777778-000052673617280000024025260256-0000000 9714692944-0000000076611717952, etc:
- 2
- 2
- correcto calculo ob sigmamntant fier. +2 4 1c 12 - ... . 1 1 = 10vir 1g1... 12 4 .. d . ...... . .. .......
- Quaeratur jam humura hujus prograrionio infinitae,
- Sultrahatur
- e
- s
- 001777777778
- 000052673617 28.
- 000002903536,0256
- 000000129714. 64.29. 44
- 000000007661. 17. 11. 79. 52
- 001832992307. 11. 97. 23.52
- 200000000000,00.00.00.00
- iterum error
- Cur enim in = 1709y53
- et non potiu in frzogg5)
- 1709953.
- = 19816
- 11969631
- 1025971 8
- 1709953
- nam 5+ L-2 non divisimus per 136 79624
- 5 sed perts.
- c38957 7
- 1709953
- .11 4. 11 1a - 1211.
- Quod ducatur in e5 nempe in 1709953, et inbenietur = 3. 38856256 1 51, quod tamen circum ciaca 2 etre de
- reliquum erit 198167007692.88.02.36. 48
- 000, 201727 multiplicetur per 45 seu per 4 1.70995 fiet +3449(053 etC. Estantem 3.449. idem quod 1+ 56.
- sebu
- lot
- similite
- nam S6 est aequ 2. 449. Tamebsi ergo non prodierit 2, tamen prodiit veritas nempe 14 56. C ita
- demonstro
- 1
- 5+ Y. 2 est aequal. - Y- - Y- 4 + S+3 quod apparebit si quantitas utraque cubetur 69897
- 3
- 5- s.2 est aequal. 2 + S.3 S- = + (+2. Ergo 35+ s.2 + 15 - S.2 erit 1 + 16. L. E. D
- 293
- rtem
- Talculus corr
- addenda 20000
- 7
- 0d
- fiet: F201YN
- = 5000s L
- 201727
- y
- 0000eL
- 2.017
- 1701
- 14
- 15
- 201
- 44gc
- ut 2 2
- (- 2
- veret
- 201727
- 1099+
- E
Cite
Leibniz-Handschriften zur Mathematik LH 35, 8, 30, fol. 54r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068124:0107?run=73