Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 169v
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: 0.72.
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The machine reads it as
- hAC _ ∞ + 11G =10 2a 217 =20 y+ Z= v. fietque +10: 1 +20: 21 = v
- seu - 0t 4 H 20 c 10. 21 + H. 20, : N. 21 = V
- 10_t 2b: 21 C+ 30,31 =c. 11: 10 + 21: 29 = 10, 2.1 + 20111s, 10. 20
- 1I: 10 + 21: 20+ 31:30 = 10. 20. 31 + 10. 30. 21 +20. 30. 11, :, 10, 20. 30.
- 10+y C93 = gy 200 4d -y
- +10 + HY -21Z c (79- qZ∞) vy vZ
- 20
- e
- py +y+12 =0 _ fit y = 14 11. 11 -12 - 2 11
- y+Z= V
- V = 14 H. 11 - 12 = =11 + V1 21. 21 - 22 - L21
- = V421. 21 - 22 -121 ytz = v
- _ coc = 4 11 - 12 + L 21 - 22 + 2 V... . . .
- Sit V + 11 + = 21 = C0. fit
- Ergo C0 + 11 - 2 1. 12 + 12 _ + = 21 - V = 21. 22 + 22 =11 + 2. 12 - 121 + 22
- 1a
- 4
- = 4
- 9+ Z=B tollende sunt y et Z
- vZ = vv- vy
- gy - Zu ( = (. 1 y - 12 + 21Z+22 = ( per 3) vy - ∞Z. Ergo per 4ec 3 fit - 11y - 12 +2. v - 219 + 22 - vy- vH
- (0
- gy + 1y +12=0 ZZ+217+22 20
- 4y +2Z - y = 12 - 21Z 22 = v0 - 29Z 4 per rec3 sit - ny n 21V + 219 2E - v. 2yv- ryy
- rC (periet 27)
- Ex 5 fit 1∞ BV B, et V du 20 y = vV + 21V - 123: L 2V. + 11 + 21
- +22
- Eogo Z= WV +11V - 223: 2v + 11 +21 Et ex C 3 per b et 7. fit 2W0 + 11B = 2VV+ 1B
- pam jurs similitudinis
- 22
- .
- +21
- sed iilem
- ator E Nempe valores ex duo, ex duabus aeq. 3 et 4 educti, non possunt
- +
- 12
- quae est identica nec servit nisi ad
- 6
- tolcere citeras duas per has solas. iteque enouum quod assumeme itaque
- tertia aequatio adjungenda est. Quam si placet fubricabimus. No
- ut y et Z non assurgant ad quadrelum. yy+ Z3 (~ -11 y - 12 - 2FZ - 22 = vv - 2y2
- 22
- sa
- +12
- 2. 2. 22V
- (21V (2. 11. 214 2. 1102V =NAE (82. 2IV c2. 1121VY
- IC. = ZD + i1 1 BV+ 2IV- 12 42V+11 21 vDF 1IV - 22 = vv = 12(2) 2v + 11 - 29 vvid v- 12
- itque valores B et 7 substituantur in aeq. g. et fiet
- 2
- 2. 1122.
- IH
- FII. I1. VV 4 H. 11. 2IV (+ 11. 11. CL)
- __. LI. 2. -411. I1.22
- 1.12. 21)
- (= A I1. 21.22
- in 122
- fovinot2
- 42. R 2V (F ,1.2122)
- 4 (11., 2 DV 4 112. 21D(1112. 2P
- 12. 21. 2
- q
- B rB t2A V
- d.1
- D + I1
- 21
- 3 (E. 11.21
- 16113. + 4. II. I2. 1X. 1 14. I2V
- 44.M.
- a.
- 2. 22. 11. 12.2) 22
- 1222.
- 1221.
- 2.2= 0
- 12
- IP. 22
- ec.1t.
- . n2.
- 4. 12.2
- 4. 21. 22
- t
- e
- 4
- 21
- 421. 21 II. (F21, 21. 22
- us
- 2.21 17
- 2. 12 VV,
- IV. LIC.L
- 122
- Q. HI V7 C2. II.d
- 2. 12 DV) - 2. IL=D +12
- 2. 22
- +2. H1. _). 22. 12. 2E
- tri
- IB + AOt
- 12: = 1510E. 12 92+
- DE1. 02. 92 +
- Be
- DE. 12:5
- 150. R. 02:V+ 8E.12, 02, 9. 2+
- IE. R. G + 1E. DEdr: J. 2 + ob. 12: 14
- ed
- EPF. 1E. ch. . t + 1E. E. _9+ 1E DE B. b + BE
- t
- D
- AE
- 1Fn1E+hVACV. 9+ AICar. V b+ h o2V
- ye. bo
- veahineritioe. ta deoiar. sise 1 i
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2b, fol. 169v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068198:0338?run=74