[Ps. 1], fol. 427
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: 0.73.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
The machine reads it as
- e
- DuS, Per P
- e
- nunem
- reducto
- commun
- ASIBBEM,
- cujus se
- e0, qu
- DE RB DUCTTOHE AE QNAXLOHLH. 427
- X X ∞ - Y X + 2
- erGOx F ∞ y y X X = 4y x + 4 (CU = 93 ∞ + 2 yy
- ∞ 3 ∞ - y 3X X + 2 yy X
- 47 X N + 4 X
- 17 X - 3 ∞
- + y4 X 2 73
- seu F py X
- +4 ∞3 ∞ = 4y x X L 8 X (eu
- F L= X X ∞
- pX .L
- +a yy X = 8)
- L +. 3
- + +y3 X = 26
- L 169 x - 8y:
- F yy ∞ - 8y
- +
- 3
- = 1 Y X = 3
- X
- (UMMA + y 4 X - 2 73
- + 473 - 8yy ∞0.
- +1oyy = 16)
- +242Y = 26
- +5
- Deinde conlidero unum quemque terminum leparatum ae qua-
- tionis hujus deductae ∞0, _ cum hic duo tancum sint termini,
- habeboinde halce duas aequationes
- II.
- gr. + 473 + 2077. + 14 27. +5∞0, e - 293- 8y7 - 167 - 1600
- (eu 93 + 47y + 6y + 8 ∞0.
- Duarum quidem aequationum, si juxta praecedentem metho-
- dum quaeratur maximus communis divilor, invenietur proiplo
- y. = 2 ∞ O; itauE PrOPOlicAXquatio, Cu y (it ∞ -2, dirisibilis
- AIC DCFNX = 2 X - 2 ∞0.
- Fodem modo, proxonatur haec aequatio
- X + = = a x 3 F a a X X = a 3 X F a 2 ∞ 0, decurque iplam dividi
- C
- polle per aequationem duarum dimentionum, cujus ultimuster-
- minus (IE L aa. F Co aurem xquatio illa X x L yX L a a ∞ 0, adeo-
- Gue Xx ∞ - p X = a 4. Flinc, Tubrosaro hoc ralore in locuI X X
- obtinebitur loco Propolica aequationis alia, in qua x unius can-
- cum erit dimentionis, nempe - y3 X - a a yy ∞0.
- 2ayy - a
- t 6cy + a A66
- HIhh 2
- X t∞
- Cujus
Cite
[Ps. 1], fol. 427. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0449?run=74