Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 5
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: 0.84.
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The machine reads it as
- regulam mulciplico : r L y per ny, my de productum
- L my pono aequale quadraro ab x nempe n
- my = X duae cAt aequatio ab curram quaelia.
- Fxemp. 3. FAO PM = -. a e quX
- ratuE Curra A C, in qua Sic P MI = -= + a.
- +
- Fis. 2.
- mulciplico: + a per ny, my, oriegne productum
- 292
- Fis. 2
- I M a) = X.
- Fxemp. 4. Sit PH = aa a -
- aa -
- 73
- ee querenda liEx quacio iltius CMEVX natu-
- ram definiens, lecundum regulam mulciplico
- a 2 -- a
- m y4
- 23
- L B y = X qua est xequatio qualica.
- Deniquelie PM =
- n y. erit productum
- mulciplico per
- =X, Vel n a 3 = YX.
- led quia n, m, l, h, ecc. adhuc sint incoenica, modum
- oltendam ea deserminendi. Haec methodus procedit
- autam cum
- M sunt summabilus
- Fi8.
- ROB. 11
- Duantitates l, m, n. _C. in praecedenti Problemate usurpa-
- tas determinare.
- Er aequationem inrencam inveltiso PM (pio.
- cedendo secundum vulgarem aliquam meho.
- dum inreniendi Pangentes) e ejus valorem compa-
- ro cum ralore dato, nempe lingulos hujus cum ii-
- sulis illius cerminis qua comparatio decerminabii,
- buM, 18, CCC.
Cite
Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi, fol. 5. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1025220307:0011?run=74