Leibniz-Handschriften zur Mathematik LH 35, 15, 2, fol. 10r
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: 0.81.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 11v); this page is its right half.
The machine reads it as
- Xoy
- X69
- X6y
- X2y
- X73
- x 9
- 237
- 3
- N’y
- BA. AC divido in partes oqualos. et
- Xy indo normulos origo distribuontos angula
- n spatium in aequaliu paraledlogram
- ima vol quadrata, quae concipio donomi–
- nata esse a dimensionibus duarum in–
- ddsinitarum spociorum. puta x et y.
- regularitur ascondontium antormino A
- prout viddo in fig.i. inscriptas: ubi
- y donotat rudicom detrahondam et a
- altoram indofinitam quantitatom de-
- cujus potestatibus sorios constituonda det
- donido cum aequatio aliqua proponitur
- parallologramma singuli eius tor:
- minis corrospondentia in signio nota
- aliqua: et Mogula ad duo vel forto plura de insignitis parallo
- logrammis applicata quorum unum sit humillimum in colum
- ina sinistra juela AB. et alia ad Regulam ddxtrorsum sita,
- caetoraque omnia non contingentia Regulam supra dam jacdant:
- soligo torminos aequationis per parallologramma contingentia
- Regulam designutos et ind quaero quantilatem ruotionti addendum
- S.t ad detrahondam radicom y de yb - 5Xy5 + 22, - 7 a X y
- 6a 373 + 66+4 =0: parallo logramma hujus horminis rdspondontia
- signo nota aliquax ut vides in feg. 2 Don applico Rogulam
- D. E ad inforiorom dlocis signalis in sinistra columnu. damquo
- ab inforioribus ad suporiora dextrorsum gyrare facio donoc-
- aliam similitor vol forto plura E rdliquis signutis locis caepo
- irit attingero. Vidooque loca su attacta d5sd +3 Xxyy et y b E
- torminis itaque yb= 7 acXX yy + ba 3X3 tanquam nihilo aequali:
- ibus (et insupor si placot roductis ad 2b -7 vV + b = 0 ponon
- do y = oVax) quaero valorem y et invonie quadruplicom. +Vax
- = vaa, + YZaX. et = V2~. quorum quomlibot pre primo termino
- Quotiontis acciporo licet prout e radicibus quampiam detra
- hore docrotum est. sic aequation yd + axy + auy - X - 2a = 0,
- quam rosolodbam in priori opistola dat = 203 + aay + y3 =0 et
- nido y= a proxime. Cum itaque a sit primus torminus valoris y
- pono p. pro caetoris omnibus in in finitum. et substituo eo tp pro-
- obvoniont hic aliquando difficultatos nonnullae: sod de iss crodo
- D. Ldibnitius sd proprio Marto detricabit. Subsoquontis voro tor
- mini q. V. 5. dodom modo de aequationibus socundis tortiis.
- caetorisque druuntur quo primus p. E prima: sod cura Leviori quio
- catori Tormini valoris, solont prodiro divodondo Torminum in
- volvontom in fimam potestatom indofinitae quantitalis x. por
- codfficiontem radicis. p. g. r aut 8.
- Ontolloati crodo de suporioribus regrossionom ab ardis curva
- sum ad Erodo roctao seori sude hamc de tracetionem raetsis
- affictae
- 106
- royc
- X3
- XHy
- py
- 13
- X
- aettis
- XSX
- X2
- Xyy XHG3
- X3
- X7)
- ay
- 23
- X3y
Cite
Leibniz-Handschriften zur Mathematik LH 35, 15, 2, fol. 10r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068204:0019?run=74