Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 28v
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.
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The machine reads it as
- 6
- 30
- 362
- L
- e
- 1
- sit tat n= np:a
- siet tat +2p Mar mn: p
- es. sia
- lat pB
- nc a= pe in n
- 1b
- mn
- seu
- ibum
- +um + af
- am sibnn
- ita enim fit vv aafF + nm af
- V=
- Aap+ppia et p= alas pra
- Vo + ab = quadeato etiam sic fieri potest
- et
- al
- 2
- atm, vel v = at- 4mm
- MM
- austip
- subliahatur puor aquatot a posteriore
- aase
- am
- quod si v rursus debeat esse quadratus, siet
- afm- 4m = quadrato mmnu, et fiet
- aa
- af- 4um =mnn. Et af imm Henc
- n
- imsar fit qeq a e ba t W L IM
- 2 a+
- mansaa
- tum est sen
- quadtatus
- 2
- , sen b f5+ 2bfa +640 + aCt+ acq 6f5q
- +M (tiat b= -6a _ + Follitur B, restat s itrodalis
- et quo goricua habeu
- semper reperiri potest quadratus, qui
- detracto proposito A relinquat quadratum. Nam
- sed L formula quadrati talis est, ut uno aliquo
- subtracto vol addito membro, maneat quadratus. At hoc
- N’an procedit in cubor et in quaddgato
- NBNB
- si a + 3dab F 3abb + b
- lade detrahamus 6aab 263
- cubus, si
- redit cubus nam
- (3+ 3a ab + 3 abb + b3 6aab- 2b3, dat a- Zarb 13 abb - b
- etdicti
- rosit X =5 +9
- Xa6s)B 2= cubo, Choc potest effici Hinc si
- X3+ bXX+ aC X deberet aequari cubo oporteret bxxt acx
- aequari ipsi 6f94 293, fiat 9Py ex, fieret
- bX+nC Siss t ee, et fat a Ba aCb eY
- ea
- Sed X = + +B XC e seu
- aX teg a seo X ~ af. :9a +B = 6aef c a hec
- t
- alc
- Et
- e
- 3
Cite
Leibniz-Handschriften zur Mathematik LH 35, 4, 3, fol. 28v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 73). https://leibnizlegible.com/page/00068000:0056?run=73