Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 190v
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: 0.76.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 191r); this page is its left half.
The machine reads it as
- se
- bx sit
- ob c
- ate vorua e iolru es s teta
- sit Formula x ex aequanda quadrato ixx fit aux tiba ac = x seu ax + b + accx = bob
- a
- aa X = qd Maut Aro Sarrua, sobrsia et d aproft2 + fil uo mrtbani vnraninnda ndpsm Gb
- -320. 30. 20V + 320. 30. 2iV +318. 31 31
- - 1av+ 240. 41 Bv+ ai.
- )13o Woigarys on a v 130. 131a
- 1 = p b 18 s) a . 11o. u. 31 a + ac40 av + à c 4 14
- adi aaap uta
- +130..
- -130 ac
- forte ulitius erit, e brevius favere 40 = 0 et 41 = 0
- 312
- stit
- facious
- aE
- et at = 10 et aX+ abx + a a ct = WVXX seu a Xx + abx+ ac = vox vel ax + ab + ac: x v,
- pax quav 4a +130
- Jam video eere x ut D X = 120 14 + 120 13B 4 230 1 +.
- at E lovana ot a4 = 200+ 2ta et adt = 3ovtsia
- etc
- D) nost+ + 3eo 1B
- et ax ina l 1b, Y V-
- et
- ax +abX + a CX = quadrato seu ax + ab + aac : x = sit al = 1ov+na ar hovtua ad = hotia
- sed pulo rem nos siet brevius consequi posse
- c
- aX= 10 1460C = no hhy + 3084, A6 o et exagu. 2 per sequentes fiet
- a
- ll.1302. 10 90V + 136. 1. 4 a B + 10. 1. 31a + 130 ab t6 = = 4 - 110. fo. 4d. Lto. d Hd
- 1. 204
- + 135 ac..
- Sed vider rem ob hoc solum. non smecedere quod non datur utrobique v sE6
- a
- 130 145 10 96 + ab Y(8 r aac, : B0 (46. = 1oae t 4 f3roaa 22, + 2. 10 uona 2y 14, .t6
- Anergo sic X = a 1t 2 4 320 +2 +eo t 3 +
- seu 130 h6 +E6 + ab h6 = 130. 120 a + 220. 13 pa S2 + 130. 11030aa 24 t8
- an 13046 a 135h5 + sb 13 1h6 + aac
- pax = H 4 ~ 130 136 aX = 46v + 3. 404. 1o t6 + 3,. 4V 1h0 axx- 40 av 4
- aac h
- et fat Vaex +abx t acx = a cola
- 40 a v + 3. 40 d. 1∞ t 3040 v 156
- abq0 a b 130 t
- aC 40V
- a130f6
- 2. 40ab130.
- + ac 130..
- a130,
- = 136. t6
- e
- ax = 40’a V + 3. 40av 130 f6 + 3. 40a130 148 +
- quato
- abx = 4 ab 4oc b + ab. 130 G6
- + 2. a b. 3o L6
- + ac 130
- 2. 40a 10V
- 130. 6.
- sit jam aco = 8sh2 + Z ii6 tit acoco = a 2 + 2a 22,t C
- aCX = aec 40ab + a
- (ponmised video E et deber esse stantes, atque adeo pro
- 26 debere
- aatet hinc eoanescere debere D in priore formula, temque vo 1t6
- 6
- quad vdetur
- posse fieri e fiet 40 + 3.40 al 135. 10. 30 =0 et 340 a 130 + 139. 10.3c
- quod procedit, et fiet 130. 130 = - 3. 46 a2: 10. 30 - - 40. a.) (3. 40a + 1 ab) 10. 30
- unde f. (9) 10 + (3) sb = 40. se B4 40 = - 3b. 8 tgo ut cognita
- ab B0 o
- assumi tractam potest et fint 4040aa + 3. 1030 3 3. 130. 130. 10. 30
- seu 40 4 40. 40
- pur su L est
- mpossibile
- detent
- 3, 130. 130. 10. 30
- ita
- 27 tolli
- SEficultas
- supersunt aequatanes 7. pro qubus
- 30 ver absorbetur in
- sed tunc inclu
- cveffrcientes 17 B
- invenientur
- ussit patecrsieas insi v in
- 160. 10. 20 l- 0
- ea ut tollatur
- sner
- in
- literus, conter an o videtur opus
- et E
- hoiberi putd .
- e
- et
- bolli pst debet v
- ariabilies +
- et in, qat 4 + g uE
- Eest Ergo restitur
- posse
- proredo
- dearo
- pes ut
- dar
- et E etam
- 50. 60. 20 =0. Ergo saltu, vel 50 oel 60 = 0
- =, vi qua
- . 16301
- agod
- at
- 56
- 10t
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 2c, fol. 190v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068199:0380?run=74