Leibniz-Handschriften zur Mathematik LH 35, 3 A 16, fol. 28r
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: 0.75.
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The machine reads it as
- invenire tres nugueros, ita
- ut duorum quorumvis qua
- dratorum differentia sit quadratus. sint numeria
- ps
- XX - yy = aum
- yGLL= nN = a XX- ZE= pp
- Z+22 =nn
- 1y
- -
- seu 55+ 250 + 22Z = mm
- .
- fint sobit
- 00 - 28V, : 27 = nn = vV, : 20
- fiet auc Z= mm-ec
- =
- = nn: V.
- pecopraeera ∞_ +0o(+ZZ) + 280+28Z+20E
- nn
- (Z2= pn seu Wi ZFmm = pp
- seu mmi -Y =V = nn: V (V
- y m xt V fiet Xx Xx. sit. XC ge E+ V et y = v + Z
- 53 + 25yfyy- yy= nn
- vV +2V
- seu mmibu
- y nimdb
- ex XX-yy = mn et gy=) -nn fit. XX R
- quod fandae
- olvi potest, assigna
- assau nendo ellitu Vataem int ps sC sidi finbmmanu hat+NH
- seu v
- praeterea n su
- eum
- et rumnn = pP
- sit p=nser ent nin 2mn A a= (mat nn seu in= S ut- St,: 21
- u
- BL seo p= amn I
- superest ergo mm: E -E = nn: V 4a seu mmo-EEV = nnE + PoV
- aral a
- sit M= Ep + et AC p + V fiet Lpp + pe t ee Y qpp+ pVis
- sit m = nE: a fint n MMZ: da-
- seu
- ada
- C
- +vaa
- = nn:V + V seu nMEC- Cuna = nnaa
- =(n n+ v0) aa: (n- aa) V- mana: ne ande solutio generalissima
- q sunt integri primi inter se, sequitur se
- lam summas ductum quam differentias dare quadratas. Adeoque
- s
- invenire tres numeros, ia
- ubi quoties X,
- diffferentia ductum quor anivis, et quadratorum
- simul solvetur problema
- Tenerulis Methodus per utilis ut rdbremus solvamus
- quarlasqus simulicius, in quod caedis propositum, unde hoccas
- xcerpi
- Mnc propoe cusus casuam sevic casus praepositi problematis poterunt
- vorunivis sit
Cite
Leibniz-Handschriften zur Mathematik LH 35, 3 A 16, fol. 28r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068229:0055?run=74