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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 54v, page id 00068195:0108
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nicht
v. tabilissima decretio calculi
sit qvalae x + y = b ponatur
x+ y y yj'2 v + aequil y
valoribus subsitatis in aequ.
fit iotore vn = b vco
it viel 2 + z + + 1 =
g
n ist autem v = y: x
habetur ergo y: x. ratio
ipsorum y et x autem autem
ex seq. 1 habe batur summa,
Ergo invenimus valorem x et y
quod est absurdu
nihil enim aliud datum facti
qvam eorum summa. Unde ergo
consecro error? Bene enim calci–
moieng? Resu, non licet assumer
valores x et y tales, ut revera
ex ux ux tantum determinirum.
nam per den den den den den den ij. 2 dlx — 1 +2 v = 10
Inter 3 fit y — 14 v.
ponendo praecabentium v. calidet.
colare
M. h. H. Neyersiae calculiret communici
p
Mons. per quaeremona etiam agnum modo rectum non agnum non agnum punestruam in
urch addition der figuratorium.
qui publicinatim in capiendo a casibus simplicioribus
etascendendo paulatim ad difficultiores; fuit
methodus pensionarii. (§.
wenn er solche problemata, da die incognita in
exponente oront, solviren köndte, so
meinte erst summas fractionum a quadratis
et cubis et similibus
consumctione quadam data, putat se eam
reduce posse ad terminos simplicissim
norde palet servari leg
honlogeneorum qua
erabat. Nec proinde nos
merari aliquid, si po
H. B. C. aequales. Idque prae-
vidériplerat quia putet est
M. z. 22 aequ. B. 22.
P. Altagam a
difficultas hic in clenlo quod
ihrten A. B. C. aequatio,
non fit 2. intincta
at enim
88 — b. 10
inzo 16. §. 18. §. 31.
hoeremus BE — b oder nöthig, ut 10000, b
fieret z aequ. d. 2. B. ob. D
seu zu
also ob: 4 qvae
consentiunt. Hec ergo
circa calculum infinitorum excu-
von
tanda documentius
an-