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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 30
# Folio 26v, page id 00067992:0052
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mo calculus fieri pt generalis, quo modo
eroo discemus, impossibilitatem? Cum nunc
hic
nunquam quicquam in calculo arsumatur au
adeo prodire porsit perse esna naa absurdu
sciendum ier naturam nihil aliud habuisse
quod inquisitioni impossibili imporieret, qua
imaginarias quantitater seu radices ex nevation
Pes clarius pat ebit si dieresione o  inutili
ipsum calculum instituamus. (entru circuli
sit A. Jam et F. Sit X, FA vel SL sit y
Radius A At vel F M vel AA vel AA(AA, Y
et AL bisecettur in medio M., pat et esse
quadrat,
A M ceqv. ∞ seux et A MM(= A A quadrar
R M quadr. seu H M qu. - rr- XX quadr.
seu A M = Ver- Xx et eodem modo SL- e
ut scilicet diversa puncta A et L uno eode
calculo ambiguo casionentur; quanquam su
ecerit scribere q= r+ Vrr- X quoniam dis
radix. per se ambigna est, de quo suo locv.
s
sit 
Ametur Xcce fit y = r et euanerat irra
tionalitas adeoqe e ambionitas, et patet
in casu cessantis ambiouitatis seu com,
cidentis utriusque puncti s et L ipsam A S.
seu x comcidre cum. r (eo ipso dum rr- XX =d
seu XX = VY) adeoque et y seu pa fieri aequa,
(seur) + L M seu X M, 6r00 FL seu y. et vel debere cir
+ Ver- XX seu generaliter y- r= rrr- Xx
D
lem. ipsi radior seu At X. Sed si dvel At F ustienabili sive ea sit infinite parva. sive
peratur
M