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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 30
# Folio 27r, page id 00067992:0053
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imq ratulas fierie generalise quemod
ergo deendur imporsclitatem. Dum enproger
quidquam n calculso ansumsatur sant ade. pro
arde poisit pse et sua nag absardum. Sa
se
lum vor naturam nihit aliua qabuisse quo
quiset eoni empossibili meronaret. Quam cibnao
ex rebatibis
nieria. quantbates Dedadices
ponatur major quam radine rvel At Z
Tuno rr- xx est quantitas negativa quippe
residuum post atractionem majoris XX a
minore YV.
Hio eroo fuit modus quo natura indicare
potuit y meo casu quox e majus quae r, eose impossibile.
non
Unde discimus outioen  ec bene constitutam
(seur) + L M seu X M, 6r00 FL seu y. et vel debere cir
 C
culum AD sive radium
ejus r’assumi majorem, vel eodem manente
circulo, ipsamX vel A F assumendam minorem
ut quasitum obtiner porsit. Et nisi darentur
tales quantitates nnavinariae incaloulo,
impossibile foret institati calculos cene
rales seu valores repiri possibilibus e
imporsibilibus conmunes qui sola dit
ferunt explicatione literarum
supe ut nonnihit adda de quantitate n
1
lem. ipsi radior seu At X. Sed si dvel At F ustienabili sive ea sit infinite parva. sive
infinita; saltmo ut aliquaa de illis notitia 
habeatu