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# Title: Leibniz-Handschriften zur Mathematik LH 35, 5, 23
# Folio 35r, page id 00068041:0069
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imo
sunea
Generalysuma expescio quanitatis Transcendentis
cnse
rationaliter in tegraliteru 
quaentur modus exprimendi h per sexeglegraliter rationaliter hgnscendenter quanta maxima
possibile est varietate modops ita temen ut transcendens, expongulem non ipgrediatum
inlegra communis itcunque
d
L
e
010
S et 1
e
ente ma
expressa per
01
11 +0
subeis comprehendi potestnon potest
( sit y in 20
at (q fit. y
e
ved
1
2= 10 +
om
02
A
10 +21 + etc
012
+1
+
00
+
vel als est furmula
030
032
Se
nalis
subhis non
conus rehendiu
30 + 31 + etc + etc  10C
031
+31 + 32 +eC +41 172
 rationaliter tamen et intege et communiter; componuntus 20
seu generaliter formatas nex
at
2
uno non est generalissimu
021 01L
+29 + 22+ etc
e
ubi nota adam 10, 11, 12 esse simpliaes quatates formulas ulcunque, et sumco = 40
 
e
in L seu ylo 2t vd
Ceno imperfecta quia v.g. yd. ieo
02o
010
o
2, 21, 22 et esse formulis quae gntabraliter expressae sunt nsi 20 similes comporuntus 30
at 31 32, etc esse formutas quae generaliter expressae sunt ipsi 30 similes et ita
pse autem exponentes sunt OH, 012. 021. 022. 03b, 032. etc. sunt
ds
simpla rationales integre communes
31
formula
porros geperaliter  6 +9 = dt 1+s e. V + e C.1 Y etc. et evitatur e in exponeale.
1.2
semper autem hoc succedit quaecunque forcunta sit dato, v.q si loco, +Y sit prascriptam a + F
antim opus pro a scribere 14 h. possunt autem evely ulcunque compositae esse
stea viguaem verbi gratia
e
au ity in 1+(Y)C
dationatiter tamen et integrae et ponamus
posiuls finite, ationaniter, integ ut hoc prodeat
to (y) fieri  et (e) feri ex X14 ut y et e ex X
Fy in 1H(yC) esse = 2X+4 - quaeritur an _ et C sam per B assuma
sibeo
verte
Mo
quod si quis velit eliam transcendentex
C
ngredi ucequi in exponenter, opus esset hoc omnia rursus replicare.
si vellemus pro 21, 42
it scribere valores immensa prolixitas pnorasset
e
aoq