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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 14
# Folio 64r, page id 00067976:0127
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e
C
s
quan
cludens
pite
onconstrane propositum
pens
est rectam esse minimam inter exticna pono eam ubique sibi sa mi eum
si ostendi pt minimam ab A ad B, vel semel transcrs per recta M 
C
C
1
C, et
et
aqu.
L
seu jam plar
et in porlibus partum quod si minima est AdB, nun quam occur
simis
ec. C
Ergos
smiiter posita psi
ee
+
a
a
AL. CB. Ergo
pe a
ergofor
DB
ergo AEC: AC
C+ C
3
1
1
81
a∞
e
Num recta
e ML 11
e aatte
B seu 1
Non ainen linc demonstintum
t
unica
in sprera s minimae sint
sa
ub minimcae inter eadem extrema non congrunce rolata una inimolis extrem al
olade ab intersection
otcimassis sit ea major
adem
puncta ejusdem
uro
+
similes
demonstrandums. um aquaces sint, si simus iuttr eaaqu
vel etam secabit. si includet, oster
Je
ECFB minima est, quia aequalis minimae. Ergo per praeceden
rationis memorum. ipsa recta est minima
in minimam esse rectarm possunt enim plures
se erunt d
in C. squitur id fieri ubique seu minimam incidere in iptam rectam idem enam fiet in
parte
si
s
minima a a C ad B. ergo A
uoni
actis omn
s
vendum quod sit major. si sicat endem quasiore
a
Consderanon 
secabit ad est doincidet, ossendegir
hoc casu incluscis i
founoi. Et infinitas praeterea heteus
6
so
e
degarte
evis laque quod line
et minima sutiniles estt nin
bimo, quaeliver enim
reto
rotam
et ca
at 
ta
m
po
ii nata
1
ples
yp