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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 9
# Folio - , page id 00067968:0072
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Lib. 3
Apud Rappum recensentur
decem
La
inalt diarum
recensentur ha species pergrassioer
aceC inter tres terminos 8, bah. C
d n - b = b- c Arithmetica Y 3. 2. 
9a: b :: b:c Geometrica
a -b :b=c: a:  Harminica
Ac bucsi eta
a
4. a
12 4. 2. 1
a-b: b-c id cid Antiharmonica
la
C. b Antigeometris pct
6. 3. 2
6.5. 2
5. 4. 2
Ja-b: buc:: b: a Anti geomerica posteru 6.4.
1)ab: b2c.
Janc: a- b :: b.C
ta-
a-b.: a. b
9) aC: a - b: = a: C
19a =C: b = C:: b: C
11)a -b: b2c :: a: b
(2) a - b. b =c :: b: c
13) at: a-b:: c.b
4)a - c: a - b 1 c: a
9. 4. 3
conf. 111
Geometrica
Geometrica
6. 4. 3
A. 3.
3
2
impossinum sit
ab cb = ab - ac
sit b2a
impossibiles quia ex hypo
thesi amaja quamb, et bquo
ergo anc major quam a.b. emi
)A-C: a-b 1: bea non et esse illa hae ut C micor sa
b dncjorem, vel ut b minor ad a
1b) a-C: b-c: a. c emposit oorationem specieem
cotencare
17a
majore
C 2 bc:: a: b6) f enim b = 2C = CC +A. sit CF ea
auc
2
bc 1
19) 11. 19. 20 impos. 1
ees
10) ut 13. 14. 15 1
bea
C+ se
etb
fiet b= rea = eea. Ergo deb
e esse integer ergo C. cbit
esse 1. Ergo caa contra hyp.