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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 5v, page id 00068194:0010
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seu norb
11015b + Irrsb + 996+
quae quantitas est circul paulo minor justa. Similter
plure pro e sumendo longius productam ex D. propius
accedi potest in infinilum semper per rationalem expressictam, sed numeri
erunt facti oex numeris quadvatis imparium, nm et ita stabit:
 D = - se justo meljor, et b valet 
AGicd
9.25. 1
1,.3.3.5
+ justo misor et b valet 
25b+ 
25. 49b.
justo mijor et b valet 1.9. 25
sed super est determinanda
continnatio in infinitum, per
justo mvor et b valet , 9, 25. 49
ib ab
Haec Brounkeri expressio
reducta est ex rocllismum in Arichmetio
inficulorum, ubi et modus ibi ostenditur
1.3. 3.5.5.7 econtinue cial defrescunt donec in rationem quadrati ad circuli
2. 4. 4 2. 4. 4. 66 inscriplum desinant
13. 3. 5. 5 1. 3.3. 5. 5. 7.2 ec. continue crescunt donec in rationem 
2. 4. 4. 6 2. 4. 4. 6. 8
quadrati ad circulum inscriptum desinant
Hinc s si ordine collocentur 1.3 13. 3. 1. 3.3.5 1. 3.3. 5. 5 etc
2.4
fient differentiae. 1. . 3. 4 - 1. 3. 3
2. 4
L... 244
2. 4. 4. 6
rationis quadrati diametri ad circulum seu
3
204 2. 4. 4 2. 4. 4.6
1. 3. 3.5 - 1. 3.3. 4 1. 3. 3.5. 6- 1. 3,3.5.5
2.4. 4
2. 4. 4. 6
1. 3. 3. 5.5 etc quae quantitas aequalis
2. 4. 4. 6.
differentiae a
Is
integros eadem semper ma-
nente mensura communi
et fint  = oob 
122562