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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 156r, page id 00068199:0311
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# Lines: 63 recognised, mean confidence 0.82
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lan linea
EE, ut est tinca focorum ipsius A
FC seu centrorum oscula linea centrouu
ssculationis ipsius. NC t NFF ita
est binea centrorum gravitatis ipsius NAA
problem. ergo data curvae invenire
ineam centionm gravitatis etivm
huc redi
uvo
sic potent proponi. datu linca
data livea AAL invenire A
F
curvam talem NFF ut 
perpendicularis dF educta et
currae NA occuriens in A et
bisecta FA inE, clculus centro E
1
radio EF descriplus
osculetur in 
curvam NF
patet aile
posse esse infinitur seu non
omnes transire per N esse lamer omnes parne
as
inter se sed
Cangn
pole
l
s
k. C
fore semper unum
de
i forte res melius resolvi
hoc modo quod si consideretur
posse formari
ilas
problema formato sic ut si si qu ex F perpendiculenle
educatur rectu FA detracta inde datio  MN
reliquin bisicetur eandem EE. Et ope hupus considera,
e
tons videndum quae prodeant; ita enim veugusi ob
 s ab A(F) detrahatur data semper prodibil
punitum F. ali problema ho Taugentium con-
tringitur ad determinatur unde fortasse facilitas
+
proporeales seu st sit 243A, ad  A  A ut hiang. 3BaB ad triau c4BGR
in colculo.
intertatis s a didtio in riangule
AF
 SA
nam dal tantem postatatam publem
datis intinua AA punctis 2A_A. inveniis et
54 ut resta
mi
tale et sit hinng. CZA4A ad triang. 144+ A ab
quad fnsH. sit 
ata
est
method
Hc. Sum
a
vel quod eodem redit _ sit 324H ad +ASH si C7BB, ad CABSB. posito esse 
Bk semper dimibum CH. quo ulique ide feroitque peodit eadem lineo centioumpote