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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 110r, page id 00068124:0219
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068124&page=219
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Haec pagina videtur notatu digissima
(6btygytam X quo fxdy
gytan
gu gg tam y +  sam f. 1, y+ tam s. 1, st san s. 1, y tant 1 = gto
9+ b = bg sq S AK fofis ytc fe yrd- f
9+ b = fghK seb-hk y = fg il ytte - 58 il
13. 313
t ab, y b y+  yllc= fa
R - b = hKK + b = 5
aa
fit p ohk - ab = ahKK. + ab
(9 1l - aC = a il + ac
per 3 ( 1
a
aa
a
hKK+ aab = il + aac
H hkk +aab = aac,: lSde f
=) 2ab + ahkK: FHK
perig 3 vel 4 in  lex 2 tit fgi (ac + aehtk + a  aC
c
per 1
Ergo 9  ai = a  ac + ab + atiteK
fit
6
(71
ex 4 et s fit gi =
MKK gaab -aac, a hKK 4243. 
kK
0
sit fl =99 firtue a) + ab + atkk htia taab
aC
ex 7, 8,5
d (4)
El hhK
)
sit faciamque jam ab tahkk = quadrato, aarr seu h = arrtagt KK
se f- 49: l.
guo valore substituto in a9. 10, rationaliter habebitur, al, ubi patet
posse K et l’ esse = a
Itaque omnis formula qualuor
dimensionum cuto aequari potest
E X   + b - 1B Ergo X = adtab
fit X = Vag- aab ubi faciendo Z= yy+ By
 ga Zaa- ab quae formula
ex dicti reddi posset ex trahibinis.
fiet
u tam dy  sit yys:x sit votam la fut Vtambdi
V + am P = rvcoco sit vetam = veoco
2yay = d d dy=s
p+ pb + 9.
v2t
B