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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 14
# Folio 2v, page id 00067976:0004
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et ina puncta
21) si a. b ~ l. M, et a. c.
~ lin et b. C ~ m. n erit
a. b. c V l. m. n.
22) si a. b. c. ~ l. m. n erit
a. b 2.. l. m. et ita por
bina binis respondentibus
(23) Si a. b. c. V I. m. n
et
a. b. d ~ l. m. p et a. c. d V ( Punctum puncto, in quo assumitur
l. n. p et a. cd ~ l. n. p
erit a. b. c. d ~ l. m. n. p
Extensorum
24) Si duorum commune quid
communem aliquam naturam puncta
deterina deter hanc nnturam ad
unum habentium puncta,  haec natura
ad certum individuum determinanda
eundem int
duo illa inter se congrua erunt
in uno, quem totidem in alteproi
sit appella communis natura
dividuu 3
in C, determinatum esse , seu non
nisi unicum esse, O quod eadem
quatuortria puncta hab eat, tunc et
sint duo ,A et GH, ex quibus tam
F A sit O quam G_ sit  et sint
assumta quatuortria puncta in FA, ut a, b, c, d _
itemque quatuor tia puncta in D, ut l, m, n, P sitque
a. b. c. d∞  l. m. n. p erit
FG.  Exempli cat
si tria
nt. si sint duae Ellipsica Si X sit in y et y sit in X, tun
puncta in altera, congruae erunt (10)si X et y coincidunt, X er it in yY, et y erit in X
hae duae circumferentiae Ellipticae
de determicatione cla infra d 65.
et quatuor puncta in una eodem tunc X et y coincident.
modo inter se sita sint, quo quatuor
tinc
gria datis quatuor punctis datur ellipsis
t ergrua sint determinontia congrua eunt detendum 6)omne punctum in X esse X.
quatuor
qua
sint.
lufficientis numeri
pro
H. seu brevius exprimeoda, d
it abed.  un. (hoc est
unicum F ex duns a lueadq et M gF ac abc, d
et itidem  spd
sut F~ G
Et a i R l. M. n. P
circumferentiae