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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 14
# Folio 1r, page id 00067976:0001
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li
Ctura Characteristica. seu de Repraesentatione
(1) Puactum eorum quae in extenso sunt simpli, sigurarum per netaS, observationes miscettae et Geometica seu eralia
D cissimum est. Hinsj:
(1) unctum puncto simile est, AcB a ∞b
(2) Punctum puncto aequale est  A a =b
D
3) Punctum puncto congruit A B a  b
Haec usum habebant ad aliorum quae per certa puncta determinantur
coincidit
Tricari in puncto est puncto cumal
similitudines aeqbalitates aut congruentiaes demonstrandas
seu si B sit in A erit A ∞B quid puntum
a. b. d ~ l. m. p et a. c. d ~ ( Punctum puncto, in quo assumitur
addia infradibo.
bin f erit A ∞b
coincidit, seu si sit Bin A
erit
A, DB.
A. I hos articu Parapaphos 1. 2. 3. +. adde 5. D0 infra
3
E
quodque i ex ipsis communinomine
omnibus, communem et solis proprium
Si de ∞ y erit X y
hoc est unum quodque punctum alicujus
extensi coincidat alicui puncto
di omne X est y et omne y est X
Generalia CF Calculum
ditus seu picturam
ob servationes
ad constituenda Analysa
Geometrica plane hovat
erit X  Y. et si X ∞y, omne X est y, et omne y est X
Si omne X est y, et u
quoddam V non estax, erit X in V.
et Si X est in y omne X erit y
nst. si sint duae Ellipsica di X sit in y et y sit in X, tunc
puncta in altera, congruae erunt (10)si X et y coincidunt, X er it in y, et y erit in X
Circa Geometrica
Characteristicam
Miscello
situm est cum ipso puncto concidit
appellabimus X. sive X significabit:
omne punctum X esse in X. et
ne
et quatuor puncta in una eodem tunc X et y coincident.
praeludentes.
si plura puncta aliquam communem (4) imo generuliter quicquid in puncto
proprietatem habeant, et ideo unum
appelletur X.  tunc locum
t ergrua sint determinontia congrua eunt detendum 6)omne punctum in X esse X.