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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 30
# Folio 10r, page id 00067992:0019
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eandum. Porro ut Notiones m Lovicis sunt vel (a
Suerh.gr.
s
 somo aut equus
particul Termineu
est notio cateeorematica, sedcet mista: homo
et equus, est Syncategorematica. Ita similiter
s
et
ita similiter in Mathesi universali notionibus (a
sevoie
maticis respondent. quantitates seu Xumer
quide
2, 3
qua desconantur notis primariis: t. 3. a, b, X. sed
sed notionius syncate gorematicis logicorum
ap
notationes veluti siona vincptant
cones aliaeve notae relationum inter
9 interantitd xa T E EFoX Qrocari solent +, plus et minus, quae sunt
Sona et sun
ita
nota additioniset subtra
facit
facit
ationis 2+3,5 et 5. 8 a + b =c
c- b = a
3 vel 2.3 pssignificat bis tria seu, 6. ut a b vet simplici ascriptione a b fit ab = 
e
Notae divisionis vel a: b
e
terquinque seuls.
Et
25 vel 05 mihi sienificant 1 el 15: 3
mini sionificat H 15 divis. per 3 seu 
5
Nota comprehensionis seu vinculum ut a cb. c sieni
si
Methodi, quibus utimur ad quasitum investi
eoorematicae vel syn catcooremais
e.
si scripsissemus a +bc lonoe aliud prodiisset.
ro vinculo praesertim repetito saepe utor comma
tibus iisque repetitis sic a + b: CA d mihi significar
1ad
a + b dividi debere per c+ d sic Y, a + b, 5, c+ d 333
. l + na
mihi significat radicem ex producto fractione facta divisione
ipsius a +b perc + d, debere dividi p . + m Quod et
sic notare. porsem m +b ccd.: ltm vulvo
vero sic notaretur, ea tb
c + d quod iter alia incommeda nimisspatii in
notaretur
Utor et interdum parenthesibus, verbi gratia (a+b)c. item
lIm
S((a+ b): (c +d)): (1+ m) qua ratione in valde compositis optime
tolluntur aequivocationes
sedet sed et solis intervalles majoribus designari possent
in unum complexum sint conjungenda,  digesignatione
Quantitates.
(pagina occupat
minoribusque
pliuul
quaena