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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 17
# Folio 7r, page id 00068170:0013
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n mutmensium pathematicus in libio quem molitur de lonati
Mechaniaoe ontime asserit
se hanes abgrstir
condus olo appendir 
vi absolutam
Ce Non magis tendis chordam à dnobus ponderitus
aequalitus in diversa trahentibus, quam ab uno se eorum solo
eandem muro affixam trahente. quod facile demonstratu
pontum
intelligendo enim alterutrum eorum ion
aggelabere
non ided mulatur tensio. Et (an pondus oppositum mur
o
ad
uaquicem subit, sufficit erum tantam vim habere, ut a ponder
priore C
Echordam non trahi patiitur. seu ut chorda integra moderi
llo retin epte
non possit. Et ex pondere murum facere nihilas aliud
in ipso
ejus
est quam  potentiam restisten resi stendi angere
non aucto potenia hehendi quod ad
ea est. de si pond
sufficieris
apogerene sstentu culien. ut 2s intinu
sed descendere non possit. ito uantaenum
pesnesistere possit elavant
ec
retineulis
antem ponderis pat vele aese magultuda sit nel
ttantacunque sit resistennta contra dividae i tegrae
plictionem superfluum est, quicquid ulli trabentis
vim excedit.
e
ipe e
ensantur artem fibrae  murie vel obstacul
mmosi resstentis
pro
vi pondenis opposili
trahentis, idque peinde est, ac siclorda in cantundem
esset prod scntinnata. Sed hec distinctuis explicare pretrum
oppero est
ne quis inde erior oboriatur s occabadiatu
ux
pitota t
Aissen dissidurem est
quanquam verui sat
o
tantu
idam
in
veri simul rious
Thondam LM muro L affixam
tantundem tendi a pondere A unius (5
plaq
lit
riditur
ra; quantum chorda similis
a
inori N P a duobus pondeibus  et C, quo
cum quodlibet etiam est unius librae
pona idque sic demon facile demonL
strtur: ponamus ponilis C aggelasate
sungedaneo scabello suppositos
 ac
mc intrem
d
de etne si chorda BN pC esset
uorum ponderum d alium (umispbudetis et incrisa
casus adm
recneitur
anquam aequivulene
serthinc r non
putd sequitum Cmeo ludicios vtinus
tntiue inde non
micatur tensio
jam perendi
tunc ert ac