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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 29
# Folio 1v, page id 00068123:0002
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 2r); this page is its left half.
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# Lines: 39 recognised, mean confidence 0.93
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id est in 2,
Et eodem modo cum AB pervenit in 5ASB quod sit momento 
fante
ab soluto spato 2t 2L, quod fit momento G;  pervenit in 4L abso–
luto spatio oAL, quod est duprum spatii  olit. idemque emper
actionemipsius  actione ipsius C,
continget. Quod si comparemus CAB cum , li pore eodem et quadem
tunc  respectu absoluti ejustem spatii, patebit Actionem ipsius
t quidem
C duplam esse Actio nis ipsius AB. Nam Exempli causa ei
eopo Actio qua AB absolvit spatium
Nempe Dr. papinus mavult negare impossibilitatem
motus perpetui, et principium a Cartesio ipso admissum,
quod idem si ejusdem potentia sit elevare libram unam ad
duos pedes, quam et aut duas libras ad unum pedem, quam
a catlesiana vires aestimandi ratione recedere. Hoc eugo
nuper
i postier posteri Et hoc posterius etiam alius vir magnae
dedrinaa in philosophia et Mathesi excellens admittere noluit. Q
pondera A et B pde a qualia pendere ex duatus funibus LM, NP qui rucsdant
unius libra sinussit
super trochleis M et P sit alium
quadus
C. libra. tantillo majus
vel3A
mox descendens  per 213C
discendens ex altitudinem, 1C2C attrahat  A eF CX 1 A in 2A.
simiciter
at attollat pondus B ex 1B vel 2B in 3B vel 4B. Ie rursus descendens per 3C4C atot
altillat A ex 2 A vel 3A in 4A vel SA. megique descendens per aCsC attollat.
B D ex 3B vel 4 B in SB vel. patet pond C quae obtineri possunt
s ponamus inter Quadus B inter descendendum obstacula quaedam huis locis
ofcndere, et secumque ac cum iis ud funem respondentem ducere donec eaper-
veniens ab sac  ad eum locum usque locum, ubi ab hoc obstaculi
liberatum (quae variis modis mechanice obtineri possunt) in sequens
obstaculum incidat, idque similiter cum funt altero secum ducat.
mutando semper obstacula et funes alternando, et ea cautione
ut funis regieni non possit, quae omnia variis modis mechanicis
lneri tostuali, quidus recette non est aet inrorari.