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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 25r, page id 00068125:0049
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# Lines: 31 recognised, mean confidence 0.96
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Exrendisse suppositis tantum his duobus quae ille utique
118t quae nos quoque subintelPecta volumus
posrueasse uiderur, aequalem esse eorumdem vel aequalium
gravium gravitatem in quacunque sino eleuarione
Hlineas directionum. Lp.. L. 9. eose imerse parallelas.
his positio utique inter duo libra Larera. M. L. p. 3. M. n9.
discrimen intelligi non potest. sed quod ad eleuarionem pon
Deris in Linea inclinara aMtinet, non contemnenda cot tua
Ba... ad monirio Licet enim neurer nosirum dubitet, quin
ejuodem sit porentiae elevare unam Libram; ad unius
pedis perpendicnearem altitudinem sive recra uia sive
inclinara, id ramen ex posirio per se euideno non eoo, nec
proinde ut quibusdam uisum est pro primario mechani
cae principio admitti poreor in uniuersum ejuodem esse
potentia altollere duas Libras ad unum pedem Nunam
Libram ad duos pedes nullo discrimine temporum
aut viarum. nam quemadmodum in uia perpendiculam
propositionem per aliao rationeo nunc demonstraui
mus, ita unam obliguam e perpendicularem nulcum
hio discrimen facere id vero non as sumi sed demo-
strari debet. Causa igitur rei petenda est, ex eo quod
potentia per effectum aevrimari debet quem efficio,
non per uiam qua efficit, modo illa via nullum no-
num impedimentum objiciat, oui pars potentiae sit
impendenda sed operae praetium eot rem explicare
disrinctiuo e majore esro majore opus potentia ad
eleuandam Libram A oblique perniam. 1A 2A, quam
perpendiculariter per viam +A. E ad eleuarionem perpen-
dicularem uniuo pedis. CL, vel i A. M. vel 2 A N unius
pedis  A. C. nel 2 A L. utigue nicipim A descendeno per. 2 A
iA pluo poterit quam A descendeno per 2 A L, porevit ergo