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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 134, page id 00068192:0134
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unum minutum e bransferre
unam Libram perduos pedes.
inbra duo minuta. expriore
enim posterius sponté conse-
quitur continuato motue utro-
big aequali tempore sumbe=
actio est aequalis ideoque po
tentia.
LorOp. 4.
si mobilia aequalem con
fincant maberiae quantita-
rem, potentiae motrices abso-
Lubae sunt in rabione dupLica-
ta vehocitatum seu ut velo-
citatum quadrata.
Nam potentiae mobrices
absolutre sunt ub actiones fors
males motuum uniformuer
exercitae intra tempora aequa-
Lia (per deffin. 1. hic) e mobilia
sunt aequalia (ex toypo.) cequa
Libus autem existentibus mo-
bisibus e temporibus actiones
formales sunt in duplicata
ratione relocitatum (perpro
positionem 14. cap. De Action.)
itaque
Lotentia audem totius compo
nitur ex potenbiis partium. 
Itaque pobentia vora mobitis
ABC est adpotentiam totam
mobisis LMTrD ut numeri repe
Titionum mensurae communis (2ad2)
id est ut ipsa mobitia ABC, L. W HI
MNP. Quod si mobilia sint incom-
mensurabilia sufficit prous-
assumi commensurabilia, tam
parum ab ipsis differntia, ut et e
 error sit minor errere quovis
ierror erit Eadem)
dato adeoque, nullus. propositio
sic brevius ostenditur, quia duo mobi-
Lia ABC_ &L. MITP aequasi-
relocitate praedita sunt, aequa-
Li tempore easdem motuuniformi
describent Longitudines per def.
resoc. in
2. cap. demotu unif: aequidis.) itaque
huncactiones eorums suntut mo-
bifea (per prop. 2. cap. de Actio.)
et proinde per defin. hic praeceden.)
pobentiae quoque erunt ut mobilia
Nimirum potentia trans-
gerendi auasLibras per unum
Pectem intra unum minudum 
Dupa est