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# Title: [Physica, Id Est, Scientia Rerum Corporearum, In Decem Tractatus Distributa] Physica, Id Est, Scientia Rervm Corporearvm, In Decem Tractatvs Distribvta (shelfmarks Leibn. Marg. 7:1-2; ZEN Leibn. Marg. 7:1-2)
# Folio 557, page id 779782283:0643
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# Lines: 90 recognised, mean confidence 0.90
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L IB. V. DE RESISTENELA CORPORVM. 557
moventis (cilicet, et mobilis, mo- tione, quod momencum ponderis
menta lune re pondera; sed pondus appensi cylindio horizontali, in
in I, adaequabat relistenciam ablo-
lucam, isicur maius in M, illam Cu.
Petabic.
Sexto, hinc rides ( clauus AB,
verricali parallelum, ita Custineat
Pondus 100. lib. v. 9. ve maius (u-
Cinere non polluc; li deinde Pona-
cur in licu torizoncali, e altuma-
Tur AI. Cubdupla eius diamerri idem
Pondus 100. lib. Pustinebic appen-
Cum in I: Ilinc etiam vides, vbi
Cemel ad illud pondus deventum
ett, quod adaequat absolutam, nuI-
lum maius alsumi posse, in quo-
cunque puncto claui appendatue,
quod luo momento relistentiam
non Cuperer; acque adeo clauum
Frangac: Ilinc denique vides, ubi
Cemel ad illud punctum, quod ab
exrrema bali, Subduplo diametri
balis distat, peruencum est, v 8. 2d
punctum I, non esse quaerendum
aliud punctum, inter LA, in quo
idem pondus Facilius CultinCaFUE;
si enim dacum pondus, appenlum
in I, adae quat relistentiam abPolu-
cam, etiaim appensum in M, ad2 -
quac: igicur minima ponderis ac.
cessione Fa  2, SIVC GE in L, Guc in
Mt, Fransctur clauus: hinc corri-
ses vulsi errorem, quo Scilicet cre-
dicur, co Facilius Pustineri pondus;
quo propius ad balim relstentia
appendicur; quod verum est qui-
dem, s tantum aoneur de FelIsten-
eia respectiua; Sccus, A de 2b(0-
luca; nempe aliquando accidic, ve
momenta veriulque sine equalia,
appenlo scilicet pondere in l: hinc
momentum relpectiux, Peverari
pocest à momento ablolurae v. 9. (1
appendatur pondus in M.
Seprimo, Quares, ex luppot
pincto L. Cuperer canrillum relisten-
tiam absoluram, iremque respecti-
uam; quo moru, pradicta balis
auellenda sic: Relpondeo moru
mixeo ex recto, de circulari, quod
reFacilius intelligatE, AIC F A, dia-
meter ba(IS, Qua MMONCAEUI MOTu
RectO, CX AE, IN FHI; cerre Lingu-
La PaFLCS E A, IOVCHEUE mOcU
aequali, decurruntque omnes (p2-
tium aequale FA; IaIm VCTO P A inO-
veaEuE Circa F, decurratque (p2-
TIUM AEB, 2quale priori; hoc p0-
SICO, aEcuS AB eA duplus rectae AF,
IgICuE AaE aECUS FC, aequalis AB;
dico quod punctum A, MOVCEIE
IOEU IIXEO EX AF, AB; igitur per
curuam AC; isicur Sparium, hoceio 27
mocu mixto decursum, a coca AC, T2b. 3o
est crianoMlU MIXCIM, IICA; (a
veco mocus rectus, sic duplus alce-
rius circularis: IOEuS A Cric Per
AD; Cuppono aurem AI, Cubdu-
plam AB, ec agualeIB FB, dE AF;
isitur rocale spacium exir HFD; Cci
licet minus priore; aur (i rectus sIF
AC; ex circularis subduplus, (p2.
rium a puncto A, mOTu miX-
1o, decursum erit curUA, ADL,
cotale vero criangulum mixeur
ALK: Ced haeC OIMIETO.
Octato, A CONSIdCFCHEBE FanEUI
pondera cylindroru, ciera omne po-
dus appenSU, MOIeNCA TUNE VE
diamerri basium permutando; CuIu
CnII MOMENEA (IMCIN FatIONC COMI-
polita, ex triplicata diamerrorum
Dalis, permurando; de ex rarione
iplorum cylindeorum; de cum cy
lindri sine re bales; Hae vero, in
duplicata diametrorum. certe mo
IOENCA CumE in ComPOHTA Cx ErI.
plicara diametrorum permurandem
 A 2 et 3