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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 612, page id 779782283:0698
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612
PH XSICAE TR ACFAFVS II.
cum est supra, Ced sue admouea- ctiuam, balis affixae AC; est enim
cur in M, Cne in Y, habet aequale pro omnibns eadem eatio; sic enim
aduerlus EM, _x in M, admoca, mi- punctum R, cui admouearur po-
nus habeE aduerSuIS FC, quam ad. centia; NIE rE quadFATI RE, id est
moca in X; ergo admora in M, ma. 2. =. 2d quadracum FC, id est 4.
ius traber aduersiis EM, quam ad. ita sic distantia ab M, ad aliquod
versus F.C; si vero admoueatur in
in Z mains habet aduersus FZ,
quam aduertus EC; unE enim Z. M,
MX, aequales; haud dubie si admo-
uearur pocenria in M. aequale est
momencum aduertus ZF, ex FC;
quia rele habec quadrarum ZF, id
eAt 1. =. ad quadratum EC, id est
4. ita Ce haber dictancia MZ, ad
MC, ex hypocheli; isirur aequalia
Tune momenca aduertus ZC, dt CF;
admora Ccilicet porencia in M; ar-
qui cum MZ, Sic Cubdupla EZ;
aequale est momentum aduersus re-
silcenciam ab Coluram EZ, e relpe-
etiuam, ve pacer ex dicis, poluca
Scilicet porencia in M; igitur luc
Ponacur in M, Sine in L, aquale
est momentum aduersus abloluram
rebtentiam CZ; igicur C admo-
neaeur in Z pocencia, maius erie
momentum aduertus EL, quam ad-
verus FC; de absolura relistentia
FC, plulquam cerrum est, de ses-
rectiua eriam paret; quia eadem
pocenria axplicaca in Z, minus Fa-
cic momencum aduerlus FC, quam
applicata in M, Ced applicaca in
M, Facie aequale aduertus FC,
_ F Z; itemque aequale aduer-
TuS E Z, admoca in M, X in
L ioieux admora in Z, minus Facie
aduerSUIS F. C, quam aduer (US EZ;
igicur admora porencia vel in Y.
vel in MI, vel in quonis puncto in-
TeF MY, vel in Z, vel in alio inter
ZM; idem dico de omni alio inter
CZ, nunquam superabie relisten-
Punctum, InTeFZH, 2d MC; id
est s MC censeatur dinila in 12. ve
7. 2d 12. cerre admota pocentia in
PraedictO punCtO INUENTO, INteF Z. H,
Facie aequale momentum aduertus
ZC, CF, igitur admoca in R, mi-
nus facie aduertus FC, quam ad-
VeFSUS FK: Praeterea adOCaEuE
in C, dico, quod adducer Frustu-
lum crianguli CEM; immo (1 ad-
mouearur porentia in R, eaque PIX.
valens, s dua bales IL, LC Cimul
Cumpea, Faciune minorem relisten-
riam abloluram, quam RF, addu-
cerur cancum criangulum C KL
mulco magis ( admoveatur inter
EEC; igicur baLS F C, nunquam inre-
Sta auellerur, quod erac demonstr.
Nono, S pondus apventum ese
cenleatur in O, perinde le habets
acque si appensum eser in P; nempe
supponamus exempli graria maxi-
mum momencum ee, aduersus
EM, _ punctum M, cerminare lon-
gicudinem rectis, haud dubie s sic
rectis, cuius centrum (cM; longi-
cudo MA, ducacur perpendicularis
AO; ducantur infinicae linCa MA,
AIP, MO, Xc. idem que pondus ap-
Pendatur in A, P, O; dico furu-
rum esse aqualE MOMENEU, VE Pa-
ret ex regulis libex; quod rebre.
niter demonstrerur; sIE L cenrrum
libea, Cc LG. longicudo brachii
librae, in sicu horizoncali, sIEOC F18, 24.
Derpendicularis; ducaneur L.D, IC, 2b. 2
appendantur aequalia pondera in
G, D, C, erune aequalia momencai
eiam, vel abloluram, vel relpe. ducarus enim ex cenrro L, 9u4.
aianS