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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 604, page id 779782283:0690
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604.
PH YSIC F IR ACF A XV5 II.
dare inclinarum einsdem inclinatio- CONEEZ BaSIM aFFIXAITL BVGHAME; VErr
nis, e basis, cum inclinato priore, vero aduersis aliam balun, ab afIXa
 eiusdem momenti, cum non incli-
naco; sic inclinacu AF; nOn In-
ClIMAEUI AFL, CIE AV, non incli-
natum, eiuidem balis cum AF, dc
momenti, ratione ponderis appen-
Si, cum AHI; ducatur VX, paralle-
l2 AL; eum producacur AO, in
C; dico, momentum AX, elle x qua-
le momenco AHI; quia AV et AZ,
Lunc equalis momenei, per prOp.
80. Sed momeneum AV, est aequa-
lemomento AHI, eatione ponderis
appent, Pet PFOP. 83. IgITuE mO-
encum AZ, est aequale momenco
AHI, ratione ponderis appenli; si
veco habearur caneum ratio pon-
deris proprii, ducatur 6y, parallola
NZ; dico momencum Ay, esse
aequale momento AFL, carione pon-
deris proprii, quod eodem modo
Probacur per prop. 80. dc 83. led
incellige rancum de balibus at
fixis.
PROP. L Z Z Z V.
Si prisma inclinarum, verimque
sustineatur, ejusdem momenti est, cum
olio non inclinato, vtrimque susten-
eato, cuins affixi basis, e momentum,
aequalia sunt, bass es momento incli
nati affiri, scilicet aduersus bases affi
Xas: v. 8. lic AE inclinatum, ex AS,
non inclinarum; ciuldem balis, ee
momenri; dico quod AF, AS,
Si verimque CuRInERREUL, aequa-
lia HaDCBUNE MOMENTAS VE CON-
star ex dictis Cupra, quae hic non
REDeTO.
SCH 0 L0
Oblernalti ni sacers utus
distinctam, momentum inclinari.
maiorem proportionem hibcat,r. 8.
aduersus FC, dicemus paulo polt.
PROP. LZZ Z VI.
Fieri porest, et sit maius mome-
rum appensi ponderis, prismati incli-
nato, aduersus basim non assuamn
quam aduersus affixam: Balum att-
xam rocoillam, quae plano verti.
cali immediare adhRTCE V. 8. GIE
prisima AF, aftixum plano verricali
L.M, balis affxa, ClE AF; hoc PO.
Lro sic balIS CF; Cc Porentia in F,
V. 9. Pondus appentum; momen-
cum aduertus AF, est ad inomen-
cum aduertus FC, in compolita, ex
duplicata AF, FC, permurando, de
ex simplici AC, 2d CG; MaM reS
Perinde le habee, acque (i eAenE
duo rectes, quorum alres GAF,
circacentrum A; altex CCF, ciica
CEMTKUI C, VEFTaTUIL; ITA VE POn
dera exrremis AF, _ CF, incum-
benria, SInE VE AF, CF; igitur mo-
mencum ponderis incubaniis AC,
est ad momeneum ponderis incu-
banris CF, ratione Ponderum, ve
EA ad CF, rarione moruum, ve
EA, ad FC; igicur in duplicaca
AE, FC; sed relistencia, qua reti-
Cir pondus incubans EA, ett ad re-
listentiam ponderis incubantis E.C;
remomencum illius, ad moen-
cum huius; relistentia inquam, qua
ne ab alio appento, in G, accollaruE
de luperetur, relistir: POrrO mO-
mencu ponderis appensiin G, rario.
nereliccentia, aduersus L. A, est ad
momentum aduersus FC, ve resicté-
eia E A, ad FCLISTEMEIAII F C, PCrIMULa
omenta prisimacis inclinacis ano- do; isitur ve quadratu PC, ad qua-
bis conlideraca fuisse, quatenus drarum E A; AErero catione rectis, ve
AC