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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 172, page id 779782283:0258
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1
PEXSTOE PRACTATVS
iunctis, cujus balis rectangulum
est, horironti parallelum; habes
18. 42. Fehema in h9. 41. idem dico de cy-
lindro secto, cuius schema hrabes
F18, 42 In A9. 42.
Decimo li conus plano verricali
2figatur, secundum balim, et ha-
beacur tancum rario ponderis pro-
Peij incurnatur in camdem curuam
18. 40. V. 8. COnS LO in arcum L 4.
quia cum singulis punctis aris LO
rensio imprimacur, in ratione di-
stanciarum. Sequitur praedicta in-
curuatio; imprimitur aurem haeC
censio, quia ponderis proprii mo-
menta, aduersus ingulas balcs.
INCeF LO, Cune re distanciae ve de
monstracur eract. 2. lib. 5. PFOp. 73.
Am. I. E2 autem racio. cantum pon-
deris appensi habeatur, incurIaEuE
in parabolam, cuius verrex est in 4.
quia momenca lune in duplicata
distanciarum permutando; ve de-
monstratur ibidem ruum. 2. Sed ex
hac incuruacione, sequitur p2-
rabola, re constar ex dictis;
idem dico de pyramide, quod de
COnO.
Vndecimo si planum paraboli-
cum muro admoveatur, live balis
sic horizoncali, sive perpendiculo
Parallela, liue proprii, Cuure appen
Sponderis cario habeatur, Facilé
definiri porele incuruarionis linca,
quia detiniri e demonstrari porest
ratio censionis, e momenti; cun-
cta haec demorsctara habes lib. 5.
eract. 2. PFOP. 74.
DROD. CCLZ VI
Ouando omnes partes aequaliter
rendunur in arcu, si deinde fat re-
ductio partes, quae sant versus ex-
tremitates adductas, reducuntur ab
aliis prorata: Hlac proxolicio ali-
qua explicatione indiget; Sic enin
Pemiarcus ADF, Cicque aqualis. ren - Big. 43
SIO punctorum A, D, F, arque adeo
aequalis nisus, re le resticuane in
ACF; Cuppono enim, rectam ACF,
aequalem eAC arCI ADF, dE ADF
esse arcum circuli, ve constat ex
dictis Cupra; praecerea puncta D,
_e F, aeque cico in C, F restieuun-
EUT, ve Paret: his policis, Facilé
Probatur propolicio; quia CtI
punctis D e Laequalis inlir nisus,
et vis pocencia morricis mediae;
cum camen (petium DC, quod de-
curritur à puncto D, SIc minus
quam spatium FF, quod a puncto F.
decurritur, neceltario ina quali mo-
LUIOvenEuE D, X F, cum inae qualia
Sparia inae quali tempore decurrant;
igicur D secu etiam adducie P: imimo.
nullum est punctum, quod lecum.
alia non adducat, prares F, quod
toncum adducieur, sed non addu-
cir; ex nullum est, gnod non ad-
dUICALHE, PEaTCF A, quod taneum
adducie, non adducitur; igitur
puncto, quae lune ab A, versus L
adducuneur, in reductione, nempe
quocielcumque ruum corpus im
pedic morum alterius, ab impetu
huius, re hoc impedimencum tol-
lacur, in illo, impecus imprimieur
VE pacet ex eract. de moru locali.
lib. i palsim, led praelertim ch. 440
analogiam clarissimam habes in
eylindro, qui circa alceram extre.
nicacem immobilem hinc inde li-
brari porest; nam illae partes, quae
propius ad centrum accedune, cum
ab aliis rerineaneur, alias etiam
Secum adducune, re dictim est
fuse in eodem Eractacu lib. 10. _ in
append. 1. Pari modo, ve renlus
arous reducatur, parres illae, qua
Proxius sccedune ad cencrum, id