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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 602, page id 779782283:0688
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602
PE ZSICE TRACFAFVS II.
isicur relistenciae praedictarum ba. ad AC; vel AB, ad AE; vel vever
Cium, Cunc in eadem duplicaca; isi-
b0 dicam, in eriplicata AB, AES
Eur e momenta permurando, ra- Led momencum AS, est ad momen-
tione scilicer relistentiae ba(IS; cui
cum AH, in eadem criplicata; id
Si addas momentum rarione rectis, est in compolica ex duplicata AB,
quod est in cylindro non inclinato,
ad momencum in inclinato, vela,
2d IB; CercC momentum non in-
clinaci, est ad momentum inclinati,
in ratione compolica ex duplicata
TA, TB, _ ex Cmplici IA, ad IB;
igicur in eriplicata LA, IB; acqui
momentum prilmaris, non inclina-
ei est ad momentum inclinari, in
criplicara alcicudinum batium af-
XaTUM permucaNdO, Per PFOP. 77.
igicur idem de momentis cylindio-
rum inclinacorum dicendum est,
quod de momentis prilmacum: haec
paulo Fulius prolequurus Cum, quia
alioquin à Tyronibus minime in-
celligerentur: denique actende Cem-
per hic cancum considerari bales
2 FFIXaS.
PROD. L ZZ X
Data ratione, momentorum, pris-
maris inclinati, es non inclinari, ad-
versus bases affras; dare non neli-
natum eiusdem basis; e momenii
Fig. 43. cum inclinaro: Sc inclinatum AF,
Fat. 2. e non inclinacum ALI; linique
momenta in rarione criplicata AB,
AE, vel alcicudinum, permutando; (IE
DE AE, adt AB, ica AI, ad AK; licque
prilma AS ciuldem alcicudinis cum
AF, e ciuldem laricudinis; dico,
momentum AS, elle ad momentum
AFI, ve ad AFL, eA MOMENCUM AF;
igieur momenta AS non inclinati,
_ AF inclinaci, Cunt aequalia: prO-
bacur ancecedens; quia momentum
AF, est ad momencum AFL, in com-
AE; e ex simplici AK, ad AL, vel
AB, ad AF; igicur momenta AS,
ee AF Cun aqualia: adde quod est
aequale momencum carione rectis;
idem que rarione balis, vel relisten.
cix, idem denigueratione ponde-
ris, vel appensi, rel proprii.
PROF. L ZZ ZI.
Data eadem ratione momentorum.
dare non inclinarum ejusdem basis,
cum non inclinato, es momenti cum
inclinato, ratione ponderis appensi
Sic inclinarum AE, ejus balIS AF;
non inclinacum AEL, cins baliS AB;
sic ve cubus AI, ad cubum AK,
ita AI, ad AY; Dico momeneum
AC, cse aquale momento AF; quia
momentum AFI, est ad momeneum
AF, recubus AI, ad cubum AR,
id est in eriplicara AL, AK; vel
AE, AB; Sed momentum AFI, est
2d momentum AC, ratione ponde-
eis appensi cancum, re cubus AI,
ad cubum AR; igicur momeneum
AFL, haber camdein rationem, ad
HOIMENEA AF, AC; ergo haecmo-
menca Cunc aequalia; alio modo in-
venies, sve quadeatum AI, ad
quadracum AK, ICa AK, (IC 2d
AX: incellige semper de basibous
acixis:
abco eclbe rod obbei idbltbilotts
darenon l infeot ousiss
cum alio non inclinato, mo
cum inclinato, ratione proprii pon-
vosira ex duplicara AK, AF, vel deris: Sic eadem Agura, Reque ino-
AB, AC, de  simplici eatione AI, mencum non inclinari, ad momen-
UV
l  ao d a a ld 240