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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 137, page id 779782283:0223
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LIB. II DE COMIPRESSO ET TENSOi
137
ocus; elt aurem maior proporrio aequalis AD, cerre cum punctum
mocuum, quam spariorum; nam. C eo progressionis moru le redu
ACD, est ad ATID, vE 4.. 2d 3. cum car in B, quo A se reducie in B,
EAMeN MOTUS, QUO PETCUTFITUE
requivalens spatium AOD, Sc ad
ANOLUI, qUO PETCUTTIEuE AFID, ve
4. 2d 2. Tic ergo DK Tubdupla DC;
criangulum AHD, est lubduplum
AOD; isicur cum spatia, aequali
tempore decurla (INE VE MOTIS,
dum decurrieus d cubO COMPECLTO
in BA, crianoulum ADC, Scilicet
xquiualenter, decurritur ab codem,
in ADrI, criangulum Cubduplum
ADC; id est aequale ADR; quod
ve inveniacur, cum DHI, SIE ad DR,
Nc 3. 2d 2. Triangulum ADFI, est
ad ADK, vE 3. ad 2. icaque duca-
EUF EI parallela DFL, iTa VE FraPC-
ZIUI ELHD, CIC =. crianguli ADI,
Chabehicur criangulum AEL, Cub-
duplum ADO; isirur aequali tem-
Pore decurruntur: iam verdiuxta
camdem Calilei Hypochelim, Vt
AE, eAt ad AP, mediam proportio-
nalem, ita haec su ad AD; Cerre (I
AF L, deCUIFIEUE TeMPOTC A F;
ADEI, decurretuF tempore AP, ici
TuF tempora quibus decurruntur
ADO, ADH, CUINE VE AE, AP; Sed
haec Cunc temmora, quibus AunE
reductiones cubi A D compressi
cum in AB, cum in AC; ipirur de-
terminari porelt rario remporum,
ecc. iuxca hyporhelim Calileanam:
Ei3. 76. Duia camen hypothelis Calilei hic
locum non habet, res alio modo
detinienda est. Sic chorda non cenla
BIE, Ccu cubus non census, Ceu cy -
LindruS IaTCTIE, quX Xque COM-
caepro verimque moru, cum codem
velociraris gradu; ve enim AK CR
dupla BK, ita C R est Cubduplas
igitur cam comprella GK, quam
dilatata AI; Sed rbi est aequalis
velociras, et eadem progressio
tempora Cune re spacia; igieur cem-
Pus, quo C le reducie in B est ad
tempus, quo A Cc reducie in B, ve
CB ad AB: SIE verO VR cripla BR,
X FIK Cuberipla BK, tam est con-
pressa FIK, quam dilatata VK, exit
aurem VA relOCITaS CXELeII pUN
cti, eaque dupla AD; hinc cum
relocitas in eadem proportione
cretcar, in qua crelcir sparium, est
enim VM ad AD, rE VB, ad AB, pi
ctum extremu ex V ee ex A eodem
tempore reducetur; (IC FIN aequa-
lis VMt, haec est relocitas exrremi
puncti: COmpress in TL, ducaEUE
BHI, cerre est maior rario TIN ad
CO, quam HIB ad GB; na VE EIB
ad CB, ita RHI ad CO; igieur m2-
sis crelcie relociras, quam spatium;
igitur exrremum punctum le ce
ducir ab HI in B cirius quam à C in
B, LC AULEI dCTCLIINATUIE TeIPUS;
tempus, quo reducicur a C in li, eAt
ad cempus, quo reducieur ab A 2d
B, VECB. ad AB; id est vc 6. 2d 12.
Sed ae que cico reduciens ab A in B,
X ab V in B; tempus aurem, quo
reducicur ab I in B, est ad tempi5.
quo reducicur ab V in B, VF HIB ad
VB id est vr 8. ad 24. igitur est ad
tempus, quo reducieur ab A in
primi ac dilatari queac; cendacur B ve 8. ad 24. igitur 2d cempus
In BA, Ita VE AK Sic dupla BK, SIC quo reduCitur a C in B, vE8.
extremi puncti relocicas AD; SC ad 12. id cA, VE HIR a t HIN.
deinde comprella in OK, Ita VE ex -
nempe vE 8. ad 6. id est ve TI B
remi puncti relocicas _c 6O ad 6B ita HR ad 6 O: isient