Newton, Isaac
,
Philosophia naturalis principia mathematica
,
1713
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pagenum
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96
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DE MOTU
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CORPORUM</
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Scholium.
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<
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>Conſtrui etiam poteſt hoc Problema ut ſequitur. </
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<
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>Junctis
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FG,
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GH, HI, FI
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produc
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GF
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ad
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V,
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jungeque
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FH, IG,
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& angulis
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<
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FGH, VFH
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fac angulos
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CAK, DAL
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æquales. </
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<
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>Concurrant
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<
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AK, AL
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cum recta
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type
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BD
<
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type
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in
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K
<
emph.end
type
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&
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type
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L,
<
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& inde agantur
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type
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KM, LN,
<
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type
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"/>
<
lb
/>
quarum
<
emph
type
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italics
"/>
KM
<
emph.end
type
="
italics
"/>
conſtituat angulum
<
emph
type
="
italics
"/>
AKM
<
emph.end
type
="
italics
"/>
æqualem angulo
<
emph
type
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GHI,
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<
lb
/>
ſitque ad
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type
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AK
<
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="
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"/>
ut eſt
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type
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HI
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ad
<
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type
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GH
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emph.end
type
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; &
<
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LN
<
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type
="
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conſtituat angulum
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/>
<
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type
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"/>
ALN
<
emph.end
type
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"/>
æqualem angulo
<
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type
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"/>
FHI,
<
emph.end
type
="
italics
"/>
ſitque ad
<
emph
type
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italics
"/>
AL
<
emph.end
type
="
italics
"/>
ut
<
emph
type
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italics
"/>
HI
<
emph.end
type
="
italics
"/>
ad
<
emph
type
="
italics
"/>
FH.
<
emph.end
type
="
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Du
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lb
/>
cantur autem
<
emph
type
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AK, KM, AL, LN
<
emph.end
type
="
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"/>
ad eas partes linearum
<
emph
type
="
italics
"/>
AD,
<
lb
/>
AK, AL,
<
emph.end
type
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ut literæ
<
emph
type
="
italics
"/>
CAKMC, ALKA, DALND
<
emph.end
type
="
italics
"/>
eodem
<
lb
/>
ordine cum literis
<
emph
type
="
italics
"/>
FGHIF
<
emph.end
type
="
italics
"/>
in orbem redeant; & act
<
emph
type
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italics
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MN
<
emph.end
type
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oc
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currat rectæ
<
emph
type
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italics
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CE
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emph.end
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in
<
emph
type
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italics
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i.
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emph.end
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Fac angulum
<
emph
type
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italics
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iEP
<
emph.end
type
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æqualem angulo
<
emph
type
="
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IGF,
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type
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<
lb
/>
<
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id
="
id.039.01.124.1.jpg
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xlink:href
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number
="
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<
lb
/>
ſitque
<
emph
type
="
italics
"/>
PE
<
emph.end
type
="
italics
"/>
ad
<
emph
type
="
italics
"/>
Ei
<
emph.end
type
="
italics
"/>
ut
<
emph
type
="
italics
"/>
FG
<
emph.end
type
="
italics
"/>
ad
<
emph
type
="
italics
"/>
GI;
<
emph.end
type
="
italics
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& per
<
emph
type
="
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"/>
P
<
emph.end
type
="
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"/>
agatur
<
emph
type
="
italics
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PQf,
<
emph.end
type
="
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quæ
<
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/>
cum recta
<
emph
type
="
italics
"/>
ADE
<
emph.end
type
="
italics
"/>
contineat angulum
<
emph
type
="
italics
"/>
PQE
<
emph.end
type
="
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"/>
æqualem angulo
<
lb
/>
<
emph
type
="
italics
"/>
FIG,
<
emph.end
type
="
italics
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rectæque
<
emph
type
="
italics
"/>
AB
<
emph.end
type
="
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"/>
occurrat in
<
emph
type
="
italics
"/>
f,
<
emph.end
type
="
italics
"/>
& jungatur
<
emph
type
="
italics
"/>
fi.
<
emph.end
type
="
italics
"/>
Agantur au
<
lb
/>
rem
<
emph
type
="
italics
"/>
PE
<
emph.end
type
="
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&
<
emph
type
="
italics
"/>
PQ
<
emph.end
type
="
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"/>
ad eas partes linearum
<
emph
type
="
italics
"/>
CE, PE,
<
emph.end
type
="
italics
"/>
ut literarum
<
lb
/>
<
emph
type
="
italics
"/>
PEiP
<
emph.end
type
="
italics
"/>
&
<
emph
type
="
italics
"/>
PEQP
<
emph.end
type
="
italics
"/>
idem ſit ordo circularis qui literarum
<
emph
type
="
italics
"/>
FGHIF,
<
emph.end
type
="
italics
"/>
<
lb
/>
& ſi ſuper linea
<
emph
type
="
italics
"/>
fi
<
emph.end
type
="
italics
"/>
eodem quoque literarum ordine conſtituatur
<
lb
/>
Trapezium
<
emph
type
="
italics
"/>
fghi
<
emph.end
type
="
italics
"/>
Trapezio
<
emph
type
="
italics
"/>
FGHI
<
emph.end
type
="
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"/>
ſimile, & circumſcribatur Tra
<
lb
/>
jectoria ſpecie data, ſolvetur Problema. </
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</
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<
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<
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>Hactenus de Orbibus inveniendis. </
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>
<
s
>Supereſt ut Motus corpo
<
lb
/>
rum in Orbibus inventis determinemus. </
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>
</
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</
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</
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</
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</
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