DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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archimedes
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8
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mus diligentiam, quod quamuis ea, quæ noſtra, ſunt, verbis
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ſint Archimedis inſerta; ſiquis tamen verba tantùm Archi
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medis legere maluerit, rectè id aſſequi poterit; ſiquidem ne
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verbum quidem Archimedis omiſimus: quinnimo ea ita di
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ſpoſuimus, vt ſuum prorſus retineant ſenſum, poſſintquè
<
expan
abbr
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cōtinuatè
">con
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tinuatè</
expan
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legi; ac ſi nihil inter ipſa inſertum fuerit. </
s
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<
s
id
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N104BF
">quod qui
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dem ſtudioſis non inutile fore iudicauimus; qui abſ〈que〉 no
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ſtris additionibus
<
expan
abbr
="
Archimedē
">Archimedem</
expan
>
tantùm habebunt;
<
expan
abbr
="
cũ
">cum</
expan
>
noſtris
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lb
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verò additionibus Archimedis demonſtrationes continua
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tas, & explicatas habebunt. </
s
>
<
s
id
="
N104CD
">Huberionis autem doctrinæ gra
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tia permulta adiunximus ſcholia, in quibus paſſim ordinem,
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lb
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Authoriſquè artificium patefecimus; nec non multa lemma
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lb
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ta ad Archimedis demonſtrationes neceſſaria
<
expan
abbr
="
demõſtraui-mus
">demonſtraui
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lb
/>
mus</
expan
>
; aliaquè nonnulla ad explicationem, ſubiectamquè ma
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teriam valde vtilia adiecimus. </
s
>
<
s
id
="
N104DD
">Vt etiam Archimedis dicta
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magis eluceſcant, antequam ad explicationem verborum
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lb
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ipſius accedamus, nonnulla prius declarare oportunum no
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bis viſum eſt ad ea, quæ in his libris Archimedis ſupponit
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tanquam cognita. </
s
>
<
s
id
="
N104E7
">Deinde conſiderandus proponitur ſcopus,
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at〈que〉 intentio Archimedis; diuiſio item librorum; huiuſ
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modiquè alia, quæ ſummam afferent facilitatem ad intel
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ligendam: mentem Archimedis. </
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>
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in princip.
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〈que〉ſt. </
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<
s
id
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N104F9
">Me
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chan.
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type
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"/>
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type
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Claudianus
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declaratio
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huius para
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phraſis.
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type
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italics
"/>
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<
figure
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id.077.01.012.1.jpg
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xlink:href
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number
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2
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<
p
id
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type
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main
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<
s
id
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N1051D
">Cùm itaquè ſupponat, nos exquiſitam habere notitiam
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centri grauitatis; illius definitionem afferre libuit: pro cuius
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tamen faciliori notitia illud quo〈que〉 in primis admonen
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arrow.to.target
n
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dum duximus; nimirum quatuor reperiri centra.
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abbr
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Centrũ
">Centrum</
expan
>
ui
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delicet vniuerſi, centrum magnitudinis, centrum figuræ, &
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centrum grauitatis, quod quidem grauitatis centrum rectè
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definitur à Pappo Alexandrino in octauo libro mathemati
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carum collectio num hoc pacto. </
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<
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type
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<
s
id
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">DEFINITIO CENTRI GRAVITATIS</
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>
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type
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<
s
id
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">Centrum grauitatis vniuſcuiuſ〈que〉 corporis eſt punctum
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quoddam intra poſitum, à quo ſi graue appenſum mente
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conçipiatur, dum fertur, quieſcit
<
gap
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& ſerua
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eam, quam in
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principio habebat poſitionem, neque in ipſa latione </
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>
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</
archimedes
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