vol. I pars III
vol. I pars III vol. I pars III
qua coplexuseftyin eolib, g me chanicarfi infcriptuseftqonu* rep&autTfia., vero eft corporii flue dixerisfolidorum, fcia.Cti «n.Geometria lineas et fpacia ca tu extimet, ad ipfam ftereomex triam corpora , pertineac necefx feeft. (pa/fo/^epe^notanteaquae vifuntur et apparent cu in acre, tu i ccelo , quorum magna pars adnauigandi pertinetdifcipli' aam,qux ven toru,ac ftellar um ortus Qi. occafus rone d ifquirit * Fere aut vniuocae funt^nonnul/lac iftaru fciarum,vt Aftrologia et q Mathemati. et q Nauifica : atque Harmonica , £>C q Mathex rnatica,&quae fm auditum ] rgyr. f Atqj ham nonnullg fclaru,nomine, rone vt fere conueniunt , ceu Aftrologia eft, 6£ q Mathex rnatica, & Nauigadi fcia:& Mu fica ea eft q Mathematica , G£ q audituoblecflat] loctipclarum perpedas vbi fcias , q fcre ex tat finonimac, recenfet.Altera.n.6d quide latinoruinterptu extitit explanatio,velledifciplinas fex, hoc eft tres fubiecflijContinuijac totidem difcretitcotinui, Aftro logia, Mathematica hoc e Geox metria S>C Nautica, Difcreti vex ro Mufica , Mathematica, hoc e Arithmetica,&vocaleMufica« fubtilis fane Jterptatio,fed quae no ita facile fuftincri poflct,na Animad.Tom. illud cjrendujcurftereonietriaf eoordine fueritptermifTa,nec no optica,cum hedug deconti^ nuo perpetua faciant metione c* Atlonge aptius,meliusij? Graex corii vult interptatio,ni fallor, q ait, finonimia explicate inter Aftrologiam Mathematicam et Nautica, tu et inter Mufica Ma^ thematica^ q in fonoreinftru mentoru verfatur.Cur verodix xerit, «^e^oV, hoc eft, fer^, vide Philponu , & ron e q uere, Itaq? fie et libeat transfer re [fere aute finonim j funt harum , fcfarum nonnullaerqtiemadmodu Aftro logia Mathematica, 6>C q Nauti ca.Tum Mufica et Mathemati' ca&quf ad aures pertinetj Ex his conftat duplice efle Aftrolo gia3alteram.,q cceleftiii reru co^ gnitio eft, per fe fe : alia vero, cj peritia nauigandi appellat/Ite Mufica duplex, contemplatrix, f. qnumeroru tin rones difquix rit, turn ea, q vocu, fonorum'qj modulaminibus,artificiofard» neadhibitis3aures 3mulcet.Ad hoc ipfumpertinetea,qfcribit Boethusin fuode Mufica li,fta> tim abinitio.Nec te fugiat, Ari fto.hoc in loco finonimia trade reiter difciplinascoteplatiuas, &eas quae ad praxim fpe
InPodRefoI. artesexercent,q fenfuu iudicio continent.] Arg.jjpfum qdem cffead eospertinet fcire,qui fen fu vtuntj veljad fenfitiuos quix de,qjipfum,cognofcer fpec"iat3 collige difciplinas alias efle Ma* thematicas,alias fenfitiuas, cau famiugquireexThe.etPhilop. " Nonaduertut] a.vfrta-x,£^.itf^noanimaduertut] nodeea recogitat] velet, [noanimum adhibentjhoc verbu qonem ar dua in pnmis,atq? difficile tol* lit, quo mo effici illud posfit vt quis fciat vFe,et gticularia igno retjfivFis cognitio3particulariu eftfimilitudo,fed de hiscopuv fein commentaries noftris « a Se habet autem & ad perfpe< fpef if x? TO [AciQti- /xatjfic vetus traslatio.alrj [ auc fimpfr,autfmdifciplina]] Arg. [aut fimplV, aut eius qui cople/ctitMathematica. J locum hiic difficileiure arbitratur.Philo^ ponus.Na fi de fpeculari id itek Iigat,q3 voluit Proclus, ia ipfe no fimplr eft optic 9 ,fed Fm diffciplina, q e de iride. verii fi de ea parte naturalis fcTe,quf de iri de dilTerit,id audias, turn affuex tus tune interpretari f m TO [teL- 9u^ct,hoc eftC»eometria:qm na turalis Alex optical Geome> trica rationeTheorema de iride colligere folet. Qct& Olympio dorus no negat. Acceditq* pau lo antea,fupremas Mathemati" cas, difciplinas vocauit: vt fenx fus fit, Naturale aiTumere cam theorematis de iride, fiue ab op ticofimplVjfiueet^Geometra: qm Gcometrica ro, poftrema vr in eo cafu facere^efolutione* Vtmedicina] oJovia.7fix,tt J c totu,pgte, figurg quadarone, inteliigit.Na pro medicina Chi rurgiaintelligas;qparsde folux tioce
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InPodRefoI.<br />
artesexercent,q fenfuu iudicio<br />
continent.] Arg.jjpfum qdem<br />
cffead eospertinet fcire,qui fen<br />
fu vtuntj veljad fenfitiuos quix<br />
de,qjipfum,cognofcer fpec"iat3<br />
collige difciplinas alias efle Ma*<br />
thematicas,alias fenfitiuas, cau<br />
famiugquireexThe.etPhilop.<br />
" Nonaduertut] a.vfrta-x,£^.itf^noanimaduertut]<br />
nodeea<br />
recogitat] velet, [noanimum<br />
adhibentjhoc verbu qonem ar<br />
dua in pnmis,atq? difficile tol*<br />
lit, quo mo effici illud posfit vt<br />
quis fciat vFe,et gticularia igno<br />
retjfivFis cognitio3particulariu<br />
eftfimilitudo,fed de hiscopuv<br />
fein commentaries noftris «<br />
a Se habet autem & ad perfpe<<br />
fpef if x? TO [AciQti-<br />
/xatjfic vetus traslatio.alrj [ auc<br />
fimpfr,autfmdifciplina]] Arg.<br />
[aut fimplV, aut eius qui cople/ctitMathematica.<br />
J locum hiic<br />
difficileiure arbitratur.Philo^<br />
ponus.Na fi de fpeculari id itek<br />
Iigat,q3 <strong>vol</strong>uit Proclus, ia ipfe<br />
no fimplr eft optic 9 ,fed Fm diffciplina,<br />
q e de iride. verii fi de<br />
ea parte naturalis fcTe,quf de iri<br />
de dilTerit,id audias, turn affuex<br />
tus tune interpretari f m TO [teL-<br />
9u^ct,hoc eftC»eometria:qm na<br />
turalis Alex optical Geome><br />
trica rationeTheorema de iride<br />
colligere folet. Qct& Olympio<br />
dorus no negat. Acceditq* pau<br />
lo antea,fupremas Mathemati"<br />
cas, difciplinas vocauit: vt fenx<br />
fus fit, Naturale aiTumere cam<br />
theorematis de iride, fiue ab op<br />
ticofimplVjfiueet^Geometra:<br />
qm Gcometrica ro, poftrema<br />
vr in eo cafu facere^efolutione*<br />
Vtmedicina] oJovia.7fix,tt J c<br />
totu,pgte, figurg quadarone,<br />
inteliigit.Na pro medicina Chi<br />
rurgiaintelligas;q<strong>pars</strong>de folux<br />
tioce