12.07.2015 Views

In libros Aristotelis de caelo paraphrasis hebraice et latine

In libros Aristotelis de caelo paraphrasis hebraice et latine

In libros Aristotelis de caelo paraphrasis hebraice et latine

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

TllEillSTlI DE CAELO T 8 [Arist. p. 30GM] ID'Jmutua autera liaec eorum perfectio super liiiea, a puucto super f. 54'-columua proveuit; sed iu extremitate quoque perfectio est mutua,in puncto vero tantum. si enim commemoratam basim iu extremitateexisteutem, quam cuborum basim posuimus, imagiueraur5 altera ex parte sumi, iu tautum ut his ipsis cubis communis existat:ex duobus lateribus quatuor cubi summe adinvicem perfecti iu ealiuea iuuovantur, quae super columna illius puncti cousistit, qui aprincipio positus fuit, atque hie punctus in cubis, qui ab initio vicissiminter se fuerunt innovati super sumpta extremitate, quasi10 axis cylindri sit. ac eiusmodi positus totus est cubis repl<strong>et</strong>us circapunctum, ex eo quod nullus locus inter eum <strong>et</strong> cubos relinquitur.at si imagiuemur eiusmodi bases minime esse quadrata ex una <strong>et</strong>ea<strong>de</strong>m extremitate: in eo<strong>de</strong>m puncto alii qui<strong>de</strong>m trianguli aequilatericirca punctum existentes innovabuntur. hos autem si po7iamus15 bases, in quibus solida existunt, quae quatuor triangulis constant,quaeque pyrami<strong>de</strong>s aequilaterae dicuntiir^ enmt sex; implebiturquelocus solidus ex altero duorum laterum, quae quatuor cubis /w6'/7m^repl<strong>et</strong>a, quatenus spatia infra eos existentia sex pyramidibus replenturatque inflantur; vi<strong>de</strong>lic<strong>et</strong> si ponimus illas^ quae circa punctum20 consistunt, quod quasi centrum bis omnibus existit, circa centrumcongregari, quasi in caput coUigerentur. sique alia <strong>et</strong>iam ex partesex alias imagineviw\ hoc qui<strong>de</strong>m modo duo<strong>de</strong>cim enmt, quihistotus locus impl<strong>et</strong>ur; <strong>et</strong> hoc, in ciuantum ex tribus angulis ex angulispyramidis aequilaterae Jiunt duo anguli ex angulis cubi. cum igitur25 totum locum octo cubi impleant, convenit, ut {duo<strong>de</strong>cim pyraoni<strong>de</strong>s)locum Imnc solidum impleant, in quantum nempe extremitas perficitur,ac eam proportiouem, quam habent triangulus (exempligratia) <strong>et</strong> quadratum in extremitate ad extremitatem, eau<strong>de</strong>m proportiouemhab<strong>et</strong> id, quod super ea exstruitur, ad solidum; quam enim30 proportiouem triangulus ad extremitatem hab<strong>et</strong>, eau<strong>de</strong>m sane pyramishab<strong>et</strong> ad solidum. itacpie ex his duahus ,pgiins locus impl<strong>et</strong>ur,ex tribus vero (c<strong>et</strong>eris) nuUo qui<strong>de</strong>m modo invenitur; <strong>de</strong>claratum estenim nuUam aliam corpoream figuram rectorum angulorum solidorumpra<strong>et</strong>er quinque figuras corporeas iuveniri.35 Hoc vero sermone existimatur refellere quod innuit (Plato), sed id10 axis emeudavi: pi/ramis codcl.; Al. vertit: quasi super exiremilate, quam ex latere conipi/ramidis sumpsit 11 cubos addidi 22 sex— angulis (23) scripsi: codd. Alhabent: alios duo<strong>de</strong>cim hoc qui<strong>de</strong>m modo ima

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!