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In libros Aristotelis de caelo paraphrasis hebraice et latine

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pon<strong>de</strong>reTHEMISTII DE CAELO T 2 [Aiist. p. 301a20— 33] 167priorem existere, siqiii<strong>de</strong>ni iu his i)ai'ticiilaribiis ordiue aliqiio f. 15^ordiuis coufiisio prior existit <strong>et</strong> iu imiversum, cj^uia omnis ordo exordinis confusione efficitur.Cum autem his arguvientis <strong>de</strong>monstratiouem in hoc absolviss<strong>et</strong>,5 corpora uenii)e motum quendam naturalem habere, posiiit id, <strong>de</strong>cuius indagatione sollicitus fuit, ea vi<strong>de</strong>lic<strong>et</strong> gravitatis <strong>et</strong> levitatisincliuatiouem habere, omiiino euim conseutaueum est moveri ea;fieri autem nou potest, ut alia ratioue hoc illis eveuiat, nisi quiainclinatio iu illis inveuitur. Alexan<strong>de</strong>r autem nobis commemo-10 ravit huuc <strong>Aristotelis</strong> sermouem, in quo dicitur omuino conseutaueumesse, ut incliuatiouem habeant, absolute <strong>de</strong> omnibuscorporibus nou esse intellegendum, sed <strong>de</strong> nonnullis tantuni,quando qui<strong>de</strong>m quintum corpus iuclinationem nou hab<strong>et</strong>. Aristotelesautem sic anjumenlatur : si id, quod mov<strong>et</strong>ur, incli-15 7iationem non hab<strong>et</strong>, moveri aut ad medium aut a mediouon potest, quare perspicuum est omnino conseutaneum esse, utordinata iuclinatio in eo existat. cum itaque ex his perspicuumfeciss<strong>et</strong> naturalem quendam motum in eo inveniri, per <strong>de</strong>chictionemad impossihile, quod intendit, palam facere conatur, siqui<strong>de</strong>m ait:20 si fieri poss<strong>et</strong>, ut <strong>de</strong>orsum iuclinar<strong>et</strong>, quemadmodum mov<strong>et</strong>ur, quodgrave uon est, <strong>et</strong> ob banc causam A littera not<strong>et</strong>ur, tempore quodamper Q>D spatium fer<strong>et</strong>ur. sitque aliud corpus i?, in quo pondusinest, ac ipsum quoque eo<strong>de</strong>m tempore feratur {per spatium CE); <strong>de</strong>in<strong>de</strong>ponamus eam rationem corpus B, iu quo pondus inest, ad suam25 partem habere, qualem rationem hab<strong>et</strong> spatium QE ad spatium Ci>,quod qui<strong>de</strong>m est eius pars: fieri igitur potest, ut tempore, quo Bi<strong>de</strong>m spatium Q,E couficit, eo<strong>de</strong>m {eius pars) spatium QD dividat aceo<strong>de</strong>m tempore corpus, quod sine pon<strong>de</strong>re est, nempte A, i<strong>de</strong>mspatium persolvat. corpus igitur, quod sine pon<strong>de</strong>re est, <strong>et</strong>30 quod grave est uuum <strong>et</strong> i<strong>de</strong>m spatium eo<strong>de</strong>m temporeconficieut. hoc autem falsum existit. nou itaquo spatiumcorporis, quod sine pon<strong>de</strong>re est, cui nempe A affixum est, spatiumterminatum terminato tempore existit. ipse autem iu sermone disposuitid, quod pondus hab<strong>et</strong>, eo<strong>de</strong>m tempore longius qiiam eius motum35 cieri, qui sine pon<strong>de</strong>re est, ex proportione ad leve. <strong>et</strong>enim omne,quod gravius est, longius quavi id ci<strong>et</strong>ur, quod {minus grave est, ergoquod gramus est^ multo longius quam id ci<strong>et</strong>ur^ quod) sine|f. 46r1.2 ordine aliquo <strong>et</strong> prior om. codd. 2.3 <strong>et</strong>— efficitur'] fort, cuni Averr. legendum: <strong>et</strong>universaliter omnis ordinalio est prior inordinatione, ita ut r<strong>et</strong> -/«&' k'xaara <strong>et</strong> arrXuis ok interse opponantur. 21 non om. codd. fort, scribendum: ut eo<strong>de</strong>m modo, quo id, quod yraveest, mover<strong>et</strong>ur, id quoque, quod grave non est, <strong>de</strong>orsum inclinarel 22 CD <strong>et</strong> sq.] litteras,prorsus <strong>de</strong>pravatas, omnes mutavi 23 spatium CE addidi 27 eius parssupplevi 36 minus— quod addidi

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