ccccc xxvij

ruptibili. 2ᵐ ē de mobili ⁊ īcorruptibiliterciū de īmobili ⁊ incorruptibili. primū āt ē naturale. terciū diuinū. 2ᵐ mathematicū vt ptolomeꝰ exponit in pnͥcipio almageſti gͦ mathētica ē de mobilibꝫ Sꝫ ꝯtra ē ꝙ phūs dicit in vi. methaphifice Itē q̄dā res ſt̓ q̄ qͣꝫuis ſint īmateria nō tn̄ recipiunt in ſui diffinitione materiā vt curuū ⁊ in hͦ differt aſymo ſed ph̓ie ē de omnibꝫ entibꝫ cōſiderare gͦ oꝫ de hͦ ente eē aliquā ꝑtē eiꝰet hoc ē mathematica cū ad nullā aliāꝑtineat Itē ea q̄ ſt̓ priora ẜm intellectū pn̄t ſine poſterioribꝰ ꝯfiderari ſedmatheātica ſt̓ priora naͣlibꝫ q̄ ſt̓ in materia ⁊ motu hn̄t em̄ ſe ex additioē admatheātica vt d̉ in iij celi ⁊ mūdi gͦ mathematica ꝯſideratio p̄t eē ſine motu⁊ materia Rn̄ſio dd̓ ꝙ ad euidētiā hꝰq̄ſtionis opꝫ ſcire quo intellectꝰ ꝑ ſuāoꝑationē abſtrahere p̄t Sciendū gͦ ꝙſcd̓m ph̓m 3º de aiā duplex ē oꝑatio intellectꝰ vna q̄ eſt intellectiua indiuiſibiliū qͣ ꝯgnoſcit de vnaqͣqꝫ re qͥd eſt Aliav̓o qͣ ꝯponit ⁊ diuidit ſcilꝫ enūciationēaffirmatiuā vl̓ negatiua formādo Ethec quidē due oꝑationes duobꝫ q̄ ſt̓ inrebꝫ rn̄dent Prima qͥdē oꝑatio reſpicit ip̄am naturā rei ẜm quā aliqͣ res intellcā aliquē gradū in entibꝫ optinet fiue ſit res ꝯpleta vt totū aliqd̓ ſiue incōpleta vt ꝑs l̓ accn̄s Scd̓a v̓o oꝑaᶜreſpicit ip̄m eē rei ẜm ꝙ reſultat ex aggregationē pͥncipioꝝ rei in ꝯpoſitꝭ vl̓ſcd̓m ꝙ ip̄am ſimplicē naturā rei ꝯcomitatur vt in ſbnijs ſimplicibꝰ Et qꝛv̓itas ītellectꝰ ē ex hͦ ꝙ ꝯformat̉ rei pꝫꝙ ẜm hāc ſcd̓m oꝑationē intellectꝰ vere abſtrahere nō p̄t qd̓ ẜm rē ꝯiunctūē qꝛ in abſtrahendo ſignaret̉ eē ſeꝑaẜm eē ip̄iꝰ rei ficꝭ ſi abſtrahā hoīēꝫ abalbedine dicendo ꝙ hō non ē albꝰ ſignifico eē ſeꝑationē in re. vn̄ ſi ẜm remhō ⁊ albedo non ſunt ſeꝑata erit intellectꝰ falſus. hac ergo oꝑatione intellectꝰ v̓e abſtrahere nō p̄t niſi ea q̄ ſuntẜm rē ſeꝑata vt cū d̉ hō non ē azinꝰ ſꝫſcd̓m pͥmā oꝑationē bn̄ p̄t ſeꝑare ea q̄ẜm rē ſeꝑata nō ſt̓ non tn̄ oīā ſed aliqͣCū em̄ vnaq̄qꝫ res ſit intelligibil̓ ẜē in actu vt dʳ x metha opꝫ ꝙ ip̄a natura fiue qͥdditas rei intelligā vl̓ ẜm ꝙ ē

actꝰ quidā ficꝭ accidit de ip̄is formiſ ⁊ſbn̄ijs ſimplicibꝫ l̓ ſcd̓m id ꝙ ē actꝰ eiꝰficꝭ ſb̓e ꝯpoſite ꝑ formas ſuas vl̓ ſcd̓ꝫid qd̓ ē a loco actꝰ ſicut materia pͥmaꝑ habitudinē ad formā ⁊ vacuū ꝑ roēꝫlocati Et hͦ ē illud ex quo vnaq̄qꝫ natura ſuā roēꝫ ſortitur Cū gͦ ẜm hͦ ꝙ ꝯſtituitur rō nature ⁊ ꝑ qd̓ ip̄a natura intelligitur natura ip̄a hꝫ ordinē et depēdentiā ad aliqͥd aliud tūc ꝯſtat ꝙ natura illa fine illo alio intelligi non p̄t fiueſint ꝯiūcta ꝯiūctione illa qua ꝑs ꝯiūgitur toti ſicut pes nō p̄t intelligi ſine intellectu aiālis qꝛ illud a qͦ pes hꝫ roēmpedis dependet ab eo a qͦ aiāl ē al̓ ſiueetꝭ ſint ꝯiuncta ꝑ modū quo forma cōiungitur materie ficꝭ ꝑs ꝯpoſito vl̓ accidens ſb̓iecto ſicut ſymū nō p̄t intelligi fine naſo. fiue etꝭ ſint ẜm re ſeꝑataficꝭ pater nō p̄t intelligi fine intellcū filij qͣꝫuis iſte relationes inueniāʳ in diuerſis rebꝫ Si v̓o vnū ab altero nō depēdeat ẜm id ꝙ cōſtituit roēm naturetūc vnū p̄t ab altero abſtrahi ꝑ intellectū vt fine eo intelligả nō ſolū ſi ſintſeꝑata ẜm rē ficꝭ hō ⁊ lapis ſꝫ etꝭ ſi ẜmre cōiuncta fint ſine ea ꝯiūctionē qͣ ꝑset totū ꝯiūguntur ſicut lrā p̄t intelligifine ſillaba ſed nō eꝯº et aiāl ſine pedeſed nō eꝯͣ ſiue etiā ꝯiuncta ꝑ modū qͦforma ꝯiūgitur materie ⁊ accn̄s ſb̓iecto ſicut albedo p̄t intelligi fine hoīē eteꝯuerſo Sic ergo intellectꝰ diſtinguitvnū ab altero alit̓ ⁊ aliter ſcd̓m diuſasoꝑationes qꝛ ẜm illā qͣ ꝯponit ⁊ diuidit diſtinguit vnū ab alio ꝑ hoc ꝙ ītelligit vnū alij non ineē In oꝑatioē v̓oqͣ ītelligit qͥd ē vnūqd̓qꝫ diſtinguit vnūab alio dū intelligit quid ē hoc nichil intelligēdo de alio nec ꝙ ſit cū eo nec ꝙab eo ſeꝑatum. vn̄ iſta diſtinctio nonꝓprie hꝫ nomē ſeꝑatiōis ſed pͥma tm̄hec aūt diſtinctio reē dicitur abſtractio ſꝫ tūc tm̄ qn̄ ea quorū vnū fine aliointelligitur ſunt ſimul ſcd̓m rē non em̄dicỉ aīāl a lapide abſtrahi ſi aiāl abſqꝫītellectu lapidis intelligatur vn̄ cū abſtractio nō poſſit eē ꝓprie loqͣdo niſiꝯiunctorum ẜm rem ſcd̓m duos modos cōiunctionis p̄dictos ſcilicet quopars ⁊ totum cōiungūtur fiue forma⁊ materia duplex eſt abſtractio vna qͣ