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eo ꝙ non ē ponere dimēſiones ſine ſb̓iecto. ſi duo corꝑa ſunt in eodē loco ſequetur dimēſiones vtriuſqꝫ corꝑis eēeaſdē cū dimēſionibꝰ loci ergo ſeq̄tureas eē eaſdē ad īuicem qd̓ eſt īpoſſibile Rn̄ſio dicendū ꝙ in hijs q̄ apd̓ nosſunt q̄ oēs eē corꝑa cōfitentur ad ſenſum videmꝰ ꝙ adueniente vno corꝑead aliquē locum aliud corpꝰ ab illo expellitur Dn̄ exꝑimento pꝫ talia corꝑaduo in eodem loco eē non poſſe Quida aūt dicūt ꝙ non ꝓhibētur duo horum corꝑm ab hͦ ꝙ ſint ſimul ꝓpt̓ corporcitatem vl̓ ꝓpter aliquid qd̓ ſit deroē corꝑis inqͣꝫtum corpꝰ Sic em̄ ſeq̄retur ōnino duo corꝑa prohiberi ab hͦqd̓ eſt eē ſimul ſed dicūt ꝙ ꝓhibenturab hͦ ꝓpter corpulentiā ip̄oꝝ Sed qͥcquid nt hoc ꝙ corpulentiā nomināt fiue denfitas ſiue īpuritas vl̓ corruptibilitas aliquoꝝ corꝑm vl̓ etꝭ aliqͣ natura ſpūalis nature generali corꝑeitatꝭſuperaddita nō p̄t eē cā hꝰ ꝓhibitionis Inuenitur em̄ duplex cōꝑatio corporū ad locū vna ẜm quā ponit̉ in hͦloco vl̓ illo det̓minato Et hͦ ꝯꝑatio ſeʳnaturā ſpecialē hꝰ corꝑis ſicut ꝙ grauia ex natura gͣuitatis ſint deorſuꝫ. leuia aūt ſurſum ex natura leuitatꝭ Aliav̓o ꝯꝑatio ē ſcd̓m quā d̉ eē in loco ſimpliciter ⁊ hec cōꝑatio ſeqͥtur corpꝰ exip̄a natura corporeitatis non ꝓpt̓ aliquid additū. ſcd̓m hoc em̄ corpꝰª eſt inloco ꝙ loco ſe ꝯmetitur hoc aūt ē ẜmꝙ eſt dimēſionatū dimēſionibꝫ equalibus ⁊ ſimilibꝫ dimēſionibꝫ loci dimēſiones aūt inſunt cuilibet corꝑi ex ip̄acorꝑeitatis natura Eē aūt plura corpora in eodē loco vl̓ non eē non reſpicit locū determinatū ſed abſolute locum vn̄ oꝫ ꝙ cā hꝰ īpedimenti referaʳad ip̄am naturā corporeitatis ex quacōuenit omni corꝑi inqͣꝫtū ē corpꝰ natū ſic eē in loco Et ſi vltima ſpera nonſit in loco hoc non ē niſi qꝛ nichil p̄t eēextra ip̄am non āt ꝓpter defectū aptitudinis p̄dcē Et iō alij ꝯcedunt ſimpliciter ꝙ nulla duo corꝑa pn̄t eē in eodēloco ⁊ roēꝫ hꝰ refer̄t ad principia mathematica que oꝫ ſaluari cū rōnibꝫ naturalibꝫ vt d̓ 3º celi ⁊ mūdi Sed hͦ non

viʳ eē ꝯueniens qꝛ mathēticis nō conuenit eē in loco niſi īproprie ⁊ ſil̓itudinarie vt d̉ in pͥmo de gnatione ⁊ ideoꝓprie rō p̄dicti īpedimenti nō ē ſumēda ex pͥncipijs mathematicis ſꝫ ex pn̄cipijs naturalibꝫ quibꝫ ꝓprie locꝰ debetur. Preterea roēs mathētice n̄ ſufficienter ꝯcludūt in materia iſta Et ſiem̄ mathētica ſaluentur in naturalibꝫcū naturalia addūt aliqͥd ſuꝑ mathe̓tica .ſ. materiā ſenſibilē. et ex hͦ addito p̄taſſignari rō diu̓ſitatꝭ harū duarū linearum niſi ꝓpter fitū vn̄ remota diufitate fitus n̄ remanet pluralitas linearum matheāticarū Et ſil̓r nec ſuꝑficierū aūt corꝑm Et ꝓpter hͦ non p̄t eē vtcorꝑa mathematica ſint plura ⁊ fint fimul ⁊ ſil̓r de lineis et ſuꝑficiebꝫ ſed incorꝑibꝫ naturalibꝫ poſſet ab adu̓ſarioaſſignari alia rō diuerſitatis ſcꝫ ex materia ſenſibili etiā remota diuerſitateſitus ⁊ iō rō illa q̄ ꝓbabat duo corꝑamathematica non eē ſimul nō ē ſufficiens ad ꝓbandū duo corꝑa naturalia non eē ſimul Et iō accipienda ē viaauicenne qua vtitur in ſua ſufficientiain tractatu de loco ꝑ quā aſſignat cauſam ꝓhibitionis p̄dcē ex ipſa naturacorporeitatis ꝑ pͥncipia naturalia Dicit em̄ ꝙ nō p̄t eē cauſa hꝰ ꝓhibitiōisniſi illud cui primo ⁊ ꝑ ſe cōuenit eē inloco. hoc ē em̄ qd̓ natū ē replere locū.forme āt nō cōpetit eſſe in loco nō em̄nata ē reple̓ locū niſi per accn̄s. qͣꝫuisaliq̄ forme ſint principiū quo corpꝰ īclinatur ad hūc l̓ illū locū ſil̓r nec materia ꝑ ſe cōſiderata q̄ ſic intelligit̉ p̄t̓ōnia alia genera vt d̉ in v. metha. Bn̄oꝫ ꝙ materia ẜm ꝙ ſubeſt ei qd̓ hꝫ primā ꝯꝑationē ad locū hoc ꝓhibeat cōparatur aūt ad locū ſub dimēſionibꝰꝓhibētur plura corꝑa eē in eodē locooꝫ em̄ plura eſſe corꝑa in quibꝫ formacorꝑeitatis inueniʳ diuiſa que qͥdē nōdiuiditur niſi diuiſione materie cꝰ diuiſio cū ſit ſolū ꝑ dimenſiones reſpcūqͣrū ē fitꝰ īpoſſibile ē hanc materiā eſſediſtinctā ab illa niſi qn̄ eſt diſtincta ſecūdū ſitū qd̓ non ē qn̄ duo corꝑa ponūtur in eodem loco Dn̄ ſeqͥt̉ illa duocorꝑa eē vnū corpꝰ qd̓ ē īpoſſibile Cū