Theoremaeſt qͣntitas ꝑ quā materia eſt tāta qͣꝫ q̄ntitas ꝑ quaꝫ materiaoccupat tātū locū Si gͦ aliqd̓ agēs p̄ſuppōit vnū et nō alid̓quia ſemper poſteriora priora p̄ſupponūt oꝫ p̄ſuppoſitū na-turalit̓ in via generationis pͥus eſſe eo ꝙ nō preſupponitur⁊ qꝛ ſꝑ ea que priꝰ adherent materie ſubijciunt̉ his q̄ poſterius adueniūt nō ſolū dimēſiones indet̓minate p̄cedunt di-menſiones determinatas ſed etiā ſunt eis ſubiecte et etiā hefundant̉ in illis. Sicut gͦ qꝛ retera accn̄tia fundant̉ in qͣnti-tate. Ideo ſaluamꝰ ibi alterationis motū ꝓut eadē qͣntitasaliqn̄ ſub vna qͣlitate eſt aliqn̄ ſub alia ſic qꝛ dimenſiones de-terminate fundant̉ in dimenſionibꝰ indeterminatis ꝑ rare.factione et condenſationē poterimꝰ ibi ſaluare motū augmēti ⁊ diminutiōis ꝓut eedē dimēſiōes indet̓̉minate ſubijci pn̄tmaioribꝰ et minoribꝰ dimenſionibꝰ terminatis. qd̓ declaraevolebamꝰ Ex his āt magis declarant̉ q̄ dicta ſt̓ in anterioribus theorematibꝰ qꝛ poſſet forte alicui eſſe dubiū quō indimenſionibꝰ panis et vini pōt induci vna qͣlitas ꝑ motumalterationis. Oīs enī forma dr̄ educi de potētia materie exquo materia panis non manet in materia corꝑis chr̄i nō eſtſuſceptibilis noue forme. nulla materia eſt ibi de qua poſſiteduci noua for Quantūcūqꝫ gͦ remaneat qͣntitas ſubiecta qͣ-litati cū calor nō emittat̉ ab extra ſed educat̉ de potētia materie iuxͣ illud Cōmentatoris in. xij. metaphyſice. Corpꝰ cali-dū agens in aliud corpꝰ nō īmittit calorē ab extra ſed facitpottia calidū a ctu calidū cū ibi nō ſit dare materiā decꝰ porentia educat̉ calor non videt̉ ſufficere qͣntitas ſubiecti qͣli-tati vt ſit ibi motꝰ a frigido in calidū. Sciendū igit̉ ꝙ om-nis forma dr̄ educi de potentia materie et oēs forme dicunt̉fundari in materia qꝛ formis materialibꝰ et accn̄talibꝰ ꝯpe-tit nō ꝑ ſe eſſe niſi ex eo ꝙ in materia fundant̉ ſꝫ ſi dimēſiōesindeʳ̉ minate ſubiecte dimenſiōibꝰ det̓minatꝭ. poſſent ꝑ ſe eēex eis poſſent educi accidentales forme fundate in ip̄is. poſ-ſet enī inde educi raritas. et denſitas. Nā ex hoc eſt aliquidraꝝ qꝛ dimenſiōes indet̓minate ſubiecte ſunt magnis dimen

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