ſuratur actio eꝰ quecūqꝫ mora fueritin id intelligēdo non em̄ eſt ibi acciꝑevnum continuū vniforme tranſitumhabens cuiꝰ tēpus illud ſit menſura ⁊accidens vt apud nos Et ideo ꝑticuleillius tēꝑis n̄ habēt tranſitū nec aꝑteintelligibiliū ſibi ſuccedētiū cū vnū aliquid indiuiſibile intelligatur nec a parte alicuius ſubiecti cuiꝰ exiſtentia ē incōtinuo motū vl̓ trāſitū hec aūt ymaginationem noſtrā nō tranſcendit qͥaymaginatio nrā non trāſcendit continuū et tēpus Bna ergo ꝑticula indiuiſibilis illiꝰ tēporis manere poteſt cūmulto tēpore nrō cuiꝰ tn̄ ꝑtes illi ꝑticule cōmane̓ non pn̄t nec tn̄ ꝓpter hͦ ēin illa ꝑticula ſucceſſio vl̓ ꝯtinuatio aliqua cū tēpus illud non ſit accn̄s alicūius in ꝯtinuitate vl̓ ſucceſſiōe exiſtentis vt dcm̄ ē Manifeſtū ē ergo ꝙ vniuerſalit̓ om̄e tēpus cōſiſtit aliqualiterin quadā nu̓oſa ſucceſſione een̄tialiteraccidit aūt ei ꝙ illa ſucceſſio ſit ꝯtinuavl̓ diſcreta rōne eoꝝ quibus applicatꝰDiſcretio eī illa que ē tēporis in angelis non ē eis vt numerꝰ quonu̓at̉ hocem̄ eſt abſolutū in tēpore ſed habet eāab ip̄is actionibꝰ que ſibi ſuccedunt ſine medio ¶ Cap̄ ij. qualiter in tototēpore eſt idē inſtans re drn̄s in rōneUnc ergo de ip̄is inſtantibꝰ ſuper ē agere. ciendū eſt ꝙ ſicutpunctꝰ ſe habet ad lineā ita ſe hēt nūcad tēpus. geomēter autē ymaginaturpunctū ꝑ motū ſuū cauſae̓ lineā. Quorū ratio ē qꝛ linea nō habet niſi vnā dimenſionē vn̄ indiuiſibil̓ ē ẜm latū ⁊fundū ⁊ ideo nō eſt in linea vnde pūctū excedat in latū Cū autē in longū linea excedat pūctū ſi imaginemur pūctū quieſcere nō poterimꝰ ymaginariip̄ꝫ cauſam linee Si v̓o ymaginemurip̄m moueri licet non in ip̄o ſit vlla dimenſio nec aliqua diuiſio per ꝯn̄s pernaturā tn̄ motus ſui relinqͥtur aliquiddiuiſibile ⁊ qꝛ punctꝰ nō habet adeqͣriniſi linee ẜm ꝙ linea careat latitudineet ꝓfunditate nō aūt ſcd̓m ꝙ linea habet longitudinē ideo ex natura motꝰſui ꝙ relinquit̉ erit dimenſionale vnadimenſione ⁊ tale ncc̄io erit linea Ille

tamē punctꝰ nichil face̓ debet de eſſentia ip̄ius linee conſtitute qꝛ nichil vnūet idē realiter ōibus modis indiuiſibile poteſt ſiml̓ et in diuerſis ꝑtibꝰ eiuſdē ꝯtinui ꝑmanentis eē ncc̄io tn̄ ſi eētde eſſentiā linee cōſtitute per ſuū motū foret de eſſentia cuiuſlibet ꝑtis ſuiqꝛ qua rationē pertinet ad vna partēeiuſdē eadē rōne pertine̓t ad om̄s cūequaliter ſe ad om̄s habeat nec poteſteē terminꝰ eius vl̓ cōtinuatio aliqͣ cūille punctus ſit aliquid vnū realit̓. Un̄non poſſunt eē plue̓s pūcti realiter inlinea ſunt tamē plures puncti et realiter abinuicem diuiſi vt duo eius t̓miniet ſimilit̓ in eius ꝯtinuatiōe linea em̄ ēpotentia manens tn̄ pūcto moto trāries Punctꝰ ergo mathematice ymaginatꝰ. qͥ motu ſuo cauſat lineā ncc̄ionichil linee erit ſed erit vnū ſcd̓m rē etdiuerſum ſecundū rationē. Et hec diu̓ſitas que conſiſtit in motu ſuo r̄alitereſt linea nō autē ydēptitas ſua ſecundū rem In linea ergo ſic ꝯſtituta perdiuerſitatē ip̄am erunt puncta quedāduo actu vt eius termini qui cadūt ineius diffinitōe ⁊ infinita alia in potentia ſcd̓m ꝙ ip̄a diuiſibilis ē in infinitūpotentialiter ꝑ ꝙͣ modū de inſtanti tēporis eſt agendū niſi ꝙ eſt de ſubſtantia tēporis Sciendū eſt ergo ꝙ mobile eſt cauſa motus nō efficiens ſꝫ materialis Motus em̄ ē in mobili vt inſubiecto ſicut dicitur in tercio phiſicorū. menſura aūt ip̄ius mobilis eſt inſtans qꝛ inſtans ſequitur id qd̓ ferturvt dicitur qͣrto phificoꝝ Et quidā referunt ad inſtās eui dicētes ip̄m eſſe idēẜm rē cū inſtanti tēporis drn̄s tamērōne Dicētes ꝙ pͥmū mobile cuiꝰ mēſura ē inſtās qꝛ een̄tia ſua ē tota ſiml̓et non in aliqͣ ſucceſſiōe ficꝭ ⁊ een̄tia inſtantꝭ ē tota ſil̓ ⁊ vnū idē realit̓ in totomotu ſuo ſꝫ diuerſum et diuerſum ratione Et hec diuerſitas eſt motus ſuus cuius ip̄m mobile ſecundū eſſentiānichil eſt ſed eſt penitus extra genuseius cūip̄m ſit ſubſtantia motꝰ veroaccidēs Eodē mō inſtans qd̓ ē menſura ip̄iꝰ mobilis ſequēs ip̄m ē vnū ẜmrē cū nichil depereat ſubſtantie ip̄ius