Tractatus
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gãſibilitatis.ſʒ relinqf poñ̃a adviterioꝛẽ finitatõnẽ. F in ea noſit felie⸗ 2 hdußlt. lde ſe aprũ natũ ẽ ꝑtrãſir ⁊ infinitari.⁊ ſic iciteterpiicite e ttm̃ ẽꝛmoc.· lpt ſoli ꝑranſir⁊ infinitar ipfẽe.⁊hᷣtñ PoEdt· ſoẽ.· Incipit eẽa 7cijs. Pꝛoqᷓ cien Ptr·I E 5 qð fit P appõeʒ ſic ẽzꝰmodꝰ. kꝑ diſionẽ. ſic ẽ dü ꝙ*3 q faciũrpõem erponibilẽ ſũti mlii oete 5 11 0 cle I
modꝰt vtroc; inõ ił⁊ ſic ẽ qnrꝰmodꝰ. ¶ᷓ ciẽð Plicidia. q q̃dã für ſiexciuſiua.vtĩ ſolũ
5˙p illo ſophiſmate qð inuit᷑i tex·ꝙ infinitũ pᷣt capi cijs. quedã excepting. vt niſi pᷣterqᷓ.q̃dã re
dubkehenoktchntaerilbereveißte vrdiendo. duplicatiua. vr inqᷓi Em qͥd. qdã impoꝛtãt
nũerꝰẽ infinitꝰ.⁊ ſicjlla ꝓp 3en ſophiſma. ſinſinita ncernBlü Fm ed. qdd impoꝛtãt
ſůr finita equalet huicgiiq iniinita lũt finta.⁊ ᷣmõ nceptionẽ ⁊deſ itðeʒ · vt incipit deſinit. qᷓdã
he ſic ꝓban· duo ſüt fita ⁊ tria für fita ⁊ ſic in ĩjñnitũ. puatõnẽ finis. vr infinitũ q̃dã jpoꝛtãt excer
Finfinita ſi ür finita. Aliocapii inhinitũ ſincathegs. ſum.vt cõꝑati ⁊ſuplati dꝰ q̃dã pᷣo ſpoꝛtãt einteleeurüteſiebrbüpöemibrt diſtincionẽ vrdiffertahud ab. q̃dã ĩpoꝛtãt- ⁊ſic illa infinita ſũt finita equiualet huic qᷓ;tũ ad dij ſpãlẽ mõʒ diſtriburiõig. vrre vqlelib. f
inhunonẽ jlcharpla ſurinfinitn. ⁊ß mö loppilſicp aembʒ diltributõis. yrtorꝰqᷓlelibz. Eñ
barduetnplaſürfnttärntopla fürfin·Fclubet lawöõde differtreddit᷑ obſcura? indiget pla ſũt finira. yt vttex.ibi ẽ diſtributio vtſcalari. q⁊? Expõe.iõ dicũt᷑ facere õem etpõibilẽ q̃reð bacitn mg0leſeingponerle iſpörp ib ꝑordinẽ videdũ e⁊ prðſigis etchuſie duobv⸗in ſcha ꝓ nib deide ſꝑ gradati? fealati aſcò; e dẽdo · ipꝛobat᷑ aũt ſi ſophiſ. Ibi ᷓ oppoſitũ de oppo Iſteẽ ſeptimꝰtr actatꝰhꝰ libꝛi ꝑloꝝ logicaliũ pe⸗ ſo·ẽlin.· ¶ Seiẽdũ d̃nv erßſotone ꝙcamſol hſ. Inpoſtq; deriauit deriodiſtnbut licpꝛie uũtipm ſic dem ſophiſ.ꝑ diſſinctionẽ Nã infintũ dẽ tasẽ diſtribu Mie ↄñr detiat ð erponibilib. u vno qj ad nos. ſẽ gutre marꝭ? ſtelie ſüt ifite. Alio oꝛis rõ eſt qꝛdiſtnbir Spꝛieras ↄñs ßcatũ actuale dẽinfinitũ ſimolra ßn vaturã ⁊ fẽ dicüt ꝙſitapiat piſtnbuibilii·erpõ pomãis ↄrernitfeutionẽ actua pꝛio·ſ.ꝑ infinito qᷓ ad nos ſophiſ.ẽ veꝝ necpᷓt oppo lE · vt patebir in ꝓceſſu.¶ ciendũ pꝛio.ꝙ ſiẽ terꝰ di ſitũ de oppoſito. qꝛ ilud qðẽ infinitũ ad nos a pte ſtr ibuibibẽ ſbetũ pꝛincipale attributiõis p̃ᷣcedẽtis tra reiẽ finitũ.ſʒ ſi capiat᷑ infitũ ʒ infinito impłrſophiſ. catꝰ.ſic p erponibilẽ ſubiectũ hꝰ tractatꝰ hʒ eĩ oẽs kflin. At aür ſolultdicktes ꝙſtinfinicũ tupiarpꝛo pcitðes ſhœr zrnbuni. qrẽ qðdẽ vte nõ qe lec amiochl cutheg tüc loppilẽ flm Bl poenpitur leß intẽnðale rpʒ pres ⁊ꝓpetates. qꝛipiů cthe⸗ ſincatheg· ũcẽ veꝝ ſʒ vt ðt pe. hyſenlfa illaꝝ ſoionũ 2 prpo· vlis ꝑticar indiffinita ⁊ ſintula ris· affir. ne ẽſuffieiẽs. q ſi capit inlinitũ ſimpir x tenmio cõima; ¶ ga· eptes füt⁊ expõ ẽietas er? Sciendũ 2 ꝙ neat ꝓba ꝛiproba· Jð au alt ſoluit dicẽs iÿm ſim epõ pr capi duoby mẽis. Vinoꝙ qdã mãtfeſtatõe plreẽtlin. Et ad. ꝓbatõnẽ ðꝛ. ꝙ peccat fm fallaʒ fm
ſophiſticaiiaqᷓ ſuſt ſillo erpolitoiꝰ⁊ ſic ſolet diffiri. qͥd ad ſimpl.qꝛ ꝓcedit ab infinito ᷣm apõemqðẽ Erpõẽ manifeſta q̃ad euſuʒ acciplẽs aliqᷓ duo vni infinitũ ᷣm qͥd ad infinitũ ſim płr ⁊ in actu. ¶ Con⸗ Zedẽ nũero ↄuen ire. Er illo nõ capir hqꝛ ſicẽ vni⸗ tra pᷣdicta ar pꝛio ſic. de infinito detiatin phia natuꝰ; ſpẽs augmẽtatiõis redicriue ↄtẽta ſi ubſſillo.lz nõ rait de ipᷣo h nõ dz deriari/ Scðo añ. denõ entenõ ſit ver ꝰills. qꝛ non fit in aliqᷓ mð alicꝰ figute. Ilio hr eſſe ſcig: ß infinitũ nõ ẽens. ð de ipo nõp̃t eẽ ſca.· eapit᷑erpõ vtẽmaniteſtatiꝰmat clare⁊ ↄgrue expli⸗ Cerioai3 vltios tres mõs ꝙ in illtub modis in cs farionẽ alicutꝰtpõis hñts ſenſũ obſcurũ qꝑ i⸗ nitũ ſunt᷑ negarie qð nõẽ dicẽqũ. i ſumitpꝛiuafie:· ¶ lãpem erpꝛierlßeer ⁊ iſto captt in poſito. ¶ Sci yt pꝛiuat actũ ſolũ qð erã nõ dicendũẽ.qꝛ nũerus ⁊? engũ ʒ? ꝙ au. in tex.ic diffinit ꝓpõem exponibilẽ eſt ſütacrſiniti.iſtitres õi ſůt inluffcient᷑ poſirt ¶ his ſenſũobſcup erpõne ijcigetẽ ꝙr altqs fun
udrto ai·ẽ coꝛpẽ actu finitũ.& male exẽpliica?Eĩ? ¶ ath· erplicite kiplicite in e poſitũ. vr dicendo iñ̃ hõ mõ de ꝓfunditate mar Mnito.linea ⁊coꝛpꝰſũt ĩ ckin qᷓ diffinitõe ponitꝓpõ loco gñis nõ qͥdẽꝙ ſitveꝝ
finita cũ oãcip ſit diuiſibileĩ infinitũ ⁊ ibi ſůt actu genꝰ· q ſche intẽtiões nõ ſũt in aliqᷓ pᷣnto.iõ in ipſis finitg qꝛ nõẽ dãdũ inſinitũ actu · infinita ſũt finita nec repiũt va gſa nec pe ſpẽs ·⁊ 6 reliduũ ponit᷑ioco 2E2ns ſophifver 4 Sd primi ðꝛ.ꝙ inpßia nãi die ꝑ ß dit abalis ſer zpꝛietatiw terioꝝ pᷣdiroyt detiade infinio inqᷓiũẽ ddãzprieras rex nãtt.hic atiãafpöne non eronibiliq̃ ʒ ſenſũ lucici ⁊lu — S2 r detiat de ipo inq;tů hʒ ↄuententã cñ ſignis diſti ¶ Vñ qꝛ ſuppõ relatio ãpliatio appellaꝰ reſtrictio ⁊ di⸗ butis Ptitatis.yAd ſcðᷣm dẽ ꝙ infinitũ non ẽ ens ſtribu ſü tꝓpꝛletates terioꝝ incõpleroꝝ. Erpõ po eſt hetir t bñẽ ens i poña. Iʒ eriã de nõ ente nõ poſſit ¶ ꝛieras termi cõpleriq̃tñ ſbi ↄuenit in alij incom K— lcia hãi poſitiue tñ bñ pꝛiuãtiue. Id teriũ di. ꝙ tz plexo· vtputa abaliq ſincath inciuſo- iõ mng pe. hyſ. finttas mõ̃tis ⁊ qðlibet aliud ſir actu finitũ tñ 3 pꝛpoſuit alios ſex trarrarꝰↄp̃r detiar deerpõ̃iin ter d nos ẽ mptrãſibileæ infinitũ.yEid nũdi ꝙin ininor· q ſi inchpierũ ßm narufãpᷣceditchplerũ ſic kinitribo vltis mõis dẽ finitũ pꝛiuatie. ſit ꝙ negat ⁊ paſſio remĩ ncõplexi ᷣœedit paſſionẽ termi cõplexi. iiiat actũ cõpletũ finirarjs ⁊ ptrãſibilitat᷑ ⁊ manet WBrlẽdũꝗ ea qᷓ faciũt põem exponibilẽ fũt in in pofiaad vlteriorẽ deriationẽ ſeu infinitationẽ ⁊ ſi mluplici da. Muedãei ſt erceptia. vrp̃ter niſi pᷣtqᷓ; infinuũ ilłtrib mõis ẽ infinitũ non actu ß poña duedã excluſiua. vt tñ ſolũ. q̃dã reduplicatiua.vt in
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5 Id qͥntũ ðꝛ. ꝙ ↄña nõ vʒ · qꝛ ibiẽ falta ßʒ qd ad im Stũ km qð vt ſic.qᷓdã ʒo ipoꝛtãt inceptionẽ vel deſiz trpcecitenĩ de infinio hn poñam diuiſiõis q;̃ ĩ ¶ ronẽ. vrinapirdeſinit. qdi ꝛiuationẽ. vtinfinitũ.q̃t
nitũ km qͥd ad infi.ſimplr. Et her de diſt. dẽa juſti. uh 3 gi ditin Pop erpeni L ncꝛVt difſerüt aliud.qdã ꝓo ĩpoꝛtant ſpãlẽ modũ 3.— b ieſenim diſtribuẽdi.yt torꝰqlibet. ⁊ iſta lufůtreãcerepoo
oblcuꝝ expõe geſe pt aliqð ſin⸗ nẽ erponibilẽ·ytpʒ ꝑ eaꝝ ſufficiẽtiã q̃ talẽ. Muꝛ oœẽ
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