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ʒ nllapticur diſciplina ʒ oĩnʒrioꝝ ßdi ſciplina cõiter ſũpta. Vñheſt falla accñtis oĩim ʒᷓrioꝝ eadẽẽ diſceplina niſihecvlilia? ſicde alijs. q̃ oĩm Srioꝝ hec eadẽẽ diſciplia vl iſta qðẽ falſũ. Biür h hdẽſpẽs ſʒ nlle eſt hõ miſi ſoꝛtes vł plato⁊ ſic de alijs. Et ſic? falla accñtj ĩꝗpoſito. qꝛ hec dictio enũciatũ eſtꝛ hec dictio veꝝ tenent᷑ ꝓ ipᷣo in cõi.⁊ ſic ab vtroq; ipᷣoꝝ enũciatũ eſt veꝝ vñ enũcia tů eſt veꝝ. vñ enũciatũ nõ tenetꝙ pticulari
cnñciato ab vtroq́; vñ ꝑticlare enũciatũ ab
vtroq; accidit enũciato in cõi.ſiẽ ꝑtickare in
feriꝰaciidit ſuo ſugioꝛi ⁊ verũ aſſiqᷓt᷑ vtriq; i
eſſe Et apellat ſupiꝰhec om̃eqp ẽ matꝰſiue
eẽntiale ſiue accñtale. Duidã tñ dicũt ꝙ pꝛi
ma eſt falſa.⁊ dicũt ꝙ enũciatũ accipit᷑ ꝓꝑ⸗ tickari enũciato ab vtroq; ⁊ ſilrverũꝓ ꝑticu
la ri.tꝓbatio peccatᷣm jallaciã figuredi ctõis. a plibo deieriatad vnã deteriataʒ h? terĩ enũciatũ.⁊ huiꝰteri veꝝ. ß pᷣma lolutio melioꝛeſt⁊ ſubtilioꝛ. Bequideß ſiã neut qð ßt idẽ qð vterq; cũ negarõeſibi pᷣpoſitã· vñ ſiẽ nils de ſe hʒ diſtributionẽ ⁊ negatõeʒ ſilr⁊ neuter.ſʒ neuterẽdiſtributim duoꝝ tiñ
Itẽ q̃rit᷑ de h̊ ſophiſ.neutrũ oclin hñdo tu potes oculũ nõ hñdo tu potes videre ſiniſtꝝ oclin nõ hñdo tu ꝑo tes videre.ð pᷣmaẽ vera. Lõtra neutꝝ oclm hñdo tu potes videre.ð neutꝝ ocim hñs ł dů neutꝝ ockmn hñs tu potes videre qð fal ſj eſt. ↄñtia pʒ qꝛ gerũdia teriuta in do hũt reſolui ꝑdũ.vlg ſivłpqꝛ ß ytroq; mõẽ fal
ſa. z pꝛimaẽ fala. Bointio pᷣmaẽ falſa. ꝓ⸗
bato peccat ᷣm fallaʒ accñt. q; poſſe videre ↄneit ꝑtibo Em ſeſczꝓput ſũt diuiſe.ſʒ nõcõ ⸗ uenit eis ꝓutſũt vniſe in ſuo toto. vijh ptʒ ꝑpmã regulã cũ ad ptes ſequat᷑ totů. vrpo teſtas vidẽdi ↄueit ꝑtiby⁊ nõtoti.iõ ſi ꝑtes inferant᷑ de toto ibieſt fallacia accũtis. Poſtqᷓ; antoꝛ deterĩauit de ſignis diſtributis plu riũ · hic ↄfir deteriat de ſignis diſtriburis duoꝝ Cuiꝰ oꝛdinis rõ ẽ qʒ diſtributio ðꝛ quaſi vnꝰad pla fcã x⸗ ticipatio diuiim.⁊ ſi qᷓ;to aliqͥd ad pla diſtrbuit᷑ tã td ꝑfectioꝛi mõ ↄuenit ſibi nomẽ diſtnburõis. Ideo pꝛins deterĩat de ſignis diſtubutis pluriũ qᷓ; ð ſigniſ diſtributis duep
cũ negatõe pꝛꝰpoſita ⁊ ſic vʒ tmñ̃ ſi ois jta neuter va lertiñ ſicut vter cũ negatõe poſtpoſita. Añ neut᷑ ideʒ
eſt ꝙ vter. ſʒ tñ dint hmõi ſigna int᷑ ſe. qꝛ oĩs ⁊ hullꝰ.
ſñt diſtributiua pluriũ.ßʒ yter ⁊ neuter ſũt diſtributi
kã duoꝝ. Eñ neut ↄuenit&uam c bisno nhu qð
Sciendũ pꝛimo ꝙ ſiẽ ſe hʒ ois? nils ſic ſe hʒ vter ⁊ neutewGiẽ em̃ nlls uncludit ĩs„ de ob
diſtribuit teim cðern ſeq̃ntẽtã mediate ᷓ jmedian⸗ ita lir neut᷑ ¶ Fciẽdũ ſcðo. ꝙ circ hoc ſignũ vterq; dutoꝛ mouertale ſophiſina· ſufpoſito ꝙ ſotes dicat deñ eſſe ⁊ plato dicat hoĩem ee aial.⁊ ambo ſit dicãt hoiem eſſe aſinũ. Dueri᷑ tũr de yeritate huð ſoppiſ. ab vtroq; enũciatũ ẽ veꝝ ⁊ ꝓbatio ⁊ impꝛobãtio ſatis ptʒ in tertu autoꝛ ſoluit ſophiſma dicẽs ꝙ eſt veruʒ eccat ꝓbatio penes fallaciã accñtis.ſicut hec. hõ eſt
pẽs. ſ; nõ ẽ aliqͥs hõ niſi ſoꝛtes.yel plato ẽ ſpẽs. Ibi
em̃ ſpẽs vere ↄnenit hoi.⁊ ꝑ hoc infert. hö de ſoꝛte creditꝙ debeat inferride ipo ſoꝛte. Silrcũ ðᷣꝛ in ꝓha nũdat ẽ ab vtroq; iſtoꝝ nili hoĩem cẽaſinũ ẽ veniʒ⸗ Ibi em̃ ẽ vera fallacia. qꝛ om̃e veꝝ in ſophiſmate di⸗ inbuit enũciario in cõcui nõ ↄuevit. Brindum tercio · ꝙ autoꝛ ↄuenient᷑ ponit vnã aliã jolutõeʒ amij dn dicntic ſophemaẽ lumplr falſũt ꝙꝓbatio pen cat fmn fallam figure dicõtis anguẽdoa piib deteria tis ad vnã defenatã rõne huðteri verl.⁊ eriã rõneh? terjenũciati iʒ vr dicit auto in rertu pꝛima ſolutio à melioꝛ ⁊ ſubtilioꝛ. Ideo dicẽdũ eſt ꝙ enũciatũ in pꝛa miſſiſſis hʒ ſuſpoſitõeʒ deterbatã. ſ in ↄcłoe ſugponis fimpłi. uõ tñ ſic ꝙ ibi nullo mõ ſtat. ꝓ inferioꝛibꝰ.ſʒ q vera W Baẽdũ quarto g cicaß̃ ſignũ neuter auꝛ mouet tale ſophiſma nentꝝ ocuiũ hñdo adhuc poſſet videri. Lulꝰpbntio ⁊ improbatio patẽt in tertu· dein de ſoluit pᷣm dicẽs ꝙ ipᷣm eſt ſimple falſũ. Etad ꝓz batõeʒ ðꝛ ꝙ peccat ↄtra fallaʒ acrñtis. Nidere em̃c uenit ptibo ſcʒ dextr oclo ⁊ ſiniſtro ꝑ ſe acceptꝭ iõ qñ aliqͥs nõ hʒ ockm ſiniſtꝝ adhuc p̃t videre dextꝝ ⁊ ecõ . Ktꝓprhoc intert ſub ipis fin g ſtãt ſubhoc roto neutrũ ockm hñdo vt ſic ipis nõ ↄuenit.⁊ iõ ibiẽ fat lacis acrñtꝭ. Debet em̃ ſic argui.nec dertꝝ ockm hñdo nec ſiniſtꝝ pt videre· ⁊ tũc errfalſũ ſẽ⁊ añs · ¶Con tra pᷣdctã arguit᷑ pꝛimo ſic.nõ ponũt᷑ aliqua diſtribi tiua rriũ vl quatuot.ꝗᷓ nõ dahẽt poni diſtnbutia dio rũ. ¶ Bðo argut᷑ſic. ſignũ vle variat ſolũ ᷣm vari⸗ atõc; teri cui adiũgit᷑ · vt dictũ ẽ pꝛiꝰde hoc ſignoniłs⸗ ergo vter ⁊ neut᷑ ponunt᷑ teris hũtb pla ſnppoſitaq; duo q diſtubuũtꝓ plibꝛ ⁊c Tercio ſic ſi neutet cẽtlign iſte cẽnt ðqicpoꝛie ʒeut ockt altbõ chnð pñt ſileẽ vere qð kallů ẽ vt factrꝓbaret· neutnõẽſi gnñ diſtꝛibutim. Mto ſi iſte terenũciatũ in iſtis pmiſſis ⁊ ꝓbatõiby pꝛimi ſophiſ.ſupponerẽt ðterĩate ⁊ in ↄctone ſimplr ſeq̃rer᷑ꝙ falla figure dcõ̃is cõᷣmitte re᷑ arguẽdo a luppõe ꝑ onali ad ſuppolitõeʒ ſmplic 7 ſic ꝓbatio pʒumi ſophiſ.eẽt negãda.⁊ poñs ſophiſ⸗ ma eẽt verũ. Quinto ar. ↄtra fm ſophiſma q?nꝓ batõeerarguit᷑ a ꝑtib in qᷓ;titate ad ſuũ tul.4 bo
nus locꝰdyalericꝰ? ꝑ ↄñs nõ peccat⸗ fallaciã accñtꝭ⸗ ¶ Icd pʒimũ ðᷣꝛ nega ↄña qʒ iſta ſigna ois nlłs ſuf ficient diſtribuũt ꝓ triby autꝓ quoꝛ·ſʒ nõꝛieꝓ dis
oby, qꝛ de duob nõ dicimꝰves.iõ nõ ʒuenlenẽponũt aliq̃ ſiqᷓ diſtributiuaſduoꝝ· ¶ Iid ſcʒ ðꝛ. ꝙ nõ ẽ ſits de iſt duobo ſignis ⁊ ð aljs · qꝛ alia ſiqᷓ diſtributia fi erũt ipolita ſic ꝙ pñt diſtnhuere adeqteterm ꝓoꝛn⸗ ſuis juppoſitꝭ.ſʒ iſtã duo ſiꝗᷓ vter ⁊ neut fueft impoſi tg vt diſtribuerẽt ſolũ ꝓ duob ꝑ ðᷣmõſtratões oñſas S tertiũ ðꝛ. ꝙ ſi capiat alter indeterminate.·ſicꝙ polſet ſuʒponereʒ alijs demõſtratis kli · neüt viltnia