minatꝰ ßᷣmn cõem vfñ a ſua diſtribitõne excudit᷑ vnũñ
ſuppoſitũ vtʒ in erẽplo tert?⁊ qꝛ ila genera diſtrbu⸗ cioni nõ ſũt itappꝛia iõ poſterꝰde ip̃is deteriauit.
Kaütt᷑ de hoc ſigno torꝰqoẽdiſtri⸗ butiuũ ꝑtiů integratt.vthᷓ totꝰſoꝛt/⸗
eſt alb. Eſt em̃ ſenſſoꝛtes f̃m qᷓli⸗ bet ſui ꝑrẽẽ albo. ad quã ſequit᷑ q̃libet ꝑs ſoꝛ tis ẽalba. Pꝛobatio in hac totꝰſoꝛtes ẽ albꝰ ſoꝛtes ſubijcit albedini fm ſe⁊ ꝑtes eiꝰ non Pᷣm ſeß ꝓput ſůt in ſuo toto ſiue ſir foꝛmato tius. q nð ſubijciunt᷑ albedini niſi ꝑ totũ.et ſic p pꝛſequit᷑ hec.ſoꝛtes vᷣm qᷓ;l bet ꝑtem
ſuiẽ alby ⁊ poſtea illa Iheheſeneead⸗
Itẽ in bac torꝰſoꝛtes kalbytorꝰſubijcit albe diniinrctitudine ꝑtes añt in oblictate. qꝛi eo qð eſt totũ ptes intelligunt᷑ in obliqͥs ⁊ i eo qðẽ ps totũ ſumit᷑ obliqͥqʒ ptz ꝑdiuiſi⸗
onẽerqðᷣẽtotũ.vt dðomꝰẽer pietetecto⁊ fü
damẽto.⁊ ſoꝛtes ẽer ꝑtihyd illud qð ẽtotuʒ dat intelligere ꝑtes obliqs. ad hãc torꝰſoꝛ tes ẽ alby. imedigte ſeqk hec. oꝛtes hᷣm qᷓ;libʒ ſui ꝑtẽẽalbo.⁊ imediate ſeq́t iſta q̃libʒ pars ſoꝛtfẽalba. Itẽ ad ideʒ.illð qð eſt ꝑs ñhzeẽ niſi ab eo qð ẽtotũ. qꝛ nõ hʒ ꝑfectõeʒ niſiab eo.ꝗ nõ ſubijcit alicuiniſi ꝑtõtũ. z totũ pus ſubijcit᷑.ð ad hãc totꝰfoꝛtes ẽ alby imediate ſeqt ſoꝛtes ſᷣm qᷓ;libetſuiꝑtẽẽ alby.⁊ media⸗ teqᷓlibet ꝑo ſoꝛtẽ alba. Lirca pᷣdictaã̃ri 5 ß ſophiſmate totꝰſoꝛtes ẽ mioꝛ oꝛte. pꝛoba rio quelibet ꝑs ſoꝛris eſt minoꝛ ſoꝛter ſoꝛteſ ßᷣm qlibet ſui ptẽẽ mioꝛ ſoꝛte. tot ſoꝛtes ẽ minoꝛſoꝛte. Lõtra totꝰſoꝛtesẽ miĩoꝛ ſoꝛte. ð
ſoꝛtes ẽ mĩoꝛ ſoꝛte. Solutio pᷣmaẽ vera ſcʒ pec torꝰſoꝛtes ẽ mĩoꝛ ſoꝛꝑ. ⁊ ꝓbatio peccat
Em fallaciã accũtj. qꝛ iniſta torꝰſoꝛesẽmiot ſoꝛtepᷣdicarũ attribuit ꝑriby qͥby vere dueit
ſoꝛti aũt nõ ↄueit⁊ iõ hec ſimpliẽ falſa.ſoꝛ⸗ ſes ẽ minoꝛ ſoꝛte.⁊ iõ ꝑtes inferãt eẽ mĩoꝛeʒ ſoꝛte detoto.ſiue de ſoꝛte erit fallacia accũt ꝑ vnã reglaʒ ſup̃dictã. Nñ totꝰ ſoꝛtesẽ res fubiecta? ſoꝛtes acciditei ⁊eẽ mioꝛ ſoꝛte al⸗ ſiq̃ vtriq; ineſſe. Etiã ꝓbatio peccatᷣm qͥd ſinplr. q iſta torꝰ ſoꝛtes ẽ mĩoꝛ ſoꝛ. nõ po⸗ nit loitẽ pᷣm ſe.ß km ſuas ꝑtes. ⁊ð põit ſoꝛ⸗ tẽtmqͥd eẽminoꝛẽ ſoꝛte.· ita cũ ſimplr infe⸗ rat foꝛtesẽ mioꝛ ſoꝛterpeccatei fmqͥd ad ſimplr ſiẽ ſoꝛtes ᷣm pedẽeſt mioꝛ ſoꝛte. Itẽ
ſoꝛtes eſt alby.3 ioꝛtes eſtalb.⁊ in qͥbuſdaʒ
norit in qheſtin qynon · Dicendũ ꝙ
— 4—
ui
in buſdãſequiẽ. toroꝛtes ð ſoꝛtes·vtiot?
ſũtquedã acchtia qᷓ indꝛir vuenlũtpti?do ti vtſũt alb⸗⁊ niger. calidũ.frigidũ. augeri minul⁊ in talibbene ſeqnit᷑ totꝰ ſoꝛtcs.& ſoꝛtes. alia ſũtaccitia q̃ ↄueniũt ꝑtibꝰ⁊ nõ toti⁊ econuerſo toti⁊ non ꝑtibꝰ.vt totalita
Poſtqᷓ; autoꝛ veterlauit eet ꝛc hlc ↄñe iſtrbutiuũ ꝑtius
deteriat de;ligno tor?qð ẽ ſignũ d
minontas · paruitas.⁊ in tãlibꝰnon ſequit.
*
integraliũ. Kuroꝛdis ro ẽ. qꝛ oꝛdo ſignoꝝ diſtubu;
tiuoꝝ ſumit᷑ex oꝛdine illoꝝ d diſtnbuunt᷑ ieu ꝓ qͥbus
diltribuũt ſigna diſtrbutiua de qͥbo deteriatũẽ. Jðo pcedũt ptes inſegrales oꝛdine ꝑfectõis.ſic foꝛmma pᷣce
SPt õᷣintegraliũ ſnbiectiuaꝝ qᷓ; de hoe ſigno totꝰ.
chategreumatice ⁊ ßcatiue.⁊ ſie f doõ ꝑſt aliqͥd
⁊ idẽ ꝙ ꝑfecrꝰvel integer; Alið pᷣt cap ſinchategreus
mari. put ſcʒ a fe nõ hearrẽ afiquã ſubijcibiſẽ vel pᷣi
dit materiã. Ideo pꝛꝰdeteriatũ ẽ de ſignis diſtributi
ciendũ pꝛimo· ꝙ hec deõ torꝰp̃t MuliMe 3 cãs
—
cabilẽ ſʒ ſolſi diſtnbutõeʒ teri diſtribuibił in ptes in⸗ tegrales ·⁊ hjmõ de ip̃s ẽ ad ꝓpoſitũ pꝛĩo mõ.¶ Sci⸗ endũ ſcðo. ꝙ vt dicit autoꝛ in tertu jitã põcʒ toroꝛ⸗ tes ẽ alb nõ ĩmediate ſequit᷑ iſta q̃libet ꝑs ſoꝛqẽ aiba
ſʒ ſequit ꝙ ſoꝛtes ᷣm ᷓuber eiꝰpꝑtẽ ſit aibꝰ· Mui te⸗
xtu tres aſſiqᷓt cãs. Nꝛiu cũ ðꝛ totꝰſoꝛtes ẽ aib ſi ſoꝛt⸗
Em ſe ſubijcit albediniꝑres ᷣm ſe nõ ſubijcunt᷑ ſʒ vt
ſtit ſub foĩa rorꝰpꝛiũſq; debeat in erri de ip̃s ᷣm ſe ſũptis · ad iſtĩ torꝰoꝛtes ẽ alby · ꝓꝛius ſequit iſta ſor
tes m q;libet erptẽẽ albꝛ er ↄñti ſequit᷑ iſta quelis bet ꝑgs ſoꝛtis ẽ alba vbi alhedo attribuit᷑ ptib ſoꝛt p;
ſe ſumptis. ¶ Sciendũ tercioꝙ auto ilið ꝓbat aliã rõne ꝙie tals ẽ.qꝛ c dicit᷑ torꝰ ſoꝛte⁊ẽ alby.rorũ ſub ʒcit᷑ albediniun aũt in obliqᷓ qꝛ cũ ꝑtes ha⸗ bẽt modũ miaterie re
pectu totꝰ⁊ ipᷣm cõponãt inte
liter ⁊ materiałr nõ pdicat᷑ de¶to in recto nec inclus
dunt᷑in ipo nili in obliqᷓ. Ideo ad itã torꝰſoꝛtes ẽ al⸗ bus ĩmediate ſequit᷑ iſta foꝛtes ᷣm qᷓ;ubet ꝑtẽ eſt alby
In qua ptes lubijciunt᷑? ĩobliq ſic̃ ↄtinebant᷑ĩ toto ⁊er ↄñti fequit᷑ ita q̃libetꝑs ſoꝛtis ẽ alba in qua ptei
ſubijciunt᷑ in recto · deinde ponit terciã ꝛietatẽ q̃ ſatt ptʒ in tertu. Canſa aũt quate itud ꝓbatẽ iſtꝛ vrm kus iutellgat᷑. ꝓbatio ſophiſtica qͥ poni᷑ in xeriu&
habendũ maiorẽ noticiã de natura huꝰiigui totus
¶ Sciendũ quarto; autoꝛ in textu mouet tale ſoß phiſma · ſcʒ totſoꝛtes eſt minoꝛ ſoꝛte · Curꝰpꝑbatio ⁊ ĩ pꝛohatio ſatis patẽt in textu· deinde ſoluit ipᷣm dicẽs xeſt veꝝ· Et adꝓbacõeʒ cũ atgu. orꝰſortes mato eſt ſoꝛte ꝗᷓ ſoꝛtes e minoꝛ ſoꝛte.ðꝛ ꝙ pbano peccat fm accs. qi eſſe minoꝛẽ ſoꝛte in actidẽte attribuu ꝑtibꝰ ſoꝛtis diuiſim accepris q̃bus pꝛimo cõuenit ſʒ ex ↄñ ti attribnit ſoꝛti nõ diſtributo cui non ↄuenit· deinde onit aliã ſolutionẽ dicẽs. ꝙ ſophiſma poccat ↄta fal acã hm 3 ad ſimpłt ac ſi argueref. ſoꝛtes eſt minoꝛ e ſorteWndelberpe koꝛtis diuiſim umpta addita ſoꝛti diminuit rõeʒloꝛ eis in gꝛdine ad hocattributũ quodeſtiſſeminotem ſoꝛte ſpecalr circa hac ſinũ totus autgꝛinouet vndz queſtionẽcutꝰloludo clareptʒ in ter. ¶ Lõtra pᷣdicta amguit pꝛimo ſii nõ ponůt ſið ticularia gili inteßᷣrã
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