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vol. I pars III

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Libri Priorum. 97<br />

ft fyllogjfmus-fuerit ex conditionali eft differentia inter hsmc oration*, D<br />

nmpucitqfitu fit categoricutficq; fi & quod df,ornnesduo trianguli hu<br />

fueriat notae coniunctionis ignoti iuunodifumaequales fuper^quitjieflcjvelecontraioratio<br />

copotitacx tcs,&oes fuperaequitates funt?qu*<br />

*iseftfyliiduarum conditionaliu. ieszoes itaq; duo triangulihmoi sue<br />

lamautem compbnif'conditioiia- jequales.Cumaut hie idem fitfylPs<br />

listalisdifponisperfylfmcategori- categoric 9 abfq; additione,&dim*<br />

cum,v.g.fiSoleftortus,dieseft,& nutioneprxterdcclinauonemorafidieseft,ftell^<br />

non videnf, hxc eni tiois,quo modo valet dici q> fit allrepctit,quod<br />

Sol fit ortus, & infcrf qua ipecies ^ter fpecic" categories?<br />

ouod dies fit, Proinde fupponit, q? Hocitaq-.infertur neceflario ee*de<br />

diesfit,& infcrt', quod ftella: non vi quarfitis,q primo qu^run^non pro<br />

deanf.Rurfus componit fie catego pter aliud, & ilia fiint quxfita catericus,fiSoleftortus,dicscft,diesau<br />

gorica.nam intentum cuiufcunq;<br />

tem eft,ftcllacitaq; non lucent.Hac quaefui eftconclufio tategorica, na<br />

]l autcongeriecompofita exifteteex &cfylftconditionalis&categoricus £<br />

fylfoconditionali&categoricofic, inferuntqu«fitacategorica:hocau<br />

quo modo poterit dici,quod fit ah- tem fie exiftente,qua:fita, q' funt pri<br />

ua foe's alia a foe conditionalis? Et nix inrentionis,fiint catcgorica,qfi<br />

2Fr,ficoniunclioriieritignota,&ef tavqrocoditionaliajpoFeeft,quod<br />

(enotumefthuius{pe"i:cumiaofte qranf^pcategorica, prout accidit<br />

ium fit ex noftro fermoi^quodhi duobuster minis, quorum vnus fit<br />

duo fiat cmufHiifpei fyllogifini ve ignot&<br />

xicondirionalis,&fiPrfiignoratur poniturvnusillorumantecedfs,&<br />

amba; res fimul.Iam.n. oftffum eft alterconfequens,& inferf hinc con<br />

defyllogifmis conditionalibusqui clufio categorica.Efle itaq; hui 9 CQ<br />

finthmoi.Sivero fuerint dua: pra^ iiinclionisoftendi^fyllogifmucar<br />

miflieconditionales nod eflc&no tegoricum,fit(ermo fuarum pmiCtxconiuncT:ioiiis,ill^<br />

dueprcmiflie (arum prxmiHacategorica,cum il*<br />

funt categoric^ & ^mutata eft ora- le fit categoricus in rci veritate: Sc<br />

C tio a categorica in conditionalem, notumcft,q?,dum fuerint dux con F<br />

&illud quf fitum eft conditionalc: ditionalesnotx coniundhonis noti<br />

prout dicit^dum fuerint duo latera efle,prout quxrif 1 , nunquid du eft<br />

vniustriangulizqualia duob' late A fit c,&dicim' fi eft A eft B, & d\i<br />

ribus aiteriustrianguli, &angulus, eft B eft c :concludiifitaq^quod du<br />

quern continentduo latera vnius il eft A fit c,& putatur quod vis tali 14<br />

lorum duoru,fucrit zqualisangu- prxmiflarum fit vis prxmiflarum<br />

lo,quemcontinentduolateraake- categoricalii,&non umtcategoririus<br />

trianguli,illi duo trianguli, cx,fediuntc6ditionalisliteraturx:<br />

fitntjequales, cuius demonftratio & fil'r eft quasfiturn, quod inferf ex<br />

eft,quiadum fuerint duo triangu ilhs,qm vcrificaturquodillariicon<br />

li huiuimodi, illi funtfiiperxqui- iunc^io,&e/Icfintnota per fe, am<br />

tantes,&dum fuerint duo triangu- j? fyllogifmum, quia poi'e eft qu64<br />

li hmoi^lli funt aequalcs: nam nou fequeitrem' eas in duas oranones.<br />

Log.cum Auer. n Dum

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