Commentarii Collegii Conimbricensis e Societate Jesu. In universam dialecticam Aristotelis Stagirita
,
1606
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IN CAP. VI. DE QVANTITATE.
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<
s
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xml:space
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">Quod ſi inferas:</
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<
s
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xml:space
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"> ergo ille conceptus obiectiuus eſt ſimplex, vnde rur-
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note-0322-01
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xml:space
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">Proponun-
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tur duę illa
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riones.</
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ſum ſequitur, particularia ratione illius non poſſe eſſe compoſita.</
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<
s
xml:id
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xml:space
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"> Dicẽ-
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dum ad primam illationem illum conceptum eſſe formaliter ſimplicẽ,
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primæ illa-
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rioni.</
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ſed virtute, ſeu originaliter compoſitum, & ratione huius virtualis com-
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poſitionis ſunt compoſita inferiora;</
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<
s
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xml:space
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"> quare ſecunda illatio nihil colligit.</
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In ſententia Scoti eſt quidem gradus communis in ſingularibus realiter
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<
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xlink:label
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xml:space
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">Reſpõdetur
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ſecundę illa
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tioni.</
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compoſitus, non tamen eſſentialiter;</
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<
s
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xml:space
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"> cum particulare, & cõmune actu
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diſtinguuntur, per ſe autem conſideratus eodem pacto ſe habet, atque in
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noſtra ſententia.</
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<
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xml:space
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">QVÆSTIO SECVNDA.</
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<
head
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xml:space
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">Vtrum ſpecies quantitatis rectè à Pbiloſopbo numerentur.</
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<
head
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xml:space
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">ARTICVLVS I.</
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<
head
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xml:space
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">Species quantitatis diſcretæ reijciuntur.</
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<
s
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xml:space
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">EXTRA locum e ſſet de ſingulis quantitatis ſpeciebus in hoc la-
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<
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xml:space
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">Reijciũcur
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ſpecies quã
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titatis diſ-
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cretæ.</
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te diſputare, cum earum natura abſque phyſica, & metaphyſica
<
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cognitione perſpecta eſſe non poſsit.</
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<
s
xml:id
="
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xml:space
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preserve
"> Quare nec rẽ omninò prę-
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termittemus, nec alio modo, quam ab Ariſtotele hic tractata eſt,
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explicabimus, reijciendo prius ſpecies, quæ vulgari tantum more in quã
<
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titatibus numerantur, deinde admittendo eas, quę à maiori philoſopho
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rum parte huic ordini aſcribuntur, profundiori ſingularium perſcruta-
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tione in eos libros reſeruata.</
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</
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<
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<
s
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xml:space
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">Quod igitur attinet ad quantitatem diſcretam, quæ fuit primum mẽ-
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">Quantitatis
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diuiſio.</
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<
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">Ariſtot.</
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brum illius diuiſionis, qua diſtributa fuit quantitas in continuam, & diſ-
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cretam:</
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<
s
xml:id
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xml:space
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"> eam diuiſit Ariſtoteles in numerum, & orationem;</
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<
s
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xml:space
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"> numerum
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deinde, & ſi ille non diuiſerit, in varias tamen ſpecies poſſumus diſſeca-
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re;</
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<
s
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xml:space
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"> quod vt efficiamus aduertendum eſt:</
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<
s
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xml:space
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"> numerum apud eius defenſo-
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<
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xml:space
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">Ex quibus
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cõponatur
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numerus.</
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res componi ex quantitatibus continuis actu diſtinctis, non tamen ex
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quibuslibet, ſed ex illis quæ poſſunt inter ſe continuari;</
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<
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"> quod ſigniſica-
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">Ariſtoe.</
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uit Ariſtoteles 3.</
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<
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"> lib.</
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<
s
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"> Phyſicorum, cum dixit numerum fi
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eri ex diuiſione
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continui.</
s
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<
s
xml:id
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xml:space
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"> Volunt igitur nõ ex vna ſuperſicie, vno corpore, & vna linea,
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ſed ex tribus lineis fieri ternarium;</
s
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<
s
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xml:space
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"> ex quatuor ſuperficiebus, quaterna-
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rium;</
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<
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"> ex quinque corporibus quinarium;</
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<
s
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xml:space
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"> Similiter non fieri binariũ ex
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vna quantitate permanente, & alia ſucceſsiua, ſed ex vtraq;</
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<
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xml:space
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"> ſucceſsiua,
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& eiuſdem rationis;</
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<
s
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"> Verbi g.</
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<
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">ex duobus motibus, vel duobus tẽporibus,
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non autẽ ex motu, & tempore.</
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<
s
xml:id
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xml:space
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"> Hoc poſito diuiditur numerus in numerũ
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quantitatum permanentium, & quantitatum ſucceſsiuarũ:</
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<
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"> permanens
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rurſus in numerũ linearũ, ſuperficierum, & corporum;</
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<
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xml:space
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"> & horum quilibet
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in infinitas ſpecies, binariũ, ternariũ, quaternariũ, & c.</
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<
s
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xml:space
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"> Numerus ſucceſsi
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uarum, in numerum temporũ, & motuũ;</
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<
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"> vterq;</
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<
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xml:space
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"> deinde in numerum ſpiri-
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r
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ualium, & corporalium;</
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<
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">& horum quilibet, perinde, ac præcedens in ſpe
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<
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raj
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cõcluſio.</
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cics infinitas.</
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<
s
xml:id
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xml:space
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"> Alij alijs vtuntur diuidendi rationibus.</
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<
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<
s
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">Noſtra tamen concluſio ſit;</
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<
s
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"> quam vocant quantitatẽ diſcretã nõ eſſe
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<
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">Albe. Mag.
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Baffol.</
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">Propoſitæ
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affertionis
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Autores.</
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veram quantitatis ſpeciem, ſed adumbratam.</
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<
s
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"> Primam partẽ docent Al-
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bertus Magnus 8.</
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<
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"> Metaphyſic.</
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<
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"> tractatu primo cap.</
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<
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"> 8.</
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<
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xml:space
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"> Ex Scoti diſcipulis
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<
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">Paulus.
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Scriptor.</
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Baſſol.</
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<
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"> in 1.</
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<
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"> diſtin.</
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<
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<
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"> quæſt.</
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<
s
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"> vnica, Paulus ſcriptor ibidem.</
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<
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