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cod-al7b25_alalal-a26931.xml
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cod-al7b25_alalal-a26931.xml
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<?xml version="1.0" encoding="UTF-8"?>
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<TEI xmlns="http://www.tei-c.org/ns/1.0">
<teiHeader>
<fileDesc>
<titleStmt>
<title>Articulus 31</title>
<author ref="#Albert">Albertus Magnus</author>
<respStmt>
<name ref="#jeffreycwitt">Jeffrey C. Witt</name>
<resp>Transcription Editor</resp>
<resp>TEI Encoder</resp>
</respStmt>
</titleStmt>
<editionStmt>
<edition n="0.0.0-dev">
<title>Articulus 31</title>
<date when="2022-06-21">June 21, 2022</date>
</edition>
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<listWit>
<witness xml:id="Ba" n="cod-al7b25">Paris 1894, v. 25</witness>
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<front>
<div xml:id="starts-on">
<pb ed="#Ba" n="132"/>
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<body>
<div xml:id="alalal-a26931"><!-- l1d3a31 -->
<head xml:id="alalal-a26931-Hd1e99">Articulus 31</head>
<head xml:id="alalal-a26931-Hd1e101" type="question-title">Utrum ista tria : memoria, intelligentia,
voluntas, possunt dici tota ?</head>
<p xml:id="alalal-a26931-d1e104">
<lb ed="#Ba" n="65"/>ARTICULUS XXXI.
<lb ed="#Ba" n="66"/>Utrum ista tria : memoria, intelligentia,
<lb ed="#Ba" n="67"/>voluntas, possunt dici tota ?
</p>
<p xml:id="alalal-a26931-d1e113">
<lb ed="#Ba" n="68"/>Sed incidit dubium ex hoc quod ipse
<lb ed="#Ba" n="69"/>dicit ista tota et aequalia :
</p>
<p xml:id="alalal-a26931-d1e120">
<lb ed="#Ba" n="70"/>1. Gum enim ista simplicia sint, ita quod
<lb ed="#Ba" n="71"/>non habeant partem et partem, videntur
<lb ed="#Ba" n="72"/>non habere tolalitatem : ergo male dicit
<lb ed="#Ba" n="73"/>tota.
</p>
<p xml:id="alalal-a26931-d1e132">
<lb ed="#Ba" n="74"/>2. Praeterea, Detur quod ista sint par-
<pb ed="#Ba" n="133"/>
<cb ed="#Ba" n="a"/>
<lb ed="#Ba" n="1"/>tvs mentis : suppositio autem est quod
<lb ed="#Ba" n="2"/>tulum parte sua majus est : ergo videtur,
<lb ed="#Ba" n="3"/>yuod sola memoria non sit tanta, quanta
<lb ed="#Ba" n="4"/>sitelligentia et voluntas simul, quod jam
<lb ed="#Ba" n="5"/>probavit in Lidtera.
</p>
<p xml:id="alalal-a26931-d1e152">
<lb ed="#Ba" n="6"/>3. Eadem objectio est de aequalitate :
<lb ed="#Ba" n="7"/>yina wqualitas est idem in quantitate, ul
<lb ed="#Ba" n="8"/>iit Philosophus : et ista non habent
<lb ed="#Ba" n="9"/>uantitatem,. 2
</p>
<p xml:id="alalal-a26931-d1e163">
<lb ed="#Ba" n="10"/>Solutio. Dicendum ad hoc, quod est
<lb ed="#Ba" n="11"/>totum potestativum, et totum in
quanti<lb break="no" ed="#Ba" n="12"/>tate. Totum potestativum habet partes
<lb ed="#Ba" n="13"/>potestativas, et tale totum est anima ad
<lb ed="#Ba" n="14"/>pirles suas, quae sunt potentia -: et tale
<lb ed="#Ba" n="15"/>toluim est etiam una potentia respectu
eo<lb break="no" ed="#Ba" n="16"/>sum in quae potest ut in objecta : et ideo
<lb ed="#Ba" n="17"/>divimus, tota virtus Herculis potest in
<lb ed="#Ba" n="18"/>w'\aginla dividi, aut in triginta, et tertia
<lb ed="#Ba" n="19"/>rst in viginti, et sic de aliis : et sic iste
<lb ed="#Ba" n="20"/>polentia dicuntur totum potestativum
<lb ed="#Ba" n="21"/>respectu suorum objectorum, et partes
<lb ed="#Ba" n="22"/>respectu anima.
</p>
<p xml:id="alalal-a26931-d1e194">
<lb ed="#Ba" n="23"/>Ad aliud dicendum, quod illa
suppo<lb break="no" ed="#Ba" n="24"/>sitio est intellecta de quantitate
dimen<lb break="no" ed="#Ba" n="25"/>monis, et ideo in geometria est posita :
<lb ed="#Ba" n="26"/>in potestativis autem spe una pars
ma<lb break="no" ed="#Ba" n="27"/>jor est quam multe : sed non major
<lb ed="#Ba" n="28"/>qin totum : in potestativis enim
sem<lb break="no" ed="#Ba" n="29"/>per quod potest inferior, potest et
supe<lb break="no" ed="#Ba" n="30"/>rir et plus : et ideo non convertitur : et
<lb ed="#Ba" n="31"/>nleo tantum potest una istarum, scilicet,
<lb ed="#Ba" n="32"/>imaginem constituentium, quantum alie
<lb ed="#Ba" n="33"/>due respectu objectorum, eo quod in
il<lb break="no" ed="#Ba" n="34"/>lis sunt zquales, et una um, et una
dua<lb break="no" ed="#Ba" n="35"/>hus, et una omnibus tribus : sed verum
<lb ed="#Ba" n="36"/>rst quod una non potest tot modis in
ob<lb break="no" ed="#Ba" n="37"/>jeeta alla, sicut duae vel tres : quia dux
<lb ed="#Ba" n="38"/>possunt duobus modis, et tres possunt
<lb ed="#Ba" n="39"/>tiibus modis in ea.
</p>
<p xml:id="alalal-a26931-d1e233">
<lb ed="#Ba" n="40"/>Ad idw quod objicitur de aequalitate,
pa<lb break="no" ed="#Ba" n="41"/>ter solutio: quia habent quantitatem
vir<lb break="no" ed="#Ba" n="42"/>tulis, licet non habeant quantitatem
di<lb break="no" ed="#Ba" n="43"/>tensionis.
</p>
</div>
</body>
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