<TEI xmlns="http://www.tei-c.org/ns/1.0" xmlns:py="http://codespeak.net/lxml/objectify/pytype" py:pytype="TREE"><text><body><div type="edition" xml:lang="lat" n="urn:cts:latinLit:stoa0058.stoa007.opp-lat3"><div type="textpart" subtype="book" n="5"><div type="textpart" subtype="chapter" n="13"><head><title>DE COMMVNIBVS DIFFERENTIAE ET SPECIEI.</title></head><p>Commune ergo differentiae et speciei est aequaliter
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participari; homine enim aequaliter participant par-
ticulares homines et rationali differentia. commune
uero est et semper adesse his quae participant; sem-
per enim Socrates rationalis et semper Socrates homo.</p><p>Dictum est saepius ea quae substantiam formant, nec
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remissione contrahi nec intentione produci; uni cuique enim
id quod est, unum atque idem est. quodsi differentia spe-
cierum substantiam monstret, species uero indiuiduorum, aequa-
liter utraque ab intentione et remissione seiuncta sunt; quo
<note type="footnote">6 in Praedicamentorum expositione] p. 272 C. B—l3] Porph.
p. 18, 10—14 (Boeth. p. 46, 10—14). 14 saepius] cf. infra.</note>
<note type="footnote">1 teneo] sumo <hi rend="italic">N</hi> sumo tenens <hi rend="italic">(</hi>tenens <hi rend="italic">del. m2) H</hi> si <hi rend="italic">(ex</hi> sumo <hi rend="italic">m2)</hi>
teneo <hi rend="italic">L pr.</hi> erunt <hi rend="italic">ante</hi> sex <hi rend="italic">N, s. l. Hm2 post.</hi> erunt <hi rend="italic">ante</hi> igitur
<hi rend="italic">(</hi>ergo <hi rend="italic">H) HL</hi> 2 detinet <hi rend="italic">HN</hi> 4 complent numerum <hi rend="italic">H</hi> 5 dedisse
nunc <hi rend="italic">HN</hi> 8 DIFFERENTIAE ET SPECIEI] <hi rend="italic">plerique codd. fort. ex 9
sumptum, om.</hi> <foreign xml:lang="grc">Δ</foreign>, SPECIEI ET DIFFERENTIAE <foreign xml:lang="grc">Γ2Φ</foreign>, r<hi rend="italic">ecte ut aid.;
Porph. p. 18, 10</hi> <foreign xml:lang="grc">Περί τής κοινωνίας τής διαφοράς καί τοΰ είδοος</foreign>, <hi rend="italic">cod. Μ</hi>
<foreign xml:lang="grc">Περί κοινών είδους καί διαφοράς</foreign> 9 est <hi rend="italic">add. Hm2</hi> 10 homine—parti-
cipant <hi rend="italic">(12)</hi>] <hi rend="italic">LR<foreign xml:lang="grc">Q</foreign>, om. cett.</hi> homini <hi rend="italic">R<foreign xml:lang="grc">T</foreign>a.c.</hi> hominem <hi rend="italic">L<foreign xml:lang="grc">\</foreign></hi> 11 ratio-
nalem differentiam <hi rend="italic">L<foreign xml:lang="grc">\</foreign>, post</hi> differentia <hi rend="italic">add.</hi> nam omnes homines aequa-
liter homines sunt et aequaliter rationales <foreign xml:lang="grc">Σ</foreign> 12 et <hi rend="italic">del. uid. <foreign xml:lang="grc">Δ</foreign>, om. <foreign xml:lang="grc">Ψ</foreign></hi>
his adesse <hi rend="italic">LR<foreign xml:lang="grc">&lt;t&gt;</foreign> post</hi> quae <hi rend="italic">add.</hi> eorum <foreign xml:lang="grc">ΓΔΠΦ</foreign> 13 enim <hi rend="italic">om. R</hi>
rationabilis <hi rend="italic">CEGPR<foreign xml:lang="grc">U</foreign> Busse, add.</hi> est <foreign xml:lang="grc">ΓΔΦ</foreign>, <hi rend="italic">s. l. <foreign xml:lang="grc">A</foreign>m2</hi> 14 saepius
<hi rend="italic">i. e. p. 250, 24 ss. 314, 5 ss.</hi>; saepe <hi rend="italic">de duobus locis etiam p. 293, 18
dictum;</hi> superius <hi rend="italic">P, fort. recte, cf. ad p. 317, 4. 337, 8</hi> 17 monstrat
<hi rend="italic">HLNP</hi> 18 utraeque <hi rend="italic">CP</hi> seiunctae <hi rend="italic">CGPR</hi></note>
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fit ut aequaliter participentur. omnes enim indiuidui mortales
aeque sunt atque rationales sicut homines. nam si idem est ‘esse’
homini quod est ‘esse rationale’, cum omnes homines aeque
sint homines, necesse est ut sint aequaliter rationales. Aliud
quoque commune habent quoniam ita differentiae sui partici-
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pantia non relinquunt ut species. semper enim Socrates rationalis
est—Socrates enim rationabilitate participat —, semper homo
est, quia scilicet humanitate participat. ut igitur differentiae
sui participantia non relinquunt, ita species his quae ea parti-
cipant, semper adiuncta est.
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