<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="3"><div type="textpart" subtype="chapter" n="8"><p>Decem quidem generalissima sunt, specialissima
uero in numero quidem quodam sunt, non tamen infi-
nito, indiuidua autem quae sunt post specialissima,
infinita sunt. quapropter usque ad specialissima a
generalissimis descendentem iubet Plato quiescere,
<lb n="15"/>
descendere autem per media diuidentem specificis
differentiis; infinita, inquit, relinquenda sunt; neque
enim horum posse fieri disciplinam.</p><note type="footnote">10—17] Porph. p. 6, 11—16 (Boeth. p. 31, 17—32, 1). 14 Plato]
Phileb. p. 16 C. Polit, p. 262 A—C. Sophist. p. 266 A. B adfert Busse.</note><note type="footnote">1 entia nuncupat] <hi rend="italic">ERS</hi> (-pet), etiam entia nuncupat <hi rend="italic">N</hi> ab ens entia
nuncupat (-pet <hi rend="italic">Lm2</hi>) <hi rend="italic">CGL</hi> etiam nuncupat (nuncupat <hi rend="italic">post</hi> ens <hi rend="italic">P</hi>) ab
ens entia <hi rend="italic">HP</hi> entia nuncupat ens <hi rend="italic">F</hi> 2 nuncupabit (-uit <hi rend="italic">FHN</hi>) <hi rend="italic">post</hi>
uniuoce <hi rend="italic">FHNP</hi>, nuntiauit <hi rend="italic">S</hi> unam—definitionem (<hi rend="italic">uel</hi> diff-) poterit
adhibere <hi rend="italic">FHN</hi> 3 nomen <hi rend="italic">ex</hi> non <hi rend="italic">Em2G</hi> 5 esse <hi rend="italic">Hm1, add</hi>. ens <hi rend="italic">s. l</hi>.
<hi rend="italic">L, ante</hi> esset <hi rend="italic">P</hi> eorum <hi rend="italic">om. CN, post</hi> commune <hi rend="italic">L</hi> 6 nomen <hi rend="italic">in</hi>
<hi rend="italic">mg. Hm2, del. Lm2</hi> ens <hi rend="italic">CH(in mg.) Lm2</hi> (<hi rend="italic">s. l. ante</hi> eorum) <hi rend="italic">N</hi> 7 con-
uenerit <hi rend="italic">Em1</hi> 8 his <hi rend="italic">om. GS</hi> 10 sunt <hi rend="italic">om. S</hi> 11 in numero <hi rend="italic">om</hi>. <foreign xml:lang="grc">Δ</foreign>
quodam] quaedam <hi rend="italic">Pm1</hi> sunt <hi rend="italic">om., post</hi> indiuidua <hi rend="italic">add</hi>. est <hi rend="italic">S</hi> tam <hi rend="italic">C</hi>
infinito] <hi rend="italic">Fp. c</hi>. (finito <hi rend="italic">a.c</hi>.) <hi rend="italic">Hm2S</hi><foreign xml:lang="grc">TNtt</foreign><hi rend="italic">p.c</hi>.<foreign xml:lang="grc">Φ</foreign> in infinito <hi rend="italic">Hm1N</hi><foreign xml:lang="grc">W</foreign><hi rend="italic">a.c</hi>.
indefinito <hi rend="italic">C</hi> (<hi rend="italic">ras. ex</hi> -tio)<hi rend="italic">EGL a.c</hi>. (in indefinito <hi rend="italic">et</hi> ał definito <hi rend="italic">corr.
m1</hi>) <hi rend="italic">PR</hi><foreign xml:lang="grc">kIPV</foreign> (in <hi rend="italic">er</hi>.) 12 indiuidua—quiescere) <hi rend="italic">LRS</hi><foreign xml:lang="grc">Q</foreign>, <hi rend="italic">om. cett</hi>. 13 sunt
infinita <hi rend="italic">LRS Busse; cf. p. 226, 22</hi> a <hi rend="italic">om. R</hi> 15 <hi rend="italic">ante</hi> descendere
<hi rend="italic">post</hi> usque <hi rend="italic">(cf. ad p. 178, 14) add.</hi> ad id <hi rend="italic">CHP</hi> diuidentem per me-
dia <foreign xml:lang="grc">Γ</foreign> 16 <hi rend="italic">ante</hi> infinita <hi rend="italic">add</hi>. indiuidua uero <foreign xml:lang="grc">Δ</foreign>, <hi rend="italic">sed del., post add</hi>. uero
<foreign xml:lang="grc">ΓΦ</foreign> 17 enim <hi rend="italic">s. l. L, del</hi>. <foreign xml:lang="grc">Γ</foreign> horum] <hi rend="italic">N</hi><foreign xml:lang="grc">ii</foreign> (<hi rend="italic">ante add</hi>. et <foreign xml:lang="grc">ΛΦ</foreign>, <hi rend="italic">er.
uid</hi>. <foreign xml:lang="grc">Γ</foreign>, <hi rend="italic">post add</hi>. indiuiduorum <foreign xml:lang="grc">Γ</foreign>) eorum <hi rend="italic">cett.; Porph. p. 6, 16</hi> <foreign xml:lang="grc">τούτων</foreign>
disciplina <hi rend="italic">Cm1</hi></note><pb n="226"/><p>Quoniam specierum nosse naturam ad sectionem generum
pertinet quoniamque scientia infinita esse non potest — nullus
enim intellectus infinita circumdat —, idcirco de multitudine
generum, specierum atque indiuiduorum rectissima ratione
persequitur dicens supremorum generum numerum notum —
<lb n="5"/>
decem enim praedicamenta ab Aristotele esse reperta quae
rebus omnibus generis loco praeferenda sint —, species uero
multo plures esse quam genera. nam cum decem suprema
sint genera cumque uni generi non una, sed multae species
supponantur proximaeque species supremis generibus subalterna
<lb n="10"/>
sint genera usque dum ad ultimas species descendatur, nimirum
unius generis multas species esse necesse est utrobique dif-
fusas, specialissimas uero multo plures esse quam subalterna,
quoniam per multitudinem generum subalternorum ad specia-
lissimas descenditur species. quas multo plures esse quam
<lb n="15"/>
genera subalterna hoc maxime ostenditur, quod inferiores sunt;
semper enim genera in plura subiecta diuiduntur. decem uero
generum species multo plures quam unius existere manifestum
est, uerum tamen etsi plures sunt, certo tamen numero con-
tinentur; quem facile si quis discutiat omniumque generum
<lb n="20"/>
species persequatur, possit agnoscere. indiuidua uero quae sub
una quaque sunt specie, infinita sunt uel quod tam multa
<note type="footnote">1 generis <hi rend="italic">EGLRS, recte?</hi> 2 scienti <hi rend="italic">GRS</hi> scienti alicui <hi rend="italic">Lm2</hi> 5 su-
premorum] supra horum <hi rend="italic">EG, m1 in LPS ante</hi> numerum <hi rend="italic">add</hi>. esse
<hi rend="italic">FHNP, post</hi> notum <hi rend="italic">L</hi> 6 <hi rend="italic">post</hi> reperta <hi rend="italic">s. l</hi>. commemorat <hi rend="italic">Em2</hi> 7 gene-
ris <hi rend="italic">om. R, post</hi> loco <hi rend="italic">L</hi>, generum <hi rend="italic">S</hi> sunt <hi rend="italic">CFH</hi> <hi rend="italic">(ras. corr.) NPRSm2</hi>
8 nam cum—genera <hi rend="italic">om. EGRS</hi> 9 sunt <hi rend="italic">FLP (ras. corr.)</hi> 11 sint
<hi rend="italic">post</hi> genera <hi rend="italic">C</hi> sunt <hi rend="italic">F</hi> 13 subalternas <hi rend="italic">FH (s in ras. m2) N, ante</hi> sub.
<hi rend="italic">add</hi>. genera <hi rend="italic">PS, s. l. Lm2</hi> 16 hoc] in hoc <hi rend="italic">F</hi> inferiora <hi rend="italic">FHm1Lm2NP</hi>
17 semper enim genera] <hi rend="italic">FHN</hi> semper si genera <hi rend="italic">Cm1</hi> semper enim sub-
alterna (genera subalterna <hi rend="italic">P</hi>) <hi rend="italic">Cm2 (part. in mg.) P</hi> et semper subalterna
genera <hi rend="italic">RS</hi> et <hi rend="italic">(om. G)</hi> semper subalterna <hi rend="italic">EGL</hi> plurima <hi rend="italic">N</hi> 18 ge-
neris <hi rend="italic">G</hi> unius] generis unius <hi rend="italic">R</hi> species unius generis <hi rend="italic">Lm1</hi> 19 sint <hi rend="italic">L</hi>
compraehenduntur <hi rend="italic">L</hi> 21 prosequatur <hi rend="italic">NR</hi> 22 species <hi rend="italic">G</hi> specie <hi rend="italic">ante</hi>
sunt <hi rend="italic">FHLNR</hi> tam] <hi rend="italic">FHN</hi> ea <hi rend="italic">EGLPRS</hi> tam ea <hi rend="italic">C</hi></note>
<pb n="227"/>
sunt diuersisque locis posita, ut scientia numeroque includi
comprehendique non possint, uel quod in generatione et cor-
ruptione posita nunc quidem incipiunt esse, nunc uero desinunt.
atque idcirco suprema quidem genera et subalterna et species
<lb n="5"/>
eas quae specialissimae nuncupantur, quoniam finitae sunt
numero, potest scientiae terminus includere, indiuidua uero
nullo modo. idcirco igitur Plato a magis generibus usque ad
magis species id est specialissimas praecipiebat facere secti-
onem; per ea enim quae finita essent numero, iubebat descen-
<lb n="10"/>
dere diuidentem, ubi autem ad indiuidua ueniretur, standum
esse suadebat, ne, quod natura non ferret, infinita colligeret.
ita uero genera in species diuidi comprobabat, ut specificis
differentiis soluerentur. de specificis autem differentiis melius
in eo titulo ubi de differentia disputatur, ac largius disseremus.
<lb n="15"/>
hic enim hoc tantum dixisse sufficiat, eas esse specificas dif-
ferentias quibus species informantur, ut rationale uel mortale
hominis. cum igitur diuidimus animal, rationali atque inratio-
nali, mortali inmortalique separamus. &lt;hoc ergo&gt; ceteraque
genera talibus differentiis quae subiectas species informent,
<lb n="20"/>
Plato censuit esse diuidenda usque dum ad specialissima
<note type="footnote">13 de specificis—disputatur] lib. IV c. 8.</note>
<note type="footnote">1 sint <hi rend="italic">EFGHp.r</hi>. (<hi rend="italic">ex</hi> sunt) <hi rend="italic">LPRS</hi> numeroque] <hi rend="italic">FHN</hi> in unum <hi rend="italic">EGLm1</hi>
(numero <hi rend="italic">m2</hi>) <hi rend="italic">RS</hi> numeroque in unum <hi rend="italic">CP</hi> concludi <hi rend="italic">LS</hi> 3 uero) <hi rend="italic">ex</hi>
quidem uero <hi rend="italic">P recepit Brandt</hi>, quidem <hi rend="italic">CEGLRS, om. FHN; cf. p. 223, 12</hi>
5 easque (<hi rend="italic">om</hi>. quae,) <hi rend="italic">LR</hi> specialissime <hi rend="italic">GS</hi> 7 igitur <hi rend="italic">om. C</hi> magis
a <hi rend="italic">EGLPRS</hi> usque ad magis species] <hi rend="italic">FHN</hi> magis <hi rend="italic">om. C</hi> quam a
speciebus <hi rend="italic">cett</hi>. 8 id est] e <hi rend="italic">ut uid. er. C</hi> specialissimas] <hi rend="italic">CFHN</hi>
a (<hi rend="italic">add. L</hi>) specialissimis <hi rend="italic">cett.; cf. p. 225, 13</hi> 9 essent] sunt <hi rend="italic">FN</hi>
10 diuidentem] diuisionem <hi rend="italic">EGHm1</hi> (diuisorem <hi rend="italic">m2</hi>) <hi rend="italic">Lm1PRS</hi> 11 nec
<hi rend="italic">HN</hi> 12 comprobat <hi rend="italic">ELm1</hi> (probabat <hi rend="italic">m2</hi>) <hi rend="italic">R</hi> ut <hi rend="italic">et</hi> soluerentur <hi rend="italic">om</hi>.
<hi rend="italic">EGPm1 (s. l. m2) RS post</hi> ut <hi rend="italic">add</hi>. in <hi rend="italic">edd</hi>. 13 autem <hi rend="italic">om. EGLPm1</hi>
(uero <hi rend="italic">m2</hi>) <hi rend="italic">RS</hi> 14 de <hi rend="italic">om. FG</hi> differentiis <hi rend="italic">CS a.c</hi>. 16 rationabile <hi rend="italic">E</hi>
uel <hi rend="italic">om. ERS</hi> et <hi rend="italic">Lm1</hi> 17 <hi rend="italic">ante</hi> rationali <hi rend="italic">et</hi> inrationali <hi rend="italic">add</hi>. in <hi rend="italic">Em2</hi>
rationale atque inrationale (<hi rend="italic">uel</hi> irr-) <hi rend="italic">EGN p.c.RS</hi> 18 mortali <hi rend="italic">om</hi>. <hi rend="italic">N</hi>
mortale <hi rend="italic">EGLPS</hi> inmortaleque <hi rend="italic">EGNp.c.PRS</hi>; mortale <hi rend="italic">(sic)</hi> ac <hi rend="italic">(s. l.)</hi>
inmortali <hi rend="italic">L</hi> 18 hoc ergo <hi rend="italic">add. Brandt</hi>, cetera &lt;quo&gt;que <hi rend="italic">Engelbrecht</hi>
separabimus <hi rend="italic">FHN</hi> separauimus <hi rend="italic">R</hi> 19 informant <hi rend="italic">Fa.c.Lm1NR</hi></note>
<pb n="228"/>
ueniretur, dehinc consistere nec infinita sequi, quoniam indi-
uiduorum numquam esset nec disciplina nec numerus.</p></div></div></div></body></text></TEI>