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# Title: [Thomae Sagittarii Phil. & I.U.D. Gymnasiique Elisabethani & Scholarum Vratislaviensium olim Rectoris & Inspectoris Metaphysicorum Aristotelico-Scaligerorum Libri II. ...] Thomæ Sagittarii Phil. & I.U.D. Gymnasiiq[ue] Elisabethani & Scholarum Uratislaviensium olim Rectoris & Inspectoris Metaphysicorum Aristotelico-Scaligerorum Libri II. ... (shelfmark Leibn. Marg. 112)
# Folio 146, page id 85892398X:0280
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=85892398X&page=280
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 30 lines, status machine
# Lines: 30 recognised, mean confidence 0.86
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

e
enricrearo in (uo genere competic. Er hoc
elt. de quo jam dictum. Omnia enim encia
creaca in suogenere (untbona. Omne quod
est. sibi est eebonum, ecocum de perfectum
inquit scalis. Exero. 240. sect. 2. Ouod imper
Fectum est, in nulla specie vel reponiturrel
existie inquicicerum Scalig. F. verc. 106. sect. 2.
adjectaracione eleganciltima. Cujusquee-
aim reiessencia est indirilibilis. F. Pcuria ve
solola pertectio elt.
23. Visaroumenri elthaec: Si res per (Ce
in luo genere eslecimpertecta, uriqi necesta-
rid esencia donda esser divilibilis. Rario cAt.
Ouia essentia Tola estpertectio. Acimperte-
ctum est, quod dividicur secundum parces.
Duia addendum estaliquidimperlecto. F.
non dacur impertectum, quod non sicdiril-
Bile. Acesseneia est indivisibilis. P non daeur
+es, qua p (e e in luo genere, impertecta (IL.
14. Ec hoc mulcis in locis inculcat SCa-
liger. Suo quicque in consu pertectum clt.
inquicd. Exerc. _ Opcime Everc. 245. fect. 3. A
Cummo bono simplicirer no porestnisisum-
mum bonum in unoquoque GenerOAUEOF
dine Encium prosicilei. Hlomo namq; luo
in genere lumme bonum cst, de mulca et
cimex in luis, quicque circum scriptionibus
ellencialibus. Non enim eMlenehoc, qnod
a