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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)
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34
4
1287. Nihil Simplex eAt prxtOrDEuM. Sea-
lig. in Hippoer. de Insomn. fol. 38. 10
1288. Nullum simplex resolviene in Tua
Principia. Scal. Fxerc. 307. Sect. 20.
1289. Nam: Nullis componicur. Scalis.
d. Exerc. ii
cl
1290. Simplicissimum distinctionem ad-
miccic nullam. Ursn. disp. 18. de dist. Real. (8
Intent. g. 23. Pag. 288.
T29r. Res Simplex magis est una, quam
compolica. Ursin. disp. Metaphys. 3. 9. 4.
1292. Duicquidhabec esenciam sC prxeter
estenciam divertas propriecaces, idnon est
absolure simplex. Timpl. C. Met. 6. 2. 9. 3. fol. 81.
1293. Ouicquidhabetcercum genus, cer-
camqi differenciam, id non est ablolure sim-
Plex. Timpler. d. 2. Met apB. C. 2. 93, fol. 81.
1294. Simplex est mensura compositi.
Torhard. de Adept. veri necess. in pr. Scheckius
de demonstr. pa5. 389.
1295. Simplex est per le unum. Scaliger
FxerC. 307. Sect. 27.
1296. Duia: Statim est id, quodett. Scal
d. Exerc.
1267. Summum simplex unum est. Sca-
lig. Fxerc. 40. sect. 1. Seu: Omne smpliciM
mum est maxime unum. Hesselbein. in Theor.
L0g. 612.9. 4. Pa8. 48.
1298
298
8
Pao
ddc