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# Title: [Idea Totius Encyclopaediae Mathematico-Philosoph. hoc est, Analysis Aristotelico-Euclidea] Erhardi Weigelii, Prof. Publ. Idea Totius Encyclopædiæ Mathematico-Philosoph. hoc est, Analysis Aristotelico-Euclidea (shelfmark Leibn. Marg. 106)
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Cap. b.
DCTE, porhest Demonstrativa.
cur, absque mentione ejus quodnon est, ex quo sequatur iad
quod est.
5. 24. Gracis ioicur hunclibiEnrerune demonstrandi sea pme
modum, e proinde sracis ceiam spsi sibi cundem habeant hac singun.
Nos redimus ad senuinas sypocheses demonstraciras, quas curo
in demonstratione quidem ostensira altructiras, in apacogi-
ed destructiras, nequaquam rero illic destructiras, authic
actructiras, agnoscimus.
5. 25. Suncisitur Hypocheles demonstratira Principia
Supposcira Formalicer indemonstrabilia, quibus supeoni.
ur de alcerutro termino, quod sit vel non fit Catrem concessi-
re pocissimum rero de subjecto, quod sir, eni praedicacum
necellario competere demonstratur. Regueicanguodtes
quasi simplex e concessirum h c. iptum eRenomiinale cormi.
norum Scorsm Tumcorum, hoc modo TAlEOM LUDPOMIEUE, NeC
ulta demontratione indiget: Hloc cA, ut clarius dicam+
quando ad se mutuo referuntur termini, ita est eorum esse
complexum, h. C. mmutua concerneneia, demonctrari debcae,
iplorum esse simplex ex nominale nudi Calcem admitcieur
supposicione. Aliud aucem est, cum alibi, rel per aliam de
monstrarione, hujo vel illiorei quae terminisimplicisratio-
nehicobcinet, esse nominaterel participialerenic ostenden-
dum: Traenimtale quippiam, quatenus ipsum concipitur
esse. Peculiare consticuic FiNacum demonstratirum.
5, 26. Ouamris aurem plerarumquererum esse simplex Corcilarsi
Potissimum ex obserratione coenolcarur, adeoque inime.
diace saltem intelligatur; non delunctamon, qui muita licet
Facismanifecta (aperocare solene in dubium, quorum in gra-
riam ad minimum indirecte, scuper deductionem ad absur-
cum, ipsum esse sinplex nominale demonstrandum est. Ita
Spacii esse nominale demonstramus ei, qui spario contentus
ipsiusese actualenon obserrat. Ita Deum esse, licer quiris
rarione ucens hoc intelligar, Aristoceles operose quidem
magis quam feliciter demonstrare centarit in MecaphysiciS.
Aenale tamen esse; guoniam nullius rei es Esentia Aril.
2. POA.
NumM