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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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Ad 4
Dde Observarionibus.
Sect. 20
em Mom HIIa SpCCaTUT (1) in Theolosia, quoad FRATA, quae DCuS si
bere constirnit: ue leprimum diem esse Canetificandumo
quemris hominem esse bapcixandum, e alia, preesorrim ad
ecremonias et Panctiones per imponitionem moralitor ne-
ceslarias spectantia: haec enim omnia per experientiamre-
relacionis ec quidem impoliciram in Feclela cerca lunt d
moralicernecestaria nec ula indisent demonttracione, in
terim exhistanqua principiis mulcae rerumaliarum in The-
oloriaAuundemonstraciones. Palieciam Experientiani
eitur (2) suridica ex omni ed parte qua Philosophia practicae
coneradistinouicur, in qua quicquid principii loco ponitun
ex impolicione Masistracus auchuic aequiralence hominum
conrentione certum est e ralet, ex quo etiam bonae Aunne
inhoc genere Demonstrationes. Ouodsiancem locoprin
cipiilexolim policajam abrogata fuerie, adeo uc in rita com
muninon amplius ralcar illanec principii nomen; nec di
rectam amplius in furidica meretur considerarionem, sed
Philologis e antignariis, se qui monoris delectantur obso-
lecis, auc Oracoribus ad persuadendum, i quid Fortan ad id
conducae, relinquenda.
Tum Norio.
5. 9. Norionalis experieneia spectatur porissimum im
nalio, bem, Crammacieis _c Philologicis, _est orationis e vocabulor
ex arbierio hominum communique conventione contiru
pra corum. Ad quam Experienciam reducieur Appretiensio le-
mrinalium effacorum et Contenriaru hujus rel illius Autoris
quibuspro principio poncis Conolutiones ad ejusdem AU
corismencem subforma demonstracionis deduci ponune, (.
requoadrem vera sincillae sentenriae sive PaI(X. FcMincOris
untur illa principia quibus uruntur qui se certa alicui sectae
mancipane, de relue juramento addicune, qualis olim erne
Scorcorn, Academioorum _c. hodio Scoristarum, Thomistarum,
Nominalium, (vere calium) de Realium (Forlan na) avri Deao)
qui omnes quatenusrales in classe analxticorum longe intra
Philol0905. Grammaricos e Poctas ele collocandos, ex di
aisnemonon incellisit.
d.L0
io-