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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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Alembr. L. Cap. 2. De Syllosisatione Demonstrariva.
Dice pocestostendi; sed et quod a priori, sire proximolire
remoriori, demonstracum est, Plerumque rel a connexo, rel
a Polteriori, quoque cerriticare licer. Imoplures ciusdem
effaci Demonstrationes eriam a priori Caepius occurrune.
Plures simul a Posterioriur in scienciis, praesercim sicandem
direrh eradideruntantores, ridere est: necenim multacu.
mulare exempla precium operx puramus, cum scientix sic
eradica omnibus pateane inspiciende; rideat, qui rolet.
Non possum eamen quin Arictorelis etiam hic mentionem
Faciam, isenim angulos ad balin in Triangulo Isoscetiesse
xquales I. r. prior. C. 23. e ansulum in semicirculo cHere.
ctum 9. Mecaph. 9. concinne demonstrac, medium quidem
cerminum salcem suppedirando, ip tam rero Syllogilationem
Geomeerix peritis (quales omnes suoscum ridicesse, cum
Speraricfore discipulos) relinquendo suxplendam: utramqi
eamen propositionem Fuclides I. L. F. lem. prop. 5. de l. 3. Elem.
Pcop. 3T. illam prortus, hanc paulo aliter, sc daeque pertecte
demonstratam dedit.
5. 20. Caererum ut unins esari lapius plures eAe PONunE Non nmen
demonstrariones; ita (i Plura Fuerine estaca genere dirersa dibersorum
carendum estne cadem demonstratione conticiporcprasu. aus
mantur, acque ira uera baors cis amogenos committarur. F.A Nefiat
aucem uera baors cis amozevos duplex: una diciporest impossi. usrabaos
bilis, alcera incivilis. Impossibilis estrel Occasionalis, de qu’a lu-
Pra5. 89. Scc. 2. dixi, ubi occasionem aliquam Corriri vide et imposse-
mur exidencitare actribuei, quo dirersa constanc estaca, ad i-
denticatem principiorum acque ita cranssationem demon-
stracionis; rel prorsus absurda, quando dirertas plane Pro-
Positionesh. c. ambobuscerminis alienas e toto genere di
reras demonstrare prelumerem ex principiis unius alicujus
generis. Adillam quidem oscirantes se duci nonnunquam
Pollunc; hanc pecus sitqui commierar. Incivilis autem eAt, ret noibilii
quae absolure quidem impossibitisnon est, nec Demonstra.
rionem de se reddic riciolam aueplane nullam; moraliter ea
MEM EXCOnrentIOnE, rel pocins noconalires ob cxigenciam
metho
Exemplo
Atocolico
E 6 
qua est
bili