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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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Aembr. I. Cap. 2. De Syllocisarione Demonstratida.
imorum Formis, ad palliandam deceptionem; ita Anaiy.
Ticush. C. Philoophus qui docere rule, non decipere, omni-
um maxime nacurali syllocilationis modo, cujo consequen-
tix rim eriam puer capiac, suas eradic demonstrationes, e ne
Fortan percerminos error lubrepac, expolitione per liceras e
diagrammaca, uc sapra diximus, ecitur, qua omnes sophisti-
caciones praecareri ponune, nec arte sophisticorum clencho-
runs is qui sic progreditur opustrabet.
5. 13. Licet aurem uc omnia clarissime proponantur de. Ptiamn
monstracionis maxime intertir, non tamen ad hanc perspi. slectis curi
cuicacem, multominus ad esse Demonstracionis, necessarium alibus,
esuE, ubi plures occurrune spllogilni parciales, omnium
e Cingulorum Enunciationes juxta Barbara, Celarent, Dariis.  reciei
Ferro _c. Secundum excernum fermonem, qui Syllosilmo eis somper
Taltem accidic, luis numeris (ternario, qui sacer est) ab (oluco. omnibus, sed
Semper explicite de distinete ponantur, obserratis omnib.us vel subintel
uc ica dicam curialibus, Ouscung uqui, ereo: Sed Custicie, lectis,
imo, ne mulcicudine propolicionum obruaeur incellectus.
maxime conducie, Tuccils Gonorum supersuicacibus im-
plicice quod heri pocest innuere, reticendo plerum que (utA.
rist. l. L. prior. C ap. 24. exemplo docec, propositionesmajo-
res, quasaut iplaratio dictitar, acque ica perceptis minori-
Duseciam puer, nedum crudicus, ex lemeciplonorit, e AbI.
metipsi suppeditat; aut analpeicus expedientix gracid, Prae. Vel CitI
Tertim si per se non pareant, peculiari capite consignatas, aue
in ancecedentibo certo jam ordine demonstratas, Tolummo-
docitac reliquisminoribus quam tieri potest suceincissime Onibus fie-
inter sejunecis. Ouod ipsum eciam omnes cum sxistoceleri potesto
semper obterrarune Mathemacici luas adeo conreise, (e d 3d-
huc clarissime. concinnando demostracionesetium protun.
distimas, ue si guilibee inde fabricabilis (Iloermus simplex
addicis complemeneis Scholatticis Peortim exhibendus es
set, una laepius demonstratio ali is perquam breris aliguot
pasinas imo plasulaS COnSUMETeL.
5. 14. Aliud aucem est cum in solennium dispucarionum
excapto
conAi Consticu,