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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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(a) Enteera
296
De Merhodo Doctrina.
Dect. 50
yB sacro denariocradantur praedicameneorum clases, sive
sab alio quoris numero, modo quicquid avol ooun donnsno
Aro se Sistie conceptuis iis contineatur, absque cor entium du
Tioquin praestantissimorum miserabilirelesacione. Sed ex-
cepeo semper Dirino Numine, cujus infinica MajestaSnOI
Pacitur se cancellis creacurarum includi.
5. 27. Aequehaec es quaHMateria, ex qua scientix (para
eis Dilciplinarum praecipux) Corpus ec uc ita dicam sub.
Tancia constar. Cujus nunc porro spectanda Nerhodus eure
Inteoralis, cum Essentialis. Ouod Integralem concerniemethio-
dum, h. C. sicum _ ordinem parcium incepralium, nihil in-
cerest sire omnes demonstrationes conjunctim exhibeantur,
arbitraria sire disciplina in certa quali membra diridarur, quorum
est ; Eb
cuilibet lua quibus scorsim indisee principia prxmictan-
cur, addico distinctionis gracia peculiarinomine s. citulo.
modomembra seriacim icacradancur, uc unirersaliora pri.
as, e parciculariora qux lapius ad illa provocane, posteri
us consictane. Ica praterquam quodrora Philolophia, (qua
eanquam una uninsreluri generis universalissimi disciplina
definiri posser, quod sic Scientia (Scil. d Pociori) Fnris. non ue
sie, velquatenus Ensck, (ut Mecaphrsica) sed illimitare
Drortus, secundum omne quod habet, intus es exrra, li, C. Tecun
dum omnes species, et affectiones medistas immediaras, 
relsccandu quicquid de eo concipiporek,) praeter quam, inquam quod
partes ex-
hibet.
Membra
cora PhiloCophia in cereas parces sibi veluc homogeneas, in-
deque ipso Philo ophix nomine dictas dirila lic, ut exhacte
nusdeclararis constar; criam sinsula ejus parres in ulcerio
ramembra subdiriduntur qua pro lubicu scortim exhiberi
PONUnE.
628. TIndc duo Ratim rideas Prima Philo(ophiamem-
Philosopbia Bea Metaphyticam de Axichmecicam, ee Mecaptiysica Porro
dita
duoalia, quorum prius acrribues Eneis absoluta perstrin-
Bic, alcerum ectimarira superaddic, cujus utriusquenudas.
Ealrem definiciones hodie nobis exhibene Scholastici: de
monstrationes Euclidea nostra Mecapliy (icA ParEIM Cx API.
Aore
Metboau
dctentia
et tot
ehsophe
mut
inc