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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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Mlembr. 2. Cap. 9.
De Artibus Norionalibus.
tum. Ouasirum. Zensus. Zen si Zensus, primus, secundus, terrius
Terminus Xc. Deinde complexorum etiam coordinationes
in arichmerica jamdum demonstratas signis qualimemoria.
libus arcificialicer constituris constrinsere docer, qualia
quidem sienarechnica Cunevarix fisurx, subductae lineae, lunu-
lae ornces, cellulae, virgulae, quibus omnibus externa quaedam
Locomobilia, calculi, bacilli Neperiani, de guaecunque ad fa-
cilitandam numerorum cractationem Facere possune, acce.
dunc. Deniquequorissocoresulaseradie formales, de com. Regulasiba
pendia (qualia Neperus praeter iam olim excogicaca Canemi-
riticanobisnon ica pridem communicarit) quibus incelle
ctus in numerando pocissimum per exphras a terminos nu
meralesdirisatur. Regulas inguam eradie, non ex arbi.
erio, sed ex iplarum demonstracionum arichmecicalium in.
cuicu, per nudam applicacionem, saperaddicis mediis arti-
sicialibus, quae primiseriam nicuntur principiis, ex quibus
urrisque conclusiones proprias quam cerrissimas maximequ
necellarias demonstratire deducit.
S. 13. Tocum auremnesocium eribus distinctispartibus Tribus pari
ab(OIrit: Prima Pars de Terminis simplicibus, rdv avd DDU R0. tibus, quartu
uns rezoulcm asit ee numerorum concepribus scu formis pracipna
distinete conceptibilibus in decem classes quasi praedica-
mencales distributis, quomodo quilibet numerus aut reali-
cer exhibicus, aur suis characteribus inclusus, simpliciter e-
nunciari h. c. apprehendi d concipi, icemqi dictitatus seribi
debeat, certisregulis e compendiispracipie: Acera asit de
Numerorum compositione e divisione (veluem utud termino.
cum affirmatione e negatione) cradens regulas artificiali-
cer e expediceaddendi, subrrahendi, mulciplicandi, diri-
dendi: Terria Syllogismum numerorum illaciru (alias Addirio
nuda Syllosismuseria dicicur, sed quasi collectirus,) cractac.
5 14. Asic aucem Losistica de Syllosilmonumerorum De Syllon.
illaciro non cam prouc in suisnaturalibus spectatur, quatc- sismo
nus calis sylloxismus (Logico Syllosismo respondens) est
numerorum ipsorum complexorum cohxsiorealis, qua lub
E
racom