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vol. I pars III

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Solut.Tomitani<br />

A formalis eft prima ratio kite! /<br />

ligendi.p«Metaph,20.tum quia<br />

formale quod quid eft, eft prinx<br />

cipuim fciendi«i, deaia.n.tum<br />

quia formadatverumq3 quid<br />

eftjVerii autquod quid eftlargi<br />

tur 6£.ppterquid deaccntibus<br />

in fubiecl:o.z.Poft.p. Eft 6C alia<br />

condo demronis, vt conftet CK<br />

propSnibus veris, veritas aut e<br />

in Mathe, etenim abftrahentiu<br />

no eft medaciua* Poft.a ?«6iT,2«<br />

Ph.184 itaq? rones tales erutvc/<br />

rg.Ite demro debet conftare CK<br />

B primis fiue prlciprjs, fed r5 Ma/<br />

the.coftat ex primis principles,<br />

cu.pcedata caufis,pprrjs«Sifor<br />

tnalibus,q cii in primis ponunt<br />

faciunt easeeprimas et,pprias,<br />

&L £ confeques principia* Con/<br />

ftat dC demro ex immediatis,<br />

quod et fatis liquido vr hre lox<br />

cuin ronib 9 inroneMathemat,abunde fuit<br />

explicatum tune,cum diceba/<br />

mus ibi maxime efle cam,nem/<br />

peformale, q veru eft fciedi prl<br />

cipiu in quocuqjgne. Sed Arif*<br />

pofltishiscondonibus demro/nis<br />

in tex.^.diuidit principia,in<br />

Dignitate,Pofitione, 6>C hanc in<br />

fuppofitioneC accomodata.Eft di alia<br />

conditio,i,Poft,7.q> demro cox<br />

ftet ex neceflarr)S,q roni mathe<br />

matice ta aperte competit,vt id<br />

probareiit potiusdementiaeqp<br />

iudicij opus. Na propones Max<br />

Mathe.q refoluunf the.sumefunt neceflarif,ob eax<br />

vfq; ad idiuiiibilia dC immedia/ ru feparatione a meteria, q e ca<br />

ta principia: in quibus definunt cotingedse et eius quod c per ac<br />

&quiefcunt, quod latius pate/ cides,vtcolligitex.i.Ph,ffpius<br />

bitjCii dicem^derefolutioemax &a,Poft,c,42.Sed in tex.S»9.io<br />

thematica,Rurfus demro debet n.primi Poft. Arift.colligit tres<br />

^ coftare ex prioribus dC notiori alias codones, q maxime requi •<br />

bus: quod Them, audit quo ad runt ad demronefimpFr dici de<br />

tiatura,no quo ad nostm.Cum of, perfe,8£ vFe: q quatu in ro/<br />

aut ea q naturae cognita sut fint nibusmathematicis ec pcfiint,<br />

nobis ignota tarn in Mathe.qua teftant oia exepla, q Arift,a?fi/<br />

fcfanaturali,in Metap,verona/ gnat in illis locis,haec.n.ex Geo<br />

turae cogni ta fint et nobis nota, tnetriac^ Arith.funtexcerpta*<br />

Vtfuperiusoftedebaf, cocludit In tex. zo«primi Poft« eft dC ilia<br />

rone Mathe. .pcedere no folum condo demronis>eanonpofle<br />

ex notioribus,fed et magis q| Cf trafcedere devno genere! aliud*<br />

terg faciant fciae oes, Accedit q> Id aut q^maxle patetex eoqtl<br />

& demronis coditio eft,vtcon/ dicic A rift, de Geometrica de/<br />

ftet excaufis codbnis; id aut ec inf one, q adnumeros applica'<br />

ri

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