De Triplici

De Triplici

Linda Hall Library Collection Table of Contents

IORDANI BRV- NI NOLANI, DE MI- NIMI EXISTENTIA LIBER
  CAPVT I
  CAPVT II.
  CAPVT III.
  CAPVT IIII
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.
  CAPVT X.
  CAPVT XII.
  CAPVT XIII.
  CAPVT XIIII.

IORDANI BRV- NI NOLANI, CONTEM- PLATIONVM EX MI- NIMO LIBER.
  CAPVT I.
  CAPVT II.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.
  CAPVT XI.
  CAPVT XII.
  CAPVT XIII.
  CAPVT XIIII.
  CAPVT XV.

IORDANI BRV- NI NOLANI, DE IN- VENTIONE MINIMI LIBER.
  CAPVT I.
  CAPVT II.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.
  CAPVT XI.
  CAPVT XII.
  CAPVT XIII.

IORDANI BRV- NI NOLANI, DE PRIN- CIPIIS MENSVRAE ET FIGVRAE LIBER.
  CAPVT I.
  CAPVT II.
  IN CAP. II. III. IIII. V. VI.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.

IORDANI BRV- NI NOLANI, DE MEN- SVRA LIBER
  CAPVT I.
  CAPVT II.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  APPOSITIO SECVNDA.
  CAPVT IX.

SECTIO II DE AN- GVLO.
  CAPVT I.
  CAPVT II.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.
  CAPVT XI.
  CAPVT XII.

SECTIO III DE TRI- ANGVLO.
  CAPVT I.
  CAPVT II.
  CAPVT III.
  CAPVT IIII.
  CAPVT V.
  CAPVT VI.
  CAPVT VII.
  CAPVT VIII.
  CAPVT IX.
  CAPVT X.
  CAPVT XI.
  CAPVT XII.
  CAPVT XIII.
  CAPVT XIIII.
  CAPVT XV.
  CAPVT XVI.
  CAPVT XVII.
  CAPVT XVIII.
  CAPVT XIX.
  CAPVT XX.
  CAPVT XXI.
  CAPVT XXII.

Electronic edition published by Cultural Heritage Langauge Technologies and funded by the . This text has been proofread to a low degree of accuracy. It was converted to electronic form using data entry.

IORDANI BRV- NI NOLANI, CONTEM- PLATIONVM EX MI- NIMO LIBER.

ostendimus extensiue: cuius rei vna de principibus ratio est, quia semper secundum analogiam ad singula centro vatiato, to- tus vndique non est contrahibilis ad vnicum centrum influxus. Sic ergo tum nusquam, tum vbique medium in infinito, & ad infinitum possumus accipere.

Sed ad titulum intentionis huius reuertentes, dicimus circulum atque sphaera in alteram sibi aequalem in puncto attingere. At- qui ita puncti & contactus ad punctum adque contactum ana- logiam quandam concipere oporter, quemadmodum & magni- tudinis vnius circuli atque globi ad alterum esse constar.

CAPVT XII.

Cur stante contactu in puncto, circulus maior citius mouetur super eodem plano quam minor.

HInc nosti vt maior plano super vnus eodem

Atque alter minor in variis, non tempore in vno

Percurrit quando sic motus continuabit

Illius atque huius, neque sunt discrimina punctis,

Punctorum aut numero. Siquidem infinita in vtris- que

Agnoscunt: ideo & nullo discrimine distant:

At nobis globus (ob puncti discrimina) maior

Ocius absoluet cursum, si concitus vno

Atque pari pulsu veniat quam qui minor ipso est.

Quandoquidem aut alio, vel punctis pluribus vno

Compositum ex recto & curuo, aut curuedine recti

In normam magis accedens attingere credo;

Maxima, curvedo vt minimo propria esse videtur.

QVamuis ergo aequali velocitate maior moueatur circulus atque minor, & reliqua vniuersa sint paria praeter hoc quod maioris circuli maius est vestigium, continget necessarió co- dem tempore à maiori circulo maius spacium pertransiri, ne- que etenim, vt proxime supradictum est, omnis circuli aequale centrum est, sed ratione maiorum terminandarum partium ex- tremarum, maioris maius esse debebit. Pariter neque omnis ciculi in plano, aut oum compare sibi circulo contactus est ae-

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