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.

SECTIO III DE TRI- ANGVLO.

Et Triangulum simpliciter vel super data linea aequilaterum constituo, &c.

CIrca vnum punctum si circumfluxerit alter

Cyclus erit, cuius radio de margine gyri

AEqualis gyro adhaerens contermina fiat

Extremo triplici laterum pro puncta notentur:

Nam radius Baccho quo iungitur alma Diana

Est illi aequalis quo Hermeti Diua propinquat.

Linea sique data est veluti quam hinc finit Apollo,

AEmoniusque illinc Bacchus, tunc centra vicissim

Gyrando fiant, Charitis domus inuenietur,

Mutuus occursusque illic qui terminat ambas

Inde vias rectas gemino de numine ad illam.

AEquis de radiis Chremes facit omnia palam.

SPecierum trianguli solus aequilaterus cum circulo commen- surationem quandam & mutuae ostensionis principium ha- bere apparet: quia radius ad peripheriam super termino radiià centro exeuntis incumbens talem sortitur inclinationem, vt non nisi a tero in centrum extremo confluente ad illius compleme tum opus sit.

Proinde in iis quae circa minimi inuentionem dicta sunt in- dicauimus, vt ordini partium circuli qui in solido tamquam proprio subiecto est inquirendus, in plano respondeat ordo partium exagoni per eiusdem triangulos, qui à comparis circu- li radio definiuntur.

CAPVT IIII.

AVCTIO.

Et TRIANGVLI conformiter augendi vi- am aperio, &c.

MAior fit quatruplo si centrum facta Diana

In puncto Chariti opposito, circumque fluente

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