Although the semicircle of the Moon is placed above the circle of the Sun and would appear to be superior, nevertheless we know that the Sun is ruler and King. We see that the Moon in her shape and her proximity rivals the Sun with her grandeur, which is apparent to ordinary men, yet the face, or a semi-sphere of the Moon, always reflects the light of the Sun.
source: - John Dee (2000). “The Hieroglyphic Monad”, p.10, Weiser Books
Topics: Kings, Moon, Men, Proximity
Cut that in Three, which Nature hath made One , Then strengthen hyt, even by it self alone, Wherewith then Cutte the poudred Sonne in twayne, By length of tyme, and heale the woonde againe. The self same Sunne twys yet more, ye must wounde, Still with new Knives, of the same kinde, and grounde; Our Monas trewe thus use by natures Law, Both binde and lewse, only with rype and rawe, And ay thanke God who only is our Guyde, All is ynugh, no more then at this Tyde.
Topics: Cutting, Self, Law
Neither the circle without the line, nor the line without the point, can be artificially produced. It is, therefore, by virtue of the point and the Monad that all things commence to emerge in principle. That which is affected at the periphery, however large it may be, cannot in any way lack the support of the central point.
source: - John Dee (2000). “The Hieroglyphic Monad”, p.9, Weiser Books
Topics: Circles, Support, Principles, Periphery
Therefore, the central point which we see in the centre of the hieroglyphic Monad produces the Earth , round which the Sun , the Moon , and the other planets follow their respective paths. The Sun has the supreme dignity , and we represent him by a circle having a visible centre.
source: - John Dee, Gerald Suster (2003). “John Dee: Essential Readings”, p.32, North Atlantic Books
Topics: Moon, Circles, Earth, Hieroglyphics
The art of Navigation demonstrates how, by the shortest good way, by the aptest direction, and in the shortest time, a sufficient ship, between any two places (in passage navigable) assigned, may be conducted; and in all storms and natural disturbances chancing, how to use the best possible means, whereby to recover the place first assigned. Mathematical Preface
Topics: Art, Mean, Two, Navigation
