f a certaine Horizon, or without respecte
of any Horizon.

+Musike,+--Which demonstrateth by reason, and teacheth by
sense, perfectly to iudge and order the diuersitie of Soundes,
hie or low.

+Cosmographie,+--Which, wholy and perfectly maketh description
of the Heauenlym and also Elementall part of the World: and of
these partes, maketh homologall application, and mutuall
collation necessary.

+Astrologie,+--Which reasonably demonstrateth the operations
and effectes of the naturall beames of light, and secrete
Influence of the Planets, and fixed Starres, in euery Element
and Elementall body: at all times, in any Horizon assigned.

+Statike,+--Which demonstrateth the causes of heauines and
lightnes of all thinges: and of the motions and properties to
heauines and lightnes belonging.

+Anthropographie,+ Which describeth the Number, Measure, Waight,
Figure, Situation, and colour of euery diuers thing contained in
the perfecte body of MAN: and geueth certaine knowledge of the
Figure, Symmetrie, Waight, Characterization, & due Locall motion
of any percell of the said body assigned: and of numbers to the
said percell appertaining.

+Trochilike,+--Which demonstrateth the properties of all
Circular motions: Simple and Compound.

+Helicosophie,+--Which demonstrateth the designing of all
Spirall lines: in Plaine, on Cylinder, Cone, Sphaere, Conoid, and
Sphaeroid: and their properties.

+Pneumatithmie,+--Which demonstrateth by close hollow
Geometricall figures (Regular and Irregular) the straunge
properties (in motion or stay) of the Water, Ayre, Smoke, and
Fire, in their Continuitie, and as they are ioyned to the
Elementes next them.

+Menadrie,+--Which demonstrateth, how, aboue Natures Vertue,
and power simple: Vertue and force, may be multiplied: and so
to directe, to lift, to pull to, and to put or cast fro, any
multiplied, or simple determined Vertue, Waight, or Force:
naturally, not, so, directible, or moueable.

+Hypogeiodie,+--Which demonstrateth, how, vnder the Sphaericall
Superficies of the Earth, at any depth, to any perpendicular
line assigned (whose distance from the perpendicular of the
entrance: and the Azimuth likewise, in respecte of the sayd
entrance, is kn