The order had its branches in most countries of the
European continent, but its total numbers never seem to have exceeded
two thousand. The scheme had its attraction for literary men, such as
Goethe and Herder, and even for the reigning dukes of Gotha and Weimar.
Internal rupture preceded its downfall, which was effected by an edict
of the Bavarian government in 1785. Later, the title Illuminati was
given to the French Martinists, founded in 1754 by Martinez Pasqualis,
and to their imitators, the Russian Martinists, headed about 1790 by
Professor Schwartz of Moscow; both were Cabalists and allegorists,
imbibing ideas from Jakob Boehme and Emmanuel Swedenborg (Bergier,
_Dict. de théol._).
See (especially for details of the movement of Weishaupt,) P.
Tschackert, in Hauck's _Realencyklopädie_ (1901). (A. Go.*)
ILLUMINATION, in optics, the intensity of the light falling upon a
surface. The measurement of the illumination is termed photometry
(q.v.). The fundamental law of illumination is that if the medium be
transparent the intensity of illumination which a luminous point can
produce on a surface directly exposed to it is inversely as the square
of the distance. The word transparent implies that no light is absorbed
or stopped. Whatever, therefore, leaves the source of light must in
succession pass through each of a series of spherical surfaces described
round the source as centre. The same _amount_ of light falls
perpendicularly on all these surfaces in succession. The amount received
in a given time by a unit of surface on each is therefore inversely as
the number of such units in each. But the surfaces of spheres are as the
squares of their radii,--whence the proposition. (We assume here that
the velocity of light is constant, and that the source gives out its
light uniformly.) When the rays fall otherwise than perpendicularly on
the surface, the illumination produced is proportional to the cosine of
the angle of obliquity; for the area seen under a given spherical angle
increases as the secant of the obliquity, the distance remaining the
same.
As a corollary to this we have the further proposition that the apparent
brightness of a luminous surface (seen through a transparent homogeneous
medium) is the same at all distances.
The word brightness is here taken as a measure of the amount of light
falling on the pupil per unit of spherical angle subtended by the
luminous surface. The spherical angle subtended by any small surface
whose plane is at right angles to the line of sight is inversely as the
square of the distance. So also is the light received from it. Hence the
brightness is the same at all distances.
Public-domain text, read in full here on John Shaqi.
Reviews
Reviews
No reviews yet
Be the first to share your thoughts on this work.
Elsewhere in the archive
Join the Discussion
Join the discussion
Sign in to leave a comment or review.
Sign InorCreate an account