Ptolemy's Tetrabiblos : $b or Quadripartite, being four books of the influence of the stars ... with a preface, explanatory notes, and an appendix containing extracts from the Almagest of Ptolemy and the whole of his Centiloquy, together with a short notice of Mr. Ranger's zodiacal planisphere and an explanatory platePtolemy
Religion
Ptolemy's Tetrabiblos : $b or Quadripartite, being four books of the influence of the stars ... with a preface, explanatory notes, and an appendix containing extracts from the Almagest of Ptolemy and the whole of his Centiloquy, together with a short notice of Mr. Ranger's zodiacal planisphere and an explanatory plate
Ptolemy
Astrology -- Early works to 1800
Fig. 1 is the Planisphere adjusted for the northern latitude of 30°
22′ (where the longest day consists of fourteen equatorial hours),
agreeably to the “Exemplification” given by Ptolemy in Chapter XV,
Book 3. It represents that portion of the celestial sphere which is
contained between the tropics: the central horizontal line is the
equator; the curved line extending longitudinally from east to west
is the ecliptic; the central perpendicular line is the meridian, or
cusp of the 10th house; the other short lines, cutting the equator
transversely, are the cusps of the other houses; that of the 1st house
being the eastern horizon; that of the 7th, the western horizon.
Hence, the distance from the 1st house to the meridian, or from the
meridian to the 7th house, shows the semi-diurnal arc of any parallel
of declination in the ecliptic; and the distance of the 7th house to
the 4th, or from the 4th to the 1st, shows the semi-nocturnal arc. The
distance from the cusp of one house to that of the next, taken on the
same parallel, is also equal to two temporal hours; thus, for instance,
in the latitude above quoted, the semi-diurnal arc of 0° ♊ is 6 h. 50
m., or 102° 39′ of the equator; consequently the diurnal temporal hour
is equal to one equatorial hour and eight minutes, or to 17° 6′ of the
equator.
In his first example, Ptolemy directs 0° ♉ to be placed on the
ascendant, so that the beginning of ♑ may be on the mid-heaven; 0° ♊
must, therefore, fall on the point A, distant from the mid-heaven 147°
44′ of the equator, as measured by the line AB; because every point in
the sphere always preserves one and the same parallel with the equator;
and 0° ♊, in passing to the mid-heaven, must proceed along the line
AB. In the present case, however, it is required to know how long 0° ♊
will be in coming to the ascendant, the given position of 0° ♉. Now 0°
♊ will be on the ascendant when it arrives at the point G; therefore
the distance from A to C is the amount of the prorogation between 0° ♉
(when posited on the ascendant) and 0° ♊, and it is equal to 45° 5′ of
the equator. In the second example, 0° ♉ is placed on the mid-heaven,
which position must be at D, so that 0° ♊ must necessarily be at E;
and the distance from E to B, equal to 57° 44′ of the equator, is the
prorogation between 0° ♉ and 0° ♊, when 0⁴ ♉ is on the mid-heaven. In
the third example, 0° ♉ is supposed to be on the 7th house, descending,
at F, so that ♓ is on the mid-heaven, and 0° ♊ at the point G, in
advance of the mid-heaven 32° 16′ of the equator, as shown by the
distance BG. Now it is required to bring 0° ♊ to the 7th house (the
place of 0° ♉), and it will be there on arriving at H, distant from
B 102° 39′ of the equator; but as 0° ♊ is already at G, the distance
from G to H, equal to 70° 23′ of the equator, is the amount of the
prorogation between 0° ♉ and 0° ♊, when 0° ♉ is on the 7th house.
The fourth example places 0° ♉ at I, three temporal hours past the
Public-domain text, read in full here on John Shaqi.
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