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The Babylonian World - Historia Antigua

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— Mesopotamian astral science —<br />

to plot spatial intervals that are less than whole returns, some means of dividing up<br />

the great circle of the ecliptic was also needed. Sometime after 500 BC this resulted<br />

in the invention of the zodiac, whereby 30 USˇ of arc were each assigned to 12 signs,<br />

whose names were taken from nearby constellations, in a circle of 360 USˇ. We translate<br />

these USˇ as ‘degrees’, though they should not be confused with degrees describing<br />

angles subtended from a point (Brown 2000a: 106). <strong>The</strong>y are fractions of a great<br />

circle.<br />

<strong>The</strong> ‘regulation’ of the luni-solar calendar and the invention of the zodiac were<br />

primarily effected in order to assist in the further development of astronomy in<br />

Babylonia from a non-mathematical variety to a fully mathematised one. Both found<br />

far wider uses. <strong>The</strong> 19-year scheme was adopted by Meton of Athens in the late fifth<br />

century, and remains the basis of the Hebrew calendar to this day. <strong>The</strong> zodiac, of<br />

course, went on to become the dominant tool of divination, particularly through the<br />

spread of personal astrology, especially horoscopes. <strong>The</strong> division of the great circle<br />

into 360 units became the standard means of dividing any circle.<br />

We have ca. 80 full planetary ephemerides, several templates giving just longitudes<br />

and no dates, and about 30 procedure texts. We also have a few texts of a mathematical<br />

nature which deal with various aspects of planetary behaviour – variation in latitude,<br />

errors in characteristic periods, subdivisions of the arc between successive phenomena<br />

of the same type (the synodic arc). <strong>The</strong> earliest of these (BM 36301) dates back to<br />

the fifth century BC, but the most advanced stage was reached during the third to<br />

first centuries BC. While most attested planetary ephemerides calculate the location<br />

and dates of the phases, ones for Jupiter and Mercury offered schemes giving the<br />

location of the planet on a day-by-day basis, essentially fulfilling the same aim as<br />

Greek kinematic astronomy (Neugebauer 1975: 452). No doubt similar tables once<br />

existed for all the planets (see further Steele 2000 on text A 3405). We must, therefore,<br />

entertain the notion that one of the most important aims of the planetary ephemerides<br />

was to provide data that would have been of use to those writing horoscopes, for<br />

which the location of the planets at any given moment was crucial. Much as we might<br />

wish to imagine that the most advanced <strong>Babylonian</strong> astronomy was undertaken by<br />

scholars who were interested in planetary behaviour for its own sake (e.g. Neugebauer<br />

1975: 412; contra Brown 2000: 220), that view does appear to be little more than<br />

the projection of modern sensibilities.<br />

<strong>The</strong> aim of non-mathematical astronomy may also have increasingly become devoted<br />

to providing data useful to those doing zodiacal astrology, and away from providing<br />

data on the ominous phases of the planets, which would have been useful to those<br />

divining with omens. <strong>The</strong> Almanacs, for example, from early in the Hellenistic period<br />

and perhaps as early as the invention of the zodiac itself, give, among other things,<br />

calculated data on when planets entered zodiacal signs for a given year. At the moment<br />

of any birth, the horoscoper could easily have read from the Almanacs the sign in<br />

which each planet was located.<br />

<strong>The</strong> masterpieces of cuneiform astronomy are the lunar ephemerides. <strong>The</strong>se<br />

determined the moments of luni-solar conjunction and opposition (the so-called<br />

syzygies), the lengths of lunar first and last visibilities, and the details of eclipses.<br />

<strong>The</strong> intervals between syzygies depend on the varying velocity of both Moon and<br />

Sun, the latter having the dominant effect. <strong>The</strong> authors of the lunar ephemerides<br />

successfully modelled both, and how they managed this remains a topic of some<br />

465

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