A
ncient Concepts
,
Sciences & Systems
Eternal India
encyclopedia
the achievements of Indian astronomy and mathematics and the
Caliphs of Baghdad employed Indian astronomers.
Varahamihira, who was born in the last quarter of the 5th
century AD and was a contemporary of Aryabhata, is the author of
the
Panchasiddhantika
and five other works -
Vivahapaatala,
Brihajjataka, Laghujataka, Yatra
and
Brihatsamhita.
The
Panchasiddhantika
is a work on astronomy. The other
works are astrological treatises and deal with such subjects as in-
dividual horoscopes and the effect of the movements of planets on
human life. Although his astronomical knowledge was of no mean
order he appears to have been more a compiler of astronomical
knowledge and a historian than an astronomer of originality.
Bhaskara I, the greatest exponent of Aryabhata's system of
astronomy, lived in the 7th century AD and was bom in c. AD 600.
He wrote three works — the
Mahabhaskariya,
the
Laghubhas-
kariya
and a commentary on the
Aryabhatiya.
The
Mahabhas-
kariya
is an elaborate exposition of the three astronomical chapters
of the
Aryabhatiya.
Bhaskara I gave a new method to find the mean
longitude of planets and explains the application to astronomy of
the rules of determinate analysis expounded by Aryabhata.
Bhahmagupta (c. 598 A.D.) a contemporary of Bhaskara I, was
critical of the views of Aryabhata. He attacked him for upholding
the rotatory motion of the earth and for abandoning the Rahu-Ketu
theory of eclipses in favour of the explanation that eclipses were
caused by the shadows of the moon and the earth. However, later
in life he appears to have somewhat diluted his opposition to
Aryabhata when he wrote his
Khandakhadyaka
based principally on
Aryabhata's
ardharatrika
system. Brahmagupta's works popular-
ised among the Arabs a new mathematics-based astronomy. His
Khandakhadyaka
and
Brahmasphuta-Siddhanta
were translated
into Arabic.
Jaina interest in astronomy began early. The Jaina priest had to
possess knowledge of astronomy to decide the right time and place
for religious ceremonies. The principal source of Jaina astronomy is
Suryaprajnapti
the authorship of which has been attributed to Ma-
havira. Another important astronomer was Bhadrabahu (d. 298
B.C) who is believed to be the author of a commentary on the
Suryaprajnapti
and of an astronomical
samhita
known after his
name. Jaina astronomy conceives of two suns, two moons and two
sets of 27 nakshatras as a consequence of Jaina cosmography
regarding the earth as a series of flat concentric rings of land
massed separated by concentric ocean rings.
Several types of simple astronomical instruments were in use
among astronomers in ancient India and medieval times. The water
clock was a vessel with a small orifice at the bottom, permitting
water to flow out in a fixed unit of time. In course of time the water-
flowing type was replaced by the sinking type in which a vessel with
a hole was permitted to sink in a larger vessel containing water.
The astrolabe began to be used in India during the medieval
period. This versatile instrument was known to the Greeks. It was
perfected by the Islamic astronomers in West Asia, Central Asia
and Spain and travelled to India along with Arab astronomy.
In the 18th century, Maharaja Sawai Jai Singh II of Jaipur
erected huge observatories in Jaipur, Delhi, Ujjain and Mathura
where the heavens could be observed with a variety of instruments.
The observatories were called Jantar Mantar ('Mysterious instru-
Diagram of Samrat Yantra
ments'). They can still be used for determining the time of the day,
rising signs of the zodiac etc.
The masonry instruments built under Jai Singh's instructions to
equip the observatories at Delhi, Jaipur, Ujjain, Banaras (Var-
anasi) and Mathura include huge dials, azimuth instruments, me-
ridian circles, sextant and several other variations of them.
The Delhi observatory consists of four main instruments or
yantras. They are —
Samrat Yantra, Jai Prakash, Ram
Yantra, Misra Yantra.
Jai Singh actually measured the local
time in addition to the various co-ordinates of celestial objects. He
mainly dealt with the sun, the moon, the planets and some bright
stars. The most important of the huge dials was the Samrat Yantra.
The Samrat Yantra
: It is also the largest and most impos-
ing. Portions of it are below ground level. The structure is 20.7 m
(68 ft) high, 38.1 m (125 ft) from east to west and 36.6 m (120 ft)
from north to south. It is an equinoctial dial, consisting of a
triangular gnomon with the hypotenuse parallel to the Earth's axis
On either side of the gnomon is a quadrant of a circle parallel to the
plane of the equator. It is, in principle, one of the simplest 'equal
hour' sundials.
In the Fig., AB is the edge of the gnomon and the angle ABC
is the latitude of the place. EF and GH are at right angles to AB, as
also are DF and MH. Thus EF, GH, DF and MH are all in the plane
of the equator. Further, if KL is the direction of the Sun, then the
shadow of the gnomon cast by the light of the Sun on the quadrant
is at JK. Under these circumstances, the arc KG indicates apparent
local solar time before noon, and the angle HGL gives the declina-
tion of the Sun. Similarly, the eastern quadrant indicates the time
after the Sun crosses the meridian. Each edge of the gnomon has
two scales of tangents, one from H to B and the other from F to A.
If the Sun is north of the equator, then the position L
1
would be
between A and H and the declination of the Sun would be the angle
FEL
1
. However, on 21 March and 25 September of every year, F
will cast its shadow on E, while H will cast its shadow on G,
indicating that the Sun is in the plane of the equator. That is, its
declination on these two dates would be 0°.
In the mass of masonry work which supports the east quadrant,
is a chamber that contains the
Shashtamsa Yantra
or the Sextant.
It is a large graduated arc lying in the plane of the meridian and is
built in a 'dark room'. A small orifice at the top of the building and
exactly above the quadrant admits sunlight at noon, forming the
image of the Sun on the graduated arc. The position of this image
marks the Sun's meridian altitude with fair accuracy. From this, the
declination of the Sun can also be directly deduced.




