Instruments
[1]
The use of instruments made it
possible to reach precise calculations, and also resolve first
hand astronomical problems. Precision, from the early stages of
Islamic civilisation occupying the highest concern of Islamic
scholars.
Thabit Ibn Qurra (b.826), for instance, stated that pure Greek
reasoning cannot always match observation in accuracy, declaring
‘What is perceived by sense does not lend itself to such
precision.'[2]
His own treatise on sundial theory contains all the necessary
mathematical theory for the construction of sundials in any
plane.[3]
Such instruments resolved what were hitherto complicated or
insoluble problems. The quadrant, for instance, of which are
three varieties, such as the sine quadrant were described by
al-Khwarizmi, was widely used throughout the Islamic world to
solve problems of spherical astronomy for any latitude.[4]
These instruments varied from the handy astrolabe to the very
bulky ones used in observatories.
The astrolabe is one of the earliest instruments the Muslims
developed and perfected. It is a flat and circular instrument,
with, in the centre, a disc engraved with indicator lines whose
positions are worked out mathematically; the disc rotating in a
holder, one side of which has a fret of thin pieces of brass
ending in points that represented the stars.[5]
By rotating the inner disc it is possible to find rising and
setting times for the celestial bodies, and to determine the
occurrence of other astronomical events, which hence makes the
astrolabe a graphical computer.[6]
For Williams,
the astrolabe was the most important
astronomical calculating device before the invention of digital
computers, and the most important astronomical observational
device before the invention of the telescope.[7]
The oldest astrolabe in the History of Science Museum at
The
uses of the astrolabe seem limitless.[9]
Al-Khwarizmi
claimed that the
astrolabe could solve 43 problems, whilst Al-Sufi claimed that
with it he could answer a thousand astronomical questions.[10]
Within the limits of their definitions of problems and
questions, Saunders points out, both were probably correct.[11]
Thanks to the astrolabe, it was possible to
calculate the altitude and azimuth of
the sun, the moon, stars and planets; time; and to measure
distances and heights.[12]
The astrolabe was used in
astronomy, of course, but also in other areas such as surveying,
navigation, and so on.[13]
Some such other usages will be touched upon as this work
progresses.
Extremely precise, it was capable of measuring the altitude of
the sun or the stars to an accuracy of about one degree.[14]
An instrument of this kind, Pedersen explains had never been at
the disposal of Latin
astronomers,[15]
and once it was introduced in Europe (very likely the early 11th
century, though its first known use dates from later in the
century, with Walcher of Malvern),[16]
it made it possible to measure celestial phenomena, and express
them very accurately.[17]
Krisciunas elaborates on an astronomical use of the astrolabe.
He explains that the
sighting device, usually to be found on the back of the
astrolabe, is called the alidade, from the Arabic al-idadah
(turning radius). It is a straight edge which points to degree
markings around the edge while it turns about the centre of the
astrolabe. The alidade has a sight at each end made up of a flat
piece of metal with a small hole (about 2mm) drilled through.
One hangs the instrument from a finger of one hand and rotates
the alidade until one can sight a known star through the two
holes. In the case of the sun one would cast the round image of
the sun through the top hole on to the lower sighting hole. One
then simply reads off the elevation angle from the outside edge
of the back of the astrolabe. Then, on the front of the
astrolabe, one rotates the rete to place the star or Sun at the
correct elevation angle in the eastern or western half of the
climate. It is then possible to determine the elevation angles
and azimuths of all the other stars represented in the rete
(without any calculating whatsoever), determine the local
sideral time (the right ascension corresponding to the
meridian), or to determine the local solar time. Then, using
one’s known geographical longitude and a graph of the equation
of time (the difference between mean and apparent solar time) it
is possible to derive the modern standard time (e.g Greenwich
Mean Time).[18]
Muslim makers of astrolabes have attracted the attention of
Mayer, who described over a hundred of them, their works, the
places and date the astrolabes were made, and gives a first
class bibliography as well.[19]
Mayer also gives the present locations of such astrolabes, and
when appropriate, their owners. Because astrolabes were the
first scientific instruments in history, sophisticated and
elegantly presented, he points out, it makes access to them very
difficult. These astrolabes are dispersed all over the world.
Ibrahim B. Sa’id (fl 11th
century) of Valencia
constructed many
astrolabes, one of which being part of a Spanish collection, is
now in the Lewis Evans Collection in the Museum of the History
of Science, Oxford; another can be found in the Museo
Astronomico, Rome, (N 688), and a few more scattered elsewhere.[20]
Amongst those made by Mohammad b. Fattuh of Seville
(early 13th),
is an azaphea (safiha) now in the Osservatorio
Astronomico Rome (no 694ii); another in the Bibliotheque
Nationale,
Makers of astrolabes frequently wrote on the subject, too.
Al-Zarqali of
A great number of other astronomical instruments were
constructed and written about by Muslims, of which the following
is only a brief outline, Sedillot, noted above, providing the
best data and sources for the subject. Jabir Ibn Sina
n (fl early 9th century) constructed astronomical
instruments.[33]
Amongst the instruments that can be cited is the
gnomon used for measuring altitudes of the sun and other
planets; the celestial sphere to explain celestial movements,
and the
sundial for calculating the time of day and the azimuth (compass
bearing).[34]
Al-Khujandi (d. 1000) constructed an instrument al-Suds
al-Fakhri (sixth of a circle) for the measurement of the
ecliptic.[35]
Al-Khujandi states that with this instrument degrees, minutes
and seconds could be measured, whereas before him, instruments
did not indicate seconds.[36]
For the observation of the planets, al-Khujandi constructed an
armillary sphere and other instruments, besides a universal
instrument called al-Ala al-Shamila (Comprehensive
Instrument), which was used instead of the astrolabe or the
quadrant, and that could be used for any latitude.[37]
Ibn Baja (b.1106) constructed a planetary system based on
eccentric circles but not epicycles,[38]
whilst Jabir ibn Aflah (d.1150),
already cited for his Turquet, designed a portable celestial
sphere to measure and explain the movements of celestial
objects.[39]
Al-Khazini, (fl 1115), famed for his Balance of Wisdom
(more on this further on) described the construction of a 24 h
water clock designed for astronomical purposes.[40]
More importantly, Al-Khazini is the author of a treatise on
instruments Risala fi’l Alat, which has seven parts, each
of which was devoted to a different instrument: a triquetrum; a
dioptra; a ‘Triangular instrument;’ a quadrant;
devices involving reflection; an astrolabe; and simple
aids for the naked eye; the quadrant is in fact called a suds,
or sextant, and performs the functions of the sextant, although
its arc is 900.[41]
Apart from describing the devices and their use, the treatise
also demonstrates their geometrical basis.[42]
A great number of sundials were made,
including those by
Al Mursi (d. 1315),[43]
and Ibn Basa (d.1316), who also improved and simplified the
Azafea of Al-Zarqali so that it could serve any latitude with a
single tablet.[44]
Al-Mizi (b.1291)
constructed quadrants and also wrote treatises on their
construction, whilst Ibn Sarraj (fl 1325) developed several
varieties of markings for the almucantar quadrant, besides
devising various highly ingenious trigonometric grids as
alternatives to the simple sine quadrant.[45]
Ibn al-Majdi (b.1358) wrote Khulasat al-Awqal, which
explains the use of the sine quadrant; and Risala fi-l-Amal
bi rub al-Muqantarat al-maqtu a treatise on the use of a
quadrant bearing projections of almuncatars or parallels of
altitude; and also a treatise on sundial theory.[46]
Al-Maradini (fl.1400) in Damascus
,
and later in Cairo
,
devised a universal quadrant, consisting of two shakkaziya
quadrants of the same size attached at their centres, and
designed to solve a given problem in spherical astronomy by
transferring the problem to a plane stereographic projection of
the celestial sphere.[47]
Possibly the last greatest writer/maker of instruments in
Islamic civilisation was Al-Kashi. In 1416 he composed the short
Risala dar shar ialat I rasd (Treatise on Observational
Instruments
)
dedicated to the Turkish
sultan Iskander.[48]
In this work al-Kashi describes the construction of eight
astronomical instruments: Triquetrum; armillary sphere;
equinoctial ring; double ring; fakhri sextant, an instrument
‘having azimuth and altitude,’ an instrument ‘having the sine
and arrow,’ and a small armillary sphere.[49]
At about the same time he completed Nuzha al-Hadaiq (The
Garden Excursion), which he further revised upwards in 1426 at
Celestial globes have occupied a leading place in Islamic
interest. Amongst their makers are Ibrahim ibn Said al-Wazoon
and his son Mohammed, who in 1081 built in
1)
In Firenze (constructed in
2)
One kept in
3)
One kept in
4)
That of al-Urdi (constructed in 1279 or 1289, kept in
5) A
fifth which is not dated, but possibly anterior to one or many
of those listed (kept in the Bibliotheque Nationale of
Emilie Savage Smith’s work on celestial globes is by far the
most instructive of all on the subject.[59]
The problem lies with the author’s using the expression
‘Islamicate’ to refer to Islamic, which is quite deprecating of
the Islamic role; an attitude constantly reinforced (turning
into a rant in places) by assertions such as found in the foreword
(p.iv): ‘the production of scientific instruments derived from
the Greco Roman tradition in the Islamic world.’ Then, in the
first lines of the Abstract (p. ii), she insists again: on the
‘references in classical Greek and Roman literature to earlier
globes that are no longer extant.’ Then, again, in page vi of
the preface she uses the term: ‘Islamicate instead of Islamic’
because, she argues:
‘It can be used to refer to objects or cultural features that
are not directly related to the religion but are often based on
traditions taken from other cultures and nurtured and developed
by Muslims and non Muslims alike.... These globes represent a
tradition of instrument design inherited from the Hellenistic,
Roman, and Byzantine worlds..’
To Smith’s insistence on this point, can be counter argued that
there is no concrete evidence of any globe from the Greek world.
After all,
More
importantly, as Savage Smith points out, from early in the 12th
century, probably before 1120, we have a fascinating treatise on
‘the Sphere that rotates by itself’ by Al-Khazini, who later
dedicated some other astronomical writings to the Seljuk ruler,
Sanjar Ibn Malik (1097 to 1157). This treatise, which has been
recently edited and translated (by Lorch in 1980),[60]
describes a celestial globe which, instead of being placed in
the usual set of rings, is half sunk in a box and propelled so
as to rotate once a day by a mechanism of pulleys driven by a
weight resting on top of a reservoir of sinking sand.[61]
This sphere
‘Is
set halfway into a box whose upper surface serves to mark the
horizon. Over the sphere, along the north south line, was
affixed a half circle of brass, which served as a meridian ring,
with the axis of the globe set at the south pole inside the box
and the north pole at a hole in the meridian ring corresponding
to the geographical latitude of Merw. The rest of the box
covered the top of the mechanism, which automatically rotated
the sphere one rotation per day. The equator was inscribed on
the globe and divided into 360 equal parts. Taking as a pole a
point 23 degree 35 minutes measured along the meridian ring from
the pole of the equator, the ecliptic was inscribed and divided
into zodiacal houses and degrees. Al-Khazini then indicated a
circle on the surface of the box around the globe, which he also
divided into 360 degrees, and on which he named the four points
of the compass, so as to serve as the horizon ring.’[62]
The value of this object can never be overestimated.
[1]
The best source on this subject still remains: L.
Sedillot: Memoire sur les instruments astronomique des
Arabes, Memoires
de l’Academie Royale des Inscriptions et Belles Lettres
de l’Institut de France 1: 1-229 (Reprinted
Frankfurt, 1985).
[2]
In R. Morelon: Eastern Arabic; op cit, p. 46.
[3]
D.A .King: Astronomical instruments in the Islamic
World; in Encyclopaedia (Selin ed); op cit; pp.
86-8; p. 88.
[4]
Ibid; p. 87.
[5]
C. A. Ronan: The Arabian; op cit; at p. 208.
[6]
Ibid.
[7]
[8]
H.N. Saunders: The Astrolabe (Brunswick Press
Ltd; Teignmouth; UK; 1971), p.8.
[9]
See:
[10]
H.N. Saunders: The Astrolabe; op cit; p.7.
[11]
Ibid.
[12]
C. Ronan: The Arabian Science, op cit; p.209.
[13]
See:
[14]
O. Pedersen: ‘Astronomy' in Science in the Middle
Ages; David C. Lindberg ed (The University of
Chicago Press.
[15]
Ibid.
[16]
C. Burnett: The Introduction of Arabic learning into
British schools in The Introduction of Arabic
Philosophy into Europe; C.E. Butterworth and B.A
Kessel ed (Brill; Leiden; 1994), pp. 40-57;
pp 44.
[17]
O. Pedersen: Astronomy; op cit; p. 309.
[18]
K. Krisciunas: Astronomical Centers of the World
(Cambridge University Press; 1988), Pp.36-8.
[19]
[20]
Ibid; pp.50-2.
[21]
Ibid; pp. 64-6.
[22]
Ibid; p. 54.
[23]
Ibid; p. 37.
[24]
D.A. King: The Astronomy of the Mamluks
; op cit; p. 533.
[25]
P. Kunitzsch: Two star tables from Muslim Spain;
Journal of History of Astronomy; Vol 11 (1980), pp
192-201; at p. 192.
[26]
G. Sarton: Introduction;
op cit; 1; 715.
[27]
D.E. Smith: History; op cit; p.192.
[28]
C. Ronan: The Arabian; op cit; p. 207.
[29]
G. Sarton: Introduction; op cit; vol 2; p. 204.
[30]
Ibid, vol I, p.585:
[31]
Ibid; vol 3; p.696.
[32]
Ibid; p.695.
[33]
G. Sarton: Introduction; vol I, op cit; p. 585
[34]
A. Buang: Geography in the Islamic world; in
Encyclopaedia (Selin ed): pp 354-6: at p.356:
[35]
S. Tekeli: Al-Khujandi; Dictionary of Scientific
Biography; op cit; pp. 352-4; at p. 353.
[36]
Ibid.
[37]
Ibid.
[38]
J.L.E. Dreyer: A History; op cit; p.262.
[39]
R.P. Lorch: The Astronomical Instruments
of Jabir Ibn
Aflah and the Torquetom;
Centaurus
(1976), vol 20; pp 11-34.
[40]
R.P. Lorch: Al-Khazini’s Balance Clock; in Archives
Internationales d’Histoire des Sciences; Vol 31
(1981), pp. 183-9; at p. 183.
[41]
R.E. Hall: Al-Khazini: Dictionary of Scientific
Biography; op cit; vol 7; pp. 335-58; at p. 338.
[42]
Ibid.
[43]
G. Sarton: Introduction; vol 3; op cit; p.695.
[44]
Ibid;
p.696.
[45]
D.A. King: The Astronomy of the Mamluks
; op cit; p.544.
[46]
Ibid.
[47]
Ibid; p.548.
[48]
A.P. Youschkevitch; B.A. Rosenfeld: Al-Kashi;
Dictionary of Scientific Biography; vol; 7; pp.
255-62. at p. 255.
[49]
Ibid; p. 259.
[50]
Ibid; p. 255.
[51]
Ibid; p. 260.
[52]
Ibid.
[53]
J. North: The
[54]
Ibid.
[55]
Meucci: Arabian celestial Globe; in B. Hetherington:
A Chronicle; op cit; p.127.
[56]
G. Sarton: Introduction; op cit; vol 2; p.623.
[57]
Ibid.
[58]
Noted by A. Mieli: La Science Arabe; op cit;
p.154.
[59]
E. S. Smith:
Islamicate Celestial Globes (Smithsonian Institute
Press; Washington, D.C, 1985).
[60]
R. Lorch: Al-Khazini’s sphere that rotates by itself;
Journal for the History of Arabic Science (1980), 4;
pp. 287-329.
[61]
E. Savage Smith: Islamicate; op cit; p.25.
[62]
Ibid. |