Let the circle, H, Z, R, Fig. 121, represent a great circle of the
heavens, the meridian in fact, and let the centre of this circle
represent the centre of the transit instrument. Now what we want is, not
only to be able to measure degrees of arc along this circle, but to
determine some starting-point for those degrees. One arrangement is to
observe the reflection of the wires in the eyepiece of the transit
circle, from the surface of mercury in a vessel which is placed below
the telescope, turned with its object-glass downwards; the vessel
containing the mercury is out of sight, between the two piers, but in
Fig. 118 are seen the two parallel bars, with weights at the ends,
carrying it, by which it may be brought into any position for the
purpose referred to, so that the light from the wires in the eyepiece
may pass through the tube and be reflected back by the mercury (the
surface of which is of course perfectly horizontal), up through the tube
again to the eyepiece. When the telescope is absolutely in the vertical
position the images of the cross wires will be superposed over the cross
wires themselves; and then an observation will give the actual reading
of the circle when the instrument is pointing at 180° from the zenith;
deduct 180° from this reading, and we get the reading when the
instrument is pointing at the zenith—the zero required. This should be
0°, and the quantity by which it differs from 0° must be applied to the
observed position of stars, so that the distance of a star from the
zenith can be at once determined.
But this is not all. If we assume for the moment that the observer is at
the north pole, the pole star will be exactly over head, and therefore,
supposing the pole star to absolutely represent the pole of the heavens,
all the observer has to do is simply to take a reading of the pole star
on the arc of his circle—call it 0° O´ 0˝—and then use it as another
zero to reckon polar distance from, seeing that every particular star or
body we observe has so many degrees, minutes, seconds, or tenths of
seconds, from the pole star.
Public-domain text, read in full here on John Shaqi.
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