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STANDARD - Survey Instrument Antique Center!

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28<br />

case the real aperture of the telescope is found by moving the pointer over the objectglass<br />

until its point is just visible, and measuring from the inner edge of the brasi<br />

cell holding the object-glass to the pointer. Twice this distance subtracted from<br />

the distance between the two edges of the brass cell, will give the real or clear<br />

aperture of the telescope. The clear aperture, divided by the diameter of the small<br />

circle of light at the eye end, when the telescope is focussed on a distant object,<br />

will give the magnifying power of the telescope. Thus the clear aperture of a telescope,<br />

measured by means of a pair of dividers and a scale, was 1- 35, while the<br />

diameter of the circle of light at the eye end, was, 0'- 06. In this case, the magnifying<br />

power of the telescope was = 22.5 diameters.<br />

-jr-<br />

Another way to determine the magnifying power, is to measure the angular<br />

distance between two points with a transit, and then measure the same distance<br />

with the telescope of which the power is to be ascertained, placed so that the transit<br />

must point into its object-glass and see the same angular distance through the<br />

second telescope inverted. Then calling the first angle A, and the angle as seen<br />

diminished through the introduction of the second telescope inverted a, we have<br />

an"<br />

the magnifying power of the second telescope = -<br />

.<br />

(? Thus the angle subtended<br />

by a window sash, several hundred feet away, was measured by a transit<br />

instrument direct, and found to be, 158' 50". When a Y level, previously focussed<br />

on a distant object, ws set before the transit, with its object-glass towards th

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