STANDARD - Survey Instrument Antique Center!
STANDARD - Survey Instrument Antique Center!
STANDARD - Survey Instrument Antique Center!
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46<br />
Obviously then, the number of whole revolutions made by the screw, in turning<br />
the telescope through a vertical arc, can be ascertained from this scale. The clamp<br />
arm of the telescope has its clamping screw just above the horizontal axis, in the<br />
usual manner. When this screw is free, the telescope may be revolved ; but when<br />
it is clamped, the telescope can only be moved by the gradienter screw, which thus<br />
takes the place of the ordinary vertical tangent screw. The screw is cut with such<br />
a value of a single revolution, as to cause the horizontal cross-line of the telescope<br />
to move over a space of of a jjg foot, placed at a distance of 100 feet, when the<br />
screw is turned through one of the smallest spaces on its graduated head and<br />
;<br />
since there are fifty such spaces on the head, it follows that one revolution of the<br />
screw is equivalent to ^ of a foot, at a distance of 100 feet. The numbered graduations<br />
on the screw head are then each equivalent to ^ of a foot in 100 feet and ; two<br />
entire revolutions of the screw would be twice 55, or 1 foot to the 100. It is readily<br />
seen that grades can be established with great rapidity with this screw. It is only<br />
necessary after setting the gradienter screw to zero, and leveling and clamping the<br />
telescope, to move it up or down as many spaces of the head ofthe gradienter screw<br />
as there are hundredths of feet to the hundred, in the grade to be established.<br />
Thus, to establish a grade of l ft<br />
85, the screw head is turned through three whole<br />
50, and through three of the numbered<br />
spaces of the scale, which corresponds to l. ft<br />
divisions, and five of the shortest ones to make up the entire reading of 1." 85.<br />
For measuring distances this screw takes the place of stadia lines, and is more<br />
convenient ; since for any approximately horizontal distance, the space on an ordinary<br />
leveling rod expressed in hundredths of feet, included in two revolutions of<br />
the screw, will be the number of feet the level rod is distant from the center of the<br />
instrument. Thus the difference between two readings of the level rod was 2" . 965<br />
when the telescope was moved in altitude through two revolutions of the screw.<br />
The rod therefore was distant 296.5 feet.<br />
It is unnecessary even that a leveling rod be used. A ranging pole or walking<br />
stick, or any arbitrary length which can afterwards be measured, will suffice. Thus<br />
a stick, which was afterwards measured and found to be 3". 38 long, was found to<br />
be subtended by 3^ revolutions of the screw at an unknown distance.<br />
In this case the distance was<br />
i|| X 100 = 213 .9 feet.<br />
1 58<br />
In case, however, the distance to be measured is not approximately in the same<br />
level plane with the transit telescope, it is necessary to compute the distance, from<br />
the readings of the rod. In taking such readings at an altitude, it is customary to<br />
incline the rod towards the telescope, and by trial find the least space subtended by<br />
two stadia lines. A skilful rod-man will plumb a rod more readily than he can<br />
incline it at the proper angle, and a reading of the plumb rod can be taken with<br />
jrreater accuracy, and in less time than with the inclined rod ; but it ordinarily<br />
involves some additional computing to reduce such vertical readings to horizontal<br />