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Introduction to Stereographic Projections
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Measuring the Orientation of geological structures
About North
When measuring the orientation of a geological structure such as a bedding plane
we normally want to compare its orientation with both north and the horizontal.
"North" comes in three flavours.
Find the Strike and Dip
An inclined plane has one line that can be drawn on it that is level. This is called the
strike line or (only in text books) the stratum contour. If you adjust your compass
clinometer so that it works as a clinometer, moving it's long edge round on the plane
so that it indicated a horizontal reading will let you find the strike. Lightly mark
it on the rock with pencil then take your compass and measure thebearing of this line.
Most usefully this will be written down as the angle that this line makes clockwise
with north. Since strike lines are not 'directed' a strike of 12 degrees is the same as one
of 192 degrees. Next, making you compass into a clinometer again find the maximum dip
by measuring the angle of the rock (to the horizontal) at right angles to the strike.
There are various formats to record the data in your log book but you must be consistant. We
suggest entering the strike bearing, entering the dip bearing (always the strike +/- 90) followed
by the amount of the dip.
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Stereographic Projection: What it is, how it works, is it a good thing?
Stereographic Projection is a method of representing and interpreting orientational
data (such as the dips of bedding planes or joints). There are two parts to the concept.
Firstly consider the idea that any direction can be represented as a point on a hemisphere.
We will concentrate on 'lower hemisphere projection' which means that we will
consider our hemisphere to be convex down like a grapefruit half in a bowl.
If you wish to represent the direction of a mine drift (tunnel) that dips down at an angle
of 25 degrees towards the east then imagine the tunnel passing through the centre of
an enormous grapefruit half. It will pass out through the skin on the east side of the
fruit. If we draw the grapefruit (skin) half from above then this point will represent the direction
of the direction of the drift. The skin will be a circle and the point will lie
between its easterly margin and the centre. If you wish to represent a plane
rather than a line then you must consider this passing though the grapefruit centre.
The result will be a line on the grapefruit resembling a line of longitude on
map of the world. It is indeed refered to as a Great Circle
The second problem is how to transfer lines (conceptually) drawn on a hemisphere
or grapefruit onto a flat page or computer screen. There are two methods. Equal
Angle projection ensures that, measured along great circles, the size of an
angle is proportional to its separation on the plot. Equal area projection ensures
that if two regions have the same area plotted on the hemisphere then they will
be the same size on the plot.
The choice of projection is important when working manually. When using Cauldron 2
it is unimportant as the entire plot can be instantly toggled from on to the other
using the
projection button option.
found on the 'style' tab.
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Copyright: The copyright (2001) of this page is owned by Dr Nigel Stuart of Resource
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