
N.Z. Version, 1998
If you look at output from the extended version of the Wave Identifier program (with any input values you like), you can see just how complicated the labeling system can be. In addition to P and S, there are waves labeled SKSSKS, pPKiKP, etc. The following table shows how these waves are labeled, and the Learning Library's Ray Tracer page provides animated examples of many of them.
| Letter | Type of Wave | Travelling Where? |
|---|---|---|
| P | Compression wave | In crust or mantle, (initially traveling down from the hypocenter) |
| p (lower case) | Compression wave | In crust or mantle, initially traveling up from the hypocenter |
| S | Shear (transverse) wave | In crust or mantle, initially traveling down |
| s (lower case) | Shear wave | In crust or mantle, initially traveling up from the hypocenter |
| Repeated P or S | Compression or shear | Reflecting off surface of earth |
| c | Compression or shear | Reflecting off surface of the outer core |
| K | Compression | In outer core |
| i | Compression | Reflecting off surface of inner core |
| I | Compression | In inner core |
| J | Shear | In inner core |
| Change from P to S or vice versa | Changing | In reflecting off a surface, a compression wave can generate a shear wave, and vice versa |
This last type, in which P waves are converted to S waves or vice versa, are the most complex. You may wish to ignore them for now.
The Learning Library's *(to come)* page shows how the motion of a seismic wave can be represented with a curve or line indicating the wave's ray path. The Ray Tracer page shows animated ray paths for several waves.

For the rest of the activities, start with a blank sketch of the cross-section of the earth with a spot just below the surface marked to represent the hypocenter of an earthquake. We have provided you with an example here:

You can print this figure or draw your own. For your first try at each activity, you may want to draw the ray paths as straight lines or guess at the correct curvature. Once you understand what the activity is about, try our suggested method of approximation in order to draw ray paths with a reasonable approximation of the correct curvature.
Within the Mantle:
To draw straight rays inside the Earth's mantle would not be very realistic, since we know the index of refraction for seismic rays increases with depth, causing the rays to follow a curved path. You can get a fairly good approximation of the ray's curvature within the mantle with a simple compass, though. Here is how to do it:
If you do not already have a diagram showing the Earth's core and outer surface, draw one on a piece of paper with a compass, as follows: Draw a small circle on the paper. This is the core of the Earth. Then pull the arms of the compass twice as wide. Use the same center for a second circle. This is the surface of the Earth. Keep the compass as it is.
With the arms of the compass set to draw a circle the same size as the circle representing the surface of the earth, move the centerpoint outside of the Earth, more than half a radius away from the surface. Now draw a part of a circle inside the Earth. This is a seismic ray. You must experiment a bit with placing the center at different locations so as to draw rays that begin at the hypocenter and go where you intend them to go.
When the center of the circle is close to the Earth's surface, the ray hits the Earth's core, where our approximate curvature is not valid. Stop the ray at the boundary with the core, and use the procedure below to continue its path in the correct direction.
Within the Core:
A ray inside the core can be approximated by a straight line, because the index of refraction within the core is nearly constant. To find the appropriate direction of the ray's motion, use Snell's law. Assume that the index of refraction of the mantle is 1.00 at the boundary with the core. Also assume that the core's index of refraction is 1.65.
Draw the appropriately curved ray path through the mantle until it reaches the boundary with the core's surface. Measure the angle of incidence at the core's surface and apply Snell's law. Draw a straight line with the correct angle with the vertical,