Place a piece of tracing paper over the Wulff net as described above, and draw an index mark on the tracing paper over the north pole of the Wulff net. Then draw on the tracing paper the proper symbols that identify the three <100> cube poles, the six <110> poles, and the four <111> octahedral poles as in Fig. 1.35. On the assumption that the basic circle is the [010] plane and that the north pole is [100], mark on the tracing paper the correct Miller indices of all of the <100>, <110>, and <111> poles. Draw in the great circles corresponding to the planes of the plotted poles (see Fig. 1.35). Finally, indentify these planes with their Miller indices.
What will be an ideal response?
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