I recently attended a teacher workshop on math
manipulatives. One of the activities was to figure
out how many geometrically "unique" ways 8 cubes can
be arranged with face-to-face connections. I have
begun to catalog my results including the chiral
(mirror-image)examples.
My question is: Does there exist any kind of
theorem for such an exercise that gives the total
nuber of possibilities?
Will appreceiate any responses.
Dan Suttin




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