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| | Stereograms and Teaching Mathematics (Site not responding. Last check: 2007-10-08) |
 | | In a stereogram (like in a hologram, which is much more expensive and difficult to produce), we can actually see a curve or a surface embedded in $\RR^3$, and not only its projection onto a plane. |
 | | On the other hand, every stereogram is a kind of a puzzle, and for a student (or anybody else) who is attracted to solving puzzles, they will represent a challenge, and even entertainment. |
 | | Our suggestion is, to make stereograms of mathematical constructions available to students (where they could be helpful) as an optional additional possibility, some students will find them useful and amusing and will use them, others will avoid them and use other means for visualization and better understanding. |
| torina.fe.uni-lj.si /~zlobec/sang/sang2.html (1145 words) |
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