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Joseph O'Rourke
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This is sometimes called Dirac's belt trick. There is a Wikipedia article under the name the plate trick. As that article says, it demonstrates the theorem that "SU(2) (which double-covers SO(3)) is simply connected."


          [![Dirac Belt Trick illustrated by George Francis.][1]][1]
          Dirac Belt Trick illustrated by George Francis. From Carlo H. Séquin, "Torus Immersions and Transformations.," 2013.

This is sometimes called Dirac's belt trick. There is a Wikipedia article under the name the plate trick. As that article says, it demonstrates the theorem that "SU(2) (which double-covers SO(3)) is simply connected."


          [![Dirac Belt Trick illustrated by George Francis.][1]][1]
          Dirac Belt Trick illustrated by George Francis. From "Torus Immersions and Transformations."

This is sometimes called Dirac's belt trick. There is a Wikipedia article under the name the plate trick. As that article says, it demonstrates the theorem that "SU(2) (which double-covers SO(3)) is simply connected."


          [![Dirac Belt Trick illustrated by George Francis.][1]][1]
Dirac Belt Trick illustrated by George Francis. From Carlo H. Séquin, "Torus Immersions and Transformations," 2013.
Source Link
Joseph O'Rourke
  • 150.9k
  • 36
  • 358
  • 958

This is sometimes called Dirac's belt trick. There is a Wikipedia article under the name the plate trick. As that article says, it demonstrates the theorem that "SU(2) (which double-covers SO(3)) is simply connected."


          [![Dirac Belt Trick illustrated by George Francis.][1]][1]
          Dirac Belt Trick illustrated by George Francis. From "Torus Immersions and Transformations."