An example of a Möbius strip can be created by taking a strip of paper and giving one end a half-twist,
then joining the ends to form a loop; its boundary is a simple closed curve which can be traced by a single
unknotted string. Any topological space homeomorphic to this example is also called a Möbius strip,
allowing for a very wide variety of geometric realizations as surfaces with a definite size and shape.
For example, any rectangle can be glued left-edge to right-edge with a reversal of orientation.