# Drawing Stars

Is it possible to trace a path along a $$p$$-pointed star, $$\{p/q\}$$,

• without lifting the pen off the paper and
• without going over a path already traced

such that we end where we started?

Note: $$\{p/q\}$$ denotes a $$p$$-pointed star formed by joining every $$q^{\text{th}}$$ vertex on a convex $$p$$-gon.

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