= 0.010101... (base 2; repeating),notice that
= 1.010101... (base 2; repeating).
Subtracting yields 3
= 1.
This same trick will work with repeating decimals in any base.
If, for instance, we instead were handed
= 0.154154154... (base 10; repeating),then we might consider
= 154.154154... (base 10; repeating).
Subtracting yields 999
= 154.
Return to "Even More on the Cantor Set"