How many number of terms a countable sequence have ?
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According to Rosen, an infinite set A is countable if |A|=|Z+| which in turn can be established by finding a bijection from A to Z+.
Also, a sequence is defined as a function from Z+ (or {0}∪Z+) to some set.
With the above, a sequence is certainly enumerable. However, it need not be a bijection, e.g. Fibonacci(1) = Fibonacci(2) = 1.
This implies that not every sequence is countable which seems counterintuitive
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