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  2. All finite sets are countable, but not all countable sets are finite. (Some authors, however, use "countable" to mean "countably infinite", so do not consider finite sets to be countable.)

    en.wikipedia.org/wiki/Finite_set

    Theorem: The set of all finite subsets of the natural numbers is countable. The elements of any finite subset can be ordered into a finite sequence. There are only countably many finite sequences, so also there are only countably many finite subsets. The following theorem gives equivalent formulations in terms of a bijective function or a surjective function. A proof of this result can be found in Lang's text.

    en.wikipedia.org/wiki/Countable_set
     
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