Show that the set of all bit string (string of 0’s and 1’s) is countable.
To show that the set of all bit strings (strings of ) is countable.
One to one: Every element in domain must be mapped with element in codomain.
Let the set of all bit strings be then show that there exists a bijective function from to show that the is countable.
Define a map and show that ¡t is both one-one and onto to show that the set is countable.
Now show that the function defined above is a bijective function.
Firstly, show that the function is one-one
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