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WindowTitle->18. Primality Testing: Miller\:2013Rabin | Introduction to \
Number Theory
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Prime numbers are of immense importance in number theory, and determining \
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Primality tests, in contrast to integer factorization, typically don\
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While factorization is a computationally difficult problem, primality testing \
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This is not an efficient algorithm. Processing time increases exponentially \
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Cell["Mathematics behind the Miller\[Dash]Rabin Primality Test", "Subsection",
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Cell["\<\
The Miller\[Dash]Rabin test uses equalities that are only true for prime \
numbers. It checks whether they hold for a number that is tested for \
primality.\
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