Basic concepts from number theory that are needed for understanding finite fields include divisibility, the Euclidian algorithm, and modular arithmetic.
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Q3: the algorithm credited to Euclid for easily
Q4: Unlike ordinary addition, there is not an
Q5: If b|a we say that b is
Q6: the first assertion of the CRt, concerning
Q7: the scheme where you can find the
Q8: the Chinese Remainder theorem is believed to
Q9: All integers have primitive roots.
Q10: the primitive roots for the prime number
Q11: two integers a and b are said
Q13: the rules for ordinary arithmetic involving addition,
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