Key Terms Flashcards
a|b ( a divides b)
there is an integer c such that b = ac
a and b are congruent modulo m
m divides a - b
prime
an integer greater than 1 with exactly 2 positive integer divisors
composite
not prime
mersenne prime
a prime of the form 2^p - 1 where p is prime
gcd(a,b)
the largest integer that divides both a and b
lcm(a,b)
the smallest positive integer that is a multiple of both a and b
relatively prime integers a and b
gcd(a,b) = 1
a mod b
the remainder when the integer a is divided by the positive integer b
linear combination of a and b
sa + tb
lcm(a,b) * gcd(a,b)
a*b
bezout coefficients of and b
s and t such that sa + tb = gcd(a,b) holds
inverse of a modulo m
a’ s.t. aa’ = 1 mod m
linear congruence
ax = b mod m
pseudoprime to the base b
n s.t. b^(n-1) = 1 mod n