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Most GCD algorithms reduce a and b by repeatedly computing the
quotient q = floor(a/b) and iteratively replacing a, b = b, a - q * b Different algorithms use different methods for calculating q, but the core
algorithm is the same if we use Lehmer’s algorithm or HGCD . At each step it is possible to compute if the reduction inverts the Jacobi
symbol based on the two least significant bits of a and b .
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