Rigorous Running Time
The Schnorr-Seysen-Lenstra probabilistic algorithm has been rigorously proven by Lenstra and Pomerance to have expected running time by replacing the GRH assumption with the use of multipliers. The algorithm uses the class group of positive binary quadratic forms of discriminant Δ denoted by GΔ. GΔ is the set of triples of integers (a, b, c) in which those integers are relative prime.
Read more about this topic: Integer Factorization
Famous quotes containing the words rigorous, running and/or time:
“... feminist solidarity rooted in a commitment to progressive politics must include a space for rigorous critique, for dissent, or we are doomed to reproduce in progressive communities the very forms of domination we seek to oppose.”
—bell hooks (b. c. 1955)
“He’s like an express train running through a tunnel—one shriek, sparks, smoke and gone.”
—Virginia Woolf (1882–1941)
“The British do not expect happiness. I had the impression, all the time that I lived there, that they do not want to be happy; they want to be right.”
—Quentin Crisp (b. 1908)