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The factorization of RSA-129 used the double large prime variation of the multiple polynomial quadratic sieve factoring method. The sieving step took approximately 5000 mips years, and was carried out in 8 months by about 600 volunteers from more than 20 countries, on all continents except Antarctica. Combining the partial relations produced a sparse matrix of 569,466 rows and 524,338 columns. This matrix was reduced to a dense matrix of 188,614 rows and 188,160 columns using structured Gaussian elimination. Ordinary Gaussian elimination on this matrix, consisting of 35,489,610,240 bits (4.13 gigabyte), took 45 hours on a 16K MasPar MP-1 massively parallel computer. The rst three dependencies all turned out to be unlucky and produced the trivial factor RSA-129. The fourth dependency produced the above factorization. rdlc pdf 417 PDF417 Barcode Creating Library for RDLC Reports | Generate ...
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