000			01886cam a22003133u 4500
001			69
003			UtSlPG
005			20260610133026.0
006			m
007			cr n
008			260607r1993||||utu|||||o|||||||||||||| d
040			_aUtSlPG
041		7	_aen _2iso639-1
050		4	_aQA
100	1		_aSlowinski, David
245	1	4	_aThe 32nd Mersenne Prime : _bPredicted by Mersenne
264		1	_aSalt Lake City, UT : _bProject Gutenberg, _c1993
300			_a1 online resource : _bmultiple file formats
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
500			_aMath
500			_aRelease date is 1993-06-01
520			_a"The 32nd Mersenne Prime" by David Slowinski is a scientific publication likely written in the early 21st century. The text appears to delve into the discovery of a significant prime number, specifically the 32nd Mersenne Prime, highlighting its mathematical importance and the computational power involved in verifying its existence. The opening of the work presents the discovery of the 32nd Mersenne Prime in February 1993, attributing the breakthrough to the efforts surrounding Andrew Wiles' proof of Fermat's Last Theorem. The Mersenne number, represented in a lengthy numeric form, showcases the scale of what the author describes, indicating not just the numerical value but also the process required to compute such a prime number. This section serves as an introduction to the complexity of prime numbers and the excitement surrounding significant mathematical milestones, potentially engaging readers interested in number theory and computational mathematics. (This is an automatically generated summary.)
534			_nOriginal publication data not identified
653			_aNumbers, Prime
653			_aNumber theory
856	4	0	_uhttps://www.gutenberg.org/ebooks/69
999			_c42221 _d42221