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All items with keys beginning with the letter(s): xyz

Xie1989

Xie, Sheng Gang, "The prime 4-tuplet problem," Sichuan Daxue Xuebao, 26:Special Issue (1989) 168--171.  MR 91f:11066

Yan1995

Yan, S. Y., "Primality testing of large numbers in Maple," Comput. Math. Appl., 29:12 (1995) 1--8.  MR1329593 (Abstract available)

Yates1980

S. Yates, "Periods of unique primes," Math. Mag., 53:5 (1980) 314.

Yates1987

Yates, Samuel, Sophie Germain primes.  In "The mathematical heritage of C. F. Gauss," World Sci. Publ., River Edge, NJ, 1991.  pp. 882--886, MR 1146271

Yates1991

S. Yates, "Welcome back, Dr. Matrix," J. Recreational Math., 23:1 (1991) 11--12.

Yates82

S. Yates, Repunits and repetends, Star Publishing Co., Inc., 1982.  Boynton Beach, Florida, pp. vi+215, MR 83k:10014

Yates84

S. Yates, "Titanic primes," J. Recreational Math., 16:4 (1983-84) 250-262. [Here Yates defines titanic primes to be those with at least 1,000 digits.]

Yates85

S. Yates, "Sinkers of the titanics," J. Recreational Math., 17:4 (1984-85) 268-274.

Yates91

S. Yates, Sophie Germain primes.  In "The Mathematical Heritage of C. F. Gauss," G. M. Rassias editor, World Scientific, 1991.  pp. 882--886, MR 93a:11007

Yates92a

S. Yates, "Prime party--an anthropomorphic anecdote," J. Recreational Math., 24:2 (1992) 81--85.

Yates92b

S. Yates, "Collecting gigantic and titanic primes," J. Recreational Math., 24:3 (1992) 193--201. (Annotation available)

YB88

J. Young and D. A. Buell, "The twentieth Fermat number is composite," Math. Comp., 50 (1988) 261--263.  MR 89b:11012

Young98

J. Young, "Large primes and Fermat factors," Math. Comp., 67:244 (1998) 1735--1738.  MR 99a:11010

Abstract: A systematic search for large primes has yielded the largest Fermat factors known.

YP89

J. Young and A. Potler, "First occurrence prime gaps," Math. Comp., 53:185 (1989) 221--224.  MR 89f:11019 [Lists gaps between primes up to the 777 composites following 42842283925351.]

Zhang1994

Zhang, Gui Wen, "On twins, triplets and n-tuplets of prime numbers," Gongcheng Shuxue Xuebao, 11:3 (1994) 41--47.  MR 97e:11015

Zhang2000

Z. Zhang, "Finding strong pseudoprimes to several bases," Math. Comp., 70:234 (2001) 863--872.  MR 2001g:11009 (Abstract available)

Zhang2001b

Z. Zhang, "Using Lucas sequences to factor large integers near group orders," Fibonacci Quart., 39:3 (2001) 228--237.  MR 2002c:11173

Zhang2001c

Z. Zhang, "Finding strong pseudoprimes to several bases," Math. Comp., 70:234 (2001) 863--872.  MR 2001g:11009

Zhang2002a

Z. Zhang, "A one-parameter quadratic-base version of the Baillie-PSW probable prime test," Math. Comp., 71:240 (2002) 1699--1734 (electronic).  MR 1 933 051

Zhang2005a

Z. Zhang, "Finding C₃-strong pseudoprimes," Math. Comp., 74:250 (2005) 1009--1024 (electronic).  MR 2114662

Zhang2007

Zhang, Zhenxiang, "Two kinds of strong pseudoprimes up to 10³⁶," Math. Comp., 76:260 (2007) 2095--2107 (electronic).  MR2336285

ZT2003

Z. Zhang and M. Tang, "Finding strong pseudoprimes to several bases. II," Math. Comp., 72:244 (2003) 2085--2097 (electronic).  http://www.ams.org/journal-getitem?pii=S0025-5718-03-01545-X.  MR 2004c:11008 (Abstract available)