
By ANDRE WEIL
ISBN-10: 0387069356
ISBN-13: 9780387069357
From the stories: "L.R. Shafarevich confirmed me the 1st version […] and acknowledged that this ebook can be any further the publication approximately classification box idea. in truth it's by way of a long way the main whole therapy of the most theorems of algebraic quantity conception, together with functionality fields over finite consistent fields, that seemed in publication form." Zentralblatt MATH
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Golomb, The evidence for Fortune's conjecture, Math. , 54(1981) 209--210. G. E. Hardy & M. V. Subbarao, A modified problem ofPillai and some related questions, Amer. Math. Monthly, 109(2002) 554-559. S. Kravitz & D. E. Penney, An extension of Trigg's table, Math. , 48(1975) 92-96. Le Mao-Hua & Chen Rong-Ji, A conjecture of Erdos and Stewart concerning factorials, J. Math. (Wuhan) 23(2003) 341-344. S. S. Pillai, Question 1490, J. Indian Math. , 18(1930) 230. Mark Templer, On the primality of k! + 1 and 2 * 3 * 5 * ...
H. C. Williams, How was F6 factored? Math. , 61(1993) 463-474. Samuel Yates, Titanic primes, J. , 16(1983-84) 265-267. Samuel Yates, Sinkers of the Titanics, J. , 17(1984-85) 268-274. Samuel Yates, Tracking Titanics, in The Lighter Side of Mathematics, Proc. Strens Mem. , Calgary 1986, Math. Assoc. of America, Washington DC, Spectrum series, 1993, 349-356. Jeff Young, Large primes and Fermat factors, Math. , 67(1998) 17351738; MR 99a:1101O. 22 Unsolved Problems in Number Theory Jeff Young & Duncan Buell, The twentieth Fermat number is composite, Math.
18(1930) 230. Mark Templer, On the primality of k! + 1 and 2 * 3 * 5 * ... * p + 1, Math. , 34(1980) 303-304. Miodrag Zivkovic, The number of primes E~=l (-It- i i! is finite, Math. , 68(1999) 403-409; MR 99c:11163. OEIS: A002110, A005235, A006862, A035345-035346, A037155, A046066, A055211, A057016, A057019--D57020, A057034, A058020, A058024, A67362--D67365. A3 Mersenne primes. Repunits. Fermat numbers. Primes of shape k . 2n + 1. Primes of special form have been of perennial interest, especially the Mersenne primes 2P - 1.
BASIC NUMBER THEORY by ANDRE WEIL
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