On the infinitude of primes of the form 3k+1

被引：0

|

作者：

Robbins, N ^{[1
]}

机构：

[1] San Francisco State Univ, Dept Math, San Francisco, CA 94132 USA

来源：

FIBONACCI QUARTERLY | 2005年 / 43卷 / 01期

关键词：

D O I：

暂无

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

收藏

页码：29 / 30

页数：2

相关论文

共 50 条

[31] Projective surfaces with k-very ample line bundles of genus <=3k+1
DiRocco, S
MANUSCRIPTA MATHEMATICA, 1996, 91 (01) : 35 - 59
[32] SOME NEW PRIMES OF FORM K.2N+1
MATTHEW, G
WILLIAMS, HC
MATHEMATICS OF COMPUTATION, 1977, 31 (139) : 797 - 798
[33] A fictional dialogue on infinitude of primes: introducing virtual duoethnography
Rina Zazkis
Boris Koichu
Educational Studies in Mathematics, 2015, 88 : 163 - 181
[34] The Green-Tao Theorem and the Infinitude of Primes in Domains
Goral, Haydar
Ozcan, Hikmet Burak
Sertbas, Doga Can
AMERICAN MATHEMATICAL MONTHLY, 2023, 130 (02): : 114 - 125
[35] Fibonacci primes, primes of the form 2n - k and beyond
Grantham, Jon
Granville, Andrew
JOURNAL OF NUMBER THEORY, 2024, 261 : 190 - 219
[36] SOME PRIMES OF THE FORM (AN - 1)-(A - 1)
WILLIAMS, HC
SEAH, E
MATHEMATICS OF COMPUTATION, 1979, 33 (148) : 1337 - 1342
[37] SOME VERY LARGE PRIMES OF THE FORM K.2M+1
CORMACK, GV
WILLIAMS, HC
MATHEMATICS OF COMPUTATION, 1980, 35 (152) : 1419 - 1421
[38] Goldbach, Hurwitz, and the Infinitude of Primes: Weaving a Proof across the Centuries
Haas, Robert
MATHEMATICAL INTELLIGENCER, 2014, 36 (01): : 54 - 60
[39] Goldbach, Hurwitz, and the Infinitude of Primes: Weaving a Proof across the Centuries*
Robert Haas
The Mathematical Intelligencer, 2014, 36 : 54 - 60
[40] FACTORS OF FERMAT NUMBERS AND LARGE PRIMES OF THE FORM K.2N+1
KELLER, W
MATHEMATICS OF COMPUTATION, 1983, 41 (164) : 661 - 673

← 1 2 3 4 5 →